diff --git a/__pycache__/mineru_single.cpython-310.pyc b/__pycache__/mineru_single.cpython-310.pyc
index dce279428f3afb41c1662e175ef1ea8f6b0b1673..2b17167e1e23fd245d4fb5200d08b19e48d64a8f 100644
Binary files a/__pycache__/mineru_single.cpython-310.pyc and b/__pycache__/mineru_single.cpython-310.pyc differ
diff --git a/app.py b/app.py
index 1d3a436c5ca661899477d9dcb802289ac7072074..6e9196bd1c6a67bfc624bb40d138b87398ec785e 100755
--- a/app.py
+++ b/app.py
@@ -5,14 +5,9 @@ import logging
 import uvicorn
 from fastapi import FastAPI, File, UploadFile, Header, HTTPException
 from fastapi.middleware.cors import CORSMiddleware
+from mineru_single import Processor
 
-# This ensures our models are downloaded and config is set before anything
-# Alternatively you can do this in a "startup" event handler
-os.system("python download_models_hf.py")
-
-from mineru_single import to_markdown
-# Or if you want single-file approach, from miner_single import to_markdown
-
+processor = Processor()
 app = FastAPI()
 logging.basicConfig(level=logging.INFO)
 
@@ -25,10 +20,6 @@ app.add_middleware(
     allow_headers=["*"],  # Allows all headers
 )
 
-INBOX_DIR = "./inbox"
-OUTPUT_DIR = "./output"
-os.makedirs(INBOX_DIR, exist_ok=True)
-os.makedirs(OUTPUT_DIR, exist_ok=True)
 
 @app.get("/")
 async def root():
@@ -37,7 +28,7 @@ async def root():
 
 @app.post("/process")
 async def process_pdf(
-    file: UploadFile = File(...),
+    file_url: str,
     x_api_key: str = Header(None, alias="X-API-Key")
 ):
     # Get the secret key from environment variable
@@ -49,12 +40,8 @@ async def process_pdf(
     if x_api_key != api_key:
         raise HTTPException(status_code=401, detail="Invalid API key")
 
-    file_path = os.path.join(INBOX_DIR, file.filename)
-    with open(file_path, "wb") as out_file:
-        shutil.copyfileobj(file.file, out_file)
-
     # Process the file and wait for completion
-    markdown_text = to_markdown(file_path)
+    markdown_text = processor.process(file_url)
 
     return {
         "message": "Processing completed",
diff --git a/app_gradio.py b/app_gradio.py
deleted file mode 100644
index 2c05af03b7fbba317f13b2e52556a0c83b1c269c..0000000000000000000000000000000000000000
--- a/app_gradio.py
+++ /dev/null
@@ -1,252 +0,0 @@
-# Copyright (c) Opendatalab. All rights reserved.
-
-import base64
-import json
-import os
-import time
-import zipfile
-from pathlib import Path
-import re
-import uuid
-import pymupdf
-
-# os.system('pip install -U magic-pdf==0.10.5')
-os.system('pip uninstall -y magic-pdf')
-os.system('pip install git+https://github.com/opendatalab/MinerU.git@dev')
-# os.system('pip install git+https://github.com/myhloli/Magic-PDF.git@dev')
-
-os.system('wget https://github.com/opendatalab/MinerU/raw/dev/scripts/download_models_hf.py -O download_models_hf.py')
-os.system('python download_models_hf.py')
-
-with open('/home/user/magic-pdf.json', 'r') as file:
-    data = json.load(file)
-
-data['device-mode'] = "cuda"
-if os.getenv('apikey'):
-    data['llm-aided-config']['title_aided']['api_key'] = os.getenv('apikey')
-    data['llm-aided-config']['title_aided']['enable'] = True
-
-with open('/home/user/magic-pdf.json', 'w') as file:
-    json.dump(data, file, indent=4)
-
-os.system('cp -r paddleocr /home/user/.paddleocr')
-from gradio_pdf import PDF
-
-import gradio as gr
-from loguru import logger
-
-from magic_pdf.data.data_reader_writer import FileBasedDataReader
-from magic_pdf.libs.hash_utils import compute_sha256
-from magic_pdf.tools.common import do_parse, prepare_env
-
-
-def read_fn(path):
-    disk_rw = FileBasedDataReader(os.path.dirname(path))
-    return disk_rw.read(os.path.basename(path))
-
-
-def parse_pdf(doc_path, output_dir, end_page_id, is_ocr, layout_mode, formula_enable, table_enable, language):
-    os.makedirs(output_dir, exist_ok=True)
-
-    try:
-        file_name = f"{str(Path(doc_path).stem)}_{time.time()}"
-        pdf_data = read_fn(doc_path)
-        if is_ocr:
-            parse_method = "ocr"
-        else:
-            parse_method = "auto"
-        local_image_dir, local_md_dir = prepare_env(output_dir, file_name, parse_method)
-        do_parse(
-            output_dir,
-            file_name,
-            pdf_data,
-            [],
-            parse_method,
-            False,
-            end_page_id=end_page_id,
-            layout_model=layout_mode,
-            formula_enable=formula_enable,
-            table_enable=table_enable,
-            lang=language,
-            f_dump_orig_pdf=False,
-        )
-        return local_md_dir, file_name
-    except Exception as e:
-        logger.exception(e)
-
-
-def compress_directory_to_zip(directory_path, output_zip_path):
-    """
-    压缩指定目录到一个 ZIP 文件。
-
-    :param directory_path: 要压缩的目录路径
-    :param output_zip_path: 输出的 ZIP 文件路径
-    """
-    try:
-        with zipfile.ZipFile(output_zip_path, 'w', zipfile.ZIP_DEFLATED) as zipf:
-
-            # 遍历目录中的所有文件和子目录
-            for root, dirs, files in os.walk(directory_path):
-                for file in files:
-                    # 构建完整的文件路径
-                    file_path = os.path.join(root, file)
-                    # 计算相对路径
-                    arcname = os.path.relpath(file_path, directory_path)
-                    # 添加文件到 ZIP 文件
-                    zipf.write(file_path, arcname)
-        return 0
-    except Exception as e:
-        logger.exception(e)
-        return -1
-
-
-def image_to_base64(image_path):
-    with open(image_path, "rb") as image_file:
-        return base64.b64encode(image_file.read()).decode('utf-8')
-
-
-def replace_image_with_base64(markdown_text, image_dir_path):
-    # 匹配Markdown中的图片标签
-    pattern = r'\!\[(?:[^\]]*)\]\(([^)]+)\)'
-
-    # 替换图片链接
-    def replace(match):
-        relative_path = match.group(1)
-        full_path = os.path.join(image_dir_path, relative_path)
-        base64_image = image_to_base64(full_path)
-        return f"![{relative_path}](data:image/jpeg;base64,{base64_image})"
-
-    # 应用替换
-    return re.sub(pattern, replace, markdown_text)
-
-
-def to_markdown(file_path, end_pages, is_ocr, layout_mode, formula_enable, table_enable, language):
-    file_path = to_pdf(file_path)
-    if end_pages > 20:
-        end_pages = 20
-    # 获取识别的md文件以及压缩包文件路径
-    local_md_dir, file_name = parse_pdf(file_path, './output', end_pages - 1, is_ocr,
-                                        layout_mode, formula_enable, table_enable, language)
-    archive_zip_path = os.path.join("./output", compute_sha256(local_md_dir) + ".zip")
-    zip_archive_success = compress_directory_to_zip(local_md_dir, archive_zip_path)
-    if zip_archive_success == 0:
-        logger.info("压缩成功")
-    else:
-        logger.error("压缩失败")
-    md_path = os.path.join(local_md_dir, file_name + ".md")
-    with open(md_path, 'r', encoding='utf-8') as f:
-        txt_content = f.read()
-    md_content = replace_image_with_base64(txt_content, local_md_dir)
-    # 返回转换后的PDF路径
-    new_pdf_path = os.path.join(local_md_dir, file_name + "_layout.pdf")
-
-    return md_content, txt_content, archive_zip_path, new_pdf_path
-
-
-latex_delimiters = [{"left": "$$", "right": "$$", "display": True},
-                    {"left": '$', "right": '$', "display": False}]
-
-
-def init_model():
-    from magic_pdf.model.doc_analyze_by_custom_model import ModelSingleton
-    try:
-        model_manager = ModelSingleton()
-        txt_model = model_manager.get_model(False, False)
-        logger.info(f"txt_model init final")
-        ocr_model = model_manager.get_model(True, False)
-        logger.info(f"ocr_model init final")
-        return 0
-    except Exception as e:
-        logger.exception(e)
-        return -1
-
-
-model_init = init_model()
-logger.info(f"model_init: {model_init}")
-
-
-with open("header.html", "r") as file:
-    header = file.read()
-
-
-latin_lang = [
-        'af', 'az', 'bs', 'cs', 'cy', 'da', 'de', 'es', 'et', 'fr', 'ga', 'hr',
-        'hu', 'id', 'is', 'it', 'ku', 'la', 'lt', 'lv', 'mi', 'ms', 'mt', 'nl',
-        'no', 'oc', 'pi', 'pl', 'pt', 'ro', 'rs_latin', 'sk', 'sl', 'sq', 'sv',
-        'sw', 'tl', 'tr', 'uz', 'vi', 'french', 'german'
-]
-arabic_lang = ['ar', 'fa', 'ug', 'ur']
-cyrillic_lang = [
-        'ru', 'rs_cyrillic', 'be', 'bg', 'uk', 'mn', 'abq', 'ady', 'kbd', 'ava',
-        'dar', 'inh', 'che', 'lbe', 'lez', 'tab'
-]
-devanagari_lang = [
-        'hi', 'mr', 'ne', 'bh', 'mai', 'ang', 'bho', 'mah', 'sck', 'new', 'gom',
-        'sa', 'bgc'
-]
-other_lang = ['ch', 'en', 'korean', 'japan', 'chinese_cht', 'ta', 'te', 'ka']
-
-all_lang = ['', 'auto']
-all_lang.extend([*other_lang, *latin_lang, *arabic_lang, *cyrillic_lang, *devanagari_lang])
-
-
-def to_pdf(file_path):
-    with pymupdf.open(file_path) as f:
-        if f.is_pdf:
-            return file_path
-        else:
-            pdf_bytes = f.convert_to_pdf()
-            # 将pdfbytes 写入到uuid.pdf中
-            # 生成唯一的文件名
-            unique_filename = f"{uuid.uuid4()}.pdf"
-
-            # 构建完整的文件路径
-            tmp_file_path = os.path.join(os.path.dirname(file_path), unique_filename)
-
-            # 将字节数据写入文件
-            with open(tmp_file_path, 'wb') as tmp_pdf_file:
-                tmp_pdf_file.write(pdf_bytes)
-
-            return tmp_file_path
-
-
-if __name__ == "__main__":
-    with gr.Blocks() as demo:
-        gr.HTML(header)
-        with gr.Row():
-            with gr.Column(variant='panel', scale=5):
-                file = gr.File(label="Please upload a PDF or image", file_types=[".pdf", ".png", ".jpeg", ".jpg"])
-                max_pages = gr.Slider(1, 20, 10, step=1, label='Max convert pages')
-                with gr.Row():
-                    layout_mode = gr.Dropdown(["layoutlmv3", "doclayout_yolo"], label="Layout model", value="doclayout_yolo")
-                    language = gr.Dropdown(all_lang, label="Language", value='auto')
-                with gr.Row():
-                    formula_enable = gr.Checkbox(label="Enable formula recognition", value=True)
-                    is_ocr = gr.Checkbox(label="Force enable OCR", value=False)
-                    table_enable = gr.Checkbox(label="Enable table recognition(test)", value=True)
-                with gr.Row():
-                    change_bu = gr.Button("Convert")
-                    clear_bu = gr.ClearButton(value="Clear")
-                pdf_show = PDF(label='PDF preview', interactive=False, visible=True, height=800)
-                with gr.Accordion("Examples:"):
-                    example_root = os.path.join(os.path.dirname(__file__), "examples")
-                    gr.Examples(
-                        examples=[os.path.join(example_root, _) for _ in os.listdir(example_root) if
-                                  _.endswith("pdf")],
-                        inputs=file
-                    )
-
-            with gr.Column(variant='panel', scale=5):
-                output_file = gr.File(label="convert result", interactive=False)
-                with gr.Tabs():
-                    with gr.Tab("Markdown rendering"):
-                        md = gr.Markdown(label="Markdown rendering", height=1100, show_copy_button=True,
-                                         latex_delimiters=latex_delimiters, line_breaks=True)
-                    with gr.Tab("Markdown text"):
-                        md_text = gr.TextArea(lines=45, show_copy_button=True)
-        file.change(fn=to_pdf, inputs=file, outputs=pdf_show)
-        change_bu.click(fn=to_markdown, inputs=[file, max_pages, is_ocr, layout_mode, formula_enable, table_enable, language],
-                        outputs=[md, md_text, output_file, pdf_show], api_name=False)
-        clear_bu.add([file, md, pdf_show, md_text, output_file, is_ocr])
-
-    demo.launch(ssr_mode=True)
\ No newline at end of file
diff --git a/examples/2list_1table.pdf b/examples/2list_1table.pdf
deleted file mode 100644
index a5646e384d974ef03f0107b12be9ab8bf92d94bd..0000000000000000000000000000000000000000
--- a/examples/2list_1table.pdf
+++ /dev/null
@@ -1,3 +0,0 @@
-version https://git-lfs.github.com/spec/v1
-oid sha256:06bb167c3ec35cee3cf7cc08f7743547349e105db20447e7b56fedd79e182fb1
-size 88358
diff --git a/examples/3list_1table.pdf b/examples/3list_1table.pdf
deleted file mode 100644
index c349ee492f588f035c42b485eee4ac983e4e776d..0000000000000000000000000000000000000000
--- a/examples/3list_1table.pdf
+++ /dev/null
@@ -1,3 +0,0 @@
-version https://git-lfs.github.com/spec/v1
-oid sha256:f1b6fa0d8112260f22eb8e6125e1e530dfd2962148ae9e9fefbce6cff1e53482
-size 109869
diff --git a/examples/academic_paper_formula.pdf b/examples/academic_paper_formula.pdf
deleted file mode 100644
index 83568e8467ae3af544091b24d5893c5c144dde2d..0000000000000000000000000000000000000000
--- a/examples/academic_paper_formula.pdf
+++ /dev/null
@@ -1,3 +0,0 @@
-version https://git-lfs.github.com/spec/v1
-oid sha256:2462f60cd8d20fe624b8d407dff307cb9d41aebcc7f52ba83e476049d5f731bf
-size 42069
diff --git a/examples/academic_paper_img_formula.pdf b/examples/academic_paper_img_formula.pdf
deleted file mode 100644
index f48f0c79c6afd233265b0fc36c9fea245e975ad8..0000000000000000000000000000000000000000
--- a/examples/academic_paper_img_formula.pdf
+++ /dev/null
@@ -1,3 +0,0 @@
-version https://git-lfs.github.com/spec/v1
-oid sha256:f37c7207c47845fe49124c7e72baa88c94f375d922e102e8d834e76f153a45f5
-size 63165
diff --git a/examples/academic_paper_list.pdf b/examples/academic_paper_list.pdf
deleted file mode 100644
index d6107cc82ab39decb9a89fdaf04ff4b7a8635b58..0000000000000000000000000000000000000000
--- a/examples/academic_paper_list.pdf
+++ /dev/null
@@ -1,3 +0,0 @@
-version https://git-lfs.github.com/spec/v1
-oid sha256:4f790f93594f0c2daefc7dff093a7dcc3aa35cfe0f6d27f8b38785f7bf085ed4
-size 48208
diff --git a/examples/complex_layout.pdf b/examples/complex_layout.pdf
deleted file mode 100644
index 65a162cc6bbb9bb083dc45605d131c58b4fbca81..0000000000000000000000000000000000000000
--- a/examples/complex_layout.pdf
+++ /dev/null
@@ -1,3 +0,0 @@
-version https://git-lfs.github.com/spec/v1
-oid sha256:e07cf4723ae522b5fb678e5318a68c67a2fe7caeba99add878c86c5b6c77eed3
-size 824998
diff --git a/examples/complex_layout_para_split_list.pdf b/examples/complex_layout_para_split_list.pdf
deleted file mode 100644
index 22f924c7a51ddb3db84f5083dff6656d6a500a52..0000000000000000000000000000000000000000
--- a/examples/complex_layout_para_split_list.pdf
+++ /dev/null
@@ -1,3 +0,0 @@
-version https://git-lfs.github.com/spec/v1
-oid sha256:b80b4052a49f3f2eabcc3023f35e569facc206be611079b46171187968927457
-size 43137
diff --git a/examples/garbled_formula.pdf b/examples/garbled_formula.pdf
deleted file mode 100644
index 431625112b39f12c45e1d44358b4733bf185c31f..0000000000000000000000000000000000000000
--- a/examples/garbled_formula.pdf
+++ /dev/null
@@ -1,3 +0,0 @@
-version https://git-lfs.github.com/spec/v1
-oid sha256:e93230a179c1c62b3650da00da9b130dff5c9fae6159f36a0ab7adabf27e5d39
-size 216566
diff --git a/examples/magazine_complex_layout_images_list.pdf b/examples/magazine_complex_layout_images_list.pdf
deleted file mode 100644
index ef1f006c765a8577b7ce79a8fc1f133be31d8955..0000000000000000000000000000000000000000
--- a/examples/magazine_complex_layout_images_list.pdf
+++ /dev/null
@@ -1,3 +0,0 @@
-version https://git-lfs.github.com/spec/v1
-oid sha256:5b223f2bdc401b6e7d327e551e4bb92e5b03711eca8181b8506570b438e108f2
-size 391373
diff --git a/examples/scanned.pdf b/examples/scanned.pdf
deleted file mode 100644
index 56ba7b2b7499f858adf5023b9e12f6a3f31a99a2..0000000000000000000000000000000000000000
--- a/examples/scanned.pdf
+++ /dev/null
@@ -1,3 +0,0 @@
-version https://git-lfs.github.com/spec/v1
-oid sha256:76a0ecf678a975d1e311fde18a7b5ef66389c66f483c89aab074c485f627f0ea
-size 107464
diff --git a/mineru_single.py b/mineru_single.py
index 520ab7eb647476f5e3b3c9f1cb8fa22a6544cb82..3c3d6560dfc32efc99c219e95138a5d571f0eb08 100644
--- a/mineru_single.py
+++ b/mineru_single.py
@@ -7,132 +7,95 @@ import re
 import uuid
 from pathlib import Path
 from loguru import logger
-
+import requests
 from magic_pdf.data.data_reader_writer import FileBasedDataReader
 from magic_pdf.tools.common import do_parse, prepare_env
 import pymupdf
-
-
-def read_fn(path):
-    disk_rw = FileBasedDataReader(os.path.dirname(path))
-    return disk_rw.read(os.path.basename(path))
-
-
-def parse_pdf(
-    doc_path,
-    output_dir,
-    end_page_id,
-    is_ocr,
-    layout_mode,
-    formula_enable,
-    table_enable,
-    language,
-):
-    """
-    Core function that calls MinerU to parse a single PDF into Markdown + images.
-    """
-    os.makedirs(output_dir, exist_ok=True)
-    try:
-        file_name = f"{Path(doc_path).stem}_{int(time.time())}"
-        pdf_data = read_fn(doc_path)
-
-        parse_method = "ocr" if is_ocr else "auto"
-
-        local_image_dir, local_md_dir = prepare_env(output_dir, file_name, parse_method)
-
-        do_parse(
-            output_dir,
-            file_name,
-            pdf_data,
-            [],
-            parse_method,
-            False,
-            end_page_id=end_page_id,  # zero-based indexing
-            layout_model=layout_mode,
-            formula_enable=formula_enable,
-            table_enable=table_enable,
-            lang=language,
-            f_dump_orig_pdf=False,
+from magic_pdf.data.data_reader_writer.base import DataWriter
+from magic_pdf.data.dataset import PymuDocDataset
+from magic_pdf.model.doc_analyze_by_custom_model import doc_analyze
+from magic_pdf.data.io.s3 import S3Writer
+
+
+# def to_pdf(file_path):
+#     """
+#     If input is not PDF, convert it to PDF using PyMuPDF
+#     """
+#     with pymupdf.open(file_path) as doc:
+#         if doc.is_pdf:
+#             return file_path
+#         else:
+#             pdf_bytes = doc.convert_to_pdf()
+#             unique_filename = f"{uuid.uuid4()}.pdf"
+#             tmp_file_path = os.path.join(os.path.dirname(file_path), unique_filename)
+#             with open(tmp_file_path, "wb") as tmp_pdf_file:
+#                 tmp_pdf_file.write(pdf_bytes)
+#             return tmp_file_path
+    
+
+class Processor:
+    def __init__(self):
+        self.s3_writer = S3Writer(
+            ak=os.getenv("S3_ACCESS_KEY"),
+            sk=os.getenv("S3_SECRET_KEY"),
+            bucket=os.getenv("S3_BUCKET_NAME"),
+            endpoint_url=os.getenv("S3_ENDPOINT"),
         )
-        return local_md_dir, file_name
-    except Exception as e:
-        logger.exception(e)
-        raise
-
-
-def image_to_base64(image_path):
-    with open(image_path, "rb") as image_file:
-        return base64.b64encode(image_file.read()).decode("utf-8")
-
-
-def replace_image_with_base64(markdown_text, image_dir_path):
-    """
-    Replaces local image references in the Markdown with base64-embedded images
-    """
-    pattern = r'\!\[(?:[^\]]*)\]\(([^)]+)\)'
-
-    def replace(match):
-        relative_path = match.group(1)
-        full_path = os.path.join(image_dir_path, relative_path)
-        base64_image = image_to_base64(full_path)
-        return f"![{relative_path}](data:image/jpeg;base64,{base64_image})"
-
-    return re.sub(pattern, replace, markdown_text)
-
-
-def to_pdf(file_path):
-    """
-    If input is not PDF, convert it to PDF using PyMuPDF
-    """
-    with pymupdf.open(file_path) as doc:
-        if doc.is_pdf:
-            return file_path
+        self.image_writer = ImageWriter(self.s3_writer)
+
+        with open("/home/user/magic-pdf.json", "r") as f:
+            config = json.load(f)
+        self.layout_mode = config["layout-config"]["model"]
+        self.formula_enable = config["formula-config"]["enable"]
+        self.table_enable = config["table-config"]["enable"]
+        self.language = "en"
+        self.prefix = os.getenv("S3_ENDPOINT") + os.getenv("S3_BUCKET_NAME") + "/" + "document-extracts/"
+        self._init_model()
+    
+    def _init_model(self):
+        os.system('pip uninstall -y magic-pdf')
+        os.system('pip install git+https://github.com/opendatalab/MinerU.git@dev')
+        # os.system('pip install git+https://github.com/myhloli/Magic-PDF.git@dev')
+
+        os.system('wget https://github.com/opendatalab/MinerU/raw/dev/scripts/download_models_hf.py -O download_models_hf.py')
+        os.system('python download_models_hf.py')
+
+    def process(self, file_link: str, file_name: str = str(uuid.uuid4())):
+        print("Processing file")
+        response = requests.get(file_link)
+        if response.status_code != 200:
+            raise Exception(f"Failed to download file from {file_link}")
+        pdf_bytes = response.content
+
+        dataset = PymuDocDataset(pdf_bytes)
+        inference = doc_analyze(dataset, ocr=True, lang=self.language, layout_model=self.layout_mode, formula_enable=self.formula_enable, table_enable=self.table_enable)
+        pipe_result = inference.pipe_ocr_mode(self.image_writer, lang=self.language)
+        md_content = pipe_result.get_markdown(self.prefix + file_name + "/")
+        return self.image_writer.remove_redundant_images(md_content)
+
+
+class ImageWriter(DataWriter):
+    def __init__(self, s3_client: S3Writer):
+        self.s3_client = s3_client
+        self._redundant_images_paths = []
+
+    def _process_image(self, data: bytes) -> str:
+        # TODO: actually process image
+        return True
+
+    def write(self, path: str, data: bytes) -> None:
+        # process image, if it is a vialbe image, upload it to s3, otherwise save the path to that image as redundant 
+        if self._process_image(data):
+            self.s3_client.write(path, data)
         else:
-            pdf_bytes = doc.convert_to_pdf()
-            unique_filename = f"{uuid.uuid4()}.pdf"
-            tmp_file_path = os.path.join(os.path.dirname(file_path), unique_filename)
-            with open(tmp_file_path, "wb") as tmp_pdf_file:
-                tmp_pdf_file.write(pdf_bytes)
-            return tmp_file_path
-
-
-def to_markdown(
-    file_path,
-    end_pages=None,
-    is_ocr=False,
-    layout_mode="doclayout_yolo",
-    formula_enable=True,
-    table_enable=True,
-    language="en",
-    output_dir="./output",
-):
-    """
-    High-level entry point to parse one PDF -> Markdown (plus images).
-    Returns the path to the final .md file with images embedded as base64.
-    """
-    # Convert to PDF if needed
-    file_path = to_pdf(file_path)
-
-    # If no end_page, read total from PyMuPDF
-    with pymupdf.open(file_path) as doc:
-        if end_pages is None:
-            end_pages = len(doc)
-
-    local_md_dir, file_name = parse_pdf(
-        doc_path=file_path,
-        output_dir=output_dir,
-        end_page_id=end_pages - 1,
-        is_ocr=is_ocr,
-        layout_mode=layout_mode,
-        formula_enable=formula_enable,
-        table_enable=table_enable,
-        language=language,
-    )
-
-    md_path = os.path.join(local_md_dir, file_name + ".md")
-    with open(md_path, "r", encoding="utf-8") as f:
-        original_md_content = f.read()
+            self._redundant_images_paths.append(path)
 
-    md_content_with_embeds = replace_image_with_base64(original_md_content, local_md_dir)
+    def remove_redundant_images(self, md_content: str):
+        for path in self._redundant_images_paths:
+            md_content = md_content.replace(f"![]({path})", "")
+        return md_content
 
-    return md_content_with_embeds
\ No newline at end of file
+if __name__ == "__main__":
+    processor = Processor()
+    URL = ""
+    print(processor.process(URL))
\ No newline at end of file
diff --git a/parallel_multiproc.py b/parallel_multiproc.py
deleted file mode 100644
index dc301fee1947f65da6f9055d8607564a82e72b56..0000000000000000000000000000000000000000
--- a/parallel_multiproc.py
+++ /dev/null
@@ -1,57 +0,0 @@
-#!/usr/bin/env python3
-import os
-import sys
-import torch
-import logging
-import multiprocessing as mp
-
-from mineru_single import to_markdown
-
-logging.basicConfig(level=logging.INFO)
-
-def worker(worker_id, gpu_id, pdf_list, output_dir):
-    """
-    Worker function:
-    1) Assigns CUDA to this process (if available).
-    2) Calls `to_markdown` for each file.
-    """
-    os.environ["CUDA_VISIBLE_DEVICES"] = str(gpu_id)
-
-    for pdf_path in pdf_list:
-        try:
-            logging.info(f"Worker {worker_id}, GPU {gpu_id} -> {pdf_path}")
-            to_markdown(
-                file_path=pdf_path,
-                output_dir=output_dir
-            )
-        except Exception as e:
-            logging.error(f"Worker {worker_id} error on {pdf_path}: {e}")
-
-def process_batch_in_parallel(pdf_paths, output_dir="./output", num_workers=2, num_gpus=1):
-    """
-    Takes a list of PDF file paths, spawns `num_workers` processes, each processing a chunk.
-    """
-    if not pdf_paths:
-        logging.info("No PDFs to process.")
-        return
-
-    # chunk the pdf_paths
-    chunk_size = (len(pdf_paths) + num_workers - 1) // num_workers
-    processes = []
-
-    for worker_id in range(num_workers):
-        start_idx = worker_id * chunk_size
-        end_idx = start_idx + chunk_size
-        subset = pdf_paths[start_idx:end_idx]
-        if not subset:
-            break
-
-        gpu_id = worker_id % num_gpus
-        p = mp.Process(target=worker, args=(worker_id, gpu_id, subset, output_dir))
-        p.start()
-        processes.append(p)
-
-    for p in processes:
-        p.join()
-
-    logging.info("All parallel processing complete.")
\ No newline at end of file
diff --git a/pdf_output/7192_2_June_2020_1739552314/auto/7192_2_June_2020_1739552314.md b/pdf_output/7192_2_June_2020_1739552314/auto/7192_2_June_2020_1739552314.md
deleted file mode 100644
index 3859e0e9f95afa4db9e6e1776e29811e69c66e4e..0000000000000000000000000000000000000000
--- a/pdf_output/7192_2_June_2020_1739552314/auto/7192_2_June_2020_1739552314.md
+++ /dev/null
@@ -1,794 +0,0 @@
-# A-level SOCIOLOGY  
-
-Paper 2  Topics in Sociology  
-
-Tuesday 2 June 2020  
-
-# Afternoon  
-
-Time allowed: 2 hours  
-
-# Materials  
-
-For this paper you must have: an AQA 16-page answer book.  
-
-# Instructions  
-
-• Use black ink or black ball-point pen.   
-• Write the information required on the front of your answer book.  The Paper Reference is 7192/2.   
-• Answer all questions from one topic in Section A and all questions from one topic in Section B.   
-• Do all rough work in your answer book.  Cross through any work you do not want to be marked.  
-
-# Information  
-
-The marks for questions are shown in brackets.   
-• The maximum mark for this paper is 80.   
-Questions should be answered in continuous prose. You will be marked on your ability to: use good English organise information clearly use specialist vocabulary where appropriate.  
-
-# Section A  
-
-Choose one topic from this section and answer all the questions on that topic.  
-
-# Topic A1  Culture and Identity  
-
-Outline and explain two ways in which social class may have become less important in shaping identities.  
-
-[10 marks]  
-
-Read Item A below and answer the question that follows.  
-
-# Item A  
-
-Mass culture is usually seen as commercially produced by businesses for profit rather than being created by ordinary people or reflecting their experiences.  Mass culture is also seen as oversimplified, requiring little thought or evaluation.  
-
-Mass culture may prevent social change.  
-
-Applying material from Item A, analyse two ways in which mass culture may prevent social change.  
-
-[10 marks]  
-
-Read Item B below and answer the question that follows.  
-
-# Item B  
-
-Feminist sociologists often emphasise the ways in which the socialisation process encourages people to conform to hegemonic masculine and feminine identities that reinforce patriarchy.  
-
-However, other sociologists have argued that people actively construct their gender identities, and that gender identities have become much more fluid.  
-
-Applying material from Item B and your knowledge, evaluate feminist views of the extent to which the socialisation process reinforces patriarchy.  
-
-# Topic A2  Families and Households  
-
-Outline and explain two ways in which changing childbearing patterns may have influenced gender roles and relationships within families and households.  
-
-[10 marks]  
-
-Read Item C below and answer the question that follows.  
-
-# Item C  
-
-Globalisation involves the growing inter-connectedness between countries through increased travel opportunities.  It enables more freedom of choice in terms of lifestyles and personal relationships.  
-
-Globalisation may influence families and households.  
-
-Applying material from Item C, analyse two ways in which globalisation may influence families and households.  
-
-[10 marks]  
-
-Read Item D below and answer the question that follows.  
-
-# Item D  
-
-Some sociologists argue that UK society has become more child-centred.  Children today are more privileged than they have ever been.  There are a large range of laws and policies in place to protect them and there is an increasing emphasis now placed on children’s rights.  
-
-However, other sociologists argue that the extent of child-centredness is exaggerated, and that childhood can be a negative experience for some children.  
-
-Applying material from Item D and your knowledge, evaluate the view that UK society has become more child-centred.  
-
-[20 marks]  
-
-Turn over for the next question  
-
-Turn over  
-
-# Topic A3  Health  
-
-Outline and explain two reasons for social class differences in consumer choices of health care.  
-
-[10 marks]  
-
-Read Item E below and answer the question that follows.  
-
-# Item E  
-
-Black and other minority ethnic groups in the UK are more likely than the majority to experience low incomes and live in disadvantaged areas.  The cultural values of these groups often prioritise support from the family and community rather than outside support.  
-
-There are inequalities between ethnic groups in their health chances.  
-
-Applying material from Item E, analyse two reasons for inequalities between ethnic groups in their health chances.  
-
-[10 marks]  
-
-Read Item F below and answer the question that follows.  
-
-# Item F  
-
-Rates of mental illness vary between different social groups, such as those based on social class, gender and ethnicity.  Some explanations of mental illness point to social issues such as racism, sexism, poor housing and poverty as contributing factors.  
-
-Others argue that mental illness is a label applied to deviant behaviour.  Mental illness is socially constructed through interpretations made by others.  
-
-Applying material from Item F and your knowledge, evaluate sociological explanations of the differences in rates of mental illness between social groups.  
-
-[20 marks]  
-
-# Topic A4  Work, Poverty and Welfare  
-
-Outline and explain two ways in which government policies have affected the distribution of income in the UK.  
-
-[10 marks]  
-
-Read Item G below and answer the question that follows.  
-
-# Item G  
-
-The values and attitudes of some members of the working class may lead to them accepting their position in society.  Patriarchal values mean that females can be disadvantaged.  
-
-Some social groups are more likely than others to experience poverty.  
-
-Applying material from Item G, analyse two reasons why some social groups are more likely than others to experience poverty.  
-
-[10 marks]  
-
-Read Item H below and answer the question that follows.  
-
-# Item H  
-
-Worklessness affects retired people and those unable to work as well as unemployed people.  People without work are more likely to be disadvantaged than those in work. They are excluded from some aspects of social life and their life chances are diminished.  There are others who do not work because they have sufficient wealth.  
-
-However, some sociologists argue that work is now less important as a source of identity and that worklessness has become less significant.  
-
-Applying material from Item H and your knowledge, evaluate sociological explanations of the effects of worklessness on people’s lives and life chances.  
-
-Turn over for the next question  
-
-Turn over  
-
-# Section B  
-
-Choose one topic from this section and answer all the questions on that topic.  
-
-# Topic B1  Beliefs in Society  
-
-Outline and explain two reasons why women are more likely than men to participate in New Age movements.  
-
-[10 marks]  
-
-Read Item I below and answer the question that follows.  
-
-# Item I  
-
-Secularisation theory explains the decline in religious participation across parts of Europe, but it does not explain why religion continues to be popular in other parts of the world.  It also fails to recognise that religion may be changing rather than declining.  
-
-The extent of secularisation may have been exaggerated.  
-
-Applying material from Item I, analyse two reasons why the extent of secularisation may have been exaggerated.  
-
-[10 marks]  
-
-Read Item J below and answer the question that follows.  
-
-# Item J  
-
-Some sociologists argue that religion acts as a force for social change.  It can be used to challenge mainstream beliefs and values, and inspire protest against the existing social order.  
-
-However, other sociologists suggest that the relationship between religion and social change is not straightforward and that religion can even prevent social change.  
-
-Applying material from Item J and your knowledge, evaluate the view that religion acts as a force for social change.  
-
-# Topic B2  Global Development  
-
-Outline and explain two ways in which development can lead to demographic changes. [10 marks]  
-
-Read Item K below and answer the question that follows.  
-
-# Item K  
-
-Development can lead to new ways for previously exploited groups to improve their situation.  It can also cause powerful groups to feel threatened by changes and lead them to assert what are seen as traditional attitudes and practices.  
-
-Development can affect gender inequalities.  
-
-Applying material from Item K, analyse two ways in which development can affect gender inequalities.  
-
-[10 marks]  
-
-Read Item L below and answer the question that follows.  
-
-# Item L  
-
-According to some sociologists, aid is essential for development because it helps countries reach take-off and industrialise.  
-
-However, other sociologists are critical of aid and point out that many countries receiving aid have made little progress.  Others argue that the real purpose of aid is to ensure a free market system that creates underdevelopment.  
-
-Applying material from Item L and your knowledge, evaluate the view that aid is essential for development.  
-
-Turn over for the next question  
-
-Turn over  
-
-# Topic B3  The Media  
-
-Outline and explain two ways in which new media may have affected the selection and presentation of news.  
-
-[10 marks]  
-
-Read Item M below and answer the question that follows.  
-
-# Item M  
-
-Media corporations have the power to produce images of lifestyles through which people form their identities.  The wide reach of these corporations has led to local cultures becoming less important.  
-
-Media corporations may contribute to a growth in global culture.  
-
-Applying material from Item M, analyse two ways in which media corporations may contribute to a growth in global culture.  
-
-[10 marks]  
-
-Read Item N below and answer the question that follows.  
-
-# Item N  
-
-Some sociologists argue that audiences control media content through their choices as consumers.  They claim that competition between media for audiences means that owners and companies have limited power over content.  
-
-However, other sociologists argue that those who own and work in the media control the content.  This means that the content can be biased and reflect dominant ideologies.  
-
-Applying material from Item N and your knowledge, evaluate the view that the media reflect the views of their audiences.  
-
-# Topic B4  Stratification and Differentiation  
-
-Outline and explain two factors which may lead to some members of the working class achieving upward social mobility.  
-
-[10 marks]  
-
-Read Item O below and answer the question that follows.  
-
-# Item O  
-
-Sociologists have increasingly recognised age as a dimension of inequality.  For example, young people do not have all the same rights that adults do.  Many older people are no longer in paid employment.  
-
-Age may affect an individual’s status.  
-
-Applying material from Item O, analyse two ways in which age may affect an individual’s status.  
-
-[10 marks]  
-
-Read Item P below and answer the question that follows.  
-
-# Item P  
-
-Feminist sociologists argue that gender is the most important dimension of inequality today.  This is despite some improvements in the social position of women.  
-
-However, other sociologists see gender inequalities as natural and inevitable, or argue that other dimensions of inequality are more important.  
-
-Applying material from Item P and your knowledge, evaluate the view that gender is the most important dimension of inequality today.  
-
-# There are no questions printed on this page  
-
-# There are no questions printed on this page  
-
-# There are no questions printed on this page  
-
-# Copyright information  
-
-For confidentiality purposes, all acknowledgements of third-party copyright material are published in a separate booklet. This booklet is published after each live examination series and is available for free download from www.aqa.org.uk.  
-
-Permission to reproduce all copyright material has been applied for. In some cases, efforts to contact copyright-holders may have been unsuccessful and AQA will be happy to rectify any omissions of acknowledgements. If you have any queries please contact the Copyright Team.  
-
-AQA -  
-
-A-LEVEL   
-SOCIOLOGY   
-7192/2   
-Paper 2  Topics in Sociology  
-
-Mark scheme June 2020  
-
-Version: 1.0 Final Mark Scheme  
-
-Mark schemes are prepared by the Lead Assessment Writer and considered, together with the relevant questions, by a panel of subject teachers.  This mark scheme includes any amendments made at the standardisation events which all associates participate in and is the scheme which was used by them in this examination.  The standardisation process ensures that the mark scheme covers the students’ responses to questions and that every associate understands and applies it in the same correct way. As preparation for standardisation each associate analyses a number of students’ scripts.  Alternative answers not already covered by the mark scheme are discussed and legislated for.  If, after the standardisation process, associates encounter unusual answers which have not been raised they are required to refer these to the Lead Assessment Writer.  
-
-It must be stressed that a mark scheme is a working document, in many cases further developed and expanded on the basis of students’ reactions to a particular paper.  Assumptions about future mark schemes on the basis of one year’s document should be avoided; whilst the guiding principles of assessment remain constant, details will change, depending on the content of a particular examination paper.  
-
-Further copies of this mark scheme are available from aqa.org.uk  
-
-# Copyright information  
-
-AQA retains the copyright on all its publications. However, registered schools/colleges for AQA are permitted to copy material from this booklet for their own internal use, with the following important exception: AQA cannot give permission to schools/colleges to photocopy any material that is acknowledged to a third party even for internal use within the centre.  
-
-Copyright $\circledcirc$ 2020 AQA and its licensors. All rights reserved.  
-
-# Level of response marking instructions  
-
-Level of response mark schemes are broken down into levels, each of which has a descriptor. The descriptor for the level shows the average performance for the level. There are marks in each level.  
-
-Before you apply the mark scheme to a student’s answer read through the answer and annotate it (as instructed) to show the qualities that are being looked for. You can then apply the mark scheme.  
-
-# Step 1 Determine a level  
-
-Start at the lowest level of the mark scheme and use it as a ladder to see whether the answer meets the descriptor for that level. The descriptor for the level indicates the different qualities that might be seen in the student’s answer for that level. If it meets the lowest level then go to the next one and decide if it meets this level, and so on, until you have a match between the level descriptor and the answer. With practice and familiarity you will find that for better answers you will be able to quickly skip through the lower levels of the mark scheme.  
-
-When assigning a level you should look at the overall quality of the answer and not look to pick holes in small and specific parts of the answer where the student has not performed quite as well as the rest. If the answer covers different aspects of different levels of the mark scheme you should use a best fit approach for defining the level and then use the variability of the response to help decide the mark within the level, ie if the response is predominantly level 3 with a small amount of level 4 material it would be placed in level 3 but be awarded a mark near the top of the level because of the level 4 content.  
-
-# Step 2 Determine a mark  
-
-Once you have assigned a level you need to decide on the mark. The descriptors on how to allocate marks can help with this. The exemplar materials used during standardisation will help. There will be an answer in the standardising materials which will correspond with each level of the mark scheme. This answer will have been awarded a mark by the Lead Examiner. You can compare the student’s answer with the example to determine if it is the same standard, better or worse than the example. You can then use this to allocate a mark for the answer based on the Lead Examiner’s mark on the example.  
-
-You may well need to read back through the answer as you apply the mark scheme to clarify points and assure yourself that the level and the mark are appropriate.  
-
-Indicative content in the mark scheme is provided as a guide for examiners. It is not intended to be exhaustive and you must credit other valid points. Students do not have to cover all of the points mentioned in the Indicative content to reach the highest level of the mark scheme.  
-
-An answer which contains nothing of relevance to the question must be awarded no marks.  
-
-# Annotating Scripts  
-
-Please use the following annotations:  
-
-<html><body><table><tr><td colspan="2"></td></tr><tr><td>eMarker-2 symbol</td><td>Use of symbol</td></tr><tr><td>AN</td><td>Analysis (all questions)</td></tr><tr><td>APP]</td><td>Application (for use of the item in 10 mark Analyse question answers)</td></tr><tr><td>A</td><td>AO1 - knowledge and understanding e.g. sociological concepts, theories, names of sociologists</td></tr><tr><td>A02</td><td>AO2 - application</td></tr><tr><td>A03</td><td>AO3- analysisandevaluation</td></tr><tr><td></td><td>Correct/good point</td></tr><tr><td>EVAL</td><td>Evaluation</td></tr><tr><td>EG</td><td>Example</td></tr><tr><td>credit</td><td>Underlining tool- use this or AO1 for concepts etc or for any point deserving</td></tr><tr><td></td><td>Incorrect</td></tr><tr><td>KU</td><td>Knowledge and understanding</td></tr><tr><td>？</td><td>Unclear</td></tr><tr><td></td><td>Missing</td></tr><tr><td>NAQ</td><td>Not answering question</td></tr><tr><td>NR</td><td>No response (use e.g. if candidate has put question number in margin but</td></tr><tr><td>xampleTexi</td><td>not written anything) Text box. Please include a brief text box comment for each question, and</td></tr><tr><td></td><td>other text boxes as appropriate. Red rectangle. Can be used for highlighting.</td></tr><tr><td></td><td>appropriate.</td></tr><tr><td>W1</td><td>Way 1. Use in 10 mark analyse question answers for the first way (or factor, reason etc)identified</td></tr><tr><td>W2</td><td>Way 2. Use in 10 mark analyse question answers for the second way (or factor, reason etc) identified</td></tr></table></body></html>  
-
-# Section A Topic A1  Culture and Identity  
-
-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
-
-<html><body><table><tr><td>01</td><td>Outline and explain two ways in which social class may have become less important in shaping identities.</td><td>10</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>There will be two applications of relevant material, eg socialisation into class-based subcultures influencing values; middle class concepts of taste providing a sense of difference and superiority. There will be appropriate analysis, eg of the extent to which social class is important in</td></tr><tr><td>4-7</td><td>shaping identities. Answers in this band will show a reasonable to good knowledge and understanding of one s    s     g   s  There will be one or two applications of relevant material, eg ways in which income and wealth enable or limit choices about lifestyle and consumption. There will be some basic analysis.</td></tr><tr><td>1-3</td><td>question or the material. There will be limited focus on the question, eg a drift into discussion of identities in general.</td></tr><tr><td>0</td><td>There will be little or no analysis. No relevant points.</td></tr></table></body></html>  
-
-# Indicative content  
-
-Answers may include the following and/or other relevant points:  
-
-• economic aspects of social class such as income and wealth   
-• cultural aspects of social class such as leisure activities, interests and tastes   
-• social and cultural capital and identities   
-• association of high culture with higher classes and mass/popular culture with working class • class differences in attitudes eg to the value of education   
-• decline of traditional working class identities   
-• class subcultures.  
-
-<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Bourdieu; Bradley; Carter and Coleman; Giddens and Diamond; Goldthorpe; Lash and Urry;</td></tr><tr><td>Mackintosh and Mooney; Marx; McKenzie et al; Murray; Palkulski and Waters; Roberts; Saunders;</td></tr><tr><td>Savage;Scott;Skeggs.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
-
-<html><body><table><tr><td>02</td><td>Applying material from Item A, analyse two ways in which mass culture may prevent social change.</td><td>10</td></tr></table></body></html>  
-
-# Item A  
-
-Mass culture is usually seen as commercially produced by businesses for profit rather than being created by ordinary people or reflecting their experiences. Mass culture is also seen as oversimplified, requiring little thought or evaluation.  
-
-Mass culture may prevent social change.  
-
-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on businesses persuading people that want and need trivial products; mass culture promotes There will be appropriate analysis/evaluation of two ways eg the extent to which mass</td></tr><tr><td>4-7</td><td>culture can educate and inform about important social issues. Answers in this band will show a basic to reasonable knowledge and understanding of one or two ways in which mass culture prevents social change. people less likely to challenge those in power.</td></tr><tr><td>1-3</td><td>There will be some analysis/evaluation. Answers in this band will show limited knowledge and understanding of one or two ways in which mass culture prevents social change. There will be limited application of material from the item. Some material may be at a tangent to the question, eg there may be some drift into descriptive accounts of mass culture. There will be limited or no analysis/evaluation.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Adorno; Bourdieu; Giddens; Gramsci; Leavis; Livingstone; MacDonald; Marcuse; Strinati.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
-
-<html><body><table><tr><td rowspan="2">03</td><td rowspan="2">Applying material from Item B and your knowledge, evaluate feminist views of 20 the extent to which the socialisation process reinforces patriarchy.</td></tr><tr><td></td></tr></table></body></html>  
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-# Item B  
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-Feminist sociologists often emphasise the ways in which the socialisation process encourages people to conform to hegemonic masculine and feminine identities that reinforce patriarchy.  
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-However, other sociologists have argued that people actively construct their gender identities, and that gender identities have become much more fluid.  
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-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of relevant material on feminist views on how the socialisation process reinforces patriarchy. Sophisticated understanding of the question and of the presented material will be shown. Appropriate material will be applied accurately and with sensitivity to the issues raised by the question. Analysis and evaluation will be explicit and relevant. Evaluation may be developed, for example through comparing different theoretical perspectives on socialisation.Analysis wil</td></tr><tr><td>13-16</td><td>show clear explanation. Appropriate conclusions will be drawn. Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. Application of material is largely explicitly relevant to the question, though some material maybeinadequatelyfocused. Some limited explicit evaluation, eg discussion of different definitions of types of feminist</td></tr><tr><td>9-12</td><td>presentedmaterial. Answers in this band will show largely accurate knowledge but limited range and depth, eg broadly accurate, if basic, account of some feminist views onhowthe socialisationprocess reinforces patriarchy. Understands some limited but significant aspects of the question; superficial understanding of the presented material.</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td>Applying listed material from the general topic area but with limited regard for its relevance to the issues raised by the question, or applying a narrow range of more relevant material. Evaluation will take the form of juxtaposition of competing positions or to one or two isolated</td></tr><tr><td>5-8</td><td>simplistic understanding of the presented material. Limited application of suitable material, and/or material often at a tangent to the demands of the question. Very limited or no evaluation. Attempts at analysis, if any, are thin and disjointed.</td></tr><tr><td>1-4</td><td>Answers in this band will show very limited knowledge, eg one or two very insubstantial points about socialisation in general. Very little/no understanding of the question and of the presentedmaterial.</td></tr><tr><td>0</td><td>No analysis or evaluation. No relevant points.</td></tr></table></body></html>  
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-# Indicative content  
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-Concepts and issues such as the following may appear:  
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-agencies of socialisation; sex and gender; gender roles; gender codes; stereotype; hegemonic masculinity; hegemonic femininity; expressive and instrumental roles; manipulation; canalisation; appellations; heterosexuality; sexual orientation; hidden curriculum; ‘new man’; metrosexuals; crisis of masculinity; lads and ladettes.  
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-# Sources may include the following or other relevant ones:  
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-Billington et al; Coleman-Fountain; Collier; Connell; Connolly; de Beauvoir; Dorais; Jackson; Lees;   
-Mac an Ghaill;  Mead; Mort; Oakley; Ortner; Taylor; Walby; Walter; Weeks; Wilkinson; Willis.  
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-Topic A2  Families and Households   
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-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>04</td><td>10 influenced gender roles and relationships within families and households.</td></tr></table></body></html>  
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-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>withinfamiliesandhouseholds. There will be two applications of relevant material, eg the increase in women remaining childfree influencing women's involvement in the labour market; how smaller families may</td></tr><tr><td>4-7</td><td>Answers in this band will show a reasonable to good knowledge and understanding of one and relationshipswithinfamilies andhouseholds. There will be one or two applications of relevant material, eg changes in division of domestic labour. There will be some basic analysis.</td></tr><tr><td>1-3</td><td>question or the material. There will be limited focus on the question, eg a drift into discussion of reasons for changing childbearing patterns. There will be little or no analysis.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>  
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-# Indicative content  
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-Answers may include the following and/or other relevant points:  
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-decision making   
-power relationships   
-increase in women’s involvement in the labour market increase in joint conjugal roles   
-men taking on expressive role   
-financial control   
-dual shift/triple shift.  
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-<html><body><table><tr><td>Sources may include the following or other relevant ones: Boulton; Braun, Vincent and Ball; Dex</td></tr><tr><td>and Warde; Duncome and Marsden; Ganley and Schechter; Gershuny; Laurie and Gershuny;</td></tr><tr><td>McRobbie; Pahl; Wardeand Hetherington.</td></tr></table></body></html>  
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-<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>05</td><td>Applying material from Item C, analyse two ways in which globalisation may influencefamiliesandhouseholds.</td><td>10</td></tr></table></body></html>  
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-<html><body><table><tr><td>ItemC</td></tr><tr><td>Globalisation involves the growing inter-connectedness between countries through increased travel opportunities. It enables more freedom of choice in terms of lifestyles and personal relationships.</td></tr><tr><td>Globalisation may influence families and households.</td></tr></table></body></html>  
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-<html><body><table><tr><td>Marks</td><td>LevelDescriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on There will be two developed applications of material from the item, eg increase in migration may mean families live in different parts of the world; freedom of choice creating more complex family and household structures, such as divorce extended families, negotiated families.</td></tr><tr><td>4-7</td><td>and choice over lifestyles/personal relationships in postmodern society. Answers in this band will show a basic to reasonable knowledge and understanding of one partners. Therewill besome analysis/evaluation.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two ways in which globalisation may influence families and households. There will be limited application of material from the item. Some material may be at a There will be limited or no analysis/evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>  
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-<html><body><table><tr><td>Sources may include the following or other relevant ones: Beck; Chambers; Cheal; Ehrenreich</td></tr><tr><td>and Hochschild; Einasdottir; Eriksen; Giddens; Morgan; Shutes; Smart; Stacey; Vertovec; Weeks; Weston.</td></tr></table></body></html>  
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-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>06</td><td>Applying material from Item D and your knowledge, evaluate the view that UK society has become more child-centred.</td><td>20</td></tr></table></body></html>  
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-<html><body><table><tr><td>ItemD</td></tr><tr><td>Some sociologists argue that UK society has become more child-centred. Children today are more privileged than they have ever been. There are a large range of laws and policies in place to protect them and there is an increasing emphasis now placed on children's rights.</td></tr><tr><td>However, other sociologists argue that the extent of child-centredness is exaggerated, and that</td></tr><tr><td>childhood canbe a negative experience for some children.</td></tr></table></body></html>  
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-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of of the question and of the presented material will be shown. Appropriate material will be applied accurately and with sensitivity to the issues raised by the question. Analysisandevaluationwillbeexplicitandrelevant.Evaluationmaybedeveloped,for example through a discussion of the extent to which society hasbecome more child conclusions will be drawn.</td></tr><tr><td>13-16</td><td>Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. Application of material is largely explicitly relevant to the question, though some material may be inadequately focused. Some limited explicit evaluation, eg discussion of inequalities between children based on</td></tr><tr><td>9-12</td><td>some of the presented material. Answers in this band will show largely accurate knowledge but limited range and depth, eg more child-centred. Understands some limited but significant aspects of the question; superficial understanding of the presented material.</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td>Applying listed material from the general topic area but with limited regard for its relevance a  o  u e e o s  a  ssi  Evaluation will take the form of juxtaposition of competing positions or to one or two isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr><tr><td>5-8</td><td>Answers in this band will show limited undeveloped knowledge, eg two or three insubstantial points about childhood in general. Understands only limited aspects of the question; simplistic understanding of the presented material. Limited application of suitable material, and/or material often at a tangent to the demands of the question.</td></tr><tr><td>1-4</td><td>points about childhood in general. Very little/no understanding of the question and of the presented material. Significant errors and/or omissions in application of material.</td></tr><tr><td>0</td><td>No analysis or evaluation. No relevant points.</td></tr></table></body></html>  
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-# Indicative content  
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-Concepts and issues such as the following may appear; policies restricting child labour; exclusion of children from paid work; compulsory education; growth of children’s rights; declining family size; lower infant mortality rate; increased medical knowledge around child development; child protection and welfare policies; age patriarchy; child neglect and abuse; control over children’s space, time and bodies; information hierarchy; toxic childhood; disappearance of childhood; impact of divorce; march of progress; conflict view.  
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-Sources may include the following or other relevant ones: Ariés; Bhatti; Bonke; Brannen;   
-Cunningham; Firestone and Holt; Garber; Gittins; Howard; Jenks; Opie; Palmer; Pilcher; Postman;   
-Rees; Wagg; Womack.  
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-# Topic A3  Health  
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-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>07</td><td>Outline and explain two reasons for social class differences in consumer choices ofhealthcare.</td><td>10</td></tr></table></body></html>  
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-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show very good knowledge and understanding of two reasons for differences between social classes in taking advantage of consumer choice in health care. There will be two applications of relevant material, eg social classes have different levels of access to the information needed to make informed choices; working class may place greater trust in the advice of professionals and not seek alternative views. There will be appropriate analysis, eg of different choices available within health care.</td></tr><tr><td>4-7</td><td>Answers in this band will show a reasonable to good knowledge and understanding of one or two reasons for differences between social classes in taking advantage of consumer choice in health care. There will be one or two applications of relevant material, eg higher classes are able to afford private health care.</td></tr><tr><td>1-3</td><td>There will be some basic analysis. question or the material. differencesinhealthcarechoices.</td></tr><tr><td>0</td><td>There will be little or no analysis No relevant points.</td></tr></table></body></html>  
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-# Indicative content  
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-Answers may include the following and/or other relevant points:  
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-• middle class are able to afford private care, medical tourism etc   
-• working class lack knowledge and expertise to make informed choices   
-• middle class have greater access to knowledge of available choices   
-• different levels of social and cultural capital   
-• availability of choices by region/location   
-class differences in attitudes to the construction of bodies and identities through consumption and lifestyle  
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-• different levels of trust in health professionals class differences in attitudes to complementary and alternative medicine.  
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-# Sources may include the following or other relevant ones:  
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-Cattrell; Conrad; Ernst; Giddens; Goldacre; Law; Lunt et al; Lyotard; Nettleton; Senior; Shaw et al;   
-Skountridaki; Stevenson et al; Swayne; Wilkinson and Pickett.  
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-<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>08</td><td>Applying material from Item E, analyse two reasons for inequalities between ethnic groups in their health chances.</td><td>10</td></tr></table></body></html>  
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-# Item E  
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-Black and other minority ethnic groups in the UK are more likely than the majority to experience low incomes and live in disadvantaged areas. The cultural values of these groups often prioritise support from the family and community rather than outside support.  
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-There are inequalities between ethnic groups and their health chances.  
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-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on accessible healthcare services in deprived areas; some groups may think they should not seek healthcare until their condition is serious. There will be appropriate analysis/evaluation of two ways eg differences between minority ethnic groups.</td></tr><tr><td>4-7</td><td>or two reasons for inequalities between ethnic groups in their health chances. There will be some successful application of material from the item, eg low income associatedwithpoordiet and unhealthylifestyle. There will be some analysis/evaluation.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two reasons for inequalities between ethnic groups in their health chances. There will be limited application of material from the item. Some material may be at a</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td>There will be limited or no analysis/evaluation.</td></tr><tr><td>O</td><td>No relevantpoints.</td></tr></table></body></html>  
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-<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Balarajan; Davey Smith et al; Moriarty; Nazroo; Nettleton; Parry et al; Sproston and Mindell; Wilkinson.</td></tr></table></body></html>  
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-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>09</td><td>Applying material from Item F and your knowledge, evaluate sociological</td><td>20</td></tr></table></body></html>  
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-# Item F  
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-Rates of mental illness vary between different social groups, such as those based on social class, gender and ethnicity. Some explanations of mental illness point to social issues such as racism, sexism, poor housing and poverty as contributing factors.  
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-Others argue that mental illness is a label applied to deviant behaviour. Mental illness is socially constructed through interpretations made by others.  
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-<html><body><table><tr><td>Marks</td><td>LevelDescriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of relevant material on sociological explanations of the differences in rates of mental illness between social groups. Sophisticated understanding of the question and of the presented materialwillbeshown. Appropriate material will be applied accurately and with sensitivity to the issues raised by the question. Analysis and evaluation will be explicit and relevant. Evaluation may be developed, for example through a debate between social realist and social constructionist models of</td></tr><tr><td>13-16</td><td>Appropriate conclusionswill be drawn. Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presented material. maybe inadequatelyfocused. presented material.</td></tr><tr><td>9-12</td><td>Answers in this band will show largely accurate knowledge but limited range and depth, eg broadly accurate, if basic, account of labelling approaches to mental illness applied to different social groups. Understands some limited but significant aspects of the question; superficial understanding of the presented material. Applying listed material from the general topic area but with limited regard for its relevance   o  u  e  'ob   p ss  </td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td>Evaluation will take the form of juxtaposition of competing positions or to one or two isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr><tr><td>5-8</td><td>Answers in this band will show limited undeveloped knowledge, eg two or three insubstantial points about mental illness and different social groups. Understands only   n     o  s   s of the question.</td></tr><tr><td>1-4</td><td>Answers in this band will show very limited knowledge, eg one or two very insubstantial points about mental illness in general. Very little/no understanding of the question and of the presented material. Significant errors and/or omissions in application of material. No analysis or evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>  
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-# Indicative content  
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-Concepts and issues such as the following may appear:  
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-biomedical approaches; social realist and structuralist approaches; interactionism; labelling; social constructionism; feminism; social class; gender; ethnicity; discrimination; stigma; spurious interaction; mortification of self; total institution; cognitive therapy.  
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-# Sources may include the following or other relevant ones:  
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-Appignanensi; Becker; Brown and Harris; Busfield; Chesler; Foucault; Goffman; Laing; Mackenzie et al; Mallet et al; Moncrieff; Morrison; Nazroo; Pickett et al; Rehman and Owen; Rosenhan; Scheff; Shaw and Ward; Szasz.  
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-Topic A4  Work, Poverty and Welfare   
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-<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>10</td><td>Outline and explain two ways in which government policies have affected the distributionof income intheUK.</td><td>10</td></tr></table></body></html>  
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-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show very good knowledge and understanding of two ways in which government policies have affected the distribution of income in the UK. There will be two applications of relevant material, eg stopping/reducing benefits has led to more poverty; taxation policies have reduced income of some groups more than others.</td></tr><tr><td>4-7</td><td>distribution of income in theUK. Answers in this band will show a reasonable to good knowledge and understanding of one or two ways in which government policies have affected the distribution of income in the UK. There will be one or two applications of relevant material, eg welfare state policies have not led to redistribution of income.</td></tr><tr><td>1-3</td><td>There will be some basic analysis. question or the material. There will be limited focus on the question, eg a drift into discussion of poverty in general.</td></tr><tr><td>0</td><td>There will be little or no analysis. No relevant points.</td></tr></table></body></html>  
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-# Indicative content  
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-Answers may include the following and/or other relevant points:  
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-• social democratic/welfare state policies intended to be redistributive   
-• New Right policies eg sanctioning, tackling alleged dependency culture   
-• means testing/selective benefits vs universal benefits   
-• wages policies e.g. minimum wage   
-• policies limiting the ability of trade unions to campaign for higher incomes for their members   
-• tax policies – progressive and regressive taxes, tax evasion and avoidance  
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-<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr></table></body></html>  
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-<html><body><table><tr><td>Abel-Smith and Townsend; Blackman; Craine; Davis and Moore; Foucault; Gans; Lister et al;</td></tr></table></body></html>  
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-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total</td></tr><tr><td></td><td></td><td>marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>11</td><td>Applying g material from Item G, analyse two reasons why some social groups aremore likely than others to experiencepoverty.</td><td>10</td></tr></table></body></html>  
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-<html><body><table><tr><td>ItemG</td></tr><tr><td>The values and attitudes of some members of the working class may lead to them accepting their position in society. Patriarchal values mean that females can be disadvantaged.</td></tr><tr><td></td></tr><tr><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on two reasons why some social groups are more likely than others to experience poverty. There will be two developed applications of material from the item, eg that fatalistic attitudes poverty; that patriarchal values lead to social arrangements such as the unequal distribution of caring roles, contributing to the feminisation of poverty. There will be appropriate analysis/evaluation of two ways eg the extent to which the</td></tr><tr><td>4-7</td><td>Answers in this band will show a basic to reasonable knowledge and understanding of one There will be some successful application of material from the item,eg that economic circumstances explain poverty better than attitudes. There will be some analysis/evaluation.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two criticisms of cultural explanations of poverty. There will be limited application of material from the item. Some material may be at a tangent to the question, eg definitions of poverty.</td></tr><tr><td>0</td><td>There will be limited or no analysis/evaluation No relevant points.</td></tr></table></body></html>  
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-<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr></table></body></html>  
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-<html><body><table><tr><td>Baumberg, Bell and Gaffney; Blanden and Gibbons; Coates and Silburn; Field; Lewis; Marsland; Murray; Rutter and Madge; Shildrick et al.</td></tr></table></body></html>  
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-<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>12</td><td>Applying material from Item H and your knowledge, evaluate sociological explanations of the effects of worklessness on people's lives and life chances.</td><td>20</td></tr></table></body></html>  
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-<html><body><table><tr><td>ItemH</td></tr><tr><td>aspects of social life and their life chances are diminished. There are others who do not work because</td></tr><tr><td>theyhavesufficientwealth. However, some sociologists argue that work is now less important as a source of identity and that</td></tr><tr><td>worklessnesshasbecomelesssignificant.</td></tr></table></body></html>  
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-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of relevant material on sociological explanations of the significance of worklessness for people's lives and life chances. Sophisticated understanding of the question and of the presentedmaterialwillbeshown. the question. Analysis and evaluation will be explicit and relevant. Evaluation may be developed, for example throughthe debatesbetween different explanations of the relationshipbetween worklessness and people's lives and life chances (eg Marxism, postmodernism, feminism).</td></tr><tr><td>13-16</td><td>Analysis will show clear explanation. Appropriate conclusions will be drawn. Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. maybeinadequatelyfocused.</td></tr><tr><td>9-12</td><td>Some limited explicit evaluation, eg discussion of the significance of worklessness for different life chances and/or some appropriate analysis, eg clear explanations of some of the presented material. Answers in this band will show largely accurate knowledge but limited range and depth, eg broadly accurate, if basic, account of some types of worklessness. Understands some</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td>material. Applying listed material from the general topic area but with limited regard for its relevance</td></tr><tr><td>5-8</td><td>Answers in this band will show limited undeveloped knowledge, eg two or three insubstantial points about worklessness. Understands only limited aspects of the question; simplistic understandingof thepresentedmaterial. the question.</td></tr><tr><td>1-4</td><td>points about worklessness in general. Very little/no understanding of the question and of the presentedmaterial. Significant errors and/or omissions in application of material.</td></tr><tr><td>0</td><td>Noanalysisorevaluation. No relevant points.</td></tr></table></body></html>  
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-# Indicative content  
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-Concepts and issues such as the following may appear:  
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-unemployment; underemployment; economically active; claimant count; retirement; disability; poverty;   
-labour market; NEETs; deindustrialisation; marginalisation; disengagement theory; stigmatisation;   
-stereotype; repression; social exclusion; consumer society; reserve army of labour; alienation; anomie.  
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-# Sources may include the following or other relevant ones:  
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-Bauman; Craine; Cumming and Henry; Dahrendorf; Dorling; Durkheim; Fagin and Little; Garrod; Gini; Gulliford et al; Harper; Hockey and James; MacDonald, Sheldrake and Furlong; Marx; Riach and Loretto.  
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-# Section B Topic B1  Beliefs in Society  
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-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>13</td><td>Outline and explain two reasons why women are more likely than men to participate in NewAge movements.</td><td>10</td></tr></table></body></html>  
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-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show very good knowledge and understanding of two reasons There will be two applications of relevant material, eg women are more associated with gender roles encouraged by traditional religion. There will be appropriate analysis, eg the extent to which men may also participate in New Age movements.</td></tr><tr><td>4-7</td><td>           s   s movements. There will be one or two applications of relevant material, eg New Age movements appeal to expressive role of women rather than instrumental role of men. There will be some basic analysis.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and little or no understanding of the question or the material. sects. Therewill be little or no analysis.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>  
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-# Indicative content  
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-Answers may include the following and/or other relevant points:  
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-socialisation of women into expressive role   
-patriarchal gender roles within traditional religion – loss of faith in traditional religion   
-emphasis on personal experience   
-emphasis on autonomy and authenticity   
-women more likely to be in part-time employment/full-time carers   
-women closer to nature and cycle of life/death  
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-emphasis on celebrating nature and healing role of women higher status of traditional female qualities in New Age movements individual sphere of New Age movements.  
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-Sources may include the following or other relevant ones: Armstrong; Brown; Bruce; Davie;   
-Drane; El Saadawi; Greeley; Heelas; Heelas and Woodhead; Miller and Hoffman.  
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-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>14</td><td>Applying material from Item I, analyse two reasons why the extent of secularisation may have been exaggerated.</td><td>10</td></tr></table></body></html>  
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-<html><body><table><tr><td>ItemI</td></tr><tr><td>Secularisation theory explains the decline in religious participation across parts of Europe, but it does not explain why religion continues to be popular in other parts of the world. It also fails to recognise</td></tr><tr><td>that religion may be changing rather than declining.</td></tr><tr><td>The extent of secularisation may have been exaggerated.</td></tr></table></body></html>  
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-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on There will be two developed applications of material from the item, eg high levels of religion in countries such as the USA linked to supply and demand and the diversity of beliefs and practices that are on offer; apparent decline of traditional religion but change in the way people practice, believing without belonging. There will be appropriate analysis/evaluation of two ways, eg religious diversity not always</td></tr><tr><td>4-7</td><td>leading to higher levels of religion; extent of belief without belonging. Answers in this band will show a basic to reasonable knowledge and understanding of one There will be some successful application of material from the item, eg religious belief now changing to a more spiritual focus.</td></tr><tr><td>1-3</td><td>There will be some analysis/evaluation. Answers in this band will show limited knowledge and understanding of one or two reasons There will be limited application of material from the item. Some material may be at a There will be limited or no analysis/evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Sources may include the following or other relevant ones: Berger; Bruce; Davie; Day; Finke; Gill</td></tr><tr><td>and Lundegarde; Hadaway; Heelas and Woodhead; Hervieu-Leger; Lyon; Norris and Inglehart; Stark andBainbridge;Vasquez;VoasandCrockett.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
-
-<html><body><table><tr><td>15</td><td>Applying material from Item J and your knowledge, evaluate the view that religion acts as a force for social change.</td><td>20</td></tr></table></body></html>  
-
-<html><body><table><tr><td>ItemJ</td></tr><tr><td>Some sociologists argue that religion acts as a force for social change. It can be used to challenge mainstream beliefs and values, and inspire protest against the existing social order.</td></tr><tr><td>However, other sociologists suggest that the relationship between religion and social change is not straightforward and that religion can even prevent social change.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Marks</td><td>LevelDescriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of the question. Analysis and evaluation will be explicit and relevant. Evaluation may be developed, for</td></tr><tr><td>13-16</td><td>Answers in this band will show largely accurate, broad or deep but incomplete knowledge. presentedmaterial. maybeinadequatelyfocused.</td></tr><tr><td>9-12</td><td>broadly accurate, if basic, account of some aspects of religion acting as a force for social change. Understands some limited but significant aspects of the question; superficial understanding of the presented material. Applying listed material from the general topic area but with limited regard for its relevance Evaluation will take the form of juxtaposition of competing positions or to one or two isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>5-8</td><td>the question; simplistic understanding of the presented material. Limited application of suitable material, and/or material often at a tangent to the demands of the question.</td></tr><tr><td>1-4</td><td>points about religion in general. Very little/no understanding of the question and of the presentedmaterial. Significant errors and/or omissions in application of material. No analysis or evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>  
-
-# Indicative content  
-
-Concepts and issues such as the following may appear:  
-
-religion as an ideological resource; hegemony; counter hegemony; organic intellectuals; principle of hope; millenarian movements; cargo cults; Liberation Theology; religious feminism; religious fundamentalism; televangelism; the spirit of capitalism; religion as a conservative force; traditional beliefs and values; stabilising society; conservative beliefs; patriarchal ideology; bourgeois ideology.  
-
-Sources may include the following or other relevant ones: Armstrong; Billings; Bruce; Brusco;   
-Casanova; Durkheim; El Saadawi; Gramsci; Maduro; Marx; Lowy; Weber; Woodhead; Worsley.  
-
-# Topic B2  Global Development  
-
-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
-
-<html><body><table><tr><td>16</td><td>Outline and explain two ways in which development can lead to demographic changes.</td><td>10</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>ways in which development can lead to demographic changes. There will be two applications of relevant material, eg development can lead to the</td></tr><tr><td>4-7</td><td>Answers in this band will show a reasonable to good knowledge and understanding of one There will be one or two applications of relevant material, eg women may have fewer children.</td></tr><tr><td>1-3</td><td>There will be some basic analysis Answers in this band will show limited knowledge and litle or no understanding of the questionor the material. There will be limited focus on the question, eg there may be some drift into discussion of demography in general.</td></tr><tr><td>0</td><td>There will be little or no analysis. No relevant points.</td></tr></table></body></html>  
-
-# Indicative content  
-
-Answers may include the following and/or other relevant points:  
-
-• the demographic transition   
-falling birth rates falling mortality rates increase in life expectancy   
-lower fertility rates smaller family sizes changing age structure – ageing population increased migration.  
-
-<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Adamson; Chrispin and Jegede; Cohen and Kennedy; Eberstadt; Ehrlich; Harrison; Hewitt and Smith;</td></tr><tr><td>Kaplan;Malthus;Richards;Robeyetal;Rosling;Webster.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>  
-
-<html><body><table><tr><td>17</td><td>Applying material from Item K, analyse two ways in which development can affect gender inequalities.</td><td>10</td></tr></table></body></html>  
-
-<html><body><table><tr><td>ItemK</td></tr><tr><td>Development can lead to new ways for previously exploited groups to improve their situation. It can also cause powerful groups tofeel threatened by changes and lead them toassert what are seen as traditionalattitudesandpractices.</td></tr><tr><td></td></tr><tr><td>Developmentcanaffectgenderinequalities</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on to a backlash reasserting patriarchal values. There will be appropriate analysis/evaluation of two ways eg of the extent to which</td></tr><tr><td>4-7</td><td>Answers in this band will show a basic to reasonable knowledge and understanding of one There will be some successful application of material from the item, eg education for girls has led to greater employment opportunities. Therewill be some analysis/evaluation</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two ways in which development can affect gender inequalities. There will be limited application of material from the item. Some material may be at a tangent to the question, eg there may be some drift into accounts of inequalities in general.</td></tr><tr><td>0</td><td>There will be limited or no analysis/evaluation. No relevant points.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Boserup; Cohen and Kennedy; Ehrenreich and Hochschild; Foster-Carter; Hunt; Leonard; Mies; Pearson;Seager;Shiva;vanderGaag;VanZeijl.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
-
-<html><body><table><tr><td>18</td><td>Applying material from Item L and your knowledge, evaluate the view that aid is essentialfordevelopment.</td><td>20</td></tr></table></body></html>  
-
-# Item L  
-
-According to some sociologists, aid is essential for development because it helps countries reach take-off and industrialise.  
-
-However, other sociologists are critical of aid and point out that many countries receiving aid have made little progress. Others argue that the real purpose of aid is to ensure a free market system that creates underdevelopment.  
-
-<html><body><table><tr><td>Marks</td><td> Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of relevant material on the view that aid is essential for development. Sophisticated the question. example through a debatebetween dependency and modernisation or other theories.</td></tr><tr><td>13-16</td><td>Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. Application of material is largely explicitly relevant to the question, though some material maybeinadequatelyfocused.</td></tr><tr><td>9-12</td><td>Answers in this band will show largely accurate knowledge but limited range and depth, eg broadly accurate, if basic, account of some aid projects. Understands some limited but significant aspects of the question; superficial understanding of the presented material.</td></tr></table></body></html>  
-
-<html><body><table><tr><td></td><td>Evaluation will take the form of juxtaposition of competing positions or to one or two isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr><tr><td>5-8</td><td>Answers in this band will show limited undeveloped knowledge, eg two or three insubstantial points about aid. Understands only limited aspects of the question; simplistic understanding of thepresented material. the question.</td></tr><tr><td>1-4</td><td>Very limited or no evaluation. Attempts at analysis, if any, are thin and disjointed. points about development in general. Very little/no understanding of the question and of the presented material. Significant errors and/or omissions in application of material. No analysis or evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>  
-
-# Indicative content  
-
-Concepts and issues such as the following may appear:  
-
-ODA (Official Development Assistance); NGOs; World Bank and International Monetary Fund;   
-structural adjustment programmes; multilateral and bilateral aid; emergency aid and development aid;   
-tied aid and conditionality; grass roots development; dependency; modernisation; gender inequalities;   
-transparency and accountability; aid as imperialism; aid as business; debt; trade.  
-
-# Sources may include the following or other relevant ones:  
-
-Alibhai-Brown; Bauer; Calderisi; Collier; Easterley; Erixon; Hancock; Hayter; Moyo; Norberg; Riddell;   
-Sachs; Samura.  
-
-# Topic B3  The Media  
-
-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
-
-<html><body><table><tr><td>19</td><td>Outline and explain two ways in which new media may have affected the selection and presentation of news.</td><td>10</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show very good knowledge and understanding of two ways in which There will be two applications of relevant material, eg citizen journalism enables members of the public to report and spread news stories; news media have to provide more immediacy through instantaneous coverage of events.</td></tr><tr><td>4-7</td><td>There will be appropriate analysis, eg of ways new media change news values. Answers in this band will show a reasonable to good knowledge and understanding of one or There will be one or two applications of relevant material, eg traditional news media have become more accountable because of audience responses using new media.</td></tr><tr><td>1-3</td><td>Therewill besomebasic analysis Answers in this band will show limited knowledge and little or no understanding of the question or the material. There will be limited focus on the question, eg a drift into discussions of media in general.</td></tr><tr><td>0</td><td>There will be little or no analysis. No relevant points.</td></tr></table></body></html>  
-
-# Indicative content  
-
-Answers may include the following and/or other relevant points:  
-
-• proliferation of fake news stories, lack of regulation   
-• new media becoming the news eg a tweet by Trump   
-• changes in the traditional news flow cycle   
-• heightened accountability   
-• participatory culture – news producers and consumers no longer have separate roles • citizen journalism – citizens more able to contribute eg uploading video footage • wider range of sources and of opinion on news, easily available   
-• changes in news values eg greater emphasis on immediacy, celebrity.  
-
-Sources may include the following or other relevant ones: Bivens; Boyle; Curran and Seaton; Dutton and Blank; Itzoe; Jenkins; MacKinnon; McNair; Philo.  
-
-<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>  
-
-<html><body><table><tr><td>20</td><td>Applying material from Item M, analyse two ways in which media corporations may contribute to a growth in global culture.</td><td>10</td></tr></table></body></html>  
-
-<html><body><table><tr><td>ItemM</td></tr><tr><td>Media corporations have the power to produce images of lifestyles through which people form their identities. The wide reach of these corporations has led to local cultures becoming less important.</td></tr><tr><td>Media corporations may contribute to a growth in global culture.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on There will be two developed applications of material from the item, eg Western/American media spread an ideology of consumerism so that people around the world aspire to the same ideas, values and products; global brands are promoted and recognised around the world, weakening local cultures. There will be appropriate analysis/evaluation of two ways eg the extent to which local cultures absorb and transform external influences.</td></tr><tr><td>4-7</td><td>Answers in this band will show a basic to reasonable knowledge and understanding of one There will be some successful application of material from the item eg the same media productsareavailablearoundtheworld. There will be some analysis/evaluation.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two ways in There will be limited application of material from the item. Some material may be at a tangent to the question, eg there may be some drift into accounts of media effects. There will be limited or no analysis/evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Bagdikian; Baudrillard; Compaine; Fenton; Flew; Herman and Chomsky; Kellner; Putnam; Rosenau;</td></tr><tr><td></td></tr><tr><td>Schiller; Sklair; Strinati; Thompson;Thussu.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>  
-
-<html><body><table><tr><td>21</td><td>Applying material from Item N and your knowledge, evaluate the view that the mediareflect theviewsoftheiraudiences.</td><td>20</td></tr></table></body></html>  
-
-<html><body><table><tr><td>ItemN</td></tr><tr><td>Some sociologists argue that audiences control media content through their choices as consumers. They claim that competitionbetween media for audiences means that owners and companies have limitedpowerovercontent.</td></tr><tr><td>However, other sociologists argue that those who own and work in the media control the content. This means that the content can be biased and reflect dominant ideologies.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of relevant material on the view that the media reflect the views of their audiences. Sophisticated understanding of the question and of the presented material will be shown. Appropriate material will be applied accurately and with sensitivity to the issues raised by the question. Analysisandevaluationwillbeexplicitandrelevant.Evaluationmaybedeveloped,for the media and their audiences (eg Marxism, pluralism, feminisms). Analysis will show clear</td></tr><tr><td>13-16</td><td>explanation. Appropriate conclusions will be drawn. Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. Application of material is largely explicitly relevant to the question, though some material maybeinadequatelyfocused. Some limited explicit evaluation, eg discussion of audiences for different media and/or some</td></tr><tr><td>9-12</td><td>broadly accurate, if basic, account of some explanations of the relationship between the media and their audiences. Understands some limited but significant aspects of the question; superficial understanding of the presented material. Applying listed material from the general topic area but with limited regard for its relevance to the issues raised by the question, or applying a narrow range of more relevant material.</td></tr></table></body></html>  
-
-<html><body><table><tr><td></td><td>Evaluation will take the form of juxtaposition of competing positions or to one or two isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr><tr><td>5-8</td><td>insubstantial points about media audiences. Understands only limited aspects of the question; simplistic understanding of the presented material. Limited application of suitable material, and/or material often at a tangent to the demands of the question. Very limited or no evaluation. Attempts at analysis, if any, are thin and disjointed.</td></tr><tr><td>1-4</td><td>Answers in this band will show very limited knowledge, eg one or two very insubstantial points about the media.Very little/no understanding of the question and of the presented material. Significant errors and/or omissions in application of material.</td></tr><tr><td>0</td><td>No analysisor evaluation. No relevant points.</td></tr></table></body></html>  
-
-# Indicative content  
-
-Concepts and issues such as the following may appear:  
-
-Pluralism; hegemonic Marxism/neo-Marxism; manipulative/instrumental Marxism; feminism; competition and choice; ideology; bias; media diversity; media conglomerates; agenda setting; propaganda model; active and passive audiences; uses and gratifications; cultural effects; reception analysis; hypodermic syringe model; two-step flow model.  
-
-# Sources may include the following or other relevant ones:  
-
-Bagdikian; Blumer and McQuail; Chomsky; Couldry et al; Curran; Davies; Edwards and Cromwell;   
-Fisk; Glasgow University Media Group; Hall; Herman and Chomsky; Katz and Lazarsfeld; McChesney;   
-Philo; Whale.  
-
-Topic B4  Stratification and Differentiation   
-
-
-<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>  
-
-<html><body><table><tr><td>22</td><td>Outline and explain two factors which may lead to some members of the working class achieving upward social mobility.</td><td>10</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show very good knowledge and understanding of two factors There will be two applications of relevant material, eg educational policies enable some occupations and structure may create opportunities for upward social mobility. There will be appropriate analysis, eg the extent to which there has been working class upward mobility.</td></tr><tr><td>4-7</td><td>or two factors which may lead to some members of the working class achieving upward social mobility. being able to buy property. There will be some basic analysis.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and little or no understanding of the question or the material. There will be limited focus on the question, eg there may be some drift into descriptions of class. Therewill be little or no analysis.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>  
-
-# Indicative content  
-
-Answers may include the following and/or other relevant points:  
-
-• meritocratic education –working class pupils can gain qualification positive discrimination policies e.g. university admissions parental aspirations   
-• changes in the occupational structure   
-• compensatory education   
-• marrying up   
-• acquisition of wealth e.g home ownership, shares  
-
-<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Blanden et al; Davis and Moore; Dorling et al; Glass; Goldthorpe; Heath and Brittan; Marshall et al; McKnight; Payne; Roberts; Saunders; Savage; Sutton Trust.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
-
-<html><body><table><tr><td>23</td><td>Applying material from Item O, analyse two ways in which age may affect an individual'sstatus.</td><td>10</td></tr></table></body></html>  
-
-# Item O  
-
-Sociologists have increasingly recognised age as a dimension of inequality. For example, young people do not have all the same rights that adults do. Many older people are no longer in paid employment.  
-
-Age may affect an individual’s status.  
-
-<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on s There will be two developed applications of material from the item, eg for young people, not having the right to work full time reduces income and independence; for older people, There will be appropriate analysis/evaluation of two problems eg of the extent to which age</td></tr><tr><td>4-7</td><td>Answers in this band will show a basic to reasonable knowledge and understanding of one or two ways in which age may affect an individual's status. There will be some successful application of material from the item, eg reduced income in old age.</td></tr><tr><td>1-3</td><td>There will be some analysis/evaluation. Answers in this band will show limited knowledge and understanding of one or two ways in which age may affect an individual's status. There will be limited application of material from the item. Some material may be at a There will be limited or no analysis/evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>  
-
-Sources may include the following or other relevant ones:   
-Abercrombie and Warde; Binner et al; Blaikie; Bradley; Bulman; Butler; Campbell;  Davidson; Greengross; Pilcher; Ray et al; Scase and Scales.  
-
-<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
-
-<html><body><table><tr><td></td><td>Applying material from Item P and your knowledge, evaluate the view that gender is the most important dimension of inequality today.</td><td>20</td></tr></table></body></html>  
-
-<html><body><table><tr><td>ItemP</td></tr><tr><td>despite some improvements in the social position of women.</td></tr><tr><td>However, other sociologists see gender inequalities as natural and inevitable, or argue that other</td></tr><tr><td>dimensionsof inequalityaremoreimportant.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Marks</td><td>LevelDescriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of today. Sophisticated understanding of the question and of the presented material will be shown. Appropriate material will be applied accurately and with sensitivity to the issues raised by thequestion. Analysis and evaluation will be explicit and relevant. Evaluation may be developed, for example throughdebates over the relative importance ofgender compared toother dimensions of inequality such as ethnicity and social class. Analysis will show clear</td></tr><tr><td>13-16</td><td>explanation. Appropriate conclusions will be drawn. Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. maybe inadequatelyfocused.</td></tr><tr><td>9-12</td><td>and/or some appropriate analysis, eg clear explanations of some of the presented material. Answers in this band will show largely accurate knowledge but limited range and depth, eg Applying listed material from the general topic area but with limited regard for its relevance isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr></table></body></html>  
-
-<html><body><table><tr><td>5-8</td><td>insubstantial points about gender inequality today. Understands only limited aspects of the question; simplistic understanding of the presented material. Limited application of suitable material, and/or material often at a tangent to the demands of the question. Very limited or no evaluation. Attempts at analysis, if any, are thin and disjointed.</td></tr><tr><td>1-4</td><td>points about gender in general. Very little/no understanding of the question and of the presentedmaterial. Significant errors and/or omissions in application of material. No analysis or evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>  
-
-# Indicative content  
-
-Concepts and issues such as the following may appear:  
-
-Gender; feminisms; postfeminism; patriarchy;  gender socialisation; discrimination; feminisation of poverty; expressive role; instrumental role; dual burden; triple shift; domestic division of labour; dual labour market; reserve army of labour; glass ceiling; genderquake; hegemonic femininity and hegemonic masculinity; crisis of masculinity; gender regimes.  
-
-# Sources may include the following or other relevant ones:  
-
-Ansley; Benston; Bradley; Bryson; Delamont; Delphy; Firestone; Hakim; Hills et al; Mead; Mirza;   
-Oakley; Ortner; Pilcher and Whelehan; Platt; Pollert; Sharpe; Walby.  
-
-# Assessment objective grid  
-
-<html><body><table><tr><td></td><td>A01</td><td>A02</td><td>A03</td><td>Total</td></tr><tr><td>Section A</td><td></td><td></td><td></td><td></td></tr><tr><td>Q01, Q04, Q07, Q10</td><td>5</td><td>3</td><td>2</td><td>10</td></tr><tr><td>Q02, Q05, Q08, Q11</td><td>3</td><td>4</td><td>3</td><td>10</td></tr><tr><td>Q03, Q06, Q09. Q12</td><td>8</td><td>9</td><td>9</td><td>20</td></tr><tr><td>Section B</td><td></td><td></td><td></td><td></td></tr><tr><td>Q13, Q16, Q19, Q22</td><td>5</td><td>3</td><td>2</td><td>10</td></tr><tr><td>Q14, Q17, Q20, Q23</td><td>3</td><td>4</td><td>3</td><td>10</td></tr><tr><td>Q15, Q18, Q21, Q24</td><td>8</td><td>9</td><td>9</td><td>20</td></tr><tr><td>Totals</td><td>32</td><td>26</td><td>22</td><td>80</td></tr></table></body></html>  
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-[
-    {
-        "type": "text",
-        "text": "A-level SOCIOLOGY ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Paper 2  Topics in Sociology ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Tuesday 2 June 2020 ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Afternoon ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Time allowed: 2 hours ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Materials ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "For this paper you must have: an AQA 16-page answer book. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Instructions ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "• Use black ink or black ball-point pen.   \n• Write the information required on the front of your answer book.  The Paper Reference is 7192/2.   \n• Answer all questions from one topic in Section A and all questions from one topic in Section B.   \n• Do all rough work in your answer book.  Cross through any work you do not want to be marked. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Information ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "The marks for questions are shown in brackets.   \n• The maximum mark for this paper is 80.   \nQuestions should be answered in continuous prose. You will be marked on your ability to: use good English organise information clearly use specialist vocabulary where appropriate. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Section A ",
-        "text_level": 1,
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Choose one topic from this section and answer all the questions on that topic. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Topic A1  Culture and Identity ",
-        "text_level": 1,
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Outline and explain two ways in which social class may have become less important in shaping identities. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Read Item A below and answer the question that follows. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Item A ",
-        "text_level": 1,
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Mass culture is usually seen as commercially produced by businesses for profit rather than being created by ordinary people or reflecting their experiences.  Mass culture is also seen as oversimplified, requiring little thought or evaluation. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Mass culture may prevent social change. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item A, analyse two ways in which mass culture may prevent social change. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Read Item B below and answer the question that follows. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Item B ",
-        "text_level": 1,
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Feminist sociologists often emphasise the ways in which the socialisation process encourages people to conform to hegemonic masculine and feminine identities that reinforce patriarchy. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "However, other sociologists have argued that people actively construct their gender identities, and that gender identities have become much more fluid. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item B and your knowledge, evaluate feminist views of the extent to which the socialisation process reinforces patriarchy. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Topic A2  Families and Households ",
-        "text_level": 1,
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Outline and explain two ways in which changing childbearing patterns may have influenced gender roles and relationships within families and households. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Read Item C below and answer the question that follows. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Item C ",
-        "text_level": 1,
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Globalisation involves the growing inter-connectedness between countries through increased travel opportunities.  It enables more freedom of choice in terms of lifestyles and personal relationships. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Globalisation may influence families and households. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item C, analyse two ways in which globalisation may influence families and households. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Read Item D below and answer the question that follows. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Item D ",
-        "text_level": 1,
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Some sociologists argue that UK society has become more child-centred.  Children today are more privileged than they have ever been.  There are a large range of laws and policies in place to protect them and there is an increasing emphasis now placed on children’s rights. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "However, other sociologists argue that the extent of child-centredness is exaggerated, and that childhood can be a negative experience for some children. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item D and your knowledge, evaluate the view that UK society has become more child-centred. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "[20 marks] ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Turn over ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Topic A3  Health ",
-        "text_level": 1,
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Outline and explain two reasons for social class differences in consumer choices of health care. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Read Item E below and answer the question that follows. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Item E ",
-        "text_level": 1,
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Black and other minority ethnic groups in the UK are more likely than the majority to experience low incomes and live in disadvantaged areas.  The cultural values of these groups often prioritise support from the family and community rather than outside support. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "There are inequalities between ethnic groups in their health chances. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item E, analyse two reasons for inequalities between ethnic groups in their health chances. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Read Item F below and answer the question that follows. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Item F ",
-        "text_level": 1,
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Rates of mental illness vary between different social groups, such as those based on social class, gender and ethnicity.  Some explanations of mental illness point to social issues such as racism, sexism, poor housing and poverty as contributing factors. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Others argue that mental illness is a label applied to deviant behaviour.  Mental illness is socially constructed through interpretations made by others. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item F and your knowledge, evaluate sociological explanations of the differences in rates of mental illness between social groups. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "[20 marks] ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Topic A4  Work, Poverty and Welfare ",
-        "text_level": 1,
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Outline and explain two ways in which government policies have affected the distribution of income in the UK. ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Read Item G below and answer the question that follows. ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Item G ",
-        "text_level": 1,
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "The values and attitudes of some members of the working class may lead to them accepting their position in society.  Patriarchal values mean that females can be disadvantaged. ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Some social groups are more likely than others to experience poverty. ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item G, analyse two reasons why some social groups are more likely than others to experience poverty. ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Read Item H below and answer the question that follows. ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Item H ",
-        "text_level": 1,
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Worklessness affects retired people and those unable to work as well as unemployed people.  People without work are more likely to be disadvantaged than those in work. They are excluded from some aspects of social life and their life chances are diminished.  There are others who do not work because they have sufficient wealth. ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "However, some sociologists argue that work is now less important as a source of identity and that worklessness has become less significant. ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item H and your knowledge, evaluate sociological explanations of the effects of worklessness on people’s lives and life chances. ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Turn over ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Section B ",
-        "text_level": 1,
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Choose one topic from this section and answer all the questions on that topic. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Topic B1  Beliefs in Society ",
-        "text_level": 1,
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Outline and explain two reasons why women are more likely than men to participate in New Age movements. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Read Item I below and answer the question that follows. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Item I ",
-        "text_level": 1,
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Secularisation theory explains the decline in religious participation across parts of Europe, but it does not explain why religion continues to be popular in other parts of the world.  It also fails to recognise that religion may be changing rather than declining. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "The extent of secularisation may have been exaggerated. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item I, analyse two reasons why the extent of secularisation may have been exaggerated. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Read Item J below and answer the question that follows. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Item J ",
-        "text_level": 1,
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Some sociologists argue that religion acts as a force for social change.  It can be used to challenge mainstream beliefs and values, and inspire protest against the existing social order. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "However, other sociologists suggest that the relationship between religion and social change is not straightforward and that religion can even prevent social change. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item J and your knowledge, evaluate the view that religion acts as a force for social change. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Topic B2  Global Development ",
-        "text_level": 1,
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Outline and explain two ways in which development can lead to demographic changes. [10 marks] ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Read Item K below and answer the question that follows. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Item K ",
-        "text_level": 1,
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Development can lead to new ways for previously exploited groups to improve their situation.  It can also cause powerful groups to feel threatened by changes and lead them to assert what are seen as traditional attitudes and practices. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Development can affect gender inequalities. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item K, analyse two ways in which development can affect gender inequalities. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Read Item L below and answer the question that follows. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Item L ",
-        "text_level": 1,
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "According to some sociologists, aid is essential for development because it helps countries reach take-off and industrialise. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "However, other sociologists are critical of aid and point out that many countries receiving aid have made little progress.  Others argue that the real purpose of aid is to ensure a free market system that creates underdevelopment. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item L and your knowledge, evaluate the view that aid is essential for development. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Turn over ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Topic B3  The Media ",
-        "text_level": 1,
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Outline and explain two ways in which new media may have affected the selection and presentation of news. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Read Item M below and answer the question that follows. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Item M ",
-        "text_level": 1,
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Media corporations have the power to produce images of lifestyles through which people form their identities.  The wide reach of these corporations has led to local cultures becoming less important. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Media corporations may contribute to a growth in global culture. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item M, analyse two ways in which media corporations may contribute to a growth in global culture. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Read Item N below and answer the question that follows. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Item N ",
-        "text_level": 1,
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Some sociologists argue that audiences control media content through their choices as consumers.  They claim that competition between media for audiences means that owners and companies have limited power over content. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "However, other sociologists argue that those who own and work in the media control the content.  This means that the content can be biased and reflect dominant ideologies. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item N and your knowledge, evaluate the view that the media reflect the views of their audiences. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Topic B4  Stratification and Differentiation ",
-        "text_level": 1,
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Outline and explain two factors which may lead to some members of the working class achieving upward social mobility. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Read Item O below and answer the question that follows. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Item O ",
-        "text_level": 1,
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Sociologists have increasingly recognised age as a dimension of inequality.  For example, young people do not have all the same rights that adults do.  Many older people are no longer in paid employment. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Age may affect an individual’s status. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item O, analyse two ways in which age may affect an individual’s status. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "[10 marks] ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Read Item P below and answer the question that follows. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Item P ",
-        "text_level": 1,
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Feminist sociologists argue that gender is the most important dimension of inequality today.  This is despite some improvements in the social position of women. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "However, other sociologists see gender inequalities as natural and inevitable, or argue that other dimensions of inequality are more important. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Applying material from Item P and your knowledge, evaluate the view that gender is the most important dimension of inequality today. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "There are no questions printed on this page ",
-        "text_level": 1,
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "There are no questions printed on this page ",
-        "text_level": 1,
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "There are no questions printed on this page ",
-        "text_level": 1,
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "Copyright information ",
-        "text_level": 1,
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "For confidentiality purposes, all acknowledgements of third-party copyright material are published in a separate booklet. This booklet is published after each live examination series and is available for free download from www.aqa.org.uk. ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "Permission to reproduce all copyright material has been applied for. In some cases, efforts to contact copyright-holders may have been unsuccessful and AQA will be happy to rectify any omissions of acknowledgements. If you have any queries please contact the Copyright Team. ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "AQA - ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "A-LEVEL   \nSOCIOLOGY   \n7192/2   \nPaper 2  Topics in Sociology ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "Mark scheme June 2020 ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "Version: 1.0 Final Mark Scheme ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "Mark schemes are prepared by the Lead Assessment Writer and considered, together with the relevant questions, by a panel of subject teachers.  This mark scheme includes any amendments made at the standardisation events which all associates participate in and is the scheme which was used by them in this examination.  The standardisation process ensures that the mark scheme covers the students’ responses to questions and that every associate understands and applies it in the same correct way. As preparation for standardisation each associate analyses a number of students’ scripts.  Alternative answers not already covered by the mark scheme are discussed and legislated for.  If, after the standardisation process, associates encounter unusual answers which have not been raised they are required to refer these to the Lead Assessment Writer. ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "It must be stressed that a mark scheme is a working document, in many cases further developed and expanded on the basis of students’ reactions to a particular paper.  Assumptions about future mark schemes on the basis of one year’s document should be avoided; whilst the guiding principles of assessment remain constant, details will change, depending on the content of a particular examination paper. ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "Further copies of this mark scheme are available from aqa.org.uk ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "Copyright information ",
-        "text_level": 1,
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "AQA retains the copyright on all its publications. However, registered schools/colleges for AQA are permitted to copy material from this booklet for their own internal use, with the following important exception: AQA cannot give permission to schools/colleges to photocopy any material that is acknowledged to a third party even for internal use within the centre. ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "Copyright $\\circledcirc$ 2020 AQA and its licensors. All rights reserved. ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "Level of response marking instructions ",
-        "text_level": 1,
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "Level of response mark schemes are broken down into levels, each of which has a descriptor. The descriptor for the level shows the average performance for the level. There are marks in each level. ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "Before you apply the mark scheme to a student’s answer read through the answer and annotate it (as instructed) to show the qualities that are being looked for. You can then apply the mark scheme. ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "Step 1 Determine a level ",
-        "text_level": 1,
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "Start at the lowest level of the mark scheme and use it as a ladder to see whether the answer meets the descriptor for that level. The descriptor for the level indicates the different qualities that might be seen in the student’s answer for that level. If it meets the lowest level then go to the next one and decide if it meets this level, and so on, until you have a match between the level descriptor and the answer. With practice and familiarity you will find that for better answers you will be able to quickly skip through the lower levels of the mark scheme. ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "When assigning a level you should look at the overall quality of the answer and not look to pick holes in small and specific parts of the answer where the student has not performed quite as well as the rest. If the answer covers different aspects of different levels of the mark scheme you should use a best fit approach for defining the level and then use the variability of the response to help decide the mark within the level, ie if the response is predominantly level 3 with a small amount of level 4 material it would be placed in level 3 but be awarded a mark near the top of the level because of the level 4 content. ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "Step 2 Determine a mark ",
-        "text_level": 1,
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "Once you have assigned a level you need to decide on the mark. The descriptors on how to allocate marks can help with this. The exemplar materials used during standardisation will help. There will be an answer in the standardising materials which will correspond with each level of the mark scheme. This answer will have been awarded a mark by the Lead Examiner. You can compare the student’s answer with the example to determine if it is the same standard, better or worse than the example. You can then use this to allocate a mark for the answer based on the Lead Examiner’s mark on the example. ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "You may well need to read back through the answer as you apply the mark scheme to clarify points and assure yourself that the level and the mark are appropriate. ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "Indicative content in the mark scheme is provided as a guide for examiners. It is not intended to be exhaustive and you must credit other valid points. Students do not have to cover all of the points mentioned in the Indicative content to reach the highest level of the mark scheme. ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "An answer which contains nothing of relevance to the question must be awarded no marks. ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "Annotating Scripts ",
-        "text_level": 1,
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "Please use the following annotations: ",
-        "page_idx": 15
-    },
-    {
-        "type": "table",
-        "img_path": "images/e79b8fc5f77d8cd4ccf50e24d10dcb974832140d60897580e90f2c6de30f8b40.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td colspan=\"2\"></td></tr><tr><td>eMarker-2 symbol</td><td>Use of symbol</td></tr><tr><td>AN</td><td>Analysis (all questions)</td></tr><tr><td>APP]</td><td>Application (for use of the item in 10 mark Analyse question answers)</td></tr><tr><td>A</td><td>AO1 - knowledge and understanding e.g. sociological concepts, theories, names of sociologists</td></tr><tr><td>A02</td><td>AO2 - application</td></tr><tr><td>A03</td><td>AO3- analysisandevaluation</td></tr><tr><td></td><td>Correct/good point</td></tr><tr><td>EVAL</td><td>Evaluation</td></tr><tr><td>EG</td><td>Example</td></tr><tr><td>credit</td><td>Underlining tool- use this or AO1 for concepts etc or for any point deserving</td></tr><tr><td></td><td>Incorrect</td></tr><tr><td>KU</td><td>Knowledge and understanding</td></tr><tr><td>？</td><td>Unclear</td></tr><tr><td></td><td>Missing</td></tr><tr><td>NAQ</td><td>Not answering question</td></tr><tr><td>NR</td><td>No response (use e.g. if candidate has put question number in margin but</td></tr><tr><td>xampleTexi</td><td>not written anything) Text box. Please include a brief text box comment for each question, and</td></tr><tr><td></td><td>other text boxes as appropriate. Red rectangle. Can be used for highlighting.</td></tr><tr><td></td><td>appropriate.</td></tr><tr><td>W1</td><td>Way 1. Use in 10 mark analyse question answers for the first way (or factor, reason etc)identified</td></tr><tr><td>W2</td><td>Way 2. Use in 10 mark analyse question answers for the second way (or factor, reason etc) identified</td></tr></table></body></html>\n\n",
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "Section A Topic A1  Culture and Identity ",
-        "text_level": 1,
-        "page_idx": 16
-    },
-    {
-        "type": "table",
-        "img_path": "images/8dfdd5bfc137aea68414207e84707b3ab3c957e2c5b597a7661e6fd6e1d4c734.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 16
-    },
-    {
-        "type": "table",
-        "img_path": "images/277ead22442bea9b765ea51d9a2a31033db318a6e8b3fa36dc64e9d4443a3204.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>01</td><td>Outline and explain two ways in which social class may have become less important in shaping identities.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 16
-    },
-    {
-        "type": "table",
-        "img_path": "images/f3cb51af128e815cc3163f69e47d9927926d8d203beea95cbcb56feb92642c15.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>There will be two applications of relevant material, eg socialisation into class-based subcultures influencing values; middle class concepts of taste providing a sense of difference and superiority. There will be appropriate analysis, eg of the extent to which social class is important in</td></tr><tr><td>4-7</td><td>shaping identities. Answers in this band will show a reasonable to good knowledge and understanding of one s    s     g   s  There will be one or two applications of relevant material, eg ways in which income and wealth enable or limit choices about lifestyle and consumption. There will be some basic analysis.</td></tr><tr><td>1-3</td><td>question or the material. There will be limited focus on the question, eg a drift into discussion of identities in general.</td></tr><tr><td>0</td><td>There will be little or no analysis. No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "Answers may include the following and/or other relevant points: ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "• economic aspects of social class such as income and wealth   \n• cultural aspects of social class such as leisure activities, interests and tastes   \n• social and cultural capital and identities   \n• association of high culture with higher classes and mass/popular culture with working class • class differences in attitudes eg to the value of education   \n• decline of traditional working class identities   \n• class subcultures. ",
-        "page_idx": 16
-    },
-    {
-        "type": "table",
-        "img_path": "images/d0c0d8bd2fd5668ac8e8da354bdc6e99d259db489817d9d0a8c8220e36f53293.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Bourdieu; Bradley; Carter and Coleman; Giddens and Diamond; Goldthorpe; Lash and Urry;</td></tr><tr><td>Mackintosh and Mooney; Marx; McKenzie et al; Murray; Palkulski and Waters; Roberts; Saunders;</td></tr><tr><td>Savage;Scott;Skeggs.</td></tr></table></body></html>\n\n",
-        "page_idx": 17
-    },
-    {
-        "type": "table",
-        "img_path": "images/7773cd316df8c388693a4839c3fa40e4186cd508eb265785006d5221c71bd2b4.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 17
-    },
-    {
-        "type": "table",
-        "img_path": "images/0643d79c650b6be514095bdcff9b69bd3114a7b93b35a0a84b0ab42637e0e882.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>02</td><td>Applying material from Item A, analyse two ways in which mass culture may prevent social change.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "Item A ",
-        "text_level": 1,
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "Mass culture is usually seen as commercially produced by businesses for profit rather than being created by ordinary people or reflecting their experiences. Mass culture is also seen as oversimplified, requiring little thought or evaluation. ",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "Mass culture may prevent social change. ",
-        "page_idx": 17
-    },
-    {
-        "type": "table",
-        "img_path": "images/ec53347474ad26e4c9b1688547f29a30d1dbf7c6c6929b0ce83f06b39c06833b.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on businesses persuading people that want and need trivial products; mass culture promotes There will be appropriate analysis/evaluation of two ways eg the extent to which mass</td></tr><tr><td>4-7</td><td>culture can educate and inform about important social issues. Answers in this band will show a basic to reasonable knowledge and understanding of one or two ways in which mass culture prevents social change. people less likely to challenge those in power.</td></tr><tr><td>1-3</td><td>There will be some analysis/evaluation. Answers in this band will show limited knowledge and understanding of one or two ways in which mass culture prevents social change. There will be limited application of material from the item. Some material may be at a tangent to the question, eg there may be some drift into descriptive accounts of mass culture. There will be limited or no analysis/evaluation.</td></tr></table></body></html>\n\n",
-        "page_idx": 17
-    },
-    {
-        "type": "table",
-        "img_path": "images/6dd52e17b88cc87ea79444a0ee7486412d44441b8edbc9ba6b626c453c94f1fa.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 18
-    },
-    {
-        "type": "table",
-        "img_path": "images/be5e5dff3f06f738e732265ac4473d86db464c31888348b76ebad735f2c00869.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Adorno; Bourdieu; Giddens; Gramsci; Leavis; Livingstone; MacDonald; Marcuse; Strinati.</td></tr></table></body></html>\n\n",
-        "page_idx": 18
-    },
-    {
-        "type": "table",
-        "img_path": "images/62000c1dfbeabea65ca53073497a7deda7a6941867b5a9518139e82f1705dd28.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 18
-    },
-    {
-        "type": "table",
-        "img_path": "images/c6008c0830addba15b90d5ebb19caa5d061db86ed7c2f82cf9f7bd67f17a7c52.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"2\">03</td><td rowspan=\"2\">Applying material from Item B and your knowledge, evaluate feminist views of 20 the extent to which the socialisation process reinforces patriarchy.</td></tr><tr><td></td></tr></table></body></html>\n\n",
-        "page_idx": 18
-    },
-    {
-        "type": "text",
-        "text": "Item B ",
-        "text_level": 1,
-        "page_idx": 18
-    },
-    {
-        "type": "text",
-        "text": "Feminist sociologists often emphasise the ways in which the socialisation process encourages people to conform to hegemonic masculine and feminine identities that reinforce patriarchy. ",
-        "page_idx": 18
-    },
-    {
-        "type": "text",
-        "text": "However, other sociologists have argued that people actively construct their gender identities, and that gender identities have become much more fluid. ",
-        "page_idx": 18
-    },
-    {
-        "type": "table",
-        "img_path": "images/9bccc9fd40ef0e8422ec325366ca0d934f388522c1577413b69f02edbd3248b8.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of relevant material on feminist views on how the socialisation process reinforces patriarchy. Sophisticated understanding of the question and of the presented material will be shown. Appropriate material will be applied accurately and with sensitivity to the issues raised by the question. Analysis and evaluation will be explicit and relevant. Evaluation may be developed, for example through comparing different theoretical perspectives on socialisation.Analysis wil</td></tr><tr><td>13-16</td><td>show clear explanation. Appropriate conclusions will be drawn. Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. Application of material is largely explicitly relevant to the question, though some material maybeinadequatelyfocused. Some limited explicit evaluation, eg discussion of different definitions of types of feminist</td></tr><tr><td>9-12</td><td>presentedmaterial. Answers in this band will show largely accurate knowledge but limited range and depth, eg broadly accurate, if basic, account of some feminist views onhowthe socialisationprocess reinforces patriarchy. Understands some limited but significant aspects of the question; superficial understanding of the presented material.</td></tr></table></body></html>\n\n",
-        "page_idx": 18
-    },
-    {
-        "type": "table",
-        "img_path": "images/83b8dbf1607651dae37e10a17a8e66fa8b19c4679aebe230bb52a86e9d322350.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>Applying listed material from the general topic area but with limited regard for its relevance to the issues raised by the question, or applying a narrow range of more relevant material. Evaluation will take the form of juxtaposition of competing positions or to one or two isolated</td></tr><tr><td>5-8</td><td>simplistic understanding of the presented material. Limited application of suitable material, and/or material often at a tangent to the demands of the question. Very limited or no evaluation. Attempts at analysis, if any, are thin and disjointed.</td></tr><tr><td>1-4</td><td>Answers in this band will show very limited knowledge, eg one or two very insubstantial points about socialisation in general. Very little/no understanding of the question and of the presentedmaterial.</td></tr><tr><td>0</td><td>No analysis or evaluation. No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "Concepts and issues such as the following may appear: ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "agencies of socialisation; sex and gender; gender roles; gender codes; stereotype; hegemonic masculinity; hegemonic femininity; expressive and instrumental roles; manipulation; canalisation; appellations; heterosexuality; sexual orientation; hidden curriculum; ‘new man’; metrosexuals; crisis of masculinity; lads and ladettes. ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "Sources may include the following or other relevant ones: ",
-        "text_level": 1,
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "Billington et al; Coleman-Fountain; Collier; Connell; Connolly; de Beauvoir; Dorais; Jackson; Lees;   \nMac an Ghaill;  Mead; Mort; Oakley; Ortner; Taylor; Walby; Walter; Weeks; Wilkinson; Willis. ",
-        "page_idx": 19
-    },
-    {
-        "type": "table",
-        "img_path": "images/a27af9702f9dd940ca91b9d3240a911584acb47478398449145f729339b5fb2c.jpg",
-        "table_caption": [
-            "Topic A2  Families and Households "
-        ],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 20
-    },
-    {
-        "type": "table",
-        "img_path": "images/b71836e7bc9041948ceef002b9828bd7a85ceed98304c0dcfcd9e0a9c851fab5.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>04</td><td>10 influenced gender roles and relationships within families and households.</td></tr></table></body></html>\n\n",
-        "page_idx": 20
-    },
-    {
-        "type": "table",
-        "img_path": "images/d07b729627f9132d6a8aca2a6896cdd7f323cf76fc3b64351775a43c8bb2ca1d.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>withinfamiliesandhouseholds. There will be two applications of relevant material, eg the increase in women remaining childfree influencing women's involvement in the labour market; how smaller families may</td></tr><tr><td>4-7</td><td>Answers in this band will show a reasonable to good knowledge and understanding of one and relationshipswithinfamilies andhouseholds. There will be one or two applications of relevant material, eg changes in division of domestic labour. There will be some basic analysis.</td></tr><tr><td>1-3</td><td>question or the material. There will be limited focus on the question, eg a drift into discussion of reasons for changing childbearing patterns. There will be little or no analysis.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "Answers may include the following and/or other relevant points: ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "decision making   \npower relationships   \nincrease in women’s involvement in the labour market increase in joint conjugal roles   \nmen taking on expressive role   \nfinancial control   \ndual shift/triple shift. ",
-        "page_idx": 20
-    },
-    {
-        "type": "table",
-        "img_path": "images/d99dbc2af444c4de4c9d2c497665d440579faa2e5c3193721574b27a6b81c509.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Sources may include the following or other relevant ones: Boulton; Braun, Vincent and Ball; Dex</td></tr><tr><td>and Warde; Duncome and Marsden; Ganley and Schechter; Gershuny; Laurie and Gershuny;</td></tr><tr><td>McRobbie; Pahl; Wardeand Hetherington.</td></tr></table></body></html>\n\n",
-        "page_idx": 21
-    },
-    {
-        "type": "table",
-        "img_path": "images/d0b802581f1ef9baf9cc3c1f8f8898ad54ce3e95817b6886893772db1ad35fec.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>\n\n",
-        "page_idx": 21
-    },
-    {
-        "type": "table",
-        "img_path": "images/0a6f6b341d2ae5bc80f6082c543864de68520ccd901d835f1030f7b619f5a155.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>05</td><td>Applying material from Item C, analyse two ways in which globalisation may influencefamiliesandhouseholds.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 21
-    },
-    {
-        "type": "table",
-        "img_path": "images/91dc57b985fc2c9bb6f747dc12bfb87b92a1c522be4c6833eb287bc9893cd2e7.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>ItemC</td></tr><tr><td>Globalisation involves the growing inter-connectedness between countries through increased travel opportunities. It enables more freedom of choice in terms of lifestyles and personal relationships.</td></tr><tr><td>Globalisation may influence families and households.</td></tr></table></body></html>\n\n",
-        "page_idx": 21
-    },
-    {
-        "type": "table",
-        "img_path": "images/32f824e8904610bde1b87344b84d4ee94e46f79358786f8d3482c92f2d87f242.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>LevelDescriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on There will be two developed applications of material from the item, eg increase in migration may mean families live in different parts of the world; freedom of choice creating more complex family and household structures, such as divorce extended families, negotiated families.</td></tr><tr><td>4-7</td><td>and choice over lifestyles/personal relationships in postmodern society. Answers in this band will show a basic to reasonable knowledge and understanding of one partners. Therewill besome analysis/evaluation.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two ways in which globalisation may influence families and households. There will be limited application of material from the item. Some material may be at a There will be limited or no analysis/evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 21
-    },
-    {
-        "type": "table",
-        "img_path": "images/abf905d9b1317f351cdb0743110606cff08a58b645d183eefecdce64052c3012.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Sources may include the following or other relevant ones: Beck; Chambers; Cheal; Ehrenreich</td></tr><tr><td>and Hochschild; Einasdottir; Eriksen; Giddens; Morgan; Shutes; Smart; Stacey; Vertovec; Weeks; Weston.</td></tr></table></body></html>\n\n",
-        "page_idx": 22
-    },
-    {
-        "type": "table",
-        "img_path": "images/d2762c94913958a44ae06c29d1366317a096cd889c73569ef7fee40716e8d5f2.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 22
-    },
-    {
-        "type": "table",
-        "img_path": "images/938b2e0363f93dde35d066a9dc0ec10bd50c5d8583b5a23fe87190507de4f09e.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>06</td><td>Applying material from Item D and your knowledge, evaluate the view that UK society has become more child-centred.</td><td>20</td></tr></table></body></html>\n\n",
-        "page_idx": 22
-    },
-    {
-        "type": "table",
-        "img_path": "images/c7e37ba514605cb00b38b7e391f3fe3007b1486c270aaf6747c6051e406850da.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>ItemD</td></tr><tr><td>Some sociologists argue that UK society has become more child-centred. Children today are more privileged than they have ever been. There are a large range of laws and policies in place to protect them and there is an increasing emphasis now placed on children's rights.</td></tr><tr><td>However, other sociologists argue that the extent of child-centredness is exaggerated, and that</td></tr><tr><td>childhood canbe a negative experience for some children.</td></tr></table></body></html>\n\n",
-        "page_idx": 22
-    },
-    {
-        "type": "table",
-        "img_path": "images/f81cc2e13aa1bc06c03f5b336c31c0612d9b47e60be19357a86e1ae286868e4e.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of of the question and of the presented material will be shown. Appropriate material will be applied accurately and with sensitivity to the issues raised by the question. Analysisandevaluationwillbeexplicitandrelevant.Evaluationmaybedeveloped,for example through a discussion of the extent to which society hasbecome more child conclusions will be drawn.</td></tr><tr><td>13-16</td><td>Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. Application of material is largely explicitly relevant to the question, though some material may be inadequately focused. Some limited explicit evaluation, eg discussion of inequalities between children based on</td></tr><tr><td>9-12</td><td>some of the presented material. Answers in this band will show largely accurate knowledge but limited range and depth, eg more child-centred. Understands some limited but significant aspects of the question; superficial understanding of the presented material.</td></tr></table></body></html>\n\n",
-        "page_idx": 22
-    },
-    {
-        "type": "table",
-        "img_path": "images/d3e7dffcc166a530bf5479296ce53041818ec89ad6111fcce5a4237a644b610f.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>Applying listed material from the general topic area but with limited regard for its relevance a  o  u e e o s  a  ssi  Evaluation will take the form of juxtaposition of competing positions or to one or two isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr><tr><td>5-8</td><td>Answers in this band will show limited undeveloped knowledge, eg two or three insubstantial points about childhood in general. Understands only limited aspects of the question; simplistic understanding of the presented material. Limited application of suitable material, and/or material often at a tangent to the demands of the question.</td></tr><tr><td>1-4</td><td>points about childhood in general. Very little/no understanding of the question and of the presented material. Significant errors and/or omissions in application of material.</td></tr><tr><td>0</td><td>No analysis or evaluation. No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "Concepts and issues such as the following may appear; policies restricting child labour; exclusion of children from paid work; compulsory education; growth of children’s rights; declining family size; lower infant mortality rate; increased medical knowledge around child development; child protection and welfare policies; age patriarchy; child neglect and abuse; control over children’s space, time and bodies; information hierarchy; toxic childhood; disappearance of childhood; impact of divorce; march of progress; conflict view. ",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "Sources may include the following or other relevant ones: Ariés; Bhatti; Bonke; Brannen;   \nCunningham; Firestone and Holt; Garber; Gittins; Howard; Jenks; Opie; Palmer; Pilcher; Postman;   \nRees; Wagg; Womack. ",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "Topic A3  Health ",
-        "text_level": 1,
-        "page_idx": 24
-    },
-    {
-        "type": "table",
-        "img_path": "images/fb927d397b66297da309fdbaec19007c9b66fdb77855ed873bdda88c7d179ac3.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 24
-    },
-    {
-        "type": "table",
-        "img_path": "images/55b2059b7deeec43050a662090670651b1fe752598b674f262c244259e81b57a.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>07</td><td>Outline and explain two reasons for social class differences in consumer choices ofhealthcare.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 24
-    },
-    {
-        "type": "table",
-        "img_path": "images/cc9068eace815b08119d28c25aa5af6eb96d17097887d58957661683a7c04614.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show very good knowledge and understanding of two reasons for differences between social classes in taking advantage of consumer choice in health care. There will be two applications of relevant material, eg social classes have different levels of access to the information needed to make informed choices; working class may place greater trust in the advice of professionals and not seek alternative views. There will be appropriate analysis, eg of different choices available within health care.</td></tr><tr><td>4-7</td><td>Answers in this band will show a reasonable to good knowledge and understanding of one or two reasons for differences between social classes in taking advantage of consumer choice in health care. There will be one or two applications of relevant material, eg higher classes are able to afford private health care.</td></tr><tr><td>1-3</td><td>There will be some basic analysis. question or the material. differencesinhealthcarechoices.</td></tr><tr><td>0</td><td>There will be little or no analysis No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "Answers may include the following and/or other relevant points: ",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "• middle class are able to afford private care, medical tourism etc   \n• working class lack knowledge and expertise to make informed choices   \n• middle class have greater access to knowledge of available choices   \n• different levels of social and cultural capital   \n• availability of choices by region/location   \nclass differences in attitudes to the construction of bodies and identities through consumption and lifestyle ",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "• different levels of trust in health professionals class differences in attitudes to complementary and alternative medicine. ",
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "Sources may include the following or other relevant ones: ",
-        "text_level": 1,
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "Cattrell; Conrad; Ernst; Giddens; Goldacre; Law; Lunt et al; Lyotard; Nettleton; Senior; Shaw et al;   \nSkountridaki; Stevenson et al; Swayne; Wilkinson and Pickett. ",
-        "page_idx": 25
-    },
-    {
-        "type": "table",
-        "img_path": "images/df9178c9b950b35ad7c696a21060b227d6ced16dbc1514e8afff415c98af2778.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>\n\n",
-        "page_idx": 25
-    },
-    {
-        "type": "table",
-        "img_path": "images/568457a68a056a9defebfd89d2f9491880c154d462507d20239664bba77fbb05.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>08</td><td>Applying material from Item E, analyse two reasons for inequalities between ethnic groups in their health chances.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "Item E ",
-        "text_level": 1,
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "Black and other minority ethnic groups in the UK are more likely than the majority to experience low incomes and live in disadvantaged areas. The cultural values of these groups often prioritise support from the family and community rather than outside support. ",
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "There are inequalities between ethnic groups and their health chances. ",
-        "page_idx": 25
-    },
-    {
-        "type": "table",
-        "img_path": "images/5dc3eec24506bf1c6fecfaa0569749b49212f2f4cf00cc58dd69530a3391ff93.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on accessible healthcare services in deprived areas; some groups may think they should not seek healthcare until their condition is serious. There will be appropriate analysis/evaluation of two ways eg differences between minority ethnic groups.</td></tr><tr><td>4-7</td><td>or two reasons for inequalities between ethnic groups in their health chances. There will be some successful application of material from the item, eg low income associatedwithpoordiet and unhealthylifestyle. There will be some analysis/evaluation.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two reasons for inequalities between ethnic groups in their health chances. There will be limited application of material from the item. Some material may be at a</td></tr></table></body></html>\n\n",
-        "page_idx": 25
-    },
-    {
-        "type": "table",
-        "img_path": "images/2e82dbb47c38ca77bd98d49a93e5dc5037af7b31b7e84c7ca877fe5730d28c0c.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>There will be limited or no analysis/evaluation.</td></tr><tr><td>O</td><td>No relevantpoints.</td></tr></table></body></html>\n\n",
-        "page_idx": 26
-    },
-    {
-        "type": "table",
-        "img_path": "images/89ee6b9d25a96fadf3f601b3466d4565225b57d264bad8880eb1fb28580ee6b3.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Balarajan; Davey Smith et al; Moriarty; Nazroo; Nettleton; Parry et al; Sproston and Mindell; Wilkinson.</td></tr></table></body></html>\n\n",
-        "page_idx": 26
-    },
-    {
-        "type": "table",
-        "img_path": "images/0640ca6ee30004a984dc8edf51689178bf011d2190068448ae0c92e7dfbc44f5.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 27
-    },
-    {
-        "type": "table",
-        "img_path": "images/bb6a8201793f6aa86dd507270d42ab4bae8716e04fc2e0cd728475481547ee64.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>09</td><td>Applying material from Item F and your knowledge, evaluate sociological</td><td>20</td></tr></table></body></html>\n\n",
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "Item F ",
-        "text_level": 1,
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "Rates of mental illness vary between different social groups, such as those based on social class, gender and ethnicity. Some explanations of mental illness point to social issues such as racism, sexism, poor housing and poverty as contributing factors. ",
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "Others argue that mental illness is a label applied to deviant behaviour. Mental illness is socially constructed through interpretations made by others. ",
-        "page_idx": 27
-    },
-    {
-        "type": "table",
-        "img_path": "images/2e66035d10a99fd1d2fac79e0aa4744b58f04828efd52968c8dafac786a81469.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>LevelDescriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of relevant material on sociological explanations of the differences in rates of mental illness between social groups. Sophisticated understanding of the question and of the presented materialwillbeshown. Appropriate material will be applied accurately and with sensitivity to the issues raised by the question. Analysis and evaluation will be explicit and relevant. Evaluation may be developed, for example through a debate between social realist and social constructionist models of</td></tr><tr><td>13-16</td><td>Appropriate conclusionswill be drawn. Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presented material. maybe inadequatelyfocused. presented material.</td></tr><tr><td>9-12</td><td>Answers in this band will show largely accurate knowledge but limited range and depth, eg broadly accurate, if basic, account of labelling approaches to mental illness applied to different social groups. Understands some limited but significant aspects of the question; superficial understanding of the presented material. Applying listed material from the general topic area but with limited regard for its relevance   o  u  e  'ob   p ss  </td></tr></table></body></html>\n\n",
-        "page_idx": 27
-    },
-    {
-        "type": "table",
-        "img_path": "images/f8938390bbee3adeed66cd5794cd8eb3c805c68d5e9c1ae4db9740d535249774.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>Evaluation will take the form of juxtaposition of competing positions or to one or two isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr><tr><td>5-8</td><td>Answers in this band will show limited undeveloped knowledge, eg two or three insubstantial points about mental illness and different social groups. Understands only   n     o  s   s of the question.</td></tr><tr><td>1-4</td><td>Answers in this band will show very limited knowledge, eg one or two very insubstantial points about mental illness in general. Very little/no understanding of the question and of the presented material. Significant errors and/or omissions in application of material. No analysis or evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "Concepts and issues such as the following may appear: ",
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "biomedical approaches; social realist and structuralist approaches; interactionism; labelling; social constructionism; feminism; social class; gender; ethnicity; discrimination; stigma; spurious interaction; mortification of self; total institution; cognitive therapy. ",
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "Sources may include the following or other relevant ones: ",
-        "text_level": 1,
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "Appignanensi; Becker; Brown and Harris; Busfield; Chesler; Foucault; Goffman; Laing; Mackenzie et al; Mallet et al; Moncrieff; Morrison; Nazroo; Pickett et al; Rehman and Owen; Rosenhan; Scheff; Shaw and Ward; Szasz. ",
-        "page_idx": 28
-    },
-    {
-        "type": "table",
-        "img_path": "images/f934bb20cd81148ae4457f83c87d51a0717e7d77c8f7142257247a72e8441ac2.jpg",
-        "table_caption": [
-            "Topic A4  Work, Poverty and Welfare "
-        ],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>\n\n",
-        "page_idx": 29
-    },
-    {
-        "type": "table",
-        "img_path": "images/e160c87d27d6eb1f2d34d2d1e8ad581832bf6170fa34e859696d47282c18f459.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>10</td><td>Outline and explain two ways in which government policies have affected the distributionof income intheUK.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 29
-    },
-    {
-        "type": "table",
-        "img_path": "images/784e14e2998ac2e087f691227efff240611b22f68b324ee3b62c296f269cf58a.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show very good knowledge and understanding of two ways in which government policies have affected the distribution of income in the UK. There will be two applications of relevant material, eg stopping/reducing benefits has led to more poverty; taxation policies have reduced income of some groups more than others.</td></tr><tr><td>4-7</td><td>distribution of income in theUK. Answers in this band will show a reasonable to good knowledge and understanding of one or two ways in which government policies have affected the distribution of income in the UK. There will be one or two applications of relevant material, eg welfare state policies have not led to redistribution of income.</td></tr><tr><td>1-3</td><td>There will be some basic analysis. question or the material. There will be limited focus on the question, eg a drift into discussion of poverty in general.</td></tr><tr><td>0</td><td>There will be little or no analysis. No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "Answers may include the following and/or other relevant points: ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "• social democratic/welfare state policies intended to be redistributive   \n• New Right policies eg sanctioning, tackling alleged dependency culture   \n• means testing/selective benefits vs universal benefits   \n• wages policies e.g. minimum wage   \n• policies limiting the ability of trade unions to campaign for higher incomes for their members   \n• tax policies – progressive and regressive taxes, tax evasion and avoidance ",
-        "page_idx": 29
-    },
-    {
-        "type": "table",
-        "img_path": "images/1d2b392d2453ec1f021d0c331e6f7b561009b48e7e69cf669b3dd7f258607782.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr></table></body></html>\n\n",
-        "page_idx": 29
-    },
-    {
-        "type": "table",
-        "img_path": "images/10097d3a35c1e9450d485ec86ce76be6559f86550a4657148b85a554144660be.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Abel-Smith and Townsend; Blackman; Craine; Davis and Moore; Foucault; Gans; Lister et al;</td></tr></table></body></html>\n\n",
-        "page_idx": 30
-    },
-    {
-        "type": "table",
-        "img_path": "images/4455381b2fbf75083032c447f74e00eb614d001c5844da9c1eba65d5895f4942.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total</td></tr><tr><td></td><td></td><td>marks</td></tr></table></body></html>\n\n",
-        "page_idx": 30
-    },
-    {
-        "type": "table",
-        "img_path": "images/5a7a1c94ffa043eda2001b6172190504b8a24d78d7e700acc8146d3f6eded6fe.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>11</td><td>Applying g material from Item G, analyse two reasons why some social groups aremore likely than others to experiencepoverty.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 30
-    },
-    {
-        "type": "table",
-        "img_path": "images/ce792d0223b0a85857e57a466d8f57b4e961cb61a9864402e807a476cc5b85a9.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>ItemG</td></tr><tr><td>The values and attitudes of some members of the working class may lead to them accepting their position in society. Patriarchal values mean that females can be disadvantaged.</td></tr><tr><td></td></tr><tr><td></td></tr></table></body></html>\n\n",
-        "page_idx": 30
-    },
-    {
-        "type": "table",
-        "img_path": "images/b9e00c253c4ddaaca4b11084d041c85e04ad1d96d4ea24950cd25a43d7ec48fb.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on two reasons why some social groups are more likely than others to experience poverty. There will be two developed applications of material from the item, eg that fatalistic attitudes poverty; that patriarchal values lead to social arrangements such as the unequal distribution of caring roles, contributing to the feminisation of poverty. There will be appropriate analysis/evaluation of two ways eg the extent to which the</td></tr><tr><td>4-7</td><td>Answers in this band will show a basic to reasonable knowledge and understanding of one There will be some successful application of material from the item,eg that economic circumstances explain poverty better than attitudes. There will be some analysis/evaluation.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two criticisms of cultural explanations of poverty. There will be limited application of material from the item. Some material may be at a tangent to the question, eg definitions of poverty.</td></tr><tr><td>0</td><td>There will be limited or no analysis/evaluation No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 30
-    },
-    {
-        "type": "table",
-        "img_path": "images/8d0792d880249e96327ddab71c0eee7b6f2d2017578b6670ed7d0db6efa1712f.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr></table></body></html>\n\n",
-        "page_idx": 30
-    },
-    {
-        "type": "table",
-        "img_path": "images/e5b3dff80734ecddd947629d5cc23a025f426c7166cd0479ec9745186b298c15.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Baumberg, Bell and Gaffney; Blanden and Gibbons; Coates and Silburn; Field; Lewis; Marsland; Murray; Rutter and Madge; Shildrick et al.</td></tr></table></body></html>\n\n",
-        "page_idx": 31
-    },
-    {
-        "type": "table",
-        "img_path": "images/a1e5a19ce69460fba767eb4e7e8335fc1017e4ee0fc136ba27b4e8371855efaa.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>\n\n",
-        "page_idx": 31
-    },
-    {
-        "type": "table",
-        "img_path": "images/84631ed4da7878f7e0faabadcf8321eba03cb390cbd3eb559a26b9bfe5ceb5bd.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>12</td><td>Applying material from Item H and your knowledge, evaluate sociological explanations of the effects of worklessness on people's lives and life chances.</td><td>20</td></tr></table></body></html>\n\n",
-        "page_idx": 31
-    },
-    {
-        "type": "table",
-        "img_path": "images/237548171c785a0680e3e5887e5a7982d4f93eaedae1ff94f590d428d68076db.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>ItemH</td></tr><tr><td>aspects of social life and their life chances are diminished. There are others who do not work because</td></tr><tr><td>theyhavesufficientwealth. However, some sociologists argue that work is now less important as a source of identity and that</td></tr><tr><td>worklessnesshasbecomelesssignificant.</td></tr></table></body></html>\n\n",
-        "page_idx": 31
-    },
-    {
-        "type": "table",
-        "img_path": "images/a3d31fcae2ce545786ff2e74ef0b0ce7a6a37b449d02dfec6ad0f8552d376b64.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of relevant material on sociological explanations of the significance of worklessness for people's lives and life chances. Sophisticated understanding of the question and of the presentedmaterialwillbeshown. the question. Analysis and evaluation will be explicit and relevant. Evaluation may be developed, for example throughthe debatesbetween different explanations of the relationshipbetween worklessness and people's lives and life chances (eg Marxism, postmodernism, feminism).</td></tr><tr><td>13-16</td><td>Analysis will show clear explanation. Appropriate conclusions will be drawn. Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. maybeinadequatelyfocused.</td></tr><tr><td>9-12</td><td>Some limited explicit evaluation, eg discussion of the significance of worklessness for different life chances and/or some appropriate analysis, eg clear explanations of some of the presented material. Answers in this band will show largely accurate knowledge but limited range and depth, eg broadly accurate, if basic, account of some types of worklessness. Understands some</td></tr></table></body></html>\n\n",
-        "page_idx": 31
-    },
-    {
-        "type": "table",
-        "img_path": "images/dead323be217495cd3c88eacebe981ff673fe793388876d9e3ca03e9ac36eda0.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>material. Applying listed material from the general topic area but with limited regard for its relevance</td></tr><tr><td>5-8</td><td>Answers in this band will show limited undeveloped knowledge, eg two or three insubstantial points about worklessness. Understands only limited aspects of the question; simplistic understandingof thepresentedmaterial. the question.</td></tr><tr><td>1-4</td><td>points about worklessness in general. Very little/no understanding of the question and of the presentedmaterial. Significant errors and/or omissions in application of material.</td></tr><tr><td>0</td><td>Noanalysisorevaluation. No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "Concepts and issues such as the following may appear: ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "unemployment; underemployment; economically active; claimant count; retirement; disability; poverty;   \nlabour market; NEETs; deindustrialisation; marginalisation; disengagement theory; stigmatisation;   \nstereotype; repression; social exclusion; consumer society; reserve army of labour; alienation; anomie. ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "Sources may include the following or other relevant ones: ",
-        "text_level": 1,
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "Bauman; Craine; Cumming and Henry; Dahrendorf; Dorling; Durkheim; Fagin and Little; Garrod; Gini; Gulliford et al; Harper; Hockey and James; MacDonald, Sheldrake and Furlong; Marx; Riach and Loretto. ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "Section B Topic B1  Beliefs in Society ",
-        "text_level": 1,
-        "page_idx": 33
-    },
-    {
-        "type": "table",
-        "img_path": "images/e99ac2cacbbd4416eccaa25d65fb96aaa1a07f7761dda45e0c834ea5c84a5912.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 33
-    },
-    {
-        "type": "table",
-        "img_path": "images/acf6e0d167cdd52b1c7900d91bac6c371e269fe0d5ee504eda8decb1a62a7052.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>13</td><td>Outline and explain two reasons why women are more likely than men to participate in NewAge movements.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 33
-    },
-    {
-        "type": "table",
-        "img_path": "images/b383e158e5e26bf235d1404837b08d98e4f0d2e6799854bd0981cdb049f5a9e2.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show very good knowledge and understanding of two reasons There will be two applications of relevant material, eg women are more associated with gender roles encouraged by traditional religion. There will be appropriate analysis, eg the extent to which men may also participate in New Age movements.</td></tr><tr><td>4-7</td><td>           s   s movements. There will be one or two applications of relevant material, eg New Age movements appeal to expressive role of women rather than instrumental role of men. There will be some basic analysis.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and little or no understanding of the question or the material. sects. Therewill be little or no analysis.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "Answers may include the following and/or other relevant points: ",
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "socialisation of women into expressive role   \npatriarchal gender roles within traditional religion – loss of faith in traditional religion   \nemphasis on personal experience   \nemphasis on autonomy and authenticity   \nwomen more likely to be in part-time employment/full-time carers   \nwomen closer to nature and cycle of life/death ",
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "emphasis on celebrating nature and healing role of women higher status of traditional female qualities in New Age movements individual sphere of New Age movements. ",
-        "page_idx": 34
-    },
-    {
-        "type": "text",
-        "text": "Sources may include the following or other relevant ones: Armstrong; Brown; Bruce; Davie;   \nDrane; El Saadawi; Greeley; Heelas; Heelas and Woodhead; Miller and Hoffman. ",
-        "page_idx": 34
-    },
-    {
-        "type": "table",
-        "img_path": "images/f5f29b2b6999000e28c6a859950601a4f8936875bc09b03a9030230b0cb23ff0.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 35
-    },
-    {
-        "type": "table",
-        "img_path": "images/c5bd056081be91f99ed528c82edae9ed45729b22a1fa7111546778ddfd709cd9.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>14</td><td>Applying material from Item I, analyse two reasons why the extent of secularisation may have been exaggerated.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 35
-    },
-    {
-        "type": "table",
-        "img_path": "images/e67b063f76718ec38a816a4e7f1b88fd510d1662954a90f7ec5fedb5da383a6b.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>ItemI</td></tr><tr><td>Secularisation theory explains the decline in religious participation across parts of Europe, but it does not explain why religion continues to be popular in other parts of the world. It also fails to recognise</td></tr><tr><td>that religion may be changing rather than declining.</td></tr><tr><td>The extent of secularisation may have been exaggerated.</td></tr></table></body></html>\n\n",
-        "page_idx": 35
-    },
-    {
-        "type": "table",
-        "img_path": "images/a04761a11f424d03f003a88e279fdd440bcb64ac199a55e9e8e3875553b3c080.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on There will be two developed applications of material from the item, eg high levels of religion in countries such as the USA linked to supply and demand and the diversity of beliefs and practices that are on offer; apparent decline of traditional religion but change in the way people practice, believing without belonging. There will be appropriate analysis/evaluation of two ways, eg religious diversity not always</td></tr><tr><td>4-7</td><td>leading to higher levels of religion; extent of belief without belonging. Answers in this band will show a basic to reasonable knowledge and understanding of one There will be some successful application of material from the item, eg religious belief now changing to a more spiritual focus.</td></tr><tr><td>1-3</td><td>There will be some analysis/evaluation. Answers in this band will show limited knowledge and understanding of one or two reasons There will be limited application of material from the item. Some material may be at a There will be limited or no analysis/evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 35
-    },
-    {
-        "type": "table",
-        "img_path": "images/b22ed4ad640f5fa17e3c5f7855c639f8973ccc64f17aaa3d49753a9b8a89fccd.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Sources may include the following or other relevant ones: Berger; Bruce; Davie; Day; Finke; Gill</td></tr><tr><td>and Lundegarde; Hadaway; Heelas and Woodhead; Hervieu-Leger; Lyon; Norris and Inglehart; Stark andBainbridge;Vasquez;VoasandCrockett.</td></tr></table></body></html>\n\n",
-        "page_idx": 35
-    },
-    {
-        "type": "table",
-        "img_path": "images/3a3690542caac254555a042e4374663554ac52ef4ea53bde4c6fa599f1144b40.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 36
-    },
-    {
-        "type": "table",
-        "img_path": "images/73fb3c29e7b45cd42cd14f6d86a3d63b94e5dff735042380f80541da50b7bef4.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>15</td><td>Applying material from Item J and your knowledge, evaluate the view that religion acts as a force for social change.</td><td>20</td></tr></table></body></html>\n\n",
-        "page_idx": 36
-    },
-    {
-        "type": "table",
-        "img_path": "images/f84e42255018e4e1ee58a9483349c4e4fc1741072447f7b535528cbab5130616.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>ItemJ</td></tr><tr><td>Some sociologists argue that religion acts as a force for social change. It can be used to challenge mainstream beliefs and values, and inspire protest against the existing social order.</td></tr><tr><td>However, other sociologists suggest that the relationship between religion and social change is not straightforward and that religion can even prevent social change.</td></tr></table></body></html>\n\n",
-        "page_idx": 36
-    },
-    {
-        "type": "table",
-        "img_path": "images/5499b5568a18706df7153b5fc42cf17d2b3e05ada08cc16da1dd87d1ff0a924f.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>LevelDescriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of the question. Analysis and evaluation will be explicit and relevant. Evaluation may be developed, for</td></tr><tr><td>13-16</td><td>Answers in this band will show largely accurate, broad or deep but incomplete knowledge. presentedmaterial. maybeinadequatelyfocused.</td></tr><tr><td>9-12</td><td>broadly accurate, if basic, account of some aspects of religion acting as a force for social change. Understands some limited but significant aspects of the question; superficial understanding of the presented material. Applying listed material from the general topic area but with limited regard for its relevance Evaluation will take the form of juxtaposition of competing positions or to one or two isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr></table></body></html>\n\n",
-        "page_idx": 36
-    },
-    {
-        "type": "table",
-        "img_path": "images/da54f83fff84d051ea8e0c164e51ac833ad0c51e7ab752969b1744e1288fb4b0.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>5-8</td><td>the question; simplistic understanding of the presented material. Limited application of suitable material, and/or material often at a tangent to the demands of the question.</td></tr><tr><td>1-4</td><td>points about religion in general. Very little/no understanding of the question and of the presentedmaterial. Significant errors and/or omissions in application of material. No analysis or evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 37
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 37
-    },
-    {
-        "type": "text",
-        "text": "Concepts and issues such as the following may appear: ",
-        "page_idx": 37
-    },
-    {
-        "type": "text",
-        "text": "religion as an ideological resource; hegemony; counter hegemony; organic intellectuals; principle of hope; millenarian movements; cargo cults; Liberation Theology; religious feminism; religious fundamentalism; televangelism; the spirit of capitalism; religion as a conservative force; traditional beliefs and values; stabilising society; conservative beliefs; patriarchal ideology; bourgeois ideology. ",
-        "page_idx": 37
-    },
-    {
-        "type": "text",
-        "text": "Sources may include the following or other relevant ones: Armstrong; Billings; Bruce; Brusco;   \nCasanova; Durkheim; El Saadawi; Gramsci; Maduro; Marx; Lowy; Weber; Woodhead; Worsley. ",
-        "page_idx": 37
-    },
-    {
-        "type": "text",
-        "text": "Topic B2  Global Development ",
-        "text_level": 1,
-        "page_idx": 38
-    },
-    {
-        "type": "table",
-        "img_path": "images/c2589e5233afc89a68ae3e99361c8bc67b18b4c52959ee3355787fb49f203e54.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 38
-    },
-    {
-        "type": "table",
-        "img_path": "images/ade7e9731efd8f759ef3d051cc9eaa8c8270cbcb8eaf2086af3e72dbae7b9218.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>16</td><td>Outline and explain two ways in which development can lead to demographic changes.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 38
-    },
-    {
-        "type": "table",
-        "img_path": "images/be69e4743723914676bf9c8fb17da3c207677c18d16e2f17f9131327503ac48c.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>ways in which development can lead to demographic changes. There will be two applications of relevant material, eg development can lead to the</td></tr><tr><td>4-7</td><td>Answers in this band will show a reasonable to good knowledge and understanding of one There will be one or two applications of relevant material, eg women may have fewer children.</td></tr><tr><td>1-3</td><td>There will be some basic analysis Answers in this band will show limited knowledge and litle or no understanding of the questionor the material. There will be limited focus on the question, eg there may be some drift into discussion of demography in general.</td></tr><tr><td>0</td><td>There will be little or no analysis. No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 38
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 38
-    },
-    {
-        "type": "text",
-        "text": "Answers may include the following and/or other relevant points: ",
-        "page_idx": 38
-    },
-    {
-        "type": "text",
-        "text": "• the demographic transition   \nfalling birth rates falling mortality rates increase in life expectancy   \nlower fertility rates smaller family sizes changing age structure – ageing population increased migration. ",
-        "page_idx": 38
-    },
-    {
-        "type": "table",
-        "img_path": "images/1868b0f7f5adc1b457a29e7424ca0ef12fe0ffdbb4a6094c446d20bf365ee948.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Adamson; Chrispin and Jegede; Cohen and Kennedy; Eberstadt; Ehrlich; Harrison; Hewitt and Smith;</td></tr><tr><td>Kaplan;Malthus;Richards;Robeyetal;Rosling;Webster.</td></tr></table></body></html>\n\n",
-        "page_idx": 39
-    },
-    {
-        "type": "table",
-        "img_path": "images/bf29b48f606c3a93f30f58fef3c38a4a244bf121b8334b1719c700228d59c246.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>\n\n",
-        "page_idx": 39
-    },
-    {
-        "type": "table",
-        "img_path": "images/efbeae9d1a149e666a45cf7837d76f113e043d18544c3f31038b42a7bf617b20.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>17</td><td>Applying material from Item K, analyse two ways in which development can affect gender inequalities.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 39
-    },
-    {
-        "type": "table",
-        "img_path": "images/08e3760476341311f2bf4e9d2d5f5592291993d7ebd2ba9a6dd3fe323592d755.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>ItemK</td></tr><tr><td>Development can lead to new ways for previously exploited groups to improve their situation. It can also cause powerful groups tofeel threatened by changes and lead them toassert what are seen as traditionalattitudesandpractices.</td></tr><tr><td></td></tr><tr><td>Developmentcanaffectgenderinequalities</td></tr></table></body></html>\n\n",
-        "page_idx": 39
-    },
-    {
-        "type": "table",
-        "img_path": "images/732f98332709676d006ed40595b5373c467477a7944247979387028951d6b31a.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on to a backlash reasserting patriarchal values. There will be appropriate analysis/evaluation of two ways eg of the extent to which</td></tr><tr><td>4-7</td><td>Answers in this band will show a basic to reasonable knowledge and understanding of one There will be some successful application of material from the item, eg education for girls has led to greater employment opportunities. Therewill be some analysis/evaluation</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two ways in which development can affect gender inequalities. There will be limited application of material from the item. Some material may be at a tangent to the question, eg there may be some drift into accounts of inequalities in general.</td></tr><tr><td>0</td><td>There will be limited or no analysis/evaluation. No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 39
-    },
-    {
-        "type": "table",
-        "img_path": "images/9d53cc0dddc812921e754b39051fe0f48b21572d7429f81747b8b659a0f6cd38.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Boserup; Cohen and Kennedy; Ehrenreich and Hochschild; Foster-Carter; Hunt; Leonard; Mies; Pearson;Seager;Shiva;vanderGaag;VanZeijl.</td></tr></table></body></html>\n\n",
-        "page_idx": 40
-    },
-    {
-        "type": "table",
-        "img_path": "images/eab7360e6f9761b763a2163f487a93b1ab3427620b24a85c049efd4dc81476bf.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 40
-    },
-    {
-        "type": "table",
-        "img_path": "images/765da57723cea137ebd3cdbeca39ceb342fd314d6a6c2b2fd5d8d52d200e1ba7.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>18</td><td>Applying material from Item L and your knowledge, evaluate the view that aid is essentialfordevelopment.</td><td>20</td></tr></table></body></html>\n\n",
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "Item L ",
-        "text_level": 1,
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "According to some sociologists, aid is essential for development because it helps countries reach take-off and industrialise. ",
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "However, other sociologists are critical of aid and point out that many countries receiving aid have made little progress. Others argue that the real purpose of aid is to ensure a free market system that creates underdevelopment. ",
-        "page_idx": 40
-    },
-    {
-        "type": "table",
-        "img_path": "images/c7fe2087a442b4a35e64cfbfbdd1a00fdc64bb929eb6206595b048580accbee5.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td> Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of relevant material on the view that aid is essential for development. Sophisticated the question. example through a debatebetween dependency and modernisation or other theories.</td></tr><tr><td>13-16</td><td>Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. Application of material is largely explicitly relevant to the question, though some material maybeinadequatelyfocused.</td></tr><tr><td>9-12</td><td>Answers in this band will show largely accurate knowledge but limited range and depth, eg broadly accurate, if basic, account of some aid projects. Understands some limited but significant aspects of the question; superficial understanding of the presented material.</td></tr></table></body></html>\n\n",
-        "page_idx": 40
-    },
-    {
-        "type": "table",
-        "img_path": "images/0f222e0c3a3a8e48c0dca02ea1d5bc1f677cba60e48bef756ede443ff7e59712.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>Evaluation will take the form of juxtaposition of competing positions or to one or two isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr><tr><td>5-8</td><td>Answers in this band will show limited undeveloped knowledge, eg two or three insubstantial points about aid. Understands only limited aspects of the question; simplistic understanding of thepresented material. the question.</td></tr><tr><td>1-4</td><td>Very limited or no evaluation. Attempts at analysis, if any, are thin and disjointed. points about development in general. Very little/no understanding of the question and of the presented material. Significant errors and/or omissions in application of material. No analysis or evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "Concepts and issues such as the following may appear: ",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "ODA (Official Development Assistance); NGOs; World Bank and International Monetary Fund;   \nstructural adjustment programmes; multilateral and bilateral aid; emergency aid and development aid;   \ntied aid and conditionality; grass roots development; dependency; modernisation; gender inequalities;   \ntransparency and accountability; aid as imperialism; aid as business; debt; trade. ",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "Sources may include the following or other relevant ones: ",
-        "text_level": 1,
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "Alibhai-Brown; Bauer; Calderisi; Collier; Easterley; Erixon; Hancock; Hayter; Moyo; Norberg; Riddell;   \nSachs; Samura. ",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "Topic B3  The Media ",
-        "text_level": 1,
-        "page_idx": 42
-    },
-    {
-        "type": "table",
-        "img_path": "images/f27fde3b1b1a7365df785eb3a8eba4e230dc8216442e34e1669711e9f8cc7dc1.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 42
-    },
-    {
-        "type": "table",
-        "img_path": "images/aa86ebbc4351743def5043d7f440789d1b0eea2dbd398a205cb0fe6cb7b1b15e.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>19</td><td>Outline and explain two ways in which new media may have affected the selection and presentation of news.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 42
-    },
-    {
-        "type": "table",
-        "img_path": "images/f88716d8f35322e9de9890b68dd4bdf46c84428f14c487a1e433871888c89e12.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show very good knowledge and understanding of two ways in which There will be two applications of relevant material, eg citizen journalism enables members of the public to report and spread news stories; news media have to provide more immediacy through instantaneous coverage of events.</td></tr><tr><td>4-7</td><td>There will be appropriate analysis, eg of ways new media change news values. Answers in this band will show a reasonable to good knowledge and understanding of one or There will be one or two applications of relevant material, eg traditional news media have become more accountable because of audience responses using new media.</td></tr><tr><td>1-3</td><td>Therewill besomebasic analysis Answers in this band will show limited knowledge and little or no understanding of the question or the material. There will be limited focus on the question, eg a drift into discussions of media in general.</td></tr><tr><td>0</td><td>There will be little or no analysis. No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "Answers may include the following and/or other relevant points: ",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "• proliferation of fake news stories, lack of regulation   \n• new media becoming the news eg a tweet by Trump   \n• changes in the traditional news flow cycle   \n• heightened accountability   \n• participatory culture – news producers and consumers no longer have separate roles • citizen journalism – citizens more able to contribute eg uploading video footage • wider range of sources and of opinion on news, easily available   \n• changes in news values eg greater emphasis on immediacy, celebrity. ",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "Sources may include the following or other relevant ones: Bivens; Boyle; Curran and Seaton; Dutton and Blank; Itzoe; Jenkins; MacKinnon; McNair; Philo. ",
-        "page_idx": 42
-    },
-    {
-        "type": "table",
-        "img_path": "images/23d13ff65c06e2a162a7023252fe399505ed2a93efc52937a00a66ecfe717345.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>\n\n",
-        "page_idx": 43
-    },
-    {
-        "type": "table",
-        "img_path": "images/380c7251f5db1b38b7de13204a2c1ed816785c31ee3dcac64cfc71d00666cd42.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>20</td><td>Applying material from Item M, analyse two ways in which media corporations may contribute to a growth in global culture.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 43
-    },
-    {
-        "type": "table",
-        "img_path": "images/92dd1ef4bb7819f61c347a60580d2b049b96db363916c9e8f9aa499cd46d363f.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>ItemM</td></tr><tr><td>Media corporations have the power to produce images of lifestyles through which people form their identities. The wide reach of these corporations has led to local cultures becoming less important.</td></tr><tr><td>Media corporations may contribute to a growth in global culture.</td></tr></table></body></html>\n\n",
-        "page_idx": 43
-    },
-    {
-        "type": "table",
-        "img_path": "images/f27c54012a3e068ddf6dfe5292394c58f2d5f64cb4419d71b23795e6d49a06e6.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on There will be two developed applications of material from the item, eg Western/American media spread an ideology of consumerism so that people around the world aspire to the same ideas, values and products; global brands are promoted and recognised around the world, weakening local cultures. There will be appropriate analysis/evaluation of two ways eg the extent to which local cultures absorb and transform external influences.</td></tr><tr><td>4-7</td><td>Answers in this band will show a basic to reasonable knowledge and understanding of one There will be some successful application of material from the item eg the same media productsareavailablearoundtheworld. There will be some analysis/evaluation.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two ways in There will be limited application of material from the item. Some material may be at a tangent to the question, eg there may be some drift into accounts of media effects. There will be limited or no analysis/evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 43
-    },
-    {
-        "type": "table",
-        "img_path": "images/91a6157c946f87bd49705928014b650585c8b213caf3bae5a76d6a85e21cc70d.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Bagdikian; Baudrillard; Compaine; Fenton; Flew; Herman and Chomsky; Kellner; Putnam; Rosenau;</td></tr><tr><td></td></tr><tr><td>Schiller; Sklair; Strinati; Thompson;Thussu.</td></tr></table></body></html>\n\n",
-        "page_idx": 43
-    },
-    {
-        "type": "table",
-        "img_path": "images/3c124a8d003a153f50d0748f0ffb9a81cf4de5c038df220259fc18c8c6c30cbb.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>\n\n",
-        "page_idx": 44
-    },
-    {
-        "type": "table",
-        "img_path": "images/a3f8b002bd534f99ca42c3ac374aed780d2fe8febff6faa1411d05f74b759546.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>21</td><td>Applying material from Item N and your knowledge, evaluate the view that the mediareflect theviewsoftheiraudiences.</td><td>20</td></tr></table></body></html>\n\n",
-        "page_idx": 44
-    },
-    {
-        "type": "table",
-        "img_path": "images/71695cba0926fb8e18b5ca83714d8fb518d9341d74927afc183e09bdc4ba6452.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>ItemN</td></tr><tr><td>Some sociologists argue that audiences control media content through their choices as consumers. They claim that competitionbetween media for audiences means that owners and companies have limitedpowerovercontent.</td></tr><tr><td>However, other sociologists argue that those who own and work in the media control the content. This means that the content can be biased and reflect dominant ideologies.</td></tr></table></body></html>\n\n",
-        "page_idx": 44
-    },
-    {
-        "type": "table",
-        "img_path": "images/ab9cec6f4d15ea7105a05678663c06b1b68a42c84abec958edf2c88851862f78.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of relevant material on the view that the media reflect the views of their audiences. Sophisticated understanding of the question and of the presented material will be shown. Appropriate material will be applied accurately and with sensitivity to the issues raised by the question. Analysisandevaluationwillbeexplicitandrelevant.Evaluationmaybedeveloped,for the media and their audiences (eg Marxism, pluralism, feminisms). Analysis will show clear</td></tr><tr><td>13-16</td><td>explanation. Appropriate conclusions will be drawn. Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. Application of material is largely explicitly relevant to the question, though some material maybeinadequatelyfocused. Some limited explicit evaluation, eg discussion of audiences for different media and/or some</td></tr><tr><td>9-12</td><td>broadly accurate, if basic, account of some explanations of the relationship between the media and their audiences. Understands some limited but significant aspects of the question; superficial understanding of the presented material. Applying listed material from the general topic area but with limited regard for its relevance to the issues raised by the question, or applying a narrow range of more relevant material.</td></tr></table></body></html>\n\n",
-        "page_idx": 44
-    },
-    {
-        "type": "table",
-        "img_path": "images/875bf0fea8370ba6e8fb904abacec294a6529d502d76c9d22d1c5c5f14052100.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>Evaluation will take the form of juxtaposition of competing positions or to one or two isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr><tr><td>5-8</td><td>insubstantial points about media audiences. Understands only limited aspects of the question; simplistic understanding of the presented material. Limited application of suitable material, and/or material often at a tangent to the demands of the question. Very limited or no evaluation. Attempts at analysis, if any, are thin and disjointed.</td></tr><tr><td>1-4</td><td>Answers in this band will show very limited knowledge, eg one or two very insubstantial points about the media.Very little/no understanding of the question and of the presented material. Significant errors and/or omissions in application of material.</td></tr><tr><td>0</td><td>No analysisor evaluation. No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "Concepts and issues such as the following may appear: ",
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "Pluralism; hegemonic Marxism/neo-Marxism; manipulative/instrumental Marxism; feminism; competition and choice; ideology; bias; media diversity; media conglomerates; agenda setting; propaganda model; active and passive audiences; uses and gratifications; cultural effects; reception analysis; hypodermic syringe model; two-step flow model. ",
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "Sources may include the following or other relevant ones: ",
-        "text_level": 1,
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "Bagdikian; Blumer and McQuail; Chomsky; Couldry et al; Curran; Davies; Edwards and Cromwell;   \nFisk; Glasgow University Media Group; Hall; Herman and Chomsky; Katz and Lazarsfeld; McChesney;   \nPhilo; Whale. ",
-        "page_idx": 45
-    },
-    {
-        "type": "table",
-        "img_path": "images/690ef40a1daa0c9bf686a527a40ce50a88774835c1a8fb4e7b21ab21506677f8.jpg",
-        "table_caption": [
-            "Topic B4  Stratification and Differentiation "
-        ],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>\n\n",
-        "page_idx": 46
-    },
-    {
-        "type": "table",
-        "img_path": "images/e37b744bed7c009f693d603bc381ed255dffd0d144a1cd732b94dfad8c6d6f62.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>22</td><td>Outline and explain two factors which may lead to some members of the working class achieving upward social mobility.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 46
-    },
-    {
-        "type": "table",
-        "img_path": "images/e6f09d0fcb89f90fbfc54d3aedb95565639a271e152d92af5aaf5c3869129345.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show very good knowledge and understanding of two factors There will be two applications of relevant material, eg educational policies enable some occupations and structure may create opportunities for upward social mobility. There will be appropriate analysis, eg the extent to which there has been working class upward mobility.</td></tr><tr><td>4-7</td><td>or two factors which may lead to some members of the working class achieving upward social mobility. being able to buy property. There will be some basic analysis.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and little or no understanding of the question or the material. There will be limited focus on the question, eg there may be some drift into descriptions of class. Therewill be little or no analysis.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>\n\n",
-        "page_idx": 46
-    },
-    {
-        "type": "text",
-        "text": "Indicative content ",
-        "text_level": 1,
-        "page_idx": 46
-    },
-    {
-        "type": "text",
-        "text": "Answers may include the following and/or other relevant points: ",
-        "page_idx": 46
-    },
-    {
-        "type": "text",
-        "text": "• meritocratic education –working class pupils can gain qualification positive discrimination policies e.g. university admissions parental aspirations   \n• changes in the occupational structure   \n• compensatory education   \n• marrying up   \n• acquisition of wealth e.g home ownership, shares ",
-        "page_idx": 46
-    },
-    {
-        "type": "table",
-        "img_path": "images/78ddbaa9ccc998e66ddfd77161b3d6a069381ea35725e09a04d8cd8286f6f64a.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Blanden et al; Davis and Moore; Dorling et al; Glass; Goldthorpe; Heath and Brittan; Marshall et al; McKnight; Payne; Roberts; Saunders; Savage; Sutton Trust.</td></tr></table></body></html>\n\n",
-        "page_idx": 47
-    },
-    {
-        "type": "table",
-        "img_path": "images/4a1b81fb1a0b021ceffeea8c4878c63811eb563c5050040f4eb3441192a0e90f.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 47
-    },
-    {
-        "type": "table",
-        "img_path": "images/9636965f5fb4dfb8334931deb98b56a559bab425af1487df11c7950ebc0f6741.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>23</td><td>Applying material from Item O, analyse two ways in which age may affect an individual'sstatus.</td><td>10</td></tr></table></body></html>\n\n",
-        "page_idx": 47
-    },
-    {
-        "type": "text",
-        "text": "Item O ",
-        "text_level": 1,
-        "page_idx": 47
-    },
-    {
-        "type": "text",
-        "text": "Sociologists have increasingly recognised age as a dimension of inequality. For example, young people do not have all the same rights that adults do. Many older people are no longer in paid employment. ",
-        "page_idx": 47
-    },
-    {
-        "type": "text",
-        "text": "Age may affect an individual’s status. ",
-        "page_idx": 47
-    },
-    {
-        "type": "table",
-        "img_path": "images/4fe3f4698edb80d949887e7c2c40d4b4317adf3598f1279b96bc621e7cc26c40.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on s There will be two developed applications of material from the item, eg for young people, not having the right to work full time reduces income and independence; for older people, There will be appropriate analysis/evaluation of two problems eg of the extent to which age</td></tr><tr><td>4-7</td><td>Answers in this band will show a basic to reasonable knowledge and understanding of one or two ways in which age may affect an individual's status. There will be some successful application of material from the item, eg reduced income in old age.</td></tr><tr><td>1-3</td><td>There will be some analysis/evaluation. Answers in this band will show limited knowledge and understanding of one or two ways in which age may affect an individual's status. There will be limited application of material from the item. Some material may be at a There will be limited or no analysis/evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td></td><td>Applying material from Item P and your knowledge, evaluate the view that gender is the most important dimension of inequality today.</td><td>20</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td>ItemP</td></tr><tr><td>despite some improvements in the social position of women.</td></tr><tr><td>However, other sociologists see gender inequalities as natural and inevitable, or argue that other</td></tr><tr><td>dimensionsof inequalityaremoreimportant.</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td>5-8</td><td>insubstantial points about gender inequality today. Understands only limited aspects of the question; simplistic understanding of the presented material. Limited application of suitable material, and/or material often at a tangent to the demands of the question. Very limited or no evaluation. Attempts at analysis, if any, are thin and disjointed.</td></tr><tr><td>1-4</td><td>points about gender in general. Very little/no understanding of the question and of the presentedmaterial. Significant errors and/or omissions in application of material. No analysis or evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td></td><td>A01</td><td>A02</td><td>A03</td><td>Total</td></tr><tr><td>Section A</td><td></td><td></td><td></td><td></td></tr><tr><td>Q01, Q04, Q07, Q10</td><td>5</td><td>3</td><td>2</td><td>10</td></tr><tr><td>Q02, Q05, Q08, Q11</td><td>3</td><td>4</td><td>3</td><td>10</td></tr><tr><td>Q03, Q06, Q09. Q12</td><td>8</td><td>9</td><td>9</td><td>20</td></tr><tr><td>Section B</td><td></td><td></td><td></td><td></td></tr><tr><td>Q13, Q16, Q19, Q22</td><td>5</td><td>3</td><td>2</td><td>10</td></tr><tr><td>Q14, Q17, Q20, Q23</td><td>3</td><td>4</td><td>3</td><td>10</td></tr><tr><td>Q15, Q18, Q21, Q24</td><td>8</td><td>9</td><td>9</td><td>20</td></tr><tr><td>Totals</td><td>32</td><td>26</td><td>22</td><td>80</td></tr></table></body></html>\n\n",
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-                "text": ""
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-        "page_info": {
-            "page_no": 15,
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-                "score": 0.981,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>There will be two applications of relevant material, eg socialisation into class-based subcultures influencing values; middle class concepts of taste providing a sense of difference and superiority. There will be appropriate analysis, eg of the extent to which social class is important in</td></tr><tr><td>4-7</td><td>shaping identities. Answers in this band will show a reasonable to good knowledge and understanding of one s    s     g   s  There will be one or two applications of relevant material, eg ways in which income and wealth enable or limit choices about lifestyle and consumption. There will be some basic analysis.</td></tr><tr><td>1-3</td><td>question or the material. There will be limited focus on the question, eg a drift into discussion of identities in general.</td></tr><tr><td>0</td><td>There will be little or no analysis. No relevant points.</td></tr></table></body></html>"
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-                "score": 0.963
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-            {
-                "category_id": 1,
-                "poly": [
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-                "score": 0.927
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-            {
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-                "score": 0.913
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-            {
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-                    315,
-                    1519,
-                    315,
-                    1519,
-                    400,
-                    115,
-                    400
-                ],
-                "score": 0.877,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    658,
-                    99,
-                    1539,
-                    99,
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-                    137
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-                "score": 0.874
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    112,
-                    315,
-                    1517,
-                    315,
-                    1517,
-                    400,
-                    112,
-                    400
-                ],
-                "score": 0.84,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    1519,
-                    2214,
-                    1539,
-                    2214,
-                    1539,
-                    2238,
-                    1519,
-                    2238
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-                "score": 0.765
-            },
-            {
-                "category_id": 0,
-                "poly": [
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-                    1034,
-                    240,
-                    1034,
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-                    594,
-                    312
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-                "score": 0.75
-            },
-            {
-                "category_id": 5,
-                "poly": [
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-                    462,
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-                    462,
-                    1518,
-                    573,
-                    110,
-                    573
-                ],
-                "score": 0.676,
-                "html": "<html><body><table><tr><td>01</td><td>Outline and explain two ways in which social class may have become less important in shaping identities.</td><td>10</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
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-                    462,
-                    1515,
-                    462,
-                    1515,
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-                    109,
-                    573
-                ],
-                "score": 0.614,
-                "html": "<html><body><table><tr><td>01</td><td>Outline and explain two ways in which social class may have become less important in shaping identities.</td><td>10</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    1519,
-                    2214,
-                    1538,
-                    2214,
-                    1538,
-                    2238,
-                    1519,
-                    2238
-                ],
-                "score": 0.385
-            },
-            {
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-                "score": 1.0,
-                "text": ""
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-                "score": 1.0,
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-            },
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-                "score": 1.0,
-                "text": ""
-            },
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-                "poly": [
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-                "score": 1.0,
-                "text": ""
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-                "score": 1.0,
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-                "score": 1.0,
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
-                    595.0,
-                    277.0,
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-                    277.0,
-                    1030.0,
-                    313.0,
-                    595.0,
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-                ],
-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
-                    1518.0,
-                    2212.0,
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-                    2212.0,
-                    1542.0,
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-                    2244.0
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-                "score": 1.0,
-                "text": ""
-            }
-        ],
-        "page_info": {
-            "page_no": 16,
-            "height": 2339,
-            "width": 1654
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-    },
-    {
-        "layout_dets": [
-            {
-                "category_id": 5,
-                "poly": [
-                    114,
-                    1073,
-                    1518,
-                    1073,
-                    1518,
-                    2133,
-                    114,
-                    2133
-                ],
-                "score": 0.983,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on businesses persuading people that want and need trivial products; mass culture promotes There will be appropriate analysis/evaluation of two ways eg the extent to which mass</td></tr><tr><td>4-7</td><td>culture can educate and inform about important social issues. Answers in this band will show a basic to reasonable knowledge and understanding of one or two ways in which mass culture prevents social change. people less likely to challenge those in power.</td></tr><tr><td>1-3</td><td>There will be some analysis/evaluation. Answers in this band will show limited knowledge and understanding of one or two ways in which mass culture prevents social change. There will be limited application of material from the item. Some material may be at a tangent to the question, eg there may be some drift into descriptive accounts of mass culture. There will be limited or no analysis/evaluation.</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    113,
-                    446,
-                    1517,
-                    446,
-                    1517,
-                    531,
-                    113,
-                    531
-                ],
-                "score": 0.965,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    112,
-                    562,
-                    1516,
-                    562,
-                    1516,
-                    665,
-                    112,
-                    665
-                ],
-                "score": 0.965,
-                "html": "<html><body><table><tr><td>02</td><td>Applying material from Item A, analyse two ways in which mass culture may prevent social change.</td><td>10</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    119,
-                    235,
-                    1510,
-                    235,
-                    1510,
-                    382,
-                    119,
-                    382
-                ],
-                "score": 0.958,
-                "html": "<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Bourdieu; Bradley; Carter and Coleman; Giddens and Diamond; Goldthorpe; Lash and Urry;</td></tr><tr><td>Mackintosh and Mooney; Marx; McKenzie et al; Murray; Palkulski and Waters; Roberts; Saunders;</td></tr><tr><td>Savage;Scott;Skeggs.</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    658,
-                    99,
-                    1539,
-                    99,
-                    1539,
-                    136,
-                    658,
-                    136
-                ],
-                "score": 0.885
-            },
-            {
-                "category_id": 0,
-                "poly": [
-                    759,
-                    750,
-                    860,
-                    750,
-                    860,
-                    785,
-                    759,
-                    785
-                ],
-                "score": 0.814
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    114,
-                    2215,
-                    134,
-                    2215,
-                    134,
-                    2239,
-                    114,
-                    2239
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-                "score": 0.803
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    120,
-                    962,
-                    677,
-                    962,
-                    677,
-                    1000,
-                    120,
-                    1000
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-                "score": 0.781
-            },
-            {
-                "category_id": 1,
-                "poly": [
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-                    821,
-                    1452,
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-                    929
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-                "score": 0.66
-            },
-            {
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-                ],
-                "score": 1.0,
-                "text": ""
-            },
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-                "score": 1.0,
-                "text": ""
-            },
-            {
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-                "score": 1.0,
-                "text": ""
-            },
-            {
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-                    675.0,
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-                "score": 1.0,
-                "text": ""
-            },
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-                "poly": [
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-                    860.0
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-                "score": 1.0,
-                "text": ""
-            },
-            {
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-                "poly": [
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-                    1300.0,
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-                    1300.0,
-                    896.0,
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-                    896.0
-                ],
-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
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-                    898.0,
-                    810.0,
-                    898.0,
-                    810.0,
-                    929.0,
-                    120.0,
-                    929.0
-                ],
-                "score": 1.0,
-                "text": ""
-            }
-        ],
-        "page_info": {
-            "page_no": 17,
-            "height": 2339,
-            "width": 1654
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-    },
-    {
-        "layout_dets": [
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-                "category_id": 5,
-                "poly": [
-                    114,
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-                    1060,
-                    1517,
-                    2150,
-                    114,
-                    2150
-                ],
-                "score": 0.983,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of relevant material on feminist views on how the socialisation process reinforces patriarchy. Sophisticated understanding of the question and of the presented material will be shown. Appropriate material will be applied accurately and with sensitivity to the issues raised by the question. Analysis and evaluation will be explicit and relevant. Evaluation may be developed, for example through comparing different theoretical perspectives on socialisation.Analysis wil</td></tr><tr><td>13-16</td><td>show clear explanation. Appropriate conclusions will be drawn. Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. Application of material is largely explicitly relevant to the question, though some material maybeinadequatelyfocused. Some limited explicit evaluation, eg discussion of different definitions of types of feminist</td></tr><tr><td>9-12</td><td>presentedmaterial. Answers in this band will show largely accurate knowledge but limited range and depth, eg broadly accurate, if basic, account of some feminist views onhowthe socialisationprocess reinforces patriarchy. Understands some limited but significant aspects of the question; superficial understanding of the presented material.</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
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-                    551,
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-                    551,
-                    1510,
-                    654,
-                    112,
-                    654
-                ],
-                "score": 0.954,
-                "html": "<html><body><table><tr><td rowspan=\"2\">03</td><td rowspan=\"2\">Applying material from Item B and your knowledge, evaluate feminist views of 20 the extent to which the socialisation process reinforces patriarchy.</td></tr><tr><td></td></tr></table></body></html>"
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-            {
-                "category_id": 5,
-                "poly": [
-                    115,
-                    428,
-                    1512,
-                    428,
-                    1512,
-                    519,
-                    115,
-                    519
-                ],
-                "score": 0.937,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    118,
-                    231,
-                    1519,
-                    231,
-                    1519,
-                    315,
-                    118,
-                    315
-                ],
-                "score": 0.918,
-                "html": "<html><body><table><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    657,
-                    99,
-                    1539,
-                    99,
-                    1539,
-                    137,
-                    657,
-                    137
-                ],
-                "score": 0.845
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    1520,
-                    2214,
-                    1538,
-                    2214,
-                    1538,
-                    2237,
-                    1520,
-                    2237
-                ],
-                "score": 0.721
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    118,
-                    350,
-                    1514,
-                    350,
-                    1514,
-                    423,
-                    118,
-                    423
-                ],
-                "score": 0.663,
-                "html": "<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Adorno; Bourdieu; Giddens; Gramsci; Leavis; Livingstone; MacDonald; Marcuse; Strinati.</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 0,
-                "poly": [
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-                    858,
-                    736,
-                    858,
-                    772,
-                    758,
-                    772
-                ],
-                "score": 0.646
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    116,
-                    807,
-                    1408,
-                    807,
-                    1408,
-                    882,
-                    116,
-                    882
-                ],
-                "score": 0.6
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    121,
-                    914,
-                    1448,
-                    914,
-                    1448,
-                    988,
-                    121,
-                    988
-                ],
-                "score": 0.449
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    1520,
-                    2214,
-                    1538,
-                    2214,
-                    1538,
-                    2237,
-                    1520,
-                    2237
-                ],
-                "score": 0.351
-            },
-            {
-                "category_id": 6,
-                "poly": [
-                    758,
-                    736,
-                    858,
-                    736,
-                    858,
-                    772,
-                    758,
-                    772
-                ],
-                "score": 0.276
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    113,
-                    430,
-                    1488,
-                    430,
-                    1488,
-                    519,
-                    113,
-                    519
-                ],
-                "score": 0.146,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 15,
-                "poly": [
-                    659.0,
-                    100.0,
-                    1538.0,
-                    100.0,
-                    1538.0,
-                    134.0,
-                    659.0,
-                    134.0
-                ],
-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
-                    1517.0,
-                    2213.0,
-                    1542.0,
-                    2213.0,
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-                    2244.0
-                ],
-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
-                    757.0,
-                    738.0,
-                    860.0,
-                    738.0,
-                    860.0,
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-                ],
-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
-                    120.0,
-                    810.0,
-                    1399.0,
-                    810.0,
-                    1399.0,
-                    847.0,
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
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-                "score": 0.96,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>"
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-                "score": 0.947,
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-        ],
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-                "poly": [
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-                    1038,
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-                "score": 0.983,
-                "html": "<html><body><table><tr><td>Marks</td><td>LevelDescriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on There will be two developed applications of material from the item, eg increase in migration may mean families live in different parts of the world; freedom of choice creating more complex family and household structures, such as divorce extended families, negotiated families.</td></tr><tr><td>4-7</td><td>and choice over lifestyles/personal relationships in postmodern society. Answers in this band will show a basic to reasonable knowledge and understanding of one partners. Therewill besome analysis/evaluation.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two ways in which globalisation may influence families and households. There will be limited application of material from the item. Some material may be at a There will be limited or no analysis/evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>"
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-                "poly": [
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-                    444,
-                    1515,
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-                    532
-                ],
-                "score": 0.966,
-                "html": "<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
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-                    597,
-                    1515,
-                    597,
-                    1515,
-                    698,
-                    112,
-                    698
-                ],
-                "score": 0.964,
-                "html": "<html><body><table><tr><td>05</td><td>Applying material from Item C, analyse two ways in which globalisation may influencefamiliesandhouseholds.</td><td>10</td></tr></table></body></html>"
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-                "category_id": 5,
-                "poly": [
-                    115,
-                    270,
-                    1508,
-                    270,
-                    1508,
-                    383,
-                    115,
-                    383
-                ],
-                "score": 0.943,
-                "html": "<html><body><table><tr><td>Sources may include the following or other relevant ones: Boulton; Braun, Vincent and Ball; Dex</td></tr><tr><td>and Warde; Duncome and Marsden; Ganley and Schechter; Gershuny; Laurie and Gershuny;</td></tr><tr><td>McRobbie; Pahl; Wardeand Hetherington.</td></tr></table></body></html>"
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-                "score": 0.878
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-                "category_id": 2,
-                "poly": [
-                    117,
-                    2214,
-                    146,
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-                "score": 0.852
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-                "category_id": 5,
-                "poly": [
-                    112,
-                    728,
-                    1503,
-                    728,
-                    1503,
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-                    112,
-                    1011
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-                "score": 0.729,
-                "html": "<html><body><table><tr><td>ItemC</td></tr><tr><td>Globalisation involves the growing inter-connectedness between countries through increased travel opportunities. It enables more freedom of choice in terms of lifestyles and personal relationships.</td></tr><tr><td>Globalisation may influence families and households.</td></tr></table></body></html>"
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-                "score": 0.397
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-                "category_id": 0,
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-                "score": 0.983,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of of the question and of the presented material will be shown. Appropriate material will be applied accurately and with sensitivity to the issues raised by the question. Analysisandevaluationwillbeexplicitandrelevant.Evaluationmaybedeveloped,for example through a discussion of the extent to which society hasbecome more child conclusions will be drawn.</td></tr><tr><td>13-16</td><td>Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. Application of material is largely explicitly relevant to the question, though some material may be inadequately focused. Some limited explicit evaluation, eg discussion of inequalities between children based on</td></tr><tr><td>9-12</td><td>some of the presented material. Answers in this band will show largely accurate knowledge but limited range and depth, eg more child-centred. Understands some limited but significant aspects of the question; superficial understanding of the presented material.</td></tr></table></body></html>"
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-            {
-                "category_id": 5,
-                "poly": [
-                    110,
-                    544,
-                    1513,
-                    544,
-                    1513,
-                    643,
-                    110,
-                    643
-                ],
-                "score": 0.958,
-                "html": "<html><body><table><tr><td>06</td><td>Applying material from Item D and your knowledge, evaluate the view that UK society has become more child-centred.</td><td>20</td></tr></table></body></html>"
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-                "poly": [
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-                    426,
-                    1502,
-                    426,
-                    1502,
-                    513,
-                    118,
-                    513
-                ],
-                "score": 0.949,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 2,
-                "poly": [
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-                    99,
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-                    99,
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-                    136
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-                "score": 0.877
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    113,
-                    675,
-                    1499,
-                    675,
-                    1499,
-                    1029,
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-                "score": 0.872,
-                "html": "<html><body><table><tr><td>ItemD</td></tr><tr><td>Some sociologists argue that UK society has become more child-centred. Children today are more privileged than they have ever been. There are a large range of laws and policies in place to protect them and there is an increasing emphasis now placed on children's rights.</td></tr><tr><td>However, other sociologists argue that the extent of child-centredness is exaggerated, and that</td></tr><tr><td>childhood canbe a negative experience for some children.</td></tr></table></body></html>"
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-                "category_id": 5,
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-                    270,
-                    1492,
-                    270,
-                    1492,
-                    380,
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-                    380
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-                "score": 0.85,
-                "html": "<html><body><table><tr><td>Sources may include the following or other relevant ones: Beck; Chambers; Cheal; Ehrenreich</td></tr><tr><td>and Hochschild; Einasdottir; Eriksen; Giddens; Morgan; Shutes; Smart; Stacey; Vertovec; Weeks; Weston.</td></tr></table></body></html>"
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-                "score": 0.843
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-                "score": 0.259
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-                "score": 0.133
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-                "score": 1.0,
-                "text": ""
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-                "score": 1.0,
-                "text": ""
-            },
-            {
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
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-                    695.0,
-                    858.0,
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-                "score": 1.0,
-                "text": ""
-            }
-        ],
-        "page_info": {
-            "page_no": 22,
-            "height": 2339,
-            "width": 1654
-        }
-    },
-    {
-        "layout_dets": [
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-                "category_id": 5,
-                "poly": [
-                    114,
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-                    1516,
-                    232,
-                    1516,
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-                    1180
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-                "score": 0.981,
-                "html": "<html><body><table><tr><td></td><td>Applying listed material from the general topic area but with limited regard for its relevance a  o  u e e o s  a  ssi  Evaluation will take the form of juxtaposition of competing positions or to one or two isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr><tr><td>5-8</td><td>Answers in this band will show limited undeveloped knowledge, eg two or three insubstantial points about childhood in general. Understands only limited aspects of the question; simplistic understanding of the presented material. Limited application of suitable material, and/or material often at a tangent to the demands of the question.</td></tr><tr><td>1-4</td><td>points about childhood in general. Very little/no understanding of the question and of the presented material. Significant errors and/or omissions in application of material.</td></tr><tr><td>0</td><td>No analysis or evaluation. No relevant points.</td></tr></table></body></html>"
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-                "score": 0.964
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-                "category_id": 0,
-                "poly": [
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-                    1222,
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-                    1222,
-                    385,
-                    1259,
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-                    1259
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-                "score": 0.914
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-                "category_id": 2,
-                "poly": [
-                    658,
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-                    1539,
-                    100,
-                    1539,
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-                    136
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-                "score": 0.881
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-            {
-                "category_id": 1,
-                "poly": [
-                    125,
-                    1594,
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-                    1476,
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-                "score": 0.878
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-            {
-                "category_id": 2,
-                "poly": [
-                    118,
-                    2215,
-                    145,
-                    2215,
-                    145,
-                    2238,
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-                "score": 0.853
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-                "category_id": 15,
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-                    1297.0,
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-                    120.0,
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
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-                "score": 1.0,
-                "text": ""
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-                "score": 1.0,
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-                "text": ""
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
-                    131.0,
-                    1668.0,
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-                    1703.0
-                ],
-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
-                    113.0,
-                    2213.0,
-                    149.0,
-                    2213.0,
-                    149.0,
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-                    2245.0
-                ],
-                "score": 1.0,
-                "text": ""
-            }
-        ],
-        "page_info": {
-            "page_no": 23,
-            "height": 2339,
-            "width": 1654
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-    },
-    {
-        "layout_dets": [
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-                "category_id": 5,
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-                    114,
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-                    1518,
-                    599,
-                    1518,
-                    1693,
-                    114,
-                    1693
-                ],
-                "score": 0.981,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show very good knowledge and understanding of two reasons for differences between social classes in taking advantage of consumer choice in health care. There will be two applications of relevant material, eg social classes have different levels of access to the information needed to make informed choices; working class may place greater trust in the advice of professionals and not seek alternative views. There will be appropriate analysis, eg of different choices available within health care.</td></tr><tr><td>4-7</td><td>Answers in this band will show a reasonable to good knowledge and understanding of one or two reasons for differences between social classes in taking advantage of consumer choice in health care. There will be one or two applications of relevant material, eg higher classes are able to afford private health care.</td></tr><tr><td>1-3</td><td>There will be some basic analysis. question or the material. differencesinhealthcarechoices.</td></tr><tr><td>0</td><td>There will be little or no analysis No relevant points.</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    113,
-                    312,
-                    1515,
-                    312,
-                    1515,
-                    400,
-                    113,
-                    400
-                ],
-                "score": 0.963,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    111,
-                    462,
-                    1513,
-                    462,
-                    1513,
-                    573,
-                    111,
-                    573
-                ],
-                "score": 0.948,
-                "html": "<html><body><table><tr><td>07</td><td>Outline and explain two reasons for social class differences in consumer choices ofhealthcare.</td><td>10</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    123,
-                    1807,
-                    984,
-                    1807,
-                    984,
-                    1846,
-                    123,
-                    1846
-                ],
-                "score": 0.926
-            },
-            {
-                "category_id": 0,
-                "poly": [
-                    122,
-                    1736,
-                    390,
-                    1736,
-                    390,
-                    1774,
-                    122,
-                    1774
-                ],
-                "score": 0.911
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    122,
-                    1879,
-                    1485,
-                    1879,
-                    1485,
-                    2141,
-                    122,
-                    2141
-                ],
-                "score": 0.903
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    656,
-                    99,
-                    1539,
-                    99,
-                    1539,
-                    137,
-                    656,
-                    137
-                ],
-                "score": 0.884
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    1510,
-                    2215,
-                    1538,
-                    2215,
-                    1538,
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-                ],
-                "score": 0.859
-            },
-            {
-                "category_id": 0,
-                "poly": [
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-                    258,
-                    935,
-                    258,
-                    935,
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-                    690,
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-                "score": 0.744
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-            {
-                "category_id": 6,
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-                "score": 0.195
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-                "score": 1.0,
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-                "score": 1.0,
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-                "text": ""
-            },
-            {
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
-                    693.0,
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-                    693.0,
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
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-                "score": 1.0,
-                "text": ""
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-        ],
-        "page_info": {
-            "page_no": 24,
-            "height": 2339,
-            "width": 1654
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-    },
-    {
-        "layout_dets": [
-            {
-                "category_id": 5,
-                "poly": [
-                    113,
-                    1239,
-                    1516,
-                    1239,
-                    1516,
-                    2181,
-                    113,
-                    2181
-                ],
-                "score": 0.982,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on accessible healthcare services in deprived areas; some groups may think they should not seek healthcare until their condition is serious. There will be appropriate analysis/evaluation of two ways eg differences between minority ethnic groups.</td></tr><tr><td>4-7</td><td>or two reasons for inequalities between ethnic groups in their health chances. There will be some successful application of material from the item, eg low income associatedwithpoordiet and unhealthylifestyle. There will be some analysis/evaluation.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two reasons for inequalities between ethnic groups in their health chances. There will be limited application of material from the item. Some material may be at a</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    112,
-                    718,
-                    1512,
-                    718,
-                    1512,
-                    822,
-                    112,
-                    822
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-                "score": 0.966,
-                "html": "<html><body><table><tr><td>08</td><td>Applying material from Item E, analyse two reasons for inequalities between ethnic groups in their health chances.</td><td>10</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    108,
-                    568,
-                    1512,
-                    568,
-                    1512,
-                    655,
-                    108,
-                    655
-                ],
-                "score": 0.959,
-                "html": "<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    122,
-                    251,
-                    1141,
-                    251,
-                    1141,
-                    324,
-                    122,
-                    324
-                ],
-                "score": 0.936
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    118,
-                    977,
-                    1492,
-                    977,
-                    1492,
-                    1087,
-                    118,
-                    1087
-                ],
-                "score": 0.927
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    122,
-                    1118,
-                    1082,
-                    1118,
-                    1082,
-                    1157,
-                    122,
-                    1157
-                ],
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-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show very good knowledge and understanding of two ways in which government policies have affected the distribution of income in the UK. There will be two applications of relevant material, eg stopping/reducing benefits has led to more poverty; taxation policies have reduced income of some groups more than others.</td></tr><tr><td>4-7</td><td>distribution of income in theUK. Answers in this band will show a reasonable to good knowledge and understanding of one or two ways in which government policies have affected the distribution of income in the UK. There will be one or two applications of relevant material, eg welfare state policies have not led to redistribution of income.</td></tr><tr><td>1-3</td><td>There will be some basic analysis. question or the material. There will be limited focus on the question, eg a drift into discussion of poverty in general.</td></tr><tr><td>0</td><td>There will be little or no analysis. No relevant points.</td></tr></table></body></html>"
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-                "score": 0.335,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show very good knowledge and understanding of two ways in which government policies have affected the distribution of income in the UK. There will be two applications of relevant material, eg stopping/reducing benefits has led to more poverty; taxation policies have reduced income of some groups more than others. There will be appropriate analysis, eg of the extent to which policies have affected the distribution of income in theUK.</td></tr><tr><td>4-7</td><td>or two ways in which government policies have affected the distribution of income in the UK. There will be one or two applications of relevant material, eg welfare state policies have not led to redistribution of income. There will be some basic analysis.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and little or no understanding of the question or the material. There will be limited focus on the question, eg a drift into discussion of poverty in general.</td></tr><tr><td>0</td><td>There will be little or no analysis. No relevant points.</td></tr></table></body></html>"
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-                "score": 0.15,
-                "html": "<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr></table></body></html>"
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-                "score": 0.101,
-                "html": "<html><body><table><tr><td>Sourcesmay include the following gorotherrelevantones:</td></tr></table></body></html>"
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-            },
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-                "score": 0.945,
-                "html": "<html><body><table><tr><td>11</td><td>Applying g material from Item G, analyse two reasons why some social groups aremore likely than others to experiencepoverty.</td><td>10</td></tr></table></body></html>"
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-                "score": 0.929,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total</td></tr><tr><td></td><td></td><td>marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
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-                    947,
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-                    2055,
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-                    2055
-                ],
-                "score": 0.912,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on two reasons why some social groups are more likely than others to experience poverty. There will be two developed applications of material from the item, eg that fatalistic attitudes poverty; that patriarchal values lead to social arrangements such as the unequal distribution of caring roles, contributing to the feminisation of poverty. There will be appropriate analysis/evaluation of two ways eg the extent to which the</td></tr><tr><td>4-7</td><td>Answers in this band will show a basic to reasonable knowledge and understanding of one There will be some successful application of material from the item,eg that economic circumstances explain poverty better than attitudes. There will be some analysis/evaluation.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two criticisms of cultural explanations of poverty. There will be limited application of material from the item. Some material may be at a tangent to the question, eg definitions of poverty.</td></tr><tr><td>0</td><td>There will be limited or no analysis/evaluation No relevant points.</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    657,
-                    99,
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-                    99,
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-                    657,
-                    137
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-                "score": 0.861
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    1510,
-                    2214,
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-                "score": 0.86
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    138,
-                    233,
-                    1416,
-                    233,
-                    1416,
-                    312,
-                    138,
-                    312
-                ],
-                "score": 0.86,
-                "html": "<html><body><table><tr><td>Abel-Smith and Townsend; Blackman; Craine; Davis and Moore; Foucault; Gans; Lister et al;</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
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-                    118,
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-                    955,
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-                    2058
-                ],
-                "score": 0.766,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on There will be two developed applications of material from the item, eg that fatalistic attitudes may lead working class people to accept their social position so that some experience poverty; that patriarchal values lead to social arrangements such as the unequal distribution of caring roles, contributing to the feminisation of poverty. There will be appropriate analysis/evaluation of two ways eg the extent to which the</td></tr><tr><td>4-7</td><td>experience of poverty may differbetweensocialgroups. Answers in this band will show a basic to reasonable knowledge and understanding of one or two reasons why some social groups are more likely than others to experience poverty There will be some successful application of material from the item, eg that economic circumstances explain poverty better than attitudes. There will be some analysis/evaluation.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two criticisms of cultural explanations of poverty. There will be limited application of material from the item. Some material may be at a tangent to the question, eg definitions of poverty.</td></tr><tr><td>0</td><td>There will be limited or no analysis/evaluation No relevant points.</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
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-                    2082,
-                    1547,
-                    2082,
-                    1547,
-                    2182,
-                    136,
-                    2182
-                ],
-                "score": 0.516,
-                "html": "<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    138,
-                    2087,
-                    989,
-                    2087,
-                    989,
-                    2180,
-                    138,
-                    2180
-                ],
-                "score": 0.512
-            },
-            {
-                "category_id": 0,
-                "poly": [
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-                "score": 0.503
-            },
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-                "score": 0.356,
-                "html": "<html><body><table><tr><td>ItemG</td></tr><tr><td>The values and attitudes of some members of the working class may lead to them accepting their position in society. Patriarchal values mean that females can be disadvantaged.</td></tr><tr><td></td></tr><tr><td></td></tr></table></body></html>"
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-                "score": 1.0,
-                "text": ""
-            },
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-            },
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-            },
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-            },
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-        "page_info": {
-            "page_no": 30,
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-                "score": 0.982,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of relevant material on sociological explanations of the significance of worklessness for people's lives and life chances. Sophisticated understanding of the question and of the presentedmaterialwillbeshown. the question. Analysis and evaluation will be explicit and relevant. Evaluation may be developed, for example throughthe debatesbetween different explanations of the relationshipbetween worklessness and people's lives and life chances (eg Marxism, postmodernism, feminism).</td></tr><tr><td>13-16</td><td>Analysis will show clear explanation. Appropriate conclusions will be drawn. Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. maybeinadequatelyfocused.</td></tr><tr><td>9-12</td><td>Some limited explicit evaluation, eg discussion of the significance of worklessness for different life chances and/or some appropriate analysis, eg clear explanations of some of the presented material. Answers in this band will show largely accurate knowledge but limited range and depth, eg broadly accurate, if basic, account of some types of worklessness. Understands some</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
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-                    483,
-                    1549,
-                    483,
-                    1549,
-                    584,
-                    132,
-                    584
-                ],
-                "score": 0.944,
-                "html": "<html><body><table><tr><td>12</td><td>Applying material from Item H and your knowledge, evaluate sociological explanations of the effects of worklessness on people's lives and life chances.</td><td>20</td></tr></table></body></html>"
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-                    365,
-                    1549,
-                    365,
-                    1549,
-                    452,
-                    128,
-                    452
-                ],
-                "score": 0.936,
-                "html": "<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    134,
-                    234,
-                    1495,
-                    234,
-                    1495,
-                    329,
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-                    329
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-                "score": 0.984,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on There will be two developed applications of material from the item, eg high levels of religion in countries such as the USA linked to supply and demand and the diversity of beliefs and practices that are on offer; apparent decline of traditional religion but change in the way people practice, believing without belonging. There will be appropriate analysis/evaluation of two ways, eg religious diversity not always</td></tr><tr><td>4-7</td><td>leading to higher levels of religion; extent of belief without belonging. Answers in this band will show a basic to reasonable knowledge and understanding of one There will be some successful application of material from the item, eg religious belief now changing to a more spiritual focus.</td></tr><tr><td>1-3</td><td>There will be some analysis/evaluation. Answers in this band will show limited knowledge and understanding of one or two reasons There will be limited application of material from the item. Some material may be at a There will be limited or no analysis/evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>"
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-                "poly": [
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-                    234,
-                    1517,
-                    234,
-                    1517,
-                    320,
-                    111,
-                    320
-                ],
-                "score": 0.966,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
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-                    352,
-                    1513,
-                    352,
-                    1513,
-                    488,
-                    111,
-                    488
-                ],
-                "score": 0.958,
-                "html": "<html><body><table><tr><td>14</td><td>Applying material from Item I, analyse two reasons why the extent of secularisation may have been exaggerated.</td><td>10</td></tr></table></body></html>"
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-                "score": 0.862
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-                    99,
-                    1539,
-                    99,
-                    1539,
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-                    137
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-                "score": 0.831
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-                "category_id": 6,
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-                    852,
-                    537,
-                    852,
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-                    765,
-                    572
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-                "score": 0.745
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-            {
-                "category_id": 5,
-                "poly": [
-                    111,
-                    517,
-                    1505,
-                    517,
-                    1505,
-                    837,
-                    111,
-                    837
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-                "score": 0.366,
-                "html": "<html><body><table><tr><td>ItemI</td></tr><tr><td>Secularisation theory explains the decline in religious participation across parts of Europe, but it does not explain why religion continues to be popular in other parts of the world. It also fails to recognise</td></tr><tr><td>that religion may be changing rather than declining.</td></tr><tr><td>The extent of secularisation may have been exaggerated.</td></tr></table></body></html>"
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-                    122,
-                    2028,
-                    1511,
-                    2028,
-                    1511,
-                    2137,
-                    122,
-                    2137
-                ],
-                "score": 0.323,
-                "html": "<html><body><table><tr><td>Sources may include the following or other relevant ones: Berger; Bruce; Davie; Day; Finke; Gill</td></tr><tr><td>and Lundegarde; Hadaway; Heelas and Woodhead; Hervieu-Leger; Lyon; Norris and Inglehart; Stark andBainbridge;Vasquez;VoasandCrockett.</td></tr></table></body></html>"
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-                "category_id": 1,
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-                    122,
-                    2028,
-                    1511,
-                    2028,
-                    1511,
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-                    122,
-                    2137
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-                "score": 0.268
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    120,
-                    753,
-                    895,
-                    753,
-                    895,
-                    791,
-                    120,
-                    791
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-                "score": 0.243
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    112,
-                    607,
-                    1505,
-                    607,
-                    1505,
-                    719,
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-                    719
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-                "score": 0.197
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-                "text": ""
-            },
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-                "category_id": 15,
-                "poly": [
-                    115.0,
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-                "score": 1.0,
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-        ],
-        "page_info": {
-            "page_no": 35,
-            "height": 2339,
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-    },
-    {
-        "layout_dets": [
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-                "category_id": 5,
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-                    114,
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-                    821,
-                    1517,
-                    2144,
-                    114,
-                    2144
-                ],
-                "score": 0.982,
-                "html": "<html><body><table><tr><td>Marks</td><td>LevelDescriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of the question. Analysis and evaluation will be explicit and relevant. Evaluation may be developed, for</td></tr><tr><td>13-16</td><td>Answers in this band will show largely accurate, broad or deep but incomplete knowledge. presentedmaterial. maybeinadequatelyfocused.</td></tr><tr><td>9-12</td><td>broadly accurate, if basic, account of some aspects of religion acting as a force for social change. Understands some limited but significant aspects of the question; superficial understanding of the presented material. Applying listed material from the general topic area but with limited regard for its relevance Evaluation will take the form of juxtaposition of competing positions or to one or two isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    112,
-                    386,
-                    1514,
-                    386,
-                    1514,
-                    487,
-                    112,
-                    487
-                ],
-                "score": 0.961,
-                "html": "<html><body><table><tr><td>15</td><td>Applying material from Item J and your knowledge, evaluate the view that religion acts as a force for social change.</td><td>20</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    112,
-                    270,
-                    1516,
-                    270,
-                    1516,
-                    355,
-                    112,
-                    355
-                ],
-                "score": 0.958,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    1508,
-                    2214,
-                    1538,
-                    2214,
-                    1538,
-                    2239,
-                    1508,
-                    2239
-                ],
-                "score": 0.87
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    657,
-                    98,
-                    1540,
-                    98,
-                    1540,
-                    137,
-                    657,
-                    137
-                ],
-                "score": 0.858
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    111,
-                    518,
-                    1486,
-                    518,
-                    1486,
-                    797,
-                    111,
-                    797
-                ],
-                "score": 0.556,
-                "html": "<html><body><table><tr><td>ItemJ</td></tr><tr><td>Some sociologists argue that religion acts as a force for social change. It can be used to challenge mainstream beliefs and values, and inspire protest against the existing social order.</td></tr><tr><td>However, other sociologists suggest that the relationship between religion and social change is not straightforward and that religion can even prevent social change.</td></tr></table></body></html>"
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-                    535,
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-                    535,
-                    856,
-                    571,
-                    760,
-                    571
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-                "score": 0.49
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    117,
-                    606,
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-                    606,
-                    1465,
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-                    682
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-                "score": 0.126
-            },
-            {
-                "category_id": 0,
-                "poly": [
-                    760,
-                    535,
-                    856,
-                    535,
-                    856,
-                    571,
-                    760,
-                    571
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-                "score": 0.11
-            },
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-                "score": 1.0,
-                "text": ""
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-                "score": 1.0,
-                "text": ""
-            },
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-                "score": 1.0,
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-                "score": 1.0,
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-            },
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-                "score": 1.0,
-                "text": ""
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-        "page_info": {
-            "page_no": 36,
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-                    233,
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-                    116,
-                    925
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-                "score": 0.977,
-                "html": "<html><body><table><tr><td>5-8</td><td>the question; simplistic understanding of the presented material. Limited application of suitable material, and/or material often at a tangent to the demands of the question.</td></tr><tr><td>1-4</td><td>points about religion in general. Very little/no understanding of the question and of the presentedmaterial. Significant errors and/or omissions in application of material. No analysis or evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>"
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-                "score": 0.975
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-                "score": 0.915
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-                "score": 1.0,
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-            "page_no": 37,
-            "height": 2339,
-            "width": 1654
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-    },
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-        "layout_dets": [
-            {
-                "category_id": 5,
-                "poly": [
-                    114,
-                    600,
-                    1518,
-                    600,
-                    1518,
-                    1664,
-                    114,
-                    1664
-                ],
-                "score": 0.981,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>ways in which development can lead to demographic changes. There will be two applications of relevant material, eg development can lead to the</td></tr><tr><td>4-7</td><td>Answers in this band will show a reasonable to good knowledge and understanding of one There will be one or two applications of relevant material, eg women may have fewer children.</td></tr><tr><td>1-3</td><td>There will be some basic analysis Answers in this band will show limited knowledge and litle or no understanding of the questionor the material. There will be limited focus on the question, eg there may be some drift into discussion of demography in general.</td></tr><tr><td>0</td><td>There will be little or no analysis. No relevant points.</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    113,
-                    312,
-                    1516,
-                    312,
-                    1516,
-                    400,
-                    113,
-                    400
-                ],
-                "score": 0.964,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>"
-            },
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-                "category_id": 1,
-                "poly": [
-                    123,
-                    1811,
-                    748,
-                    1811,
-                    748,
-                    2107,
-                    123,
-                    2107
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-                "score": 0.958
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    111,
-                    462,
-                    1512,
-                    462,
-                    1512,
-                    572,
-                    111,
-                    572
-                ],
-                "score": 0.949,
-                "html": "<html><body><table><tr><td>16</td><td>Outline and explain two ways in which development can lead to demographic changes.</td><td>10</td></tr></table></body></html>"
-            },
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-                "category_id": 0,
-                "poly": [
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-                    1701,
-                    390,
-                    1701,
-                    390,
-                    1737,
-                    123,
-                    1737
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-                "score": 0.904
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    122,
-                    1771,
-                    984,
-                    1771,
-                    984,
-                    1809,
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-                    1809
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-                "score": 0.904
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    657,
-                    99,
-                    1539,
-                    99,
-                    1539,
-                    136,
-                    657,
-                    136
-                ],
-                "score": 0.881
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    1508,
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-                    2215,
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-                    113,
-                    2139
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-                "score": 0.983,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on to a backlash reasserting patriarchal values. There will be appropriate analysis/evaluation of two ways eg of the extent to which</td></tr><tr><td>4-7</td><td>Answers in this band will show a basic to reasonable knowledge and understanding of one There will be some successful application of material from the item, eg education for girls has led to greater employment opportunities. Therewill be some analysis/evaluation</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and understanding of one or two ways in which development can affect gender inequalities. There will be limited application of material from the item. Some material may be at a tangent to the question, eg there may be some drift into accounts of inequalities in general.</td></tr><tr><td>0</td><td>There will be limited or no analysis/evaluation. No relevant points.</td></tr></table></body></html>"
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-                    411,
-                    1514,
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-                    117,
-                    498
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-                "score": 0.963,
-                "html": "<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>"
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-                "poly": [
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-                    528,
-                    1513,
-                    528,
-                    1513,
-                    632,
-                    110,
-                    632
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-                "score": 0.95,
-                "html": "<html><body><table><tr><td>17</td><td>Applying material from Item K, analyse two ways in which development can affect gender inequalities.</td><td>10</td></tr></table></body></html>"
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-                    99,
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-                    99,
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-                    136
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-                "score": 0.883
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-                    2214,
-                    146,
-                    2214,
-                    146,
-                    2239,
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-                    2239
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-                "score": 0.864
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-                "category_id": 5,
-                "poly": [
-                    114,
-                    239,
-                    1509,
-                    239,
-                    1509,
-                    364,
-                    114,
-                    364
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-                "score": 0.799,
-                "html": "<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Adamson; Chrispin and Jegede; Cohen and Kennedy; Eberstadt; Ehrlich; Harrison; Hewitt and Smith;</td></tr><tr><td>Kaplan;Malthus;Richards;Robeyetal;Rosling;Webster.</td></tr></table></body></html>"
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-                "category_id": 5,
-                "poly": [
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-                    664,
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-                    664,
-                    1500,
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-                    1012
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-                "score": 0.717,
-                "html": "<html><body><table><tr><td>ItemK</td></tr><tr><td>Development can lead to new ways for previously exploited groups to improve their situation. It can also cause powerful groups tofeel threatened by changes and lead them toassert what are seen as traditionalattitudesandpractices.</td></tr><tr><td></td></tr><tr><td>Developmentcanaffectgenderinequalities</td></tr></table></body></html>"
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-                "score": 0.256
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-                    949,
-                    285,
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-                    285
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-                "score": 0.13
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-                    786,
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-                "html": "<html><body><table><tr><td>Marks</td><td> Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of relevant material on the view that aid is essential for development. Sophisticated the question. example through a debatebetween dependency and modernisation or other theories.</td></tr><tr><td>13-16</td><td>Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. Application of material is largely explicitly relevant to the question, though some material maybeinadequatelyfocused.</td></tr><tr><td>9-12</td><td>Answers in this band will show largely accurate knowledge but limited range and depth, eg broadly accurate, if basic, account of some aid projects. Understands some limited but significant aspects of the question; superficial understanding of the presented material.</td></tr></table></body></html>"
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-                    1511,
-                    499,
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-                    499
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-                "score": 0.961,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>"
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-            {
-                "category_id": 5,
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-                    530,
-                    1510,
-                    530,
-                    1510,
-                    633,
-                    110,
-                    633
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-                "score": 0.948,
-                "html": "<html><body><table><tr><td>18</td><td>Applying material from Item L and your knowledge, evaluate the view that aid is essentialfordevelopment.</td><td>20</td></tr></table></body></html>"
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-                "category_id": 2,
-                "poly": [
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-                "score": 0.881
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-                "score": 0.868
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-                "score": 0.828
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-                "score": 0.63
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-                "score": 0.606
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-                    235,
-                    1491,
-                    235,
-                    1491,
-                    382,
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-                    382
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-                "score": 0.557,
-                "html": "<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Boserup; Cohen and Kennedy; Ehrenreich and Hochschild; Foster-Carter; Hunt; Leonard; Mies; Pearson;Seager;Shiva;vanderGaag;VanZeijl.</td></tr></table></body></html>"
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-                "score": 0.192
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-                "score": 0.145
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-                "score": 1.0,
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-                    1256,
-                    1496,
-                    1256,
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-                "score": 0.972
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-                "category_id": 5,
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-                    236,
-                    1515,
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-                "score": 0.933,
-                "html": "<html><body><table><tr><td></td><td>Evaluation will take the form of juxtaposition of competing positions or to one or two isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr><tr><td>5-8</td><td>Answers in this band will show limited undeveloped knowledge, eg two or three insubstantial points about aid. Understands only limited aspects of the question; simplistic understanding of thepresented material. the question.</td></tr><tr><td>1-4</td><td>Very limited or no evaluation. Attempts at analysis, if any, are thin and disjointed. points about development in general. Very little/no understanding of the question and of the presented material. Significant errors and/or omissions in application of material. No analysis or evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>"
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-                "category_id": 1,
-                "poly": [
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-                    1186,
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-                    1223,
-                    120,
-                    1223
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-                "score": 0.932
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-                "score": 0.981,
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-                "score": 0.851,
-                "html": "<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>"
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-                "score": 0.117,
-                "html": "<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Bagdikian; Baudrillard; Compaine; Fenton; Flew; Herman and Chomsky; Kellner; Putnam; Rosenau;</td></tr><tr><td></td></tr><tr><td>Schiller; Sklair; Strinati; Thompson;Thussu.</td></tr></table></body></html>"
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-                    283,
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-                "score": 0.105,
-                "html": "<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>"
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-                "score": 1.0,
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-                "score": 1.0,
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-                "score": 1.0,
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-                "poly": [
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-                "score": 1.0,
-                "text": ""
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-            {
-                "category_id": 15,
-                "poly": [
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-                "score": 1.0,
-                "text": ""
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-            {
-                "category_id": 15,
-                "poly": [
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-                "score": 1.0,
-                "text": ""
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-        ],
-        "page_info": {
-            "page_no": 43,
-            "height": 2339,
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-                "category_id": 5,
-                "poly": [
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-                    890,
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-                "score": 0.982,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of relevant material on the view that the media reflect the views of their audiences. Sophisticated understanding of the question and of the presented material will be shown. Appropriate material will be applied accurately and with sensitivity to the issues raised by the question. Analysisandevaluationwillbeexplicitandrelevant.Evaluationmaybedeveloped,for the media and their audiences (eg Marxism, pluralism, feminisms). Analysis will show clear</td></tr><tr><td>13-16</td><td>explanation. Appropriate conclusions will be drawn. Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. Application of material is largely explicitly relevant to the question, though some material maybeinadequatelyfocused. Some limited explicit evaluation, eg discussion of audiences for different media and/or some</td></tr><tr><td>9-12</td><td>broadly accurate, if basic, account of some explanations of the relationship between the media and their audiences. Understands some limited but significant aspects of the question; superficial understanding of the presented material. Applying listed material from the general topic area but with limited regard for its relevance to the issues raised by the question, or applying a narrow range of more relevant material.</td></tr></table></body></html>"
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-                "category_id": 5,
-                "poly": [
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-                    232,
-                    1548,
-                    232,
-                    1548,
-                    319,
-                    130,
-                    319
-                ],
-                "score": 0.957,
-                "html": "<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>"
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-            {
-                "category_id": 5,
-                "poly": [
-                    130,
-                    349,
-                    1552,
-                    349,
-                    1552,
-                    453,
-                    130,
-                    453
-                ],
-                "score": 0.956,
-                "html": "<html><body><table><tr><td>21</td><td>Applying material from Item N and your knowledge, evaluate the view that the mediareflect theviewsoftheiraudiences.</td><td>20</td></tr></table></body></html>"
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-                "category_id": 5,
-                "poly": [
-                    135,
-                    484,
-                    1537,
-                    484,
-                    1537,
-                    872,
-                    135,
-                    872
-                ],
-                "score": 0.896,
-                "html": "<html><body><table><tr><td>ItemN</td></tr><tr><td>Some sociologists argue that audiences control media content through their choices as consumers. They claim that competitionbetween media for audiences means that owners and companies have limitedpowerovercontent.</td></tr><tr><td>However, other sociologists argue that those who own and work in the media control the content. This means that the content can be biased and reflect dominant ideologies.</td></tr></table></body></html>"
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-                "score": 0.866
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-                "poly": [
-                    656,
-                    98,
-                    1540,
-                    98,
-                    1540,
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-                    656,
-                    137
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-                "score": 0.751
-            },
-            {
-                "category_id": 6,
-                "poly": [
-                    790,
-                    537,
-                    891,
-                    537,
-                    891,
-                    573,
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-                    573
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-                "score": 0.193
-            },
-            {
-                "category_id": 0,
-                "poly": [
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-                    891,
-                    537,
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-                    573
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-                "score": 0.158
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-            {
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-                "score": 1.0,
-                "text": ""
-            },
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-                "poly": [
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-                ],
-                "score": 1.0,
-                "text": ""
-            },
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-                "score": 1.0,
-                "text": ""
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-        ],
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-        "layout_dets": [
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-                "poly": [
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-                    235,
-                    1535,
-                    1035,
-                    119,
-                    1035
-                ],
-                "score": 0.981,
-                "html": "<html><body><table><tr><td></td><td>Evaluation will take the form of juxtaposition of competing positions or to one or two isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr><tr><td>5-8</td><td>insubstantial points about media audiences. Understands only limited aspects of the question; simplistic understanding of the presented material. Limited application of suitable material, and/or material often at a tangent to the demands of the question. Very limited or no evaluation. Attempts at analysis, if any, are thin and disjointed.</td></tr><tr><td>1-4</td><td>Answers in this band will show very limited knowledge, eg one or two very insubstantial points about the media.Very little/no understanding of the question and of the presented material. Significant errors and/or omissions in application of material.</td></tr><tr><td>0</td><td>No analysisor evaluation. No relevant points.</td></tr></table></body></html>"
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-                "category_id": 1,
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-                    1365
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-                "score": 0.975
-            },
-            {
-                "category_id": 1,
-                "poly": [
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-                    1493,
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-                    144,
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-                "score": 0.935
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    144,
-                    1151,
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-                    1151,
-                    902,
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-                "score": 0.926
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-                "category_id": 0,
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-                    1081,
-                    410,
-                    1081,
-                    410,
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-                    142,
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-                "score": 0.915
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-                    143,
-                    1461
-                ],
-                "score": 0.884
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-                    100,
-                    1538,
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-                    658,
-                    136
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-                "score": 0.878
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    116,
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-                    2215,
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-                "score": 0.862
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-                "category_id": 15,
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-                    140.0,
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-                "score": 1.0,
-                "text": ""
-            },
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-                "poly": [
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-                "score": 1.0,
-                "text": ""
-            },
-            {
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-                "score": 1.0,
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
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-                    988.0,
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-                    147.0,
-                    1458.0
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-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
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-                    100.0,
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-                    134.0,
-                    659.0,
-                    134.0
-                ],
-                "score": 1.0,
-                "text": ""
-            },
-            {
-                "category_id": 15,
-                "poly": [
-                    113.0,
-                    2214.0,
-                    150.0,
-                    2214.0,
-                    150.0,
-                    2243.0,
-                    113.0,
-                    2243.0
-                ],
-                "score": 1.0,
-                "text": ""
-            }
-        ],
-        "page_info": {
-            "page_no": 45,
-            "height": 2339,
-            "width": 1654
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-    },
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-        "layout_dets": [
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-                "category_id": 5,
-                "poly": [
-                    113,
-                    598,
-                    1510,
-                    598,
-                    1510,
-                    1737,
-                    113,
-                    1737
-                ],
-                "score": 0.981,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show very good knowledge and understanding of two factors There will be two applications of relevant material, eg educational policies enable some occupations and structure may create opportunities for upward social mobility. There will be appropriate analysis, eg the extent to which there has been working class upward mobility.</td></tr><tr><td>4-7</td><td>or two factors which may lead to some members of the working class achieving upward social mobility. being able to buy property. There will be some basic analysis.</td></tr><tr><td>1-3</td><td>Answers in this band will show limited knowledge and little or no understanding of the question or the material. There will be limited focus on the question, eg there may be some drift into descriptions of class. Therewill be little or no analysis.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    116,
-                    312,
-                    1518,
-                    312,
-                    1518,
-                    400,
-                    116,
-                    400
-                ],
-                "score": 0.961,
-                "html": "<html><body><table><tr><td>Qu</td><td>Total Marking guidance marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 5,
-                "poly": [
-                    111,
-                    462,
-                    1513,
-                    462,
-                    1513,
-                    572,
-                    111,
-                    572
-                ],
-                "score": 0.943,
-                "html": "<html><body><table><tr><td>22</td><td>Outline and explain two factors which may lead to some members of the working class achieving upward social mobility.</td><td>10</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    132,
-                    1772,
-                    990,
-                    1772,
-                    990,
-                    1809,
-                    132,
-                    1809
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-                "score": 0.907
-            },
-            {
-                "category_id": 0,
-                "poly": [
-                    128,
-                    1738,
-                    395,
-                    1738,
-                    395,
-                    1770,
-                    128,
-                    1770
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-                "score": 0.895
-            },
-            {
-                "category_id": 2,
-                "poly": [
-                    657,
-                    99,
-                    1539,
-                    99,
-                    1539,
-                    136,
-                    657,
-                    136
-                ],
-                "score": 0.881
-            },
-            {
-                "category_id": 1,
-                "poly": [
-                    127,
-                    1842,
-                    1056,
-                    1842,
-                    1056,
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-                    127,
-                    2107
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-                "score": 0.876
-            },
-            {
-                "category_id": 2,
-                "poly": [
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-                    2214,
-                    1538,
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-                    1538,
-                    2238,
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-                "score": 0.868
-            },
-            {
-                "category_id": 6,
-                "poly": [
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-                    257,
-                    1126,
-                    257,
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-                    296
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-                "score": 0.53
-            },
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-                "score": 0.523
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-                "score": 1.0,
-                "text": ""
-            },
-            {
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-                "poly": [
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-                    1960.0,
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-                ],
-                "score": 1.0,
-                "text": ""
-            },
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-                "poly": [
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-                "score": 0.984,
-                "html": "<html><body><table><tr><td>Marks</td><td>Level Descriptors</td></tr><tr><td>8-10</td><td>Answers in this band will show good knowledge and understanding of relevant material on s There will be two developed applications of material from the item, eg for young people, not having the right to work full time reduces income and independence; for older people, There will be appropriate analysis/evaluation of two problems eg of the extent to which age</td></tr><tr><td>4-7</td><td>Answers in this band will show a basic to reasonable knowledge and understanding of one or two ways in which age may affect an individual's status. There will be some successful application of material from the item, eg reduced income in old age.</td></tr><tr><td>1-3</td><td>There will be some analysis/evaluation. Answers in this band will show limited knowledge and understanding of one or two ways in which age may affect an individual's status. There will be limited application of material from the item. Some material may be at a There will be limited or no analysis/evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>"
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-                    620
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-                "score": 0.968,
-                "html": "<html><body><table><tr><td>23</td><td>Applying material from Item O, analyse two ways in which age may affect an individual'sstatus.</td><td>10</td></tr></table></body></html>"
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-                    488
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-                "score": 0.947,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>"
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-                    241,
-                    1496,
-                    241,
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-                    363,
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-                    363
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-                "score": 0.851,
-                "html": "<html><body><table><tr><td>Sources may include the following or other relevant ones:</td></tr><tr><td>Blanden et al; Davis and Moore; Dorling et al; Glass; Goldthorpe; Heath and Brittan; Marshall et al; McKnight; Payne; Roberts; Saunders; Savage; Sutton Trust.</td></tr></table></body></html>"
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-                "score": 0.981,
-                "html": "<html><body><table><tr><td>Marks</td><td>LevelDescriptors</td></tr><tr><td>17-20</td><td>Answers in this band will show sound, conceptually detailed knowledge of a range of today. Sophisticated understanding of the question and of the presented material will be shown. Appropriate material will be applied accurately and with sensitivity to the issues raised by thequestion. Analysis and evaluation will be explicit and relevant. Evaluation may be developed, for example throughdebates over the relative importance ofgender compared toother dimensions of inequality such as ethnicity and social class. Analysis will show clear</td></tr><tr><td>13-16</td><td>explanation. Appropriate conclusions will be drawn. Answers in this band will show largely accurate, broad or deep but incomplete knowledge. Understands a number of significant aspects of the question; good understanding of the presentedmaterial. maybe inadequatelyfocused.</td></tr><tr><td>9-12</td><td>and/or some appropriate analysis, eg clear explanations of some of the presented material. Answers in this band will show largely accurate knowledge but limited range and depth, eg Applying listed material from the general topic area but with limited regard for its relevance isolated stated points. Analysis will be limited, with answers tending towards the descriptive.</td></tr></table></body></html>"
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-                    350,
-                    1516,
-                    453,
-                    109,
-                    453
-                ],
-                "score": 0.962,
-                "html": "<html><body><table><tr><td></td><td>Applying material from Item P and your knowledge, evaluate the view that gender is the most important dimension of inequality today.</td><td>20</td></tr></table></body></html>"
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-                    232,
-                    1517,
-                    232,
-                    1517,
-                    319,
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-                    319
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-                "score": 0.961,
-                "html": "<html><body><table><tr><td>Qu</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>"
-            },
-            {
-                "category_id": 2,
-                "poly": [
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-                    2214,
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-                    2214,
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-                "score": 0.378,
-                "html": "<html><body><table><tr><td>ItemP</td></tr><tr><td>despite some improvements in the social position of women.</td></tr><tr><td>However, other sociologists see gender inequalities as natural and inevitable, or argue that other</td></tr><tr><td>dimensionsof inequalityaremoreimportant.</td></tr></table></body></html>"
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-                "html": "<html><body><table><tr><td>5-8</td><td>insubstantial points about gender inequality today. Understands only limited aspects of the question; simplistic understanding of the presented material. Limited application of suitable material, and/or material often at a tangent to the demands of the question. Very limited or no evaluation. Attempts at analysis, if any, are thin and disjointed.</td></tr><tr><td>1-4</td><td>points about gender in general. Very little/no understanding of the question and of the presentedmaterial. Significant errors and/or omissions in application of material. No analysis or evaluation.</td></tr><tr><td>0</td><td>No relevant points.</td></tr></table></body></html>"
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-Please write clearly in block capitals.  
-
-Centre number  
-
-Candidate number  
-
-![images/46e70cec9112412d6ad0f31ff2a5c52902cb416b0945f7320186304d360fe9fc.jpg](data:image/jpeg;base64,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)  
-
-Surname Forename(s) Candidate signature  
-
-# A-level PHYSICS  
-
-Paper 1  
-
-# Monday 20 May 2019  
-
-# Afternoon  
-
-# Materials  
-
-For this paper you must have:  
-
-• a pencil and a ruler • a scientific calculator a Data and Formulae Booklet.  
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-# Instructions  
-
-Time allowed: 2 hours   
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-
-<html><body><table><tr><td colspan="2">For Examiner's Use</td></tr><tr><td>Question</td><td>Mark</td></tr><tr><td>1</td><td></td></tr><tr><td>2</td><td></td></tr><tr><td>3</td><td></td></tr><tr><td>4</td><td></td></tr><tr><td>5</td><td></td></tr><tr><td>6</td><td></td></tr><tr><td>7</td><td></td></tr><tr><td>8-32</td><td></td></tr><tr><td>TOTAL</td><td></td></tr></table></body></html>  
-
-• Use black ink or black ball-point pen.   
-• Fill in the boxes at the top of this page.   
-• Answer all questions.   
-You must answer the questions in the spaces provided.  Do not write outside the box around each page or on blank pages. If you need extra space for your answer(s), use the lined pages at the end of this book.  Write the question number against your answer(s).   
-• Do all rough work in this book.  Cross through any work you do not want to be marked.   
-• Show all your working.  
-
-# Information  
-
-• The marks for questions are shown in brackets.   
-• The maximum mark for this paper is 85.   
-• You are expected to use a scientific calculator where appropriate.   
-• A Data and Formulae Booklet is provided as a loose insert.  
-
-# Section A  
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-Answer all questions in this section.  
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-Two isotopes of iodine are $_{53}^{125}{\mathrm{Iand}}_{53}^{131}{\mathrm{I}}.$  
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-Determine, for these two isotopes, the difference between the constituents of the nuclei.  
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-A 131 I nuclide undergoes beta (β–) decay to form a xenon nuclide.   
-State the nucleon number of the xenon nuclide.  
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-[1 mark]  
-
-$\mathsf{A}_{53}^{125}\mathrm{~I~}$ nuclide decays by electron capture to form a tellurium nuclide.  
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-State two differences between the constituents of the iodine nucleus and the tellurium nucleus it decays into.  
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-[2 marks]  
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-Internal conversion is a process in which a nucleus in an excited state can release its excess energy.  In internal conversion all of the excess energy is transferred from the nucleus to an orbital electron through the electromagnetic force.  This orbital electron is ejected from the atom.  
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-The tellurium nucleus formed in question 01.3 is in an excited state and can undergo internal conversion.  
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-Discuss three differences between internal conversion and beta $(\upbeta^{-})$ decay.  
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-[3 marks]  
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-1   
-2   
-3  
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-Turn over for the next question  
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-Some cars are fitted with a water sensor designed to switch on windscreen wipers automatically when it rains.  Figure 1 shows a simplified diagram of the sensor.  
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yRBRjCmzgAvEMYkjk9/N7+IRqwh1NvjWpW8YWrlBoJHmTjU6NWMUVOi12zllOtnGzDca5lc0AOoDrmuS2uS5rmua5rqIXELiA20CKjG0iCLivb9u3aubyoTm/otIsaXYvNlQdSyNc2Z6g3aEvMdVC3umL+2Yuba5I4fi6R/S8QuquouS5Lmua5rmua5rmua5rmuS5rmuS5IooDIxlyXJc1zXNc1yXNc0B0B1zXNCdMn2a37Lh0zSJd1efTfH0TyrFJhI6nJ8sze9v5vhSuZhyBX7G4qeIcqx6l50YyLVYHdvSfHuAJHlCq0DEno1lW7pmOchSCtxrFlpkLMsexLX5tR8huCYGy/T33H9Ln+6HsBaWv5Ou0QWlrSK7pFDmHduuS6rSSrx6I0qM2F7yAlqUjttiDq3Ua8LzuTttulkVMqGLKlR7yyrVMIJhMe2OQpUAoFpCh9oiuS1tFDSAy5rhzC+uPtbV3UL6dVCl0Szo9rsQXeYWikBVHnzunbPwFwap44u7Ny0PYW5TXQOWx2kG1yQfwgQfkDtMrf+1t/VVe5uWWqxQ8U5VrcXtKhjHKkVxxG77IFfxlhygVvLPUjM/kOSYtQqBnSQtyvEeXbqzd8v09tb9/HzeQIiakY7G8rd95Sx5YrYO615mz8XSh9Pfcf0uP7oQWkALS0tLS0tLX4tLXs12aWlpaWlpcVxBG1p3ZExdi0pXWqhNr2MRqmRalW9wBC3ThTA2y8duCuW1RpAcrYbl4zprQ7fCqUStY3rFOrdMkNn1+RRJpd+213LuQgtLS12HXftsu0cCgiDs9z/wCMCX7Vq1Uriozy+pVDsaHZA5ooDyRQAE89pFOLiCn9AzNkFVevba4xff2lQtqg2d0jxHCCVB9SdulpaWlpaWlr26Wvx6WvcKY/taj3Jwe6UYSgUzqMGwtDIDc5BxBDsiPRXy/QKK30ohtBldOp/lsxlS7iUQqhSyO2uDKFZwyzitKtIpceWjGd85TojRKZG8fQKwxzSfTSnuS4SiQSjv8ABcf0uP7IewPw7W1tbW+3a327W/ZtbW1vtfNpBcaXBu4brtcq0vq0WjNlBbO5ArpjWty2Nw24Zi3ufDswgx41SWnC3Vudv9zGZBlu5B5qt0O9xHeUSo20msbVswgYpQEXNIHUB0Ara2hQmQfsgYQaIrnqGMUjhiN6YaqFQvp9U6FZWtFtHNCjfUB0up3OfsrUgb48yOBcWY3NoR5u3bqWO7y0uLO5tGrhi6ZN3OAdAdbW/wAG+zft2tra2tra2tra37xFMj+1qPcIrfeFRs/ENSSkv1l7qlKwd9wpSudodveCv763ptrSK7Y19n8L/wDS4/tpD2B/A37d+3a2gQIzi6XVAzHF+vViqyCqX15RcZQ/G84byPHpxMbuK0yKZXyBIqlWJNWCVmjVyQkq2HLEaxGuh4Yhw2jtGRGhX3JozlTptVxrVZVnGHUyzo90SrWzzHDsKZEQ9pk2biJXQEDt8k46Zo8kyTB4Y7bzqwy3VbCgW1ItA2UxO8HBXJAPY13Js65FAL0pvEVC+ZvmHCVDH9+w/au2Vtb+IB60FlcdIBQfg32b921tbW/yGTI/tbGXHZXbklqzaZtsadn1zIFBjPmEpnmXh1Xq0rnsbhdPj2e4tIK7KPMlDaBXMeZjiWQzGn1ACcZAnVvBqdUMiUugxG080kCvmHZ5SMkY3xJnCNQGC4wzBHMmH/51NIp+Xue/o/8A30h/mgi9y5Arkh9WLxLYJNXrmdVKyplOhdHrljfSa38u9uDmMZ3VMp0ar4uyhT5o5WPH0arR80hkdWgFzbVOjnDijD39wgUoaesupe5Qq8ioFBkIST7t5fKz96xqR7ZzkKZcTbIOlyBb7DB2EMbk/wBYSVVmyv6HkiBP2dU8qtLYtoe49ya+pydwPD2FQAg7kB9LqiKcKJwNbBZKm2DVSCpBc43uabdlqpDPN3KeaOVB9SihH+cZNf2tvoLjnFnvCh0agXPmWpMcpFW8znmeptMYg/mQOyfH8lYajeIfLnG6MbHWWbL4/mFnqD5q/M60AwGZGcqcsmUNoNSi2I7e3t/L95XYtSLfH9HLa0XzKgIJze7Xlv2u/wBLj+yHs0tfg0tLS1+Qe0hU4Hd1BINq7buknVbq8wq8RubGFEyZ8hqVFqVzk+0gHlwtJa9E7Sr2hbaRxW0p+aHekYzQPOWuJ7B+wjpv6OH7yG2t6RRJzecYAlxQ4zXCVCh3GJXbe8tq/TaYB+DlvxC4d4iR7aIbaD6G7k1bi+iN/wDlv71ims1CoVbIFaGHR+0pUTidNjVMOQ4rjpctI3euKBB7CaQtc0di5bG8YaM14epYwuLW8p57Et21dW49xuaA3ZpaXFG+vvHt0tLS0tLS0te8Ux/a1ItBxEirdvLoNmuN0GqWeffMTH6pXYPnSNVitRr7I3VIvShy3g9mEQyfzLIGV4xKKFlWflyjlOMT+EVStxiry/O8wjGCY7UL7Bnl+o9VjMMeoFUY8wpAO6dsAFcUJuK6q63eV7aKO07/AEf/ALLS0gBCVCC17tLS4rihD2B2a/AU+k2AHV0z0Rklfq8vq0foVJjNHqNGpdRs7NyvRC4vbv5TTIVFvgMXZx9JLC+olHctym/Rmntl8Pi+7GpUB4EdrYlJpaQE/Z61C4I1TCsFaqRTXF3HKpBarZ1KlVWmfdXHHblrabt+4A4oDoocxNcGszXzjBLWoVOs5DqtIolNolMs2QthcOVCdGQlXBcVxQB7CiiGXVAgPALN1c333QPC3+P6iV+2vbS2t23guLXpjx4ooopVrsc/t7xQIAXFcVxWlpcVpaWvbpCCYD9rT6HHuaRzARGL1QXUDn0yNgyVvX0RjtnQiQqytjJ/INvU8d56rtpCIdYwehHbI6D7YHKOyNFuzkNbXJnVrkukVdAqeKVstobm27/S4N+2+zaAQQiCEUIra2tra2t9gIUKHsBB+AVtD3A2f9avKrueX1EiljCafb/sY5ziYCEZC8hbYO3MlrVKdplfpNWAhbgDu9LpNu8bfHN7b/ZCm5F0CHSEQW0QwpwzmhtCcwqnQaqlPqeOb+ijaSOyFwjQl4mAxV0nNuG6zbd+FiS5qV7kqoUekWMatDkC1XUcE7ThhQmXJdy7uzu7NrfbvSFwUJOonmvCBYWlrcW127eY1qFJfYv7cHS3ifYOVE+pRDQmXNGHvW1v2igQCtgu5dy2tru7Nra2trfaKZ/tamDRgE6ERtiMnK631Si4LraodxNm5Q3eMGIS9YO6d3phmeeVvHsKod+9U6J48jbpuAIKhacDnE7du8Y6ed6aHTw2vTA71+1bGO45t27t7cLjqHJTjgdh8dN3J/3KZCK5IDoToTrkuS5La2uS5LkgMhMuS32bQChMhMuS5LktoE59BHimbls6lFfrEnq0ZoFLi9NM/wBUglW9AZxOFedErDhFfxeh3524/WWFcPZAabaq0wI1i2hXdIjg6IuouaMddRMih1oS6Go2x7hUkCgWt29/jyoNP06T01khmGmSdQXLkpDvtfbFXL+pZIqlJpljG7ElyU7Ry810tL+q5Lkua5rkuS2hMuaKbsH6CKbMgIBka0e5XZCXauLWoYzvGKrT3LItwW6thLwQuiC6m1zXJclyXNcltAKDsMK5oDrmua5rmua5rkuS5Lktra2hMmh77RF+lTb8RZ4Or14W2heQqtUcvzqR1+pZZxlWKlWstwRqcZPrlEdnOJclTyvzCeT/ADJDsgY8huX5lVoVjG2xZNahR5ZNZJj3E1rirKErpJa1k6gYuxjGclTm0+7yzMUxdLMcJVLKk/rL0qkMDmMMpEnyDUa3hWhQzJuTqD5fpNL6hfNEI0S5/wDrf/8Asab2jNLprghIuC6a6YLprpgukC6QLpoGkDa6YLgUEIAu5AAIAKh4oeK/VfqgKVFbRv1RDNiN40BCyau1Cc1GJ0GnRylGZI2iiGzCVCJVxKKI2C6RUZsgIDkKLlwcFac32cYPP1KP3TZQuemumjNrpd5P1XIF3CjlAE6AA1bVAeV7S6rjyrWdbp0nsCPXQO3NzaN2d7UavkW/pFIptJpw2gWpmS9+gBCAIxF0wXTXTXTXBdMEDSO3pd3IpSAAAUUcQXcicU2cqF8oFMHhHXRdqoN2FzjiomuyVK3sHQugctg5GZAFwQlAEPFfqu5fqgAq4gu5NlKKeYLoQ0JCbQkXBcFwXBdMF01010100DS6S6aFtMN/tbNhof6scnHMl1c2JsoySO3sPxhhXxEoqWH3vD538sbWqjlhwzmXKdUzY38xXmjm0fuIDLavDKVBZNiKGUqOSE8oyDgWIT+KGic7yW1knGmDDdbEcZx1FaxPpZjPEsdfyxFKGOWZHh3EFDo0gepjfltxTsuNML2141lZre7odtvEN1Ge5HHs713rv9mhXE64mXEyDkv2RWzq6YeMAFcAmj7bZcOvDPIbZ5Cw6ui6i27woLV4qBzght3Ximt3SqqV+uTGrUSHU+F2QO9/B11eHdBCy8K8M+iWrq6JyrRyq8OZMWb5gAoAgESojRKcBhMY3eu9aXEUIGQckG13pwDCi2gHMcHOFUolSxrdUmq0u4otVrNRn9ao1Daitpx6aMU50BTFX7ridcTrRlo60dcTrgdcDoOQI7Z3EanXILpOnErLtsU/MTAy6ZeGeXhrhdC4QEEFdHOQWGLY9lUyVTFNzRb+m1Ky6nNPF6YA4AozR3ENs8vDvLw7yC0fFFtXgThTtIDiYWWXjD0TgnbZ7mQhyoVxFaH3ggXEyEp0IHTAH5W3cC0CnuPKBOSVeOU2q0eL0GmR2iRyA0qiVuHxKmRi+ksPotbqs2xlDsh2tx5ZsZtUW7x/Ha5HLXyvYxt79mP2NnTKn5Zsb1GuDjCKWkTikdp8UoM0wzBJ05DMAwWH3chhNCmVjRvLHjWk1KRxWkVqhxyzbplHisStaJVEBwcZr9QnbN794yMAGrORl93yMgq2RV92yKvuuRV91yMvuuRV92yKvueQzL7jkFfcMgr7jkFfcMhIL/IWmqtkRxytZHksdvmJDKqqUK9Kep8mlVuglkrFOSyWI8tlq+XS1NS+WIJZLHAGsSsyCTTq1GUT2dS29jt1KI7SySaYOENV5YAhKpYyhmEtFBLZaiyuWIJbKypuSSp4H6/LnA+aSOnsUDIckrBPHZCcM5UshNr7tkNFqmROP3TIi+6ZEX3TIi+6ZDX3LIi+5ZEX3PIi+6ZEX3PIgpqo5DbMapTR4rclnbN1XozkERoVpKKbTS1fIVu2WqZCMiX+QdGqGQkSoZCXj8go1QyCvuOQV9xyCgqGQV9wyCgv8grx2QUa/wAhIlUyEUbiQz+3txynfWVRfk8ufK3XZYLj0ilTAElksFDK5YAGl0sXyOWPIKxLCIa/LmRtJfMbu5v5VKIJUrOVSS/auJBKXGy1eVgnZNLGDfLJajSyWIkslu25TLE7L5YRPSyXPiWtSwGKtP5RHrWkzOWSOlnqOQgM5fZCKi1XIq+6ZEQ1XIq+65GX3bIq+7ZGX3bIy+7ZGX3XIyCrZFQVbIq+5ZCMA1DIKcqOQlTqhPxdj7tScJtFMBkY4FExQOBCFbA3egbKCetyurfhys3JTD/wOBT9xg5FKYR0Al6idOBQY4iKKwTqGbAyG2LvmUEAgKs2uBNo60KAooCriuK0tLSEgCumRcCLgRdJtdJtCXgM1gtNndNoMtrWDJJR7S1vbZ/m2LRUAMGQ2rIg80yVF6O7Q1ujhbA1JJhVJbU4rDaDGLB7obKdvZnGtGBkRIyyK6DIIQa07/41aHMqsejWDNSfqGfZLQozZRalNlEUZoi6Da46DS0K0uK4rihKtCgXejBteGtUBSgYGmE4wzorAAgIRdJtdFtdIiFsiEpFoiApF0yIGiLpNoWm0DLSMwwdZiwzYzy0xXlK6sX2Li3K3elMrZkBKJWUZtlF6JUDrKeMyIOlAgumLdsiWq4uubG+GrW1veNJ87DzpiMoW2RRWmQRegAHK2c1v4JsZZI6VArChxmv58kVtZWloyZsu+AIC67NLSEBXeu9aFaFaWkLZRXSIui0hbIVbOZFKgAAQlAfc7owkIQq6pUPEQLrWg33D2CUBQAUq5Au7tEoCihpH3rpOCuidA2K4CtLS0uIriuK4LguArpj2gXQ3hHDqawWgzakR2WSHDcjNUKfUrQ7wNkaOcglPyJcNHcRLB1cRt1VJRWJZVqFEadQqY40+BhbcMukcF03BQWzibYOCe5EXUMUxjN3jN463a06pOyfNdVi8fo8co7Yift0tLiuC4rXbpcBXSFEIJRfHQZvnFzA4RSsm5yl1Op3mEncZrVPuBurZo3VAzZtlDXZpCQULJl0DIGhXBa7TFMKFk6bIZsmYcS0+Z2GNMl3dq9cuPuHF4LUniROcAMZdFxCw4hacQWxlcWpxPbXFne29SGo4qqAPMVBu1t3yNdM4ronRymIgKc4vWTrTUpkVIhNGikelWd5JTqZZUmyITgHZoVoVpcULYrpGXRMukZdMVwFcRWlpcRXEVr8AgKEoo5DLiZEKZFAUIDogDvsEooxTICmRQH2B3/wdrQI4EKM0g1IntKolWr+HZJZHs6rb21ocTXDp2XWf2Bx8lsWTV2oTaoRiOU+M00l0KMbkvohRPqXWnXBKmA66cthJcVOpWlPZJfV/M8mi8WpMUpJLcgmK2BEJtIXV1hRR2X8IDtOF5k807ZmsbYmzpKo7FLiuXeTsnWfQ6VqHEp3BBwO8PwifSA++wxQMDgkK7lfFVpM7bFuSaie/wCi2BGWzjcOCZtMnEUbWjD3gZCGwNb6PcA3fWD9s9is1Grh63Q7J4xzuHEEPJxb6arkzpULpNCi0hzzJ6XTLKhWQjoG3OfY6YSojgoPbv8AhaQkXTBAXXv179ra2uS5rmua5rkuS5Ll7fouQIQMYwFFss7hNGnFHjEjr+Ga43ds31kbpFQC2UkmkdUmNUisbsIvYP8AEUJu8HFyRS7Qk0hf4ozpSAR5t0tXq7Noxfv1/N0goUNo8OprYvCBQ0hHSE3ZpE/rtclzXNcltcgXNb2idnmsOybGeDMnwuPwjzDyqOSuT43auWok3rTpf3D6LmuS37uIIAAOxw/ACCBw/wDNzyjiJmbWePMmms3mbpghLlxtlFcJw6+0HevoiihLsbgo6Owa8cqdrfYqrtoW3fsuuQwtOt25pnX6ND6TG45Js9yWwsLamWOwBb5IpAL2CUBQEAPbtbXJclyXNc1yW/cJlzXL8O1yXJbXJb/Jrs12gg7RHS5LSL3A4bu8N1Dy+IUSYU2xr8hxHNW6nYVEskrlVk9WjlAplCp30XLkhKuCKRFNxRjbAbXmjMg6Rw1nb2rr0hzdUonQ6dGKMcQOBfohLtdNdNdMEC0hIuC6a4LiuC6aAiANJ4TCpZAo9M6X/wDGDFAnj2CMcRy5KUpAAvFCXfYZD9QQfhdbEyaa4oQ2Buky1mPFNhObfG2RqgS+cp7r90ZgGSla7w7kHeuGuwUZjqK2plud2pHq+NaqSqW1QarkwpMSosWjclzrILCws6ZalIBU8z1BbJxD8OvcHYHsFD2Ag/KH4dLS0tLS0tLS17DoPqVODpEHkIBpcdDPYLRJ7TLCV1iB1aMWdPsqDTmrttG58iaXctAu5HVvvdyW7I9WK3a2dmZyu5ukkZjNJi9M4F6nFftsoj7Q+v4zGEF1HV1nd+w3YCD8jjZXAbAxXsrYstZlY4yybfWl8N2LTFj4oxzFNyaBGMC33h3ovcnv/pbbYqtrJahYYPUViUhzzXrGzp9Itv8AjTjhzfi0tLS0tLS0tLXuEFpa/KH49LX4jl2uKAUYNopECOIca/JqzJqm9imOX0Vo1br2GZBTr2m1CmPXjTbhii2AH5LkuekIcSNXDNwWuVq0sKbXazM8z1eBkiwxshf0IP7mMBQ8S2iOAdGHSB3v7TH0ur3lNvsA5RER0ua2uSA2+z6LqFXd2iYAXLaFaQB+TkhHfYfqlLlPD9hNKXj7J7tPeZuu9+5bZOd0OmD/ACRB2ipx7gJXuDM1kFLilHhkWr+cZY/Y1DFNzTLtqo2jR+Qa/gaWv44fxeQIB2tAtAndgDLgmM88DASeT1Sb1SOR+nUSmFa4uzeFUac0eN1Ou4Yrlk9Tqo66TaMXiIGFNNFMhHSub6n2ZHAkmbJFE4rRonRK7E6vTa1E51TpQU5zEatnfEE4MmECgCPtAQoIxuAAPZxAV0g2AACMYQR0H7LgC0C0CAO9GDYdEEAa7TB3gHZr8hlrvAuuxxsrpXDtWxcu4nsp6GLsh1ItSasmjuuMF0FqUEc3TTdwIi9xMFVllIiVhFYvXs3yOwp9rS7J1u3vWr23q+LKxTL+zqdqJgBB39nIP8UP4go+012/VcCWwSGVX8+qUai1lEaexoDdydcOATKE02b0GhV2UYUlDd09VKdah4dlsxCu3fM4VSrBaWz95W8zyWMxqjxalOmc6unALXse9c0anzF/c5CmVpCIxj+p5qrVhELmtBQGrxp9P3tvamuL62at7PJttVsqiJWyjcAcxroGU690gNeWyizk4brNxdk5FfEWLS5NwK9+jd4TkZ8oGAdh7NLS1+UUAew7ZTplp0HMvYibndOxxlK4ot2S6N0WLd5otxbuOGZKLB5dLKXDLGIQCvZvvrGnlpVmXfESAKu7e3vGHre+w7dyzN0Wjl/Y1Jmo2JwHQCKAewP5+vyb/IYqL3Iw8gceG1JmDO1Lxe9/8kJllStQ+OWMZpggAlAP2KKBoEIBqaw6hTemUqQ13DNcJU6fUba2t/EGrtza02xLcSDPN/RYvS4/RmWz8W/0EdOFDRVUI1Z1aqeaaj397CIhRanFMR38srln5fYhjqYP0Zqn+qkvx7BZ9ElGYXIXs5WguPWOXqxM6bliU4mk0OpMryRfVPy+YoxrI5VYYmldTuZBDGWsxXOLYpOYw5CrKb5ErZLfIuMZ7kuD1/ENjaGNfWgBxDmH8fkvqtgn3SMMZNgxcx1fHmVb+l1sLh1966dLbEkUrocRo0TgdfzVJqdaM021M6Ui63JNjtXTZjLK1dkNOiteGSkqeKr9uswfxRBdEOK2gRfz7W/5evx7Qd60h+migTJ1jSctDjXC0rjWT32u8P6lb7wJ2G+hWgKacQikzii0Cq1bC0iNUaP9sfdrWdZNFo3Ywm06pjgQNISbAgcVoB7PMmYBxV0TG8ulSaK35UsdXpabi+6pmDcq1/GdqeJ5tpVSpVO8yrJinLneSMRzNmS8qxi1h9TjVQj3lZwu+V7G2E7hmlyosYwPkpzBd1UaDkfy4FP8vyMDo+ZnzOuPXcBpZyfav+cEH4jH0in37RH3aQJ44nLKa1eXtRotIp9JsssYlsZvZ40yHUqfUpLLqRAaNC45J84SyysrOm2vEE8XaKAgm+5dwo1PaK4/C4pUk/a1DE1/TLxisNEMBgMXv4r6LkCAd/5Olr2iKKbtEFpB2AcAVflVSmNYjUTpcdsnCMgmj9QqD2vFM6WdQulzWk0zFmRnJPRIrSI3TOJhcDjoUHabepPRKfX6QEZbPGKhjqNGhdLoLFnRK/hSA1p6G4whsDUxwvDJlXmCA0TNdGsa7myn4KxgSqSqHUaX0ONxyxjFNjUFoFBvpH5dMbSC7ieN4hBmYjEaDGLmqwWj1WVTOI0uTMWDTbR9fjEELImQF4L6rigDs49uu/tfeFs00kD1oEXjf2+mNhyaKdwqydiqnTemY+w9K5XUbGj2dJsv3ZTRuZTgilRu5GMfmHeXpO7urS3vrapN32I72mXTFRtCCI9g966QopNIUA9/+Y4KKI7BD9CGEV3If1AbgGwlVZqs1v45HqdHaaTejtFOiEBsBFCZAcUHYIooaQuBt1lp8ARiAK3pbRfYdrZusUF/cwuFBCYAAhuQGZIKAmiVWJUerVVpltkDCBRA20Z0CrxJdgO0LZRQnAi7jARoraE6KbkhHQEdEwj3IDdj10chiuGEoPG31B2+4JC27xnEbvETcUFx3gO08+dswIR0hfMhdMBWnjH7B7gmMtt6PZwGF3lINwIYHHfDoSA+UGGyk0Ah9E4TqpsvTKIL6IRXFFMtgCOdONtXTHg6viurWFSsqpbcgRj8RK/sRN+oH2BNb/yh7kLiFMgt9gijEe2TkUslkl/PqjFqDT4tYcC+w3ctoAQfRb7wQgXew7DfTl3gih7RbARANISAI+8TAAiBTAVspewR0u43Y64Yg+JZaQCAo5ykAjrZw6pObxngc58CEdacQmKUCuEcABAU5xMXKczuoNDItVD1ekXBjaKLjhG3dANw0pJVpPZSnmTQCAh1WxcF9kqM82Q1deqpKdCIVcWV0C2nGuoJQ4h267XBXJFFFBCv/wB6BXZbe4aetrnDt1Z31rWbJ18pQneX7WiGxPmE0mT48kJHW0yIiX/JP9Dj+zZeRK3WafHKfd+YSRFkFT8wF3U2bDJ2agNSfMIzb3cgllzOrmPximRymBbnAzY/qK/6nECJ2Cv+h9HvoTlzD6OfT/pEH4Te0Ub6k7ToqKrwgcJ5PJlXMk0SkZxiMsyjP5SxWpRRc7QC2l+WrWj41v41na8sC5bkVAxlY0PPMwo+LMhyWqqKzbLc/u6FKsnY8yFkKcSeQTbNsdy5HYRBGnixfMk0vYVCqD60ZRj2Ip7JKrd0qUZPyHMJHLZ7Epnk6ZS2szyyomeIpJMwZClkVlEmusvY2sq+GWJZRcITe+nEPMOgHei/Xt70X2Or/pEVD9B+pfpc2/WTtozd2z9lIcW1ma5lsnGrSL2xruu0Ebhi0z7PavaY/wAgWE4pVuIi3/ic1zXJckLukU/VVyDjRrysWFKp0sktayzXLmwprDcksLuD3dlKqfW7WsUItRs8J3z8Ik5Q7jud5P1X1Dj2HDaAgooaW+zpDv6I4ckVgQFGDYeHMgbEPxCG0Hd7RaERKTXadGe6a8aArmAtT6G4wyFKrs2RcLVTIsZfqWXpFgmP0S0yZGbeiYypM0jlSj+YZjS8mQmPSWg3MWxq6Egzn5WjPNyLMhD3GYYfwiXmB80NdpdtjSPOlfiHmNt94fw9L45VoDj3/wD0nmG8u3O2lWYwMfOuT47iqcSKQtzfCLmXW3r7LfmceMGMY0N0fGHlc6jceubgGyNm5k4La32D3oO5b7TtiZeGMgZEEAaQ/QQ7+fZzKsq5KsHzRWPWMbJb+FZZqVWu5Zf0Gl20fsKnQq1S6rBJ7R5ywLmjLa5oD77drfbr+QKEEUq0h7lxAERwh1XK1YUOnzKr1PJt3ZENatdP932StN1WLXNEqtMlrFecrjgUuTld6rYB/wCQQ9mlr+eKM1yTduBRcbA5Z7haOyeoQ/A9BpN5PILFZ7ZN+WehXd1dxCPX0dP5a7QRpMCikeilx5cqDdHgmOo3AaXAMaW+P6nLccNyWU5JxnRsgWf/AMbrO9pUbpRaNTPMOzyxXD8C0iqw2JY/ocIo8HgL8PrMlxgSQTXI2EYrka8ouBozRL+T40cqchnsU+UxikU4KbQcbRX4lb9MXSEDiXf5v+iHc6/0S5lyNcx0lDiv29lg5LKzrlcfrFxZR+l0ijFZHp279zaGvaZfUO8xxkmlz2m7BoOQOLuRS9oh/N0hHigMArW+yr1KypFjUplfZIvrWzIxbGe5lKHcS6BgRt3bs19HreLq3rNlOZzZPCUgACEdIB/xzskOjWbfIjQFX6IoaRmWxHolXSIvDkTzQcWWAKTpEKIFIjn4qt0ykSCnU21plLtPqBtABGCAnGiulC1aIigBSgO0b6nJsCF0Glr3b7A93/fqjttLJcCp85pVIqFcj99dyKq165jlKGmUzrBdgcSsgyYLgxrfomq1PqVPq2PMg0vIFIHdsbQIo79mlr+Y79LcHOo5z1WqwxQ7aYSy/ndesyWjgNmBtwxGwAxwBABTjcvXDImtQLZxu9toNkIAPdsAOkfaKA/4woTChEyMc6A50QxkG+wwitmX1A5hKnDHRXXQTYckcqI0CMIlRjGFdU4LquLkcULjiK4cqIIm/Fr8TqbOJh8xAXN3WI/TrKlU8jhHXbwOgAnOdNCZseqdxBzti3FOq1hU8c5Hpc9pznVA37itmAS7/nOH4ov7AS7bMe/qdlaWc7r9YyHV/At2ducvJN8iCa47he2mhEBYZK+pfJTUw+FMYBGqOjAIn/yeIIWgFAz3gGveJAFA0UEAa9nAF0wXSBAQAXTBdMEAa/GP1D8AhtD3BJolYy2kWX3GIV8SGYfdc6wFICBnS1oXLpsWhuDNmrRLqhPY1yBZT2gF6bRP7m7N/wAog77Dl5IA0F7c2liSVS+5yBUqcUtOsXb47jbAaXDaeIIJonI1tYEOSXy4KUsPYueoYFIBCgYB7OYLkHuFB/N2tra3/J5Ll2b9w/UPdrtH6Cfw4TSEUacUrxt/FJPdskbTDZDNHe/Y7i47VrZkeVxTyML/APqUC6gs+p0vohR5HWw7RFbQfxmux4/AnUEG8nTuqSuTWdLsaari2OV0G+4oaRXCrplcAlqJnJVI7ykrFWIm6GLZCiUxtohRQ/Q7bgiRtxaFd60KDfYZB/g9/t2tra37trf4B2u9B2a93/fwHc4oDicXnSshLq4/YsBjJus0HxNXiVVE5rcnTO6jkO0LHegP0wOIujeXX2pu/NfxG/jV79ypb+9NCZB2D2B/GJ2XJOoDR+islQCwmdnbVZ5qqDfN9YWCiRz9UOwVg5zU7lr1LbxtSZJA7+0fs7kEYoNg2fmCF3Qg6AracuAIIPgIFNyD/A0tLXu0tLXtH8elpGDSL2ODoGzb7DDoOaAyEyKbaEdIzgoDiij2CnzCjPaCvySzjrcPotyzUTCVos2g9FyDR7K3qsVqxXuk9dH6xmR0n3eKLobaqVK3pLcNx/cSu4tXCsFENgBADtEFpAH8YvYKebEwtAdgMgYvps2s7KqX33lt698QJynTVmDxZXLvsr2I8UljJKtZkurZwb7GIUWQ0yt2H9kzU7W9dKfueqDHUC8Nwtrl14fFtXCeqbFgVt9t4qMKAUC2t/6W1yQD2n+hB70KcODZuoXiNw2YTGKAMmASdw9ugXEN9okKISatWMLtopRqhLbkWuBP1MBWythO4NS51RmLioQ6pO2pmBP0xaI6UBqN4ekWeP4W9PFb2hLG3Bshx/naQAtJw5iLJOObKU0ulv3ttcWNNM45MJmahjirEzdLbsWjlKbiIHsGblX0YuILUbF9q7t8CVi5qUjMAOFyjQ6vVcxl8vFe6eMMc1GEEosSqU+ype4Ar9KtsT5BCvmc24Jg0RsewyD/AERQ9he0wbAjXBDcgd6oXNtTLOn1izrlNbtvEkNZO242lUt7u7tmzdFspWhEq0r2/sqawRwjxTEK4iF0UADleXJLW2pFLvp9VrW1LatfQAK6NwH0EB3NoPRpzTSXNYjtYds3LQ1SurCnLG2PqxW6uxTbe1IwQ5COEOLn+AA7RmyGR3iMGyNjywmtpUJfJYsbEuLi0tW1n0zOO6EO9B3AceoLvCzHy6Om+WNaBvL9xJRz+/W/M6R/Gd3PLuxw7dNOZpefYeaxHTwpmbf1InP6tfVCg/0tLSDsE2uxwxjN5Jm9Og9MkmbqhJYHhC9saVhVrzE1OoOUDKVAksZw5lq9ucjzvOFlDK7FM7Frsnnc9pkCobPmNvRc8yWVucQgGUadVoEfzNOvGhWS6dM6CXzMW14NBd+V2DdsRso9wb5IpAL2COl3tnnMGpE7ow1eq45vYnj96e3duBLBpAO/8ATLltAC5Ajk6huPAt1GqPfONW5UP04bEpddg6E14QwPY4yXGcdS6y8xkHq15kyYUyhZzHzPwTnE8yxaZVKMTyh42zRVfMLEqlTsEQeqUOwcFw5v+FLr/ZcH9hHRLceTeQPttR8xGWaLR6nBa5W7yw8sFOkmeaLRcEwyb2slxBbkLlGCVrKLEvmttnSdvZKFmsZkq1Ko9Xp/mRpFIouIPMI10MUQykUuixWJNN0TMXlVptiahtlaYa2C+q12igKAiYrgKvwqgyZu3tWLRnRR7PouoC6i5Lf8sUf6k7DAiB3CG10u9a9nEQdMYoL7HRhfuYpSXBuqPTLtv4/SyDTqbZWovxugvP21Lptk62222cND/ph+A7ex1svTM23l3Hr0lqddb8wU1o0Wxhe1fEdveeZOj22KY1JqFbWkcyjDMkyeJZMjs9Zj+c5/IswY2vZYFRtvMFLrKd4mqFUw/Yw2WZHxjSD+ZOLUjEeN6/Q2sGw2TQel3BOm0y2YSlDXsMmx7HGuaKQSCJBMJUce431KgQfyxRkTsEvaZ3iJR2Hs0tB2Nvczj3A5/W1cEwuO9NcQdDgUP9QPwuG4gyfmAMtgYjPA4NEA7nLraAQM2BkcnIrJRbAx+JWTnK6VsoGKIsIAE6cNwF36EHroA17XEUe8pkdzSBwTCX6D3IR2tLX87iVcQD2i2QUAa/AVohR+qEhRAjLbaM2Q6AAD/eEoGRSFJ7OmT2aBCUBALdkBQtkEQACoxCmQlAQK2UnuEoCukRaBCQooGmw7NbXAq4FXAq4FXEFoP5P/xAAUEQEAAAAAAAAAAAAAAAAAAADQ/9oACAEDAQE/AQlD/8QAFBEBAAAAAAAAAAAAAAAAAAAA0P/aAAgBAgEBPwEJQ//EAFIQAAAFAgMCCAcNBQcEAgIDAAECAwAEEQUSIQYxEyJRMkE1kpFhEBRxQiMzUhUHIFAkgWKhFkDRMDRD4WCxcsGi4vCTU4IlRLIXwvFFVHN00v/aAAgBAQAGPwL+K9j2D4eQZ8gz5IvYPh2PY9nwOSL5Ivki9gvYL2D/ABzhr8CosDmNkL8vgoHh2/AzF4yDsZiCamB1q6A9n8d5bWabf5icYgeeqNHuourIRjYqAQFtr90ZK5U0Q2qDsacpBQDEUCpTA5YBcE8MP1w15Dutuul1TUAs0fFCCPmUBirqO8IRh8wFT0ye4seq4cpQf2SKtRYjerklHqGIN4amTUh6evKErdBU+5PWj4Qs0a56vhJKFH1Ki1BZJFguSUgo8oUjVozBDmpqYRobCbYLJAkyyEWU9WmI5me4ut2SSPhxbs5s6cbuK2j9WQ1JaJMiJqVGrLfx98qRKuB+FJt4Shol81X7mXHV8EixeUmdbN4tPXiPJyqO6PVmNeb/AB4eH/ePR+K2HUkWYtzlQUq6ahv0eIan7Y9HgteqIsjFkQElK1YiUag6/wAa1YC0ve6upjBDiRgWUIUeUI//AE5B9N2lOJNipbxBZMRrUub91Zi1VSgCZjB3A7QrIzrF/tF6305NE4orTxIoGLmqd3i7Rt4BoNwMmjn5tAdzuHvmpLyUYEsUIqCaBzlwlGg1w+R2q8+9fb14s2NLKKpE4ihQOnUK7Q4qvR1vk1D3TiDUlcsIiA5ve6XtKMYqxS7wSANRo5kWyjSYMcdwPe1LZ78GiZXuidURkS5SRhKPko7nedCXkVk5aRjbgVQHdZcW0HejSFTGOW41qI94vTMMwmD5OalBy892awyzqbpdICyAKbaTg1c+5W2yEIvHT4CoCNWGpIohGmzYhiqSwHkgLUQ1BJTu9zqO8lCic4j3VDJzy6XhSI0D3MESIrAIezzO9XPUqIyEIEsSxUT8mne4uodFnC0mjnxSEkAGirvC/vjFXNEQOCcYhCiYMQCNdnzOHqH3t4q8e5oyQomVA5S02c4ODIwUOrHKKleN0H+NaMvc4vvp2a2qyCCiKMsqJa0Lzf2s2m/e8s1wVuS4YFCKRwAAAQz52XR9vjiM4yYKKom5jiGYNDQK9jn+68VPdJkCOGER7XquXd4p0JR5ZVDpHClBNjF3bSt4jmLJmTjHJwcqCFHcCX/TRplpuywSRkhGBTAYcx2+Vx7P72/vfAtvFSgvIkwCBgLXPj5noopijvEcXJDIGUnNscqbZUAVlkSqgQfOFli+/BodcJxC5h4kU4fW9Q3+x2NeHaZsTDBFbIDiOHm7XerFq+HKT3k3HGMVKuMKi9N6nk2uRHgGSOSCK6eExi8PPtq7IoVMwh4vtp/S7wGERxEyAGojb4xjyCwjbhLYJh4mlYb5oNY93D1gHgFU9J/UObXvtz057nBKt27QRFPCFODTZ3O8Gu9sVNZ5628RkpkrTNwbb72kdYsIqv8A1FSRGDMvc7pqe96ULPs10Ux4zRwVwGqPHs2tKz+91730eTJxgJlJEAmEodjQOsgVM+7DeEIGRRdf433ZswB+NJW1MD8YFe8pzbGEsbeTGHnUBqTo0Uqai3rTF89gupbkxMGw1H8oIBy05BgyYjChkTrtwlZFxQ9ITkq8T5VXU+bBSXb0jiGwTEeCOkBCh5pWB5VvKbDsEwNKWpbUzqI+qNTkMJniwYwDI3EzJKlqB9oCwjIlwlDZR75a3JnP/uGLmwllhEBUAoClMwfi8hLfkU2gZ4Y0BNP+kH4tJSA5eIwPFBhETr7JfBT+N61fLo1bgbMESYjDxAy2CFp2dgOYQCbuw3eQeVhQ/P4KkO6bgT8Aw1DuBqqSrMpDFGTu8KnnBnm6PJ+saE2dHxFXkgkX52Cxed18HBNRjU9aOpXix4nixPDXN7wqlHiMdgUBy43XHseEf40r4IumNKW4ku4yhGhDjkQONlvur7TClW0R4RIhqHL/ADauotIx0iwpNvE0kxzcMpRLmDiFukVBO1EjUhimHCMOIcxc6ZAAd+lHEUae00dWnU4QICaR3CFau6JXMhExiShBAALTGnUaD2Ud30qmon4nbYQmMcS57yhqZ9ju+oZOa9uWUJsyyEWVfQtvjJHTJ6ZVc1Ezj3A5mgtaRU0bnASxq7nkmDL8WfQfvX29HxpOnjMxUKgSrtWnPfFhICqF0TOnJiBwRDiF2/RuhoCY3C4BkpI5JQaS+pLLHuMM6gAKVv5YdlXHkxIBzT5olKhFxUNUWnqmfBhGtghiVSTGqoF7XbtZWuDu1JcpNM6cgvMIDVx79eUo6GnVIp1jAB8SgUKI5tT/ANTw0I9vROJFJMou0wdjT97v3w4KceYdHeJSEwoVQP8AINHR+h7UaVclCYlFAHgp+Vlne+PaIs2Cc2yAbhE7x2u06isxCHTnSClEohiyEojRhra2RYJIAcIkUxamEva0b2aPulDHEiyfEYHm8v40Lxc7PJuOSZ7bSMKvJ56udKuoonQCKageXIHL8bIOIICpgA3EJXaFUyBmgP8A5izpmIAiYvO9TaDQESqGuhU4ZR5yK4CDTtF2UoBu4ciz7mQPGcoEAfrd11rdSiWXczqLnH6AB+56okJbRkq4usNHEVFMpfT8oNo7HdZC2QLW0uDD/wAHrJCZQFTzQFDebRDEbY7Zbi4RlHuqeHLY4QqaiNbrnG9SoipQc37rzNSpXS1oiXHjANlfJV6B1QsjhjqCCogbk8LAObNPuCyARN3jPj5NHAuNjOBoPuqmQhyFoFeE5KcNOpTWw5SgHeRnmaS1uFuBFcxRiKF2jUa1yF2+76398aBOXJ6pIKgp5AoV3FCzajLallECbpRYOUWhdmQvcaq99+L4qfgm3qVKh8xHpqzEmJy0kbsQgLEzrkPGwjnTDAZHk0cuOYMkbkoBO346rV0qw+97XT78Bh2A0pCc0YctHNKSkGbKhrP3yJcmOQ2UY4DQwB/ycrR1oEqW/higTg1oAhStHE0usfF4qnhx0pXOrABcTVJE6IxaVKGxQa87jxoC4ILoLAoVXDX5n7jkTLi8WFMQKFAzCjvGkcfSBjHIoIc4j+9x9Oy5GM6SuLEBacTX98AJZTIyYwJikKfJ2c/zMNTae1GpabkH7VEOV5cwaMrU+qJU+SlIKIKKmGlAzrTmcWdAnGgz49aKIZCarTT1z75cuVEIcB8SEg0Gn/JpaYkBuSR0wLHWJtToDJa7l760s9tSChYwEEKl4h4TgaFsaxUYsZcqhjbquIQaVvllxYUwAwGatx97zXS1tIuoY6qSSdQqI142nqXWGol7pcEh9CqpwcPzZtK9wbupAuKHqlktotFLX/vgTJEdI+ICGqGL63bbPYTpxyQJZVwoSoGEH4sb1hiZ042vbVZhVUzyDKkonQc/5/HXARxA/RRhae9ChsOf3rJ8h8NKgcbpX75kyKiPB85z7EhD+SQSFpI9pTPEX5qA6nj7B52A+DMHucOTqBavFRgoAbHyaPABfnePd1F+qePDm+Q8yPDunyMvBQEqPHgzfDSrR4TpVeDC60fJp8cjj2MlisiQ+MnEMPew09fF/lZ88JtofexOqbY1NMaFROKiZqYyB9bT1Fqy5HUhFHEonTmYXOBGEgbDV43h+91M5BijVZQlECc4iOTQhTxA8weHMW9tQeULyD4GJ5vL4ebyez8jN5fHNRFkQUMBo0L/AONRD63GuiFSxVDkOagZZhwvraZjHAwiXMxfvVzuifLjwlDF7Hdr0uXGZOpeH5atWy3eGCiC5MKhBDmfubp62pxUxGognxsBHaDp95yYmVEKBtFmUuAfJ7cpVDiF7wOf4r2PZ4Nj2fEVKude0h9Mmn8nDjPzM+tdL39OIqZQaiKxim+p/a/Vt8RlAgOHJQTD9YO2zJKuJXxQN4NWBk3n93zcm1hTBISMmb53crFq/wCToLqCBlBDIOL6mtJ0lfUZU9YlIxUs6CzT9bxylWMr8nMVMC1Tp3d9WABs5/vWFp6dhGrMupxSRL3ecPYLjQzh6QheGbnF0eXwM/4I2va9r2veAZktF4SVOliqIJnoy2SylEiJdmMc2vYrxH3sdctDhVq2/T++IRQOQopWnkYEU2h922va8IC/RrCAMh9Q2VGQcuxQQ4T8fCwgsYB4ASRxAXyMEIqYFKUKFAOb7xt8HCMxWMNClLWrV1/IMJiJH3VvT5sBfP8Anr9TqbJ7fyNr2va9v3zGXYD3Ey5kIfiEBfSyfYL6WT7BfSyfYL6WT7BfSyfYL6WT7BfSyfYL6WT7BfS6fYL6XT7BfS6fYL6XT7BfS6fYL6XT7BfS6fYL6XT7BfS6fYL6XT7BfS6fYL6XT7BfSyfYL6TJ2C+lCdgvpQnYL6UJ2C+lCdgvpQnYL6UJ2C+lCdgvpQnYL6UJ2C+lCdgvO6k7BfS6fVF9Lp9UX0sn1RfSyfVF9Kp9UX0on1RfSqfVF53VPqi8rwkH/EWCn2hTwiPEP4MEkNRIjx0qwMrekx+YXT3TJ2C+k0+wX0oTsF9Kk7BfSpOwX0qTsF9KE7BfShOwX0oTsF9KE7BfShOwX0oTsF9KE7BfShOwX0oTsF9KE7BfSZOwX0oTsF9Kk7BfSpOwX0oTsF9JJ9gvO8JdUfwfTCXVH8Hnek+qLwhekzf8RZQj3pKnnZDk+De0jEAcxCr9HfUuqP4PptPqi+m0+qL6bT6ovptPqi8r0n1RfS6fYL6YJ2C+mCdgvpgnYL6YJ2C+mE+wX0wn2C+mE+wX0wn2C+mE+wX0wn2C8rqTsF9KE7BfShOwX0oTsF9KE7BfSZOwX0mTsF9Jk7BfShOwX0iQfmFkttqu4ImVXAplQrkVks8G4JpAmXCQMI5PAtd0z99BdfdFPsF9Jk7BfShOwX0oTsF9KE7BfShOwX0oTsF9KE7BfSZOwX0kn2C+kk+qL6TJ1RfShOqL3SN1JiHZkLxEVxflZfniVR7yXATObjMV5WxHqPoxHqPoxHqPoxHqPoxHqPoxHqPoxHqPoxHqPoxHqPoxHqPoxHqPoxHqPoxHqPoxHqPoxHqPoxHqPoxHqPoxHqPoxHqPoxHqPK2o9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R5W5HqPo5HqPo5HqPo5HqPo5HqPo5HqPo5HqPo5HqPEW2o9RibxBEKfQauitHxE0zo5zJ+74JC84APtNbWMGEM+EnMXTlRFAxH4Kghj79jTvEDxVYhiVHAnT6uZ5WxLqPEe2o9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R0G2o9R1G2JdR9GJdR4U7Wl1HuTQEQMP7USZFcjSuhoaeDF8vnnDIv0S97914ttCbadz8vRV4R0Te0HHz5Ml6hx468dUuIDJlyfBtiXUfRiXUfRiXUfRiXUfRiPUfRaPUfRaPUfRaPUfRaPUfRaXUfRaPUfRaPUfRaPUfRaPUfRaPUfRaPUdCWxHqPo1HqPo1HqPo1HqPo1HqPo1HqPo1HqPo1HqPo1HqOvuYj1Hg9zkaf0PO2o9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R9Go9R/pAL3Ef6cX+nF+jQF0ikp8KlXUXwBeADMcXgw+DCIvg/lZOvxRWrosNA4xY6V0QYaf9/MDYmHEHezQbYhWiY4xHlHHyuSvbbGEUnjShBRONcQlMICPazan05CFa2rHrdYKXmD7ZfJxdzSn22SVUqhagoH8vK92O37lt+BRiVBQN5SoiI5UZ7PZzmSt4D8rkc4m4itOHCiggVPmJtHyvCgXeZ+lTPsMxn28ikq0yVMU6Cn/230i9zSuVkkFVjrlxgJBrQGFRzp4Nr2vb9z2/daixICoVDmEXhA1XQ6pSiPGwNjqI8Twn53QFAZb54qdbGqBMJP3st503DTVmrJAdJJXZmHc0V9REKSScvpip7Ci94VUHkZ74qoBTnFhhH4y4T3ifMz6M0cfkDhuEsP2PcHey2qIns5So7Tjxiz4j0EQa8O48A5p0g4B3GVMIfU1CGLiKpzDzs+pdPomkWeQfHcIBf2f0ytK82mSCyKxapqE2U/F4VBzfB+50JtZ0i0xkCqtfNBmstlXELamf08vzhH2QZIUdACEKHAJxfvdKveoBmzSFPPCiqXMYGe62ZDeWWQr8rt6RKmQ4zlad6ty4HiLBiTMA8z4BvisOBUB2u72W9++EawGjShJCIlwRVJUe8K8z8Wnar91rJgNw1j8PZlk5dr05qklutcBQEV1k/WgemfPx1cEB1mF2t665CSTTOWUDDTLN2rSmki/KL0XgLc5A42W+2L3x5824p8M0dUTCQ/dSrg3rUkg0apgKvCAuQHrtZ7t9pl5MkUiiioIiApBTYDtUyPJE10uZCpoKHGo4xM/tDI986cW4AXH4oBRwiPFynf7JqfCS6WZJUD4C4cgTqAvf3HWcyHFSMYqe6MNVPnq5fvc6kvCk5JKNvEFVuUG38GSu34wqxxmpRjojSihgSHKXcifse4O9kQtaQAanpVOc48bq1d6SvBclS4H3x/dGUAGNzACxgAGYCBTN+KTC4iGyMUedmv2l455FpkG+XW9P9l9Mv+eZp3W3zAORUPR4f7e94DbXi+5CqU1Sj6w/sMbRa1TJwkDenuBP2oeyDJHhoFKUgcAC+Hhgw3A0DnYhGTDeCWhicbUu9nRMezSDAWTC2mQEdpysl3s8rfx1Q4J3idR+KcMePjq5Flutz9z7lE5SiZt2btM4GmtO6zWu0WSUQkomUA+7rXOrvVj1xe5NtWPPOpHAq2AFiiIjX63HtUrU0+QqsIClgkgpTiekNblVMeDEoiOMKeaO1mval7ROUE8SIJqgIqj7Lh3s8U8Qi0opt2rtDNlCKsRQnipKiQa8z0bqBC3iMe3yCnkdxc82S+/aaPuThtFUHr33wCoiSNcoqhUB5hoRp4i0+UqgUePhCyClyfcr0n99gJfjDGryedjpbQq2HCNJs0uwgez5WFthoUH9ocdpzcbpifCZjIq0CjVXsqfi6QS1imJxmBQQMPa6mGourFOSniAwUGrPqbTaIrWZc1Z8EP2f0ycTRullXKqgoX0SpfO/e90pteX51HwHvZimEgbTCzQLOqaPb0zUlrB5/cDThQowJFS5BC/52vP4FH42G1isiUoUChymDaz3W0oGkWUxhNcIxjeoMOeIgduTTudhkAvEUKAgonsdK5vZ8UUBnlTLUsSQYeGukoJK9jNOtMM5ljbVVj4zdosq95hG8ZIXgLpmwiDTuZYaq8gnIUVUxUY2vUcPxiOY1QJxDRklJQJShEzVTRWkiYpfmF/ZydCrHpQpKbHJ0Uiuv4rJNUwHXERDycTJpRdAVYqaO7Ehs6gwWUt8gEgzKgC4gHYzaZtsPdRTpCTB3CFGayWvGKO9MdIDGrhqNRYazMc4SwJgqU9Aw8X1vgly+LcnwnjxAFONm0PpMwkw5TZwckocQDxstpgE4O0xucReAvKF1F5M6apBrRrQZpwUMaWuoAp8RlBMyrBsMHg72MNUoCU2QgLU1XpxI8i1LGxT4BMxIPtkZLtbZZVElC4iqV+ruF0UF1eX5fAfBNmxWmKlAA5xFjbbZiJATNSTXzvIyQopOCQKA6/CwPFD2sZKhAMb9oQ2wWa92xJWTaFzCefBD/tx9ov+eZkvVvlFWQVLiAUxrR1L8UZvxXel3nsc7PYE5ifjJAqZLHn2PEUQdTUeZvg5PMWaZKNQhNosV7YsByAPKD4vwKZMdL6QP6ABpc5f+0HEHfsZ5MVIBjRACp/2ig94s2o4sQUQKfDgMarLdYtuPMmmEQjxUvOo0odw0CeKRQeEodQcmbTdot5JEwpQNU6glISvHRjp/U9pISYoiJyqomqnRyl1TCYQucstT/8A8xmCHs5eCrq/FZhQMUfNMz6k0rGNItC58VyhB+z+mTi5nCuMKX4ynMPhACDQxfKDIvGGpTFr+VTwAmNKDzi8F8v6AG5yEUqLLatKb5O3V9LJPyqsseMgBcIcv2/yKPMGCwbAF7iIkBjftU+YQY3G3AKlolq1nQEw/T/SL+HeyzrSpiTUColrmV1H4nUVU8woj2A5V2uyyoW4Ye6KUA2G4PM5t5uShtweLwMBeEO1hZ17fPjYxoVSQiBQ/m48++St3HknwJnDjfuHEgTczYSLijwB+erPaoqMyYoTl+KpYqfWxQtZ1kpABmhJJhM/sEiuI3Dcb4yf0WFxlchpaqvx8BFUwOQpNpqsVbhbrlGTrksohQo/W7pc7Sv8nBE6YG56tK0yEpsqYZUxlNynjp9bVjW/ekXQzOkqFBeXxVk6gD3ss2EA42bSWklRIQBpLnl/ZhxB3/yZLdBTDAQvp1h5+8XPu0slLRGhqgnXYqYQ2/M1VYIUpKNQoeVnv+mrCnJDc7sqR0RMJeMWpa5ltNEuyRKrJnH+TNqy028ZZjJlKrHDlGEoUCgv7Y3aL4giCG6LCMFTBtzr87WkwSBHL42sUSE4yqCFXTFXv+AAsxNNWo8tQ5PMz+rnZrrerWtHVx1Eh0DEAO1oyzHqrWmbEq+Tqn4M/h+iDNrw5StCiSkg1eQDXkaXUVmWspxwyBGubXniPpt/ye1lE22n5VHv09rNJWClS4TJ8YMbrYy7y2nW+XpUxGAOMABkvdoUA8RXMogLoQXs+JMmKKpa49ruUYsJMEgtQegplWhc3PRmRSHIjHxEIIbBzce4+KlTXSnkBJbn58nZUlQrvZSYBXmzK5Mm1ogmcLYQQOUMwGgZuDfgikGXIJVeV5xh4npiXp4m6UlGMVUifn5HcdSnpBstVPJRnVH/AHEwL5cYP3v9LSQwxlECmOHMemDJy7dKjFFJOGcSp0yLwRzdyQ5O6VkCU4ecAHFjcN0RVWRINiOIfU5lvtsQqBFbbiOBeceA8LyY1+J8nmx3ogFAY6O0ecQSD9XcC7Cdwd7S00ELAkfIZxvONzs1r01HSqoAekWMIAbPuci0qWi3bgkcQOBVlKlLTyNTxddAkAJAiY2Icdf5PclXBVQMqOz3/TSGEpkz+6O74qG2sy6A4SiXJrY1K4SCLlILjmE1Y/XUEzr8Cog65AxQulvQWxbROkAsb1piKMi3qm+VQyfsw9orJdrbLA6agVIIPCo8XwsnuaZsQMfg+er7DGyWYx0bckfDNnJ/tA4gZdOpQCGRAnBozxYMUE8R65MPy8wfyUaMcBQEwlocghXEzXazxzrWdcflkUw5oCPnFZL1apYSI6ocE5XiAPiTNiYjV15B08tOSmR9wYhPN2Z/U5l+XgnBBeLkr35slvgRDSDhMKoUpQ2O0WqDbzK7mQmI4Q5OYVfuFOGpDxCpnAf6WbStl0oN3t4LGNGWTN9Tj++RrqB4l4r+mg4q4Gh75+mYCko5Y5UjRk/ODnZp120ue2pwjlMnDA1RXHEAf2/U7Fc7ZKBC72WOmZADDQTGoFQ+pyLPI0OS17tA29mmW5RaZudA329MvIVIAB3GGrStFzjGSHxg9QN5GtqI0EwxfcwCAtzCPAe/2BTY83l8T5veKcnjY6T0MsKeAfl04OSBecod/wDJltluQw86g+0bnFm30cDCbaBgyf8A1hU0yGI/JADMxA72vDt0ghBkpiQ6Y7WppYgDjUOJsZe9ml2zV0gmM1aSAFWnk2UZ1TnxLmJgVVEOUDBGjUH6ObkLqBmE6QUfICpgD6nQPgVdHjDmYxly1KIUFjqPTqYqWhUcU+3lDMB9sv19rTuVpXKomcMjlF7g/wAHhOiQV8j35FikPT1o7AY2WxHOhb0z4Z8imSg8QMtrtCBUjJlwiBdlPxeAzy/O8cDmfydMOD6wDByma7W9JSTZFDY58L/YMPnFBp3CxrArGVLiAyeYPMc/iXY9ngw4fqYmArxAnTwZp1+ZhwPqaCluvB4UiMbEmcobRYWW8ashlh8k500eGYvWcewWkuFBInC7zc4uggwJh2PY8yixyeYeGoOvf8Q4nvMQBRn0VpYwlKTKfMDYQOIO9ltdqS4AeeO0fneJR4A2PdgXEB+Vi5n7pWS4GgK+eqnni8oD/Y9zcLcpISDbPRAMHZyvqfyK4pGNzhXDTteRgo8wzaxQ85MQcnxTkmlKB85TCA/W8/hUePnfiypQEB42pqjTyJ5NuXNWbADzPpl/zzMl4tq4KJqFxAYP5PAq6l8GLme7Q5TMlKMAHKFTGNso1NNaeVOjbAH5VI5xNxFZbXb4wFClDF4n6MXief51BeOOGbMvIKAmMHpCDsFnvFkRPKtMk9Z0Ev8A2/0isl/tsoqsZYMRcA8z4HxFkxMcWBwMU3eUXuSnDEHM8InAB73di3k6IwMf/TAKOYB3uppBK8/Ce5IeohxPeKHACs2p7ImhIEskhRIccqC4lzEClFZEDnDmDJ0UkJ4Tcmgve1eMVgDyveInB8M5fI6mUKAd7w4ij/SzELzbXRVUuY5ADA4GACjxsN+sAVfjG8DAAMTF9r4hwKjRm0po1QfFwNS4TQ/Z9wd7ThWslKcs/OceMXw/getGj9GqYPIL38q1kBX/AHicE/WYDA1EqJQ5KcgN7T63gQQhKh9JbAI/g1U5eks8GRk5uIP/ABZo9yLhUUlLqnL7OJQTf2vCUcg+HV8B7iYFS8Qv3b0pF31tVNW4QU/N+mX/ADztK7WmUCpFcyGK8B9vg8WpymaQmNaBVavmgxsdgMJbaif5RLDlG+iDTt9kTACgHzkH8WGLlcf3LN40zCAAxQQLUxgoolxgzXK0omPZZB/lsBMKijxnK0bvZlyqx5AVIYBYG+IlYQG4SyYlDuqDumkbtIE0m2zlALjHMU8Q0Hscgs04hbV1DpQFK8vCFXbNDae9UUvjFxOUeQX/ACL1ja1ppzoR1gBEBNycxd200rcl40SJcFKSkjiBgGo0BxNNT9RSLnBuRjFS8ZEahTv+dr+9no25nhliIgedJT2krT8QZ7dd9WK3W3SFA3qshPMpubOrsaOnZO58d3aJ5VfVFw1EX9pdD+/HJuUkhcaaAmHAceKuJkut9TT92TEBMEyGxF3gjRl1DN98KbHuC5AVTjlEQIACFaUq7qpq4DoSYZaRZBBEBU73D1zfdfSo6RaCSIFaKU+dz7Hbb4rarfBLhNLRHMTZuLOma8NdrWtIBNckg3CLX5xcL3u9DTypTJKYqSl6+qJzD/Nq60tXvnSZsuEG8WirqiJFM9m1p6xt5MEhSHiEpeY9GTUN11rJtYClWOglWhvrd50VquWpIPbZAJ75U1R5/wAHgJzfc83l+Xwhe/8ANDax0joxUSJh+ruKf7PuDvZbVHjgAgHDPznHjeQ/D4QPgg8gZsR6cQNVe4E4fuhJLnxAqYAZwDj/ACMmJg2syC6eIo5Zs+q7EU61tXH5Zbi+Z9Mv+eZluNnWBRMQzEvM8KRREWZVUwBhD0p/9tjYLIsctvjG+UT09qocQMlngpFLgLwTl5mIVrX82j2vJ0+BhAX40ntYrAXDlhFP2mrfbOgK9oVN8rhbRRH2yst2sS29inDgmK6CP5uTp9yyeNQOTsa2pymohebeYmHmBQMIB/a9LalRIO/tswq02m3CcwAP1O7++lKLw5y2CKA/7ReD/YD10GKgeMBUOLMz1TK3uIpryYA+t6SrlSYp/wDB3aXqCTuYd0IUpZJ9mwv4MbUhORXGQqXBgOBqd+TtFg1eiCyUuOUCnOQRAvB25P7TaF98IYhkC7wiJZYYTDxU2uJd56ah140shyjTllxhm46432MPi8YpVcawFEBANmbv4Wy3Kokhjh3hxCh/JR27KogkLv1i1RqGVbVE5YimYsgEwVD52jbT6ruE2UKxRImkuCg7XEuGpZ0mPAuEJNKPMSGg1CuKvaDUuUn3xZyhBJVNMksDCPzM/uSdYkUpQ3Si4cMcnat4NR8V2j5RerjLEEPlpK/32avtOj2PY9j2eDY9j2PY9jyB8l8l8l8l8l8l1Lk8w8GQPY9j2eDY6iDzB4iFYiobD5WbROmBMVMg0mzw2FD2Q7/xZYVpQwl2qDzmNxutHk9ng2PY9jrR5PG8JiPgFe4gp4SiImGnGI1F4jPY9j2PY9nh2eDglzfiiocE2RgY37S8UytuVNWZBJzfSKwvceWUU1C4t7zFfuNZ8cW3Apgmyw/a9wNO22mIBN2FODsp+LxEJmO11Er5L5L5L5L5L5L5L5L5L5L5LyK8eEXugHN0UB7Hsex7PB6QH8kCgsR3YCYxeGUQ2s19tEFSRZVxxT4fOkYfOIHbk07zaFN4iqWoGK6C6j4Klex7Hsex7HmDoAPY8I5uuB5lex7Hsex7Hs8Gx7Hsex5FfJfJfJefhjEvMHe7hSpWtZJqAGRWRwYRaVotMcE00SYQB3HUHivym4nxSVPac33MjbsklbemDjPxuFdrqgcV4SuOMdM+Gg/5BkS1JBFTCXIyZ8Ju1q29C3SDlN7cgTGDyC0LBeIZjopJ4Qqbhdr8ZNHlnTDMiR5hhAGTT8SOBYhE8BU+5+OL29cEzjVQiUgSlEfI19JW63inFWLQ5SmzH52hY7cmJEkS0KBhqLGVerYO+5lUlMI/U/dNCIorJrwVFlhOIdr9ydQwCqolrgqHCLXiHmfuh4tJVwGqkmtKExQ+YWbTM2CXxMf2SZcIMlqIWhES4Ui9zmXaOU4KTVMUgTmrX/NfAPHRiW22wp0+PCL6FL1BfQpeoL6FL1BfQpeoL6FL1BfQpeoL6FL1BfQpeoL6FL1BecQEfIV/4Xt/uvb/AHX/AIXX/wCL3Zf/ABYQ7yAgA+fTJlXtaoHSEMzFzB7ododzphHqvkj1XyB6r5Buq+QPVfIN1XhwD1XUSD1XxE4xKzac00oYoFylySBs8g8bJbrUhhAu0RLmLwyAER/pdcI9V0wD1XyDdV8geq+QPVfJHquuEeqxTRyN5GdW/qbvCORjZAzlgJmwhyTYcheMP/F/4X/hf6Apu/di+jCf6Rn0YT/SM+jCf6Rn0YT/AEjPo0n+kZ9GE/0jPown+kZ9GE/0jPown+kZ19zSf6RnWTCAg8ZUxYpqp4kxyoJGtBsCh07fPNilp+yPGVlgJxsO7LhKAEe4JsDjK9v91/4X/hf+F/4Xt/uvb/de3+69v917f7r/AML/AML2/wB1/wCF7xcKl7iskKaO6XUH0e8yYGMUR+kBchdMBuq+SPVfIHqvkD1XyDdV8geq64B6r3xCmqHcxC4xN8XmS3dQFnm2vTiniiw4pUQExwFNxsktOKgOMoGLhAef53h8QS6ov9An1ReDcYe4pRfIHqvkG6r5A9V8geq+QPVdMBuqxOQo4uLCySrnIKTFsIbIRZZ1rQOmIj55HhN/4vECeP6OF9Cl6ovoYnVF9DF6gvoUvUF9Cl6gvoUvUF9Cl6gvoUvUF9Cl6gvoUvUF9Cl6guox919ECvb/AHX/AIX6bZ/S/wDqAeGgvN8F4XWjzdHTwV8GCjqLq6OoeDEFXm6g6PJ1Nt8P73+9/v8AB+9/vf73+98IgD5X6kvY/UF7H6gvY/Ul7H6ovY6kjE7Ge13dACFpUihNtX9hNUIYrZJOIpyRzGlf3v3VilIYiwVRfyiKnXyPF4qSn9L/AEqfVdfFU+q/0qfVeUYnVecZPqve+Lp5dzPo3SsdIqQZT5wlyTDiDv8AxZUIiFKcoqmYmHjF5Rk+q/0xOq/0yfY/0xOq/wBKTqv9Kn1XQIyfVdTRSdV18WTw8+TNc1xIVMhaiwstujbrT6RsMqQQtDV/zVx7RbopDJoFwlOYMx8r4UYofM/UE7H+nJ1XQAp5H+9/vf73+/w/vf73+/wUMQB8rqMdPqg6HSTAHUEi9jyQJ1X+mJ2P1Bex+oL2P1JOx+qL2P1Bex/pidj/AExOx/pydj9QXsfqS9j9WXsfqS9jzRL2PAdEgh/SwuluqlcIpfku7yAR76M2gffCiJoy43BSNTlOisZPeDxFdRikp5HXxUnVf6VPqv8ASp9V/pidV5xk+x08WT6rxIpAUfosUJKYDXaA8791l4m+sq6onXClRh94fRZbnDIkqgcuIipdhgfpI5Ox4gjE2ey/0qfVf6VPqv8ASp9V/pk+q/0xOq8KkVPqtS/XcieAvJKAbWnqnUaIxbRGNig7sKY/KyooRyFAoUoUr9SXsfqw+B+9/vf73+9/vf73+/wZkAfK/Ul7H6knY6kRL2Ogp0/Or4c3l8PJ8p8p7Xte17Xte17Xte17XynyvDtYYD87PbbukUTCXgrecVn0nqgTjb1z4Y0k/MVoyY0vGkf1aleU9zzutXteQutXiVPSjNpPSy4kTJ+tncxA4g4zMkaAiAE24R2ib2hdTHfKe18p7Xte14qscRqYdrPLVk4EEC4jHqy2qzmOjZUVOFMDzqczThW6MVLdkAD4fPHjeY+Ha9r2va9r2+Ha+U+U9rqzX23jiU3mEoMl1sumhUSpkfjcTT2r9Obo8o1Km5mCx8hENjq9r2+Da+U9r2vlPa9vhyM+UxBRT52Fxtyni89DhJKJ7VBZfe+10QY81HkqH85lQVLTEHBoO0Hgq8he17XyntdRF4is1uuRAOQ5aGIbnZfEUFJOnpCgE3CW2ENeV/T+DKpbpZVQMFQOmNQEH6Qc6va+U9rpie8DNn1BfpWDByScbDUWp8aFrjGrHSEuSoMlvt0cqSRAoUhA2OlfBte17Xte17Xte17Xte17Xte17Xt+LaiDVg3OKUTiWiKwhyGGmdVJHXt5j4Y0g+wGC8MQUTEtQWBjvi0eAmx1F41ByZtNaSUommP/AFCYH7IOIO9pwIaPAJmQxuUYeM3GL4Q/C4L4b4ReDxtSRLMCKKYcM487PpyyyDRLVHNUZIclcOJktNpigmmAcIA5x42IiDy+BX8sQYgOYAvX+bStMDQa0xNMvBUTBwrhq5H3L3C3AIrzv5KfGTDkYGLp+Zs8FBZCClXPIeJjcLYARrij6QskoZmpnRjovXeKNLTHCksrzgDNvVK+wb2mPByeTz+DjZ7eqQKKFoNQaktHGpZBCp0y5nQPxh3bWE8iZRxHHAYg7S8bobwZA8PnM9x1DKKTL0aZucX9qdRFPHtCKlCwjjkoHG07Zbo4ESTChShzOr2fwANsuyIGN+wN7Iv7J6rMZe3D6hUAyBhNRmEOBgqGEXVQHvK0oz6U0ysZNFMaT55diQcQfSacKGiBCkzAQ2nH2h73i8G34FHjPseNM4A/HJcgqccgcMxxZbTYUzx7REPSbj2Ll7mnbtPx91HT5BHwvhB+YYC7d+DRgzp6KawEzqYM3aDaXQxrAp6QyXPtcYJZRA+HMBeX3CrGtKczG6xBKndk/VSGOhteAJJqQ4EFlMgFgng27FOYz4bxB8KpNr3M3hJDyyi/dexic+n5AgQIJM92qO0fJsZbhHWKcDlrUovC+GWtWpqG5LFASlqmkI5iL+0uqCqEsiSvooxmnb4JAKmkQCkDufCF0/gEDCI0Y2y5xwGmaZ+cBYWPVxjjbDG9Gfu5mjLIoBk1S1TEvMDHS2lV92gX9bcOZMOIO9kiQkMAF2lNtP8ASHvdR+HiqxTU2ADUVWkAREmY4hZ7RaMaVjQPhln2CPkaNnhJgUqBcIGpmby+Cnwqfl4QY2q+w98kPmiYQ/kw3dpMWm0AWP8Aiyy4dgIKhBqQ51DDTtF4SFoHd9xqLo6HHJlnWz0d0SCsYxMu1hoLW5N1KijgRUEKAYXuZCoDTPEGx4Ci9vwzknFxpnJhEptjxoEPI06sbhc5ohva7w/FhKtioKlpwFS7FO8Gpdr+qAGTLVNOuYv7R6m3qVkTPiiJ7KskGEgVMhC0AClp4K1/gHPwVZ7JdUNpalVDlA5fvXqSjeLb3AM4TZph3NNG2Ry7owVL9M3tC6ygzfd8HJ8NgcheBzs8mWYCIplqJ37m2gyiWnkz+llp8bTt1pjlKUhaCYocrvFiIvL7nkWr9U/V/dKGdMGXtP3Rt5dzcI3CjnSyEws2g/fGUGPNQ5JhHMwvAoPCHk+R4jhl4M/g1LtZrZPIAlMGZRYz0lBVtmLgR+aOP0fL/Yyav1SU0e1oGxQyAGSoMsC3RyJJl2JkClHV8IP4EHhU72fR+l1RKmX9bdA/ZhxBxi/s6qQBEQHdSDesAabRFm05qfGtBWNhjy1PNZJEaaCiQ8lYOd+L0zeL4G9FiImw052ebJXAiKAVMfjfudpiEclmjKYl5ZMsZOcM+5lt2k8KZChQ+EogImDIa1YAU+zaxB1HwZflUr+Rt+65eAwGUpXYPEwnQVtxcEeGEknKUHif/r7XUfcSyDRNdXaYGREyOHEHAHjeF4g+BR76lc6M1/nzQRMAcFPjFl1Vq+OdC0RuRDH9txfMzKQsalmWNwiFDON5O5knEXKbeBUgk2CH8B1DwbxQeDzizaX0TK3aKRqXK4F2ED2Q72S3w0cIFzxc5x9oe94jAz225xSmHD6I4hyBf2W1WU69sxUjrDyQZV4hwVKYtQVLsB4T5A+B4OG92fk8bUkS1QRQJyzGalks6hotpiG9MeuS5WWw2WJuUi7SiG1m1NpOUKKgbYolwoqeX/6asSLI3c+JlNhGLwime9BPN1ODyK8gdKPZ4M/Bm9jyeRaupSPMPgbPvWEzKQS+R+PWtPc3REMZZX9j+xOu8SEtIcCC6vOAMRWWAQDkn9p4S7Hl4Mniq1LvfZ5E08PoUTjyjP7UakKZOzJqcCGceV3skCCkBE0i4SFBmjSkgMUQoYpg2s06pldOrHqoQNsPvD6P4Mk2CqU6ahakOXnDwZ/wBRiqocADvaui9JqGTRJlPuIbCfRL3slvtiGBMn97vHveIXViBGa13ZIBy9EYNoC/stqkxlraob0ShQyD52EpCQQ5VQqmJR2A6SBzeM2x7xA4ADGXMWKnHIHCEw0YW21pqI2WOak3FlvPI0rXZ0AIkmHB43wHgMAUF+7FkX3FyRzQXDzvom4wYWC8J+L3BLgrJqZV7y8YObeTxjKmQSqVIvnDzNafLSgRI8lDeRC4uEXPn4TIfUUkislOu+FPOrDdqfMZ0krlJxYhfjImxFrtLm1ve9ShnDxWICxlhNkauHKnzvueAi5AHmAReE6gGHiLtYHNz9zoElOvFjcwNUeLeKnP8j3IZ0782KKUgpDF24nv8YCFMqMRXWKGfnMT70p/6HQVymr5pdoPB96zBji5PMzT7VRK6pB8mWDJjoH3wwMWYmO7jKmCgCwjhmPthsF1VfBdDg1p12WLUxfRJ1zf2s1edROy70RgR9hqNOBBSApEygUtA5nm6s0KWQDFULQwDzsZMFNWRYpCnDSDM0UR5w7nGirLgp4wmBimTNsD2v3NCdHNwFy1L8fUBgYeNhDLbl5Mk5MRQp6PtcfSUW3pwEZR8JzIKVNRpW9FACCUOHlyx9oe/wANPCe03RENlSqBygFjpLVOL3LXP6NccxArQXjLYk1Q9CIc7Miplh2s66q+FFIMVRF+5NsAyWn0lMMiQXI2L/NWja4SBSggnhA4FoJvK+ULz8FGjcpMRMqkY1U1AJwh7qsblFuCkckThKgkPL4gcm/TNTyJPjUH5MCnm/O09U22SfemJRY4HGtQBw/fDW1vcFFQT3hIWIcBvrcyPqz305NqVTGicNBQQp9YORZ5GrCXOzCiPi51RquBqbf8i7lbltRySLRI++8bDl4RwiBfrZPGOVh4TsenLGuJBuCJwIJR2Z7X9stNa5uciYkXeKFXVESm7qCNHL1lDU3crxYAA5DUoYFAAf7XavfG1XrGaVUFCrFhFGiZ09oVzer1FJisjxIxxiJKqCYAoUBya1x1V750y23MypvkEZQSgQvNzg51uvV8JcLcHR6xlKq/P/8Ab1DpeTqeVGtqF0VKqsQanJwzUAB2g/8A1ZadTSpyF0Q3hJcoanIGdadjha6tGr7jLWGaQkpNeSbDn3VaUgfOIAun3razAod4tPF3Uy0m4UgmQH+h5c6v/wBca3S3S0YaIqD5w+VhHXw1pUML4GbUvt+VAokDglDaLNrDWG8StaRsVvIGw/lZYSKZSFLyEyBkUO55vLwAYvM1Q0tb05UoxRAySgVCjVNdUlSnFWuEQyL3BxA7aqblJIBV7r4+xK7O9q6Hs0ZBQ5PX3A5KggPNTjFxzToA7iKrkvhpjeMu34WKjVtNzSLwy8FbnK/s/q2prcufDGkn80GbUSVwDxEpMQLYtrGzwlDxrIiaoSyBy+5ktdsiFTTw8ICeePG+T8CvguRQHZhxfWyImDhBaa+ThtOIHLOFSBTlZO2yJhTCVKLw6FqLkpSk04MlHM0jGCJh8uJp6T01qk1ztSkQxlwKpiKkahqZ9jva1zkkQKeAkVMVTgUphwkyqLESjlXmek7pJACpIonxqG5s2uWNdoyp5ccxIySEgpxE9Msgc1C5CILKp746Y+YAquxolHET3MTqP/F6yukpAwpoLDwSl25Fci6KTyW2WcvCqoCAl6zm6FteoRuFrTREUlinxF7XrFA4iP8A1kcVf6juxHTrhJbRxU5uWygj6skxLEPzC0CIHrRMv3uiAhXnZdKWVQSkPnLnFH1ZeIPpNGHa44JJEDKnOxnQS+LzkOEksntMLHQvvgmGNJT5Cp9pme+3uTl+yL7XE/tXqgDR7agaqEcS5KgywoKBU0yBQpC8zr8CjFcSYq8zFSZp6OJh9ojPOQKZSyqmqvgCpkR4/wClkuMJYqhFC4iHIOQh8eiKhqUamjtKjhjp5T7gGwgeyHe040COAAQMjc5h4x4xe8MUKhzuvw8JTMbNdYYKGOWiS1PVsNESLyqnZ4ZtpuSqHEyW+zRCopl80vGwFQfhZM9quUcFE1eWXjfuBuw3ODBg+hxM2lAto+LeanvBy+doWlEMKKZKYKsVF7DQ5/WHIoJa9jE2m7SCJjco4nEw9osl/u0MRWClTFWMWtNmxiUmwNj0fBuSIHjHKffkNsEM2W/pafAVgoJaqmoA+StGfT11RrGUKBTkKalQDmyadptxaIIkwpl4gdwlQbfgNPPVepxHE/Hj2gxFBH0gkkHDF2CzE03aSoCJaCaoiI9rmSbTB3KkxcVJJhMI4zZ/i0dTSYYmkoBhTVA4hQrRh3OJvECqAYxAMIZg8KZKAAZfm1q6fmYMOQ8/Ew0/ZDVnrFqQoezziLxy6mERxgBuVXvYUYgobyM0iOYqNwT4RZZQzGj8c98S5HXhRT4CxFfOpzskC2IgkmmFCFDmfDF1+BkPg9YzRJiQKJnChim52C1tQUWsUg/p0y5miDxh3Mk6JIKcpwqQxByF5+Hb8aZh4Kg8S2QcbHTWjZYpIEGlxuBPND2S97Tt8GPgBPZ9IeMXm83QPyeGXZ4K/DxOlHidHV1ex4Qca8y4KKkiLkkooSol8jwplo6+HZ4K0dPDsezwUwD8CgEF4nyHyXUHmQfDSngoUgj4ciOtHmTw+Jwi7+4SODFiFzEw9/dxs931KsEi6rcIy3EHE6UeEHwngpk9nhw/Bp4OCzR5JMRTBQwDzs02KBltPKm4Ucu2KPGH0WSbAXKomoWpDlHb8DFR5/F1XidPDUovGuYGpo7SawpoJ5XC4BsJ9EveyWmChgIQKUHabvHveL7tXwV/K2fAyebwqGp4KmdSmB7vFnxPgKFo6neX8nV+iMA+AS1ByL2gJcaWHC482RylUCn7QeMNgPGicA46vhugGCrtkO2IkNDUMPjph2gGTxYtvH4N1zvl9joZQoV4xap7KQDLgXgAZn1ffaqXSV60DbEg4iuvgq6fnGiSCAYqgYTALNPhgpIskhSqyW0Yojzh3Mk+3rlUTOFSHKOQvcG5Q87V03YlMdzRDhcT9wtRju7nXYOQCD4AvFV5/FnCZrhclt3HIHCPV+NQbL4xY0hpIWSDh+V00JYjzRHaqt6Mpf5vxiZAthkv9oFc+2jCPrDTkiAStBl1xJV8rT05oqZ8lUD5bcSbCh7JfpMkC3RgIQobKZib2h73vD/m7fvYH4hf/riwXpO2YSAJ1xSqIVDjceIvdhvVvU9auoUS4P5uBobQRUhuU4mJQ59iReNjq0+rvdEES7ySgKPBIUPncXXNnEqsqeUicQhthlK0H+1l1STUBCyhDES3okqQfK1b7raznjXRE+6KidLCCh+ana/tOprAsAxybxC3pI1yHYA5ubpDVRSe6sAvyjCWlO+juumbHKBFCJPOma5JI5k4Q0Bw9Japup7glOHJVUKZMNBaAn7pciGOaoCeIU9n4tSFerwnc4MhQgHXEtFAEBycCRMJgEISYU/4g5N2gJYhDYIuPeULr7jYCVipgSpZP9WxztEa6KkFyhKgX0IZGLnm7ppGwTvc+NEl4jTikqNKBk9KaTnzSSj3JZVOQYUMxKBihVxNB6cvaVtA6AGUVEKmqIiGTjQjXc14gGU9MsoAhhD63a7Pp2KVQ8vEUBHjEKNHW1w1EnLA6wFVhpp0TAO3a09cR4isVQCgeLBAw7PpMs26EAspE5kpJQ5jAIh9zAQFjFmJAcpgoYpnjsUc0iwLm9Mj/wDqD7QfR/B+5uilCy1VslzgPIfupMWE0utT152XUVqLuZaOfAyqAOmm7IVdWJwDgPO8jgE1AvytH2DMBH4l2PY9ng2Pk08rqCYiHGDNcZsgpEylrUxtr3luItBtiBsCpZGYKd+TQgQkCgiBaLgGw7C86WIMiMI1kRw8wO5kWhmwV8w21imvhEpg5Ig1Pe+nAVWLIDf29cvmG84v8nm8FPytvhrXw7fuO34PJeSYvEYvaxtc26qQL2IVKugehh4nFjF1ga7xFFSkLEEwYsxo4a161EraS3KEHi66AgGEecufzsVtQe+1PCIqGGiqwDi7AdgVsd0UnW23Xgq2MxKDh7GTUCM9MkYUwEam5Hc0tQ6aTUGNbbwXxypB4QAJc2heIs1LxYIpTYgNyQo79qG0yN5FPFoKgBkoOb1cgaoB7tHqH/Iz0zGSChwUERP3cTu111MsEZOdD3cUyvnDUv4M9vPcCb5VYmAAHv2uAEc2P5Clwg/pBzsVKlEHDPCnJ0jRw3pK+rd31VaT1t6MbcHNzGUepiL5j41yux6DFPmUV/8AIjJbrlezQbwUvo1U6lMHa4UiJ75HuhGVkAQ0JTM5wHvo9KHjL8A2E31sSopjnJLscETGqoMIufzO67wOVdlP5iwHDtdfytr5T2/A2eCmJ/Ymz1VVk8BaQU3ASDnq10VI4LnU5CxGbeiAmIFTm4mNk0/N3KQcuaPq/IzW6MBd8flLk2C0NVaWl4SRhxTYiXKkPxiAoKShA9LDU5aY97ph+fw7Hs+JKi+CLPPnrAQhArnzsD2+QKNsIbJIcqiy29ImFAA4QcboXY6IEqU/ri+0x1Dax+S1/Sh5rLuDZFyM7LMSNybkiFe4xgqyqJ7B+KKvDzP3fRXWiTgDKTHHhAyXy/XmddJSSgGRPMWEcFO4RFki3+IY4pZoqJ5GIPc0lrvqS6ToqZsScWVJNQv1v7LrQCmiAnhBNqxo+oZyMA56mglkGwm+t/ZGDbvkZw9IQw1xMyFl1LdYMYw+kiJrmBMQ4uU/cqwRxJxnObEI/O7rcUZ4r+6czfjUlMIjX8Xb9UBcjJKQRyICdQM0yzwEq6Pq1ycootSNervJnKCAbhSSqI4fmq0rcmHBSSAvYDuCZud2ubBvMyHvkqyk4iolBby0Fntmn0N3vBxGOY1RE3G58wx8YTl8Y04snZ9ZDdzFPaVRMRHd5GARAdvzMl3mqrRpyRMKcqOegg0V7zdJt3VTGpDTDiIF7RF2++Q1QAsIeATu5n7jnJiGoCPlaNtOX1aWGjmwcNAVlmWL87AHT7iH0ho/szbgMjLkF4MumQPeSuHIl8IVuNmROGLCGZ/ZYWWyomLn6eUGxQvEwj26NuyjmcvGLyYlKbI21/a/SC27nJhVZLFQq4cQvEQd1LT4K8Y3KKL4Yvgj8TrzVFQKRIKnKO0zUgyimJbUhqkGwRYIQQoiHM8NHV5g1FkxDCoWigDxMbraij4rj9IQNtXZ7VaUzHTjm8YlYc6YKCX+1lTAglAON4vinhOpHn4cw8HJ8GTz53m8QA6Az2m+QyroqcpM4ZC07da0ATSSChSFDIPDV4TPg+EPugY+PJmhGTAJABVM9GbTGrSjvUxwxFaZADk2PTWRCZTFeY/kFpx8HoyZhXa6DzeDCLqI5MuqdGKbqan64nmql4nX1clLgSI6mRgMwIXYLr8RZPhPgM9yuaxU4pC+kNXNlPFVMWAibg4RpjDvYogQCFDYJQe6JsdfDu0dj8YAuMRyMQ2xpRdMgip7oAUJEQiAY68YD87TUMmYg85TBmDw/GWby8FAdTOoFzeIQeXgp4aeCo/dcyuJZtwCUZf1klMOEX52SLb0yiUgcunKdBCnc/RvN1B0M94AMNZ6WU3c5HlIVoRYOIXwfRy0cpKB9pTPufBdB+IMTEnFtYypC4FJ7VWMC2nH3KRHBJOUeCI/2tOMlGApEwyMHnOqWTqPhq6mBhZbQTfTVuCREubLetQlKtcpPDUE2e6HiAf4YVtszapsX5ytXSWpSikl/wDj1h/ah5eN5D4aurwUdAHJhrHTIilIQ9ckn+3DiFkmkMASChSSl7AuoGy43iD4gozLLULllXnalgssgY8IMpK3MPcVjbIJsCRcjB7T3Ihs+Bm6stjsKXjM9ccBUSbSiLNf9Tm8YnrcsVA5HcV0DYGwPBV7Xt/hSgBk/E7kkAHp6FYOUQeMGbQ2oqqKkzQmDsWJx+VgokaoPHV08PDYmWHEnzkfu9pAMKm1WMmGSpfxac5KhVhyUi85GAp7Of7/AFdS5s/vfRSDDIkb066mW8DiKy2+MTAlhzIO0Rfodjz8FPBkDTs9nRMvMlcFEqQVEBf2r1MYJFykB6VX2PogwMJdmx0B5+DJ5+Hb/CFKuhiYh4gZLXaib24SsoyPs/SHiBntOqFPGblyxuAFpQ/0eJ/YzVeSgm+Syx5Kofi8OLa6lfCeb4LwmYpxuSp6wA52hrKxSd2pJVAiqVczF7+/NoTiImSA5AxEMXneX36jwG2MDxilTlJDiSklCgkHv4wY2XU5BSuiWRDeacrBIhB73idHV8LYwtemoxpVwWySTSzaFz98q0qKKXI3AlloIQ/om8rBSMco5ZYRdHiDw5g9ngphex1/g/gbWU8oN5JN6pMvO175NU3hpfCBQfN+gDxUZokxKhwzSVAOEUz+ymtBHH/2cseSqX8WIEDIHUHR5MVAHNhJumdfVgDT1PeahDqBo6Xeyx1CgUQLQoBxOn3/ACYju61fjJxFKSnnHVJtIPF5GGmL7EKlckODHKXYsHtNRNUlBIPDDidfAXT9nT31yXGiSIP7RX029uK4VMcRqBfolZospLFHWLhVJXYD8ahRfG7PsTTS9YgHH3l/ky3G3S01URDM5D1oPE6CzRoKwGMkPDDifDfi6ShRU4qvza+ViY1MIcQsSRzFMIbWB5yhCFEaANXiSOA1ef8AAFHWrpXwVD8mlGe+3JWiWwPKx1HqVMQqasItfNZCFLQC8To+ADPa55cJtqaxeUQeMH9j9XkocRpAlU9eH4vGo6pjm6SGpcTjyeQXjZL7qqOKaZDVik5jME46IAAbEy7Ae8MGfxFhrkxUhG8XmJ/ppSfKTH8GrpvVo+KTUMkhH/ue97o56GLtKy2Wxo+MzlhwAiXmrzv7Sag+UXJTNTeeaHsg6KBkHILxOgsU5CYGT5iCxvekYlYpj/KrcA5Gr5xWS4pHGhiVwjzPVJZSomwXKideYMJXk7Zp1LU8iESZENXxcwANeEPP5GIf+yLvn9Mn/wDlyRl6llzsewsgwDTsB3uClqeZbwSH/tT/AI1fj1t9865HVS4QkXEogbu5LWth81IRt3INxUyYCQcvjyjq91io1bhMlYE0C4lDcQMt4hyMZD8mnE6gu8ZBxNSNGk41C8onE8Kg4Rq8G8zdavlMZc2YCZA2iIupD1AQrV4gV2PlVfLZ1jGDglqAV2s151GgKcVI+EsE+w/e9wlkUvqw9kHm8hy8FQFniTUw3oB6JbnIPG/sXq0whhGkWaIZLB+LAS51e/uBwIenBTHnY33UQCEYo1Rjn2HB4IxMBacEgbCvCoao8bqHxFmDwjsfjJU8ElDhRJJQ4SZvwf2OmafWVvC3BIuUOXXYL+0upi7+dI9aYwZk7i/iwOI5AHBDiB0Dw7umbMmXapURepwHnuQ/+IMM3aD6ZBI0oYYggEjkhymAEt9nw8W8/wADVU1wlGTXKqIgEbYIU8gPUoF21ahRyES0Cr1BZYvDjqo7xUQ2YuCwD494DCWZMFJJvVIhtM7raLlpZeEeREMQqigOBerqcCppxRMYxvKLUkaa0BLkwkj4TSkicFyr7alQWUhomMtFIPCAQCuF3JSRZlxLNU4JKep8r+zMK1Huc3ABhTQ2hXmael9SWBSzSVfU+M5CfuZrjcB3imxFAOUoPc0DytESo8dXlKHLkVpQLHAUwSjpK+OF5NPZZtUXWCa3pRCgQ2+yxUKGbOraNCyl45T03hS5H73IusYm6PGTE6qHOWgMCWbSy8k5VhItuw5NBZLtMjmTIfMqJuZ4Sh4a+HEDNBmpUUp6FUMhIbjBn0/rBEZRi/p5Bdhg5q97Jq++pmKgQeBEMG1px8HBDIgAGz4mq6FBhIkQyicBqBqMDHIFQ4vg5MFjlqAF5nqNG+RJOJefjT3Ucx8qBxA48KMnMIJlA5UJT8HZdVyrdI8URhCKhyoGNtxBzA/083D/AP0FPwfuXYocqu7xHMpGMQPrB6glX5BfAsI4BRRMf+QMyVjtFwXXPkkUkFTgm5h2Odqi/wCc24rCfvAtdjKIfHlXXven7PO9SEIyolEchPw3cFZscpQSjCZMaUzdojRM98oVMQ4/SbHFj233tbb4sMUmASql4QYdvKdzvOorGS3ISSgO6AwCBz51/seqvFUA4Ij5ruitr0bFuCx5ihzLrjQwG4sxcElz0HEimiTSqkkoKBj4va4npe13eoJk9KBTDkJ+Dk5NsusZMsbDQTCFMnDtdjwDFCakBTANcvK7bbYno465kSLYcsuC7dAhxCGT8SJw8Na8EHquyWkaw1baYyhQ5hoLu9wKiUVVLmYpxOHMAmAGBCAAAHE9vw+Aye7MbFgPiAWRGOQAAhcJXwviiuIfhYnmzqhpyFiU5R/Fi1N9TIdGyxCCQa8BEA/sYDItMZUwBT0iIC6fZ2H/AKBfweNC1R0R400gBmlHsMIyhuUoaMWo/PRju7PGS700QB+i2cT2fHlGJSuHqfTlfdSB6inndzXsV4siKPB/ZjyvqaWi9WIAlKjmxJFLxhmD9xolhiKop8BE4+x1WvM1XNVPIkDiEh1RMBPJXY5t20/ZklrfclqrHNtAOxyNWe99CBVKUkB1UTm4IKDWuXY4ims8dthRld58jWEmLuyo4N/seVztam8jfSHLb2P7PXq3JR4x+CuqkNDU7Gjoe0KnXlRFiHIKhsxo5Om/fHiFjyCiBIu69koBQe0H9n7dZEF0o3o4yp9uAMuJ3e96iT/6nco5imAebJzoV6jFKeTPFQAL7NTfiwKDrX8ja9rqHxRs/JEtPBiYgL2OovZ8e1dReIC5sT4hGr3lM2BgUy4nm9rwlNR4DHxOrERUEa8zE4BteERq8WMfIwF7x1H4t2fCzD8nEUPBQQfAK+EDoHx9QXwQ+Bs+BV0F1An1+Cog8nwgeEQfBD4Wb2eDMHkXw7Hsex7Pvf8A/8QAKhABAAIBAwIFBAMBAQAAAAAAAQARITFBURBhcZHwIIGhwbEwQNHx4VD/2gAIAQEAAT8huXLly5cuXLly5cuXLly5cuXLly5cuXLly5cuXLly5cuXLly5cuXLly5cuXLly5cuXLly5cuXLly5cuXLly5cuXLlysrKyjLly5cuXLly5cuXLl9FZWVlJd/oRuQD/VBvaJTWvIg39Z/c0Ly5wLx6cBfCD7pzvAu6XvUp0atQ1DyJ/jzDnldMWl4JThlGzOywbZgH/wBQPY/yalSjpREidA/g0SjodFqVuGZpO6IkWsEyJjogzdmiUl7MTIARaHRQLYaQTbbQR6+OrUBnc0vWUYdc3GS3UXgxhz00haZRx0Ug/wDUntf5B70/hVKep00QvGGkIzWMEOmWKZjDBLlqVNla8JcFKGEi0Xb+q78obJfTxVXzczHEnJtiCgNkJTS2imHV8Jo79He18oahhW8pdtoeTM57q4O8XXdeuxASneLOxBC66w/pZj7H04+CHr1pmvP+crGCgAeMaqRVVCGsN5XlWs0BjBetgOaK90WziIZuxUxwqNOOolP/AEz2v8g/kD2mvRL6ZUM5idJTASRnfSaO4ylmLngYTSgDK1XNJAa6pRObq/SwJUmIuNH/ACsCTRnoxLxmKuSTMZBT1HHVJEudWJxWaveN77e/83GXOFduPS7lfXhw8e13mbF62duM1iJoRlbzMIR5hMEs64yXjXNSt9hVoKt42iFhmg9gw3IvlG7tgdbiDsWdfAJhjISq0zfaanc7PUB1igpNvIbPYZl1WI6wvpAz/wCbslntqV1Xos/lH67/AHWy2XFvpfSoyGb1zeIXjHVXzGBg2IjK0SzcDf5GixisnNdfFxLJI6VggwNzUAG/iIdwdWBPG/KOXjkyoxqlWmgkluC9O0AfQAiRZeXvlMD/AIW3erEzGcQwTV0P6TSxmYWm3nUhc1lCisF+ZD3gCcTxxQ6DFu01pElCJAFy8sFLuqKKTA6SqFZFwUuMhFXb5SofCt5tTdbTPa4dcYrwaRqYyJC3NszS50yhkDaVHOUXfsX/AMdftOhr7GKM+OeOK7e1ZbB/gj1ER/RB+yz3j0CHl2ncZm94c/IYZU4ahRja9ZEOgJMo0uLUO6V3A1JpQYs6e6RCbm3FiYyMzGHYM0OrgpD+2gol++2Q5mBwevtx5sovdRAuDg6YXKQFwNTIXLoKlFKbwIm44aEMha2yL1UzYilFqoIBeNdSV0UL6sXoYd3/AOJXvA9i6WXWSBPbUr+IkZMGGaPYOh+0Fe2pUSOwYGJt6AALwSidRToGWKfN0DY3eVYrSHvRKgaF6DcDB70sr5ibKDYNHPb6yoUYVBZlRuyOSLDz+33TAtTTiaAgHRh92iM6ojVtJjKOCLTz4isGmpA8OTRj8IcwWvCJ8toCkB36Do1lM3e8JR/LolEolEolEo9q11h3BB+qiUSj30exPaHSiUce16h+qiUSiV0D3ZVDNC1SQrLzh7pU4Ndb/CGZN/lB6Zm71XIzk8ZeNRjhiFXq5dbQ/BMimxd1PXDLvFccbpgC2MkJcAt3SIfIhnNFdOtqfmCyyqztnkjYJ5kElVjh3h+NRFeo5+Yc/iTOrw55jmKJsFq8sPiYQsJR6abNXiC85dSdMaviMyWDu71VTYZg3MeCEFfJxM9QRLlNZ3DH92prD6Z3mMeip3W3TJvK/rscDhccykWk1tVvcrKfZnzlpmu0p1Umli68pk0ikhMnTVMug17j/wAZY9R5x1Bq2ZS4Iln8kZgaoFqU76X/ABUhj2WXVxkCKfoqV4g4O21e+kdeGhaoxfKQbozHMJUbt4I4HaTlN/lYi8AIgWmnwIh70YzIylOkPqlTC5HraQOhWU0nOPraO4AzMMeQgXcfOlLQiUF9Nd6wTc2yC4NUWzKgJnxvqOJZiFBYJb+Jn5ChAGBDGGViJLpaY84WjGTqzK1IFcUMrwA85mMScZMwNYeyTqk1CViZ2Ize6FZkVYFkarcW93XU6Tz1Ku/cf+MnRIpj0UheL0PpP4z0vLhCULkcD0rpZ/DYey9UwkIi5IkS3VPGMJxDW8pDGBtTgXXUUZtH5CtG2sTDtNEd1wkj4L+kz1AxgXdca39IxDLOyVUTEzlhpTVbwcW+0r4L7S6aF5pttJDd178RZHdjYbES6ipueplU1RLqoukgdawKq9OJU2vFFQVPFkCmBq8pn0MRCl6lasNkcjRojbsrAxaHdZZiYhHyNoCpOX/CQhZ6epWG3ekququBrJiIatBwMNuI7RAqnatxfVgzMJTBl9x/46Su8BEXcblalxtdG5dKRwxJbYuz/HDoZi1NRrfmFV/MSVblx0xi5/iDX2b0tJuGwL5ZXQHIxZ6g1gLAYyD6MhXSlS2iNGZmdhHt07TKWuPYrxRibFo0N5r34xS+lNJdhave0VN1KJ4BxGEhtpMzONqROwpoxgydKxwOGkqmhtDaXmkLxTMt97ivcf8AjLFmqWdGgN7JS3BQyFor5mrCO9Mn19l/xFouGVucEAEUV8I6sOexpo7zIZnhRy3CG7MeEJNy9PJ/hsGXEyk2EzvTJjIFdUBXhd/ENYeBkx5qQxqOihvMNZ3BMdSAEIOsrQCbtEzKnZJYbzdiZ8IagZQTDiUHQDJMIHWaYmywK/bddOPvqqpKSkpKSkpKSkpKSkpKSkpKSkpKSn6H9IPQqo5QiuhxDOTvkbRhDuZihflh8MqLGO0wxrC0IpKRJKSkpKSkpKSkTAwL1slZoDFR4x2WDqjacjYA+AKXQn82LoBrNaxpmFrOi8vaWzsNZioS50ohMEetkTCKSspKSkpKRJGs7ktYrjhYYgHO0s4CXVPiDXzrLoaIOqWtYsyR7OiMPZC+iyLem06GvUS2WwtB/fYcCdrqJ2OoHananYnZnZnZnZnZnZnZnZnZnZnZnZnZnZnZnZnZnZnZnZnZnZnYnZjwQt0hDPRLipU7kTP+OQGn5lxVdBec07xUAgop/wAJTIFazcZyRhjXpLx6xOwTszszszsTszsx4I7pDgnChDPQjhDNJla3hHbQg6vIuwpm/bBLY/QJvQq/TVHvUu/DwLMoCBT5wg6wGjovQnFhYQwx7E7MNwnananajZpO3O1HgjwThTZIwZjOkoZlE7I6sJNR0disEx1Yn9V3gBXaGqV6kwxfaKkZk6szLpCmvv0RttPBC4uf4IGXXExMTExMTH7qcynMpzKcynMpzKcynMslkpzKcy4vlO6dIls6kEGngM2D9XnI8x102BfoCYKT0D4iwGcEAeygTzAkNhJfts5lOZTmU5lOZZLJZO5O6Sznr3Ju2D/4n9MdLNYRa1CZhsrGzMp7AU80CpU5mOBxO5KcyyWTkZcWcyyWSzmU5lOZTmU5lOZTmU5lnMslkuL5y+fTdyMVRC2IJMv8smpLD5UUETsXoppGYSyWSyWTudJR0YeBHTprrluUq4yqX0Q9CgzgWLUrLlMv1+pPnyMoKGv9RH1z+Ij6n6T0r9p6p+09e/aekftPSP2nrn7T1j9p6R+09Y/aekftPSP2npH7T0j9p6R+09I/aekftPSP2npH7R5b0cT1V9p62+09bfaepvtPUn2nqT7T1N9p6m+09ZfaesvtPV32mw/r4nqH7T0D9p6p+09Q/aelftBfW/Seln6R+vSe0oqr6dJjYiIGDeF1PwQkArB/xlUP4/1Qyz1XaUnqvKekPtD1F+J6q+09FfaPoL8T0N9p6m+09SfaervtPXX2nor7T0d9p6G+09VfaehvtBvQfSIF+g8IT030jvei7TBAeImFyS3D9PEo+Dv+MUTP1dSgVcvD6EBBTW0XJ6XtPTb9IeufxPXP2joqfTtD01+J6m+09bfaelvtH0t+J6y+09ZfaesvtPSX2npL7T0l9o7vPVtPU32nrL7T1V9p6G+0fV34l/rvpBX03lPTV9JjL23+UKrc2iV27VKyd1QPKUDjh/VBfSvKcB9XE9HfaeuvtPWX2h6K/EfRX4j6G/EfW34j6y/EN/1Paenv4no5+k2ZQHP9IaIHJXQ9FQZgUV7BN1l+q4ykqAzfit53p3oOj3I0ipYgdSLBH4yf8Qn+In/CJ/mJ/mIf8xD/AIiH/EQ/4if4if4if4Cf4Cf4Cf4Cf4Cf4Cf4Cf4CUfZJ/mPehCEIQf8AAT/AT/AdMH2yR/5if4yP/OT/ADE/zkM58pE4+kiCFqQW50SonG6H4YO+LGKwdXic+DRWbixmHOi7ZPw6KM5RTVowdk/pBEf0IeyDMIeqEIPYBCEMwlAF/QjT9hEwbcPBCP0NMV8tMkXwx7nwE+ZmL3CuEReVFb73BJ6TBw1dm6mcZleVTUXtZPt3QS3yU/4tHQ+ijqfKQ/4yNX2kf+Ej/wApP81P8RP8RP8AMT/OT/OT/OTQgeCf5joBmHoBFmD/AJJD/wBSZpZ4Iay5JxO2Z58pD6eUmz8h0Af8B0YHA9ecxf8A14bnaAED/sP6i2vnH9S/CXv/AMmIJ0S4MsVlxWpF96OWwdIBmg1rGbNGWaHSPd5pNcWZ+mklreeKZG33M5pdZo7Zy2POzvMeRneYcjDmZymHMzvM7rO+zvs77O+zvs77O+zvM7zO+zvs77O+zvs77O+zvs7z5zvM7zO8x52clmbViN2HK+ctwLMkXnPwTQlIZay/rz6cNwmnIMG6yw/ApX13nUL8zTuVAdyWK3bOEvutj6jYafE26hIiy9ysRuzDqzus77HnY8zO6zuMOdncZ32d9jzs5rAbs7qK3ZyWDKt84BZ1cLjMuKElqvEXLntzMonrG3lbsNBBbTXCTFPt22s1bCy+cXNYylQpL41mZyuUBxcF1puyD3ec5THmZ3mPMzvM77O+zvM77O+w5mPOzxvOeN5zuTuM77Kd2chNysG5m0ud5iu7FN2d18532d9neY8zLt2HOzks8ePOzlsslsYh6+DTdSAbfdpsaheV38zKJKMYPHBm2OKktA5dciLiLZ3FMWHKWngEXNmwtfmXVVGrFVtZWiVBNmo6zQS636YNUV9Bv0s2l4dARaP7IAbe6NuoxV1fNCOJbHOEyYWXD7ejj5XcJo6tbNU3VzNkgAgcUjc5/KIBa/ekJW1wTm7OzyVuzdxe5qprQbkeYyI58QYWy2HQZa/oE9qC44qiutsltRvml/MwI5b3HO9r0zO9jMvdXdbu8BY1S9uLbmAs6Ne5GJkrNb7gba2UXiZi2D3CWhQhIEHQzKZdGfS/rADaMMvsMYRlr7I+2rpjeU9AKh0MpkL3pD5BFpA3xPNA1CZTVvrLvU7WNwSFDZGmHdRKzXMPnWq1YtfKZWlpEzr/AEy3WWmgf30guW3EPJbpLgyiKhffEoEq5HhkXjVF4wDzbLjujDlM1aVEI2aaNOVbhddoLmj+rC5eZuBipaVAYDC5TM/pzMynmU8ynmZ6ZgMqWlMRjS8vlAw6C4hFt7RkC7FsyYdezVZmVFgeKTHkaZlQ4i7Qtveu+EAomgUYBtFxhUOBLtxs95caWtdmIKHCtXc4DJ8dCKwZa5TiZwUDAymUxuZlW8XLaI+qCEDLaMOutqaeZzvuT6gtcYvMwmGTTleVbfmKLXMSxc0DYlrVo4l9WhS++ZCpkdULikszgaJWYdB7cbeEy7rBLIBqwV1ctCMRmZTzMzMzMynmU8ynmU8ynmUzMqGaIxjG5mF9EY3MwuWhctlumzydLkWdtpY+D/VgzEJ/sQECsa6wlwwTMu9hGLtBSvYXvLmp7OA6KxmNkJRd4Abv3mN5qasc14XARMw6Z61FZPQYxPzmE5sG6cOZRDb2GizygpBdhAllullhxPhESGge25bDpiKfYN9nnQpKJUqVKlSpUo6lSpXTUIIOrenRrDgGJLj+lvOgS2K8dkit5tsNzcS2ZuG7q7y8fBLXogmyyOZdoKvu0BfmXnMHmcjbRxilRqSyXMm+ZbsFhWFhmTWLtw8DcmMlDW5Vk4ZpzNGseosMNTt6G+IDlgXHEYF7eCKyE4JKmgPuv1FhtypFgcvPJ3i1LMtZgFxMRmgNZxUhgxrGXKcRMRBlXbMK3YazOEQzOG6GmYFCZpvMczH6X6pUqV1qgQhUajElEqVGGKgQOmOjCcDo3Mlz1jZ8ox1DT/ITExhQHFkUqJfOvjHHACM4ljtiEdE8ztglTIgFMeOIr6TUeYT3TUvhhfe+sY2dbv4QNSucZC/MuGSlzQZ0yxzHatM8g11QAYmlSlk9j1Pao1jixZfeXBly5c8XtC+8vqX3l9S/YOiRVyqjwDOLIUOq0l1rUGXh0Tr5reH+wt5XqrBml2Ez/o7Q0vNaR7AsMRwZxWAoxuDCO1RcELWLhQNEEQtJhJ3XEQBDkzjO0oDEWruNjh4ioghm45gMYXmWy2PQWJVDomK6i1I7+iW0iGLRXCIauFWmAXDN9U7wtyl+hbV9LUI5rSVgpR43Ly+zUxD9QENJzXJnGENRTER2a0e0WFmVTxnDLIQdV95feWy2X0X0Wy+8uX0eLpZYY8XsF9RlsvrbGibMDhnBM9jdPNR8SvBU+raJ2O5IypQTZp4Q7zwjsz0Rg1CqVw9b7SsTJaxmAzKzftolHXGfQIa9DF6D1Xostl9L6X0Wdbei/bOiMXKmo6KZho7sfRh3/q/FhjJClys8RcZbiYHhLa3tmvBqoal7aec+wjgbUF9mM4sGHLeMbMe64xyK5Qzh2lhfY5wYZ2xAAyGN0ZpO0wUakLGfiFEacNQVi5V4jZatsxKOPl8Y13iA6zJUswdExD1CDW3K0i1tEQipfxh4zSz7Ep4BStd4sVqTr3MOU5jbmERzlkq+oi+JjmUvIaMtB2FO7H6zLI+B2eDeuBqgKtRDsMq3y9EubeiLmkXrb7FnRfWyX+hLZbLh1uLF0FYEpD7AR2QKPrnor8jD1ruYqVPxDvN5znGZfYFuiqvyShRhRgLv4IGAWpGmuomDCqPgLYAtntg7wAy1CvK0fWanIXALKIdGqvcd5YZtV1a/DC542q0Fr2R7jsLjwGFQqqYWn3xy6D0CMfYPR60yn9dnRYrLs3GYaXR80NqLSrohcXZTTf8AlEq8zZeqnjEQdm8lNymHRuWwPIFRV5rD5w071H/4Jo8ooqPDg9LQbBV2VvBviy8mz5Nps4D4o/lV/M1HD5oMXVhWSyMF6xw8RBh4jME8thkoHYEVnEsVq3hVlwDTDkvAR06Tia5pKnPwl4S8I8kwo+Gcy/KYX9GHeNJC0RtPGMjbpLb6xQsJqZ3VmMu/vK3htnC+IOffl5DS9pTFMa+P1huQwDjHogBn2DMw4919b6W9aZTMwvfqHseqtSGqfmEpzbLitIiwFYx6KaYdkqq/iG4Q4PK+sSg47Rch5wYCnrF/1Qj/AKoLAt+t44wJytRbXhFjAvwlypunPa/05ZmbdQfcYne9GwSa9028FF+GWipmqFEGcsLXK+sLq0JlPKfE/drex1CGEidD9QGnQJT7l1ujwyMLAFje07X5z/W/6jonXN07lyumWJWTnBg7HYgK/aQAuHIeRXtkqsPmVTXbcy8HLYtV5qgOgda7Q9pih2LjaUNfAX5iwUpld0ENZVihBKbLKxTpG80hb5Gu47tucEGUdHPg8MFv+8ywgVEXdKUyjnmYkK/AhpLHYn/d/oKXMrCmBx88vdl2wqjuwCzpEQ6UUeCCumsSugRDxuJkyd6l0tguTXWOb02OtHx20ysC1hfhuIyEVsvLIaQg6ZqkOqxZfRQYF/tAGPSLiwJXQS6zkGiUJWV29xAsT2mLGP1l4XcTk5+sX1+JBvpEHiHbE/MySsIA1StK0iZkWxZBL+r5w4oVljozzLNbqksOXTKCEHFAbzRErAHsa5Opc3aYrgNPFluh4tClRdEoWXo+jKUtK2l9FCNxE1F7oEU7mpDnKjB7KLFdpXWugkh9gIJUYT2OehFVQOlMV0cq0CAdDAXayTiO+oYC2ncJlPFtlf5BfUN65NmMz67DnPfY2iL4w4CVLcyr6iLYVu3sQ0QIpdIob02zLILEFtPp7yrwFP8AiKCLox7I8KqKwtFjlsiyYD9DokZ++5LbTN9xWYt5xIc8PeClhTWYjsJRZOgr3hVKiCEF1htkvf5rMkwPPOcW6c1rK9/w8RvdarLa23FU8ZimUuehPHTRCVKlEC6ZhyAEy8R9ABzxsg2wCjyONrZWaIH6KlHbEPg8yYMJguXSwmHQfR7GOvS8dJ/UDbFSmVEj1fp5IGMIXDLzvtDB13KKpJZleMLnZ1DeIzfuRoXFaesiITxWiWLeKravJMS0sHTovMgI8FrX/I3Pwawi2txNByDaLKGdyI8UBN2pnydIaopVKBNGKQHWYYEpKSkBKQEEiJSpV6AfYqRZcuXKgotmbRA2o9kTO1hmQqvFO/06zBUc5X5Vljd5lQs4pFtm/hL2S2rHxZA8EEYjIPluR3DYSXFVZv3s94gLcMtR3Wk+KJEK83r1WZWu4iso6SsQ4iOCaZixAFVolmYm3nqe1apxgQVstm7jZNJvdJxdCdIliw1jWMpPqxBE8btFi7lz2hfLjvPe73ZdKq7rGIMz6OqCuhqMKSkCwbl1L5EfhlfZY4eAzjKL5xUrDZDOzNWMFl7uLl5emjSyeE8GQe06QsofRfeXKSkWLBvoJhChC4uEQEuFIiIiJSUlzErEEUkwkGjb0eIKceQRcpy22aguCMoIvmizW/LUKg6MFXxFxjZ2w37rRfXFNXenhLi+ZclsStQShkmvJ3wxDNjkVPlMBSrt3lM5TqwyzYnOC7Y5uKAt7kGu4k2zlXR1HbY2dYk3blHEDBpWvgS4ejsj+2AzaWl5foIFEiVLTKMweni6NowQKG4Ns17HEmG8xgqnB3Y498WMLAhdORlTdXM0NbKGyVySklYB4DCMy64rlE10EHwpZHdV2/AFEoi2qXwKY1epbW7Zh9DwcKPKE+ZoMYbRiCuXSzR00rs8JTsxSNjHSVSt+UTfWys5Qwp2ePDxleou4BeeBCp+qHisCvDQpvzvzpmbIU3iM7rd3qasa5WrHdxA06Fy8HLxfTeJCL5cU5phmibj9wIHWaX1TTfuXfE6v8E8WzF4mUuoOP8ASonQFJbWIVDpGXo292EhSI9FpaW6i4qMYS8tLnSdnQRXF7AjmtgsmWz66F8gRdZgwar8y4Z1kBoPxisPbIdniHH+CEVh2YCxHQlNEvCXTFbdswnnQNpKqm6CdbyuKu1LTZ85nSYJrR2UfED/AL8BoTvhGfUO16gCRxz9KtFPbS1DWWt3V6RvAlLQKwnbfeIv+DrMg7kxqu+wnpcQpKUCUsW9njaKCeU5KecprevAKM03JZpVlzHeDB4h04B1QILiIgYETETtSvsgDAgyzETZw7cLKYDedyDlK5SuREQWUcoAxeaovsIuHK03Pm1bIVmULhr8gx6/gmAuEMMRvFkHsQ2KmYKaCoTf0I2MQHk7Rp4S8/pQENGgxiJSCykEgaPTQgHZHa0I0JLzL9Fnniq7S9MCZTMxq3GVbB0IkGtV80opZ84LVw7Y3i4ekvyvl184ALFay3OEjID0KSkpK9AGHlDeSwQbagoz3lG8s0sY6gl7m7ZqvFRdPmDSyNndR8rM4vECcIqx5anhMkjvAwHiVmpTuR7p45fKM3nHMI/lgLQWdAEElOYCVgegiIlYGBKRBChMiFQozXUvM9ZMV+jA1VeLamNZz5WL5onC1qyaLwbJZMaoS8gnMUqSI84qfgjIsrzpELE4Yz4VXLwXdb3NEHrtSCzST22hkIv0r8RrgzC6NKOozNxuAbMwS1RYeZFTFWO4rsqb/ZiYGgkpMswloVYxLwi2BTQfrCcsxzI1A+0qfmU0pYGEua2xoqtvkQEDFWi4zHdRW48DE5IltUp5SnlKeUH1Z3MeXC3XBzylgcs3eZxQ7tWU6GB2keRA7oDdHjZuiZWzSQdtcTGoN9krPkDvO5PLKWlowO6TurbcTMrmuDOQm2MudUbq5v41ByhWEL0UmcMbBdSHqKwc481jYG1zK5JXJFco8ichOwxcWZGVDkpqZ2whWgsGoymXcbW6l+TGqypJOH4WLAoAYevfdPiH6RCb8Tnk7yueMkL3mb5gLd5R5XlHk+UefO5nezufKHJhzYdRzFPNIx4QBzG0tHuC2KaYobKlWilGozfIgy7kgyZC4zjLIrFyj9YwvEAkPpBcCtFdI2xTR2JV4nIR5Es3TdM1ZQjN0qMIRASCqmNLygGSWYYgIp5Qs3TPKN8RvlKeUDygeUsMjOYnMzVFE7DpiStdZTSjh0JapbDGlEr/AJkb7/WOSuCO+vzDw1SHoZZZV+C0l3WuiEDwHfIZmZMI+PBkhP1mtAx3S8PbeXg4mMb5YM8fWeIoCuaY5mIiMX5k+vDocWJesy1/jFEvsMO1MOsk0Tcb+jaXqn5EZgZTx+ShWlBpA5dvWyWCz1vFqr0MujiF3VLisw/7oAX6TvE+g+sLfUec9VPzH0p+Y+tPzPUn3nrT7z0p94ZfaFz9Y8sesuiVbwbP9Utx9UozxmzzyxFcVHzHvIlNSrr56ZD66BPuod+9j/2cufcT82aflRSx077qCFx5wAeVuqbrWbZurPB7qn5x0H/JT+0Ec/fRp91P7LS3vPR8aCy4o+GF4PFnIzr+FlmtDtab99Us3+qVld9e/rPQX3noL7z0F956S+8u9Z9Z6g+8r9F9Z6i+8oU+i7yufWd4jDiwn8sQuJSHEw98OuTgW/oSlxvdR38XWCLNhS4v/ZMvf1QW8K3+qFOv1dGMT1l0YROT9Ux6/VDf9Jgn5RWgNRLmNajFHzgqF33wMrKrxQ9Xnp/Yqfeml+vqJWr6qZh5qcbyzqUIdzLsWJbW+WYrwGHXaHPbQDC6HVUJKyvXmab6/vOF+8NH/pp/1yM+7RBf180LzUozzsePJiy4FX/BsHWVTZUxLI5e6A0nzWYnUfVzMfovObf1neepPvH1p+Z6g+8fVn5noX7z1h956Kfmemn5mOXeP7n+khdH6ob1W5Q9cNbkQFzRIM3JTBKQIww+DKZMZmpzGjMOEwW7mombZMCQDL4JeRLq/wCZiXDW8ZpabPQhC3GEIaSzp+Yd+O7hIt6ZaLxeLwFXgq5/n4l/Tgz9vDe8nGjHkZqrdo2TKLx5KYD08uNLL25QHax4bO8NUXYYy2+MgtHkJfXlI79hEPwaAT6REKAHGYzawfD2Xgj7o2RzlfxeIxYXgIX7FH/aZmXlp/RqbDyEHkXghHSj2RFHmq6RUKnaNI1fQT1rCfdKPgw190XuEXveJh/x0DQRsKX4jtRfiLR6ZivTF4h4mA8QW2+s0xXbKO8XeXBWKIr8Disl8Innys4H8ZZ/Th/ws/xc/wCDwP8ARh/zMV/Vh/w8/wCFz/GzbL4mVcH4zNkaiJnqOFvUMwV4ae2UIU10KKqUfL2aY/ghSnyEU/YQaPlozHkMVnyE8HWK/Eozus6vDzFPJ0FdfubMGmIAKRpe3MQ5Q3wyzaYaIM+wn9IIl9hF9nI1Ppoc9HthcgWZfwiDQhoLoCoYfgCfiaUndg1w3kIn+pUW/wCxccCE4sV3x2GDiYHxA/TMn34XGLs18rNRPtAGh4YoUzQCIWmnWjjpZzBlRu4A1FtosBF7TM2IAYJp6cOnchwl9NolOocE6yDcgcgSMi3KL6LebzbnLc4tADcGN4zIQaGOyVbTVlnZmenVfGICOlRCl4sJx51EjWyRt1Q3Y12MQu/fxMGlaQLrMTvU3WW2Tdk5WaS0Q65rkgJc6zHzGUu6huAS+sUbT1KOP6Vqo183Kl+DpXeWi8Xm0jJt0J3i3dFodmLYymdMFVIddf6meDWavBKVmZF7LmH0F4QVto1AYypz0KhUI0ktk+sDJEdW3sQYz5jsW3U6QB+zwug8x4om44n0gPc12dya9mK1uvSqkj0U0C+hAhtG5QQrtgjmmkFRStXuLKwLMoXLz2ZPRM4iyWZN6MtJcQLdTCPMVZlbY+JQmtMX++sxYXoIaxeJe8R26mfEinfES9aSTgSBPiRcdzDmwB724yOmwhLkQEdqgsuiWdLaxKOs5HsW7oy/2rU8M7UzinEQMTIONT6x2rcvhrfC8S3Gri5XG7S4DKDDde0xac0X1V2ecSkVeKRtz5lXkm/jWiN4jdUOaGQJTGFTuYtouTgRkGtFLn5B9ZZx8LxY3WOOlAivQ6FVy/StdB4Yx4KAQO/ZgNPEiXACOq8S7Bp8iODvDFI6H2j7eBLnRQvDMQLE8F+rA+n6wP0+HXUV44gxE34DmV4s8MUozJw5a0ipTMRUKhrFnGHcIxTNXVLm7novfSa7NnFZUVZrOjEcTSWRup4CZUh3u2EzjOIWsD4PrK3Bd0S6js3QTEW5IrL9i10XLP4FIDO1A95D7jErEShH3AskkCPVLjUczMaYgr5i4psZ22A2QDdy0ZycQXZz0BzU5cdLj1EC8zwpAaC5rqxeJzARxa8qtizjLGMGYMwXg7YR0gZXoLVHpusbaJUD8y5JBCd5wOpzpAGJOQfGWqk10DVLmIMrMfCiCJJXnoAysYM3E0sUC2IcVZ8Mw3p6iVUpTc52vhNOJByYJ51CQ1NPogagGUh7VNpsnQYaM3HsTt3mW25mgaH43lEy98GxYO00/oIkY5jI2+rinECkTswY0UGCYANSDrGpJFHWme3aHPMbAXtGwawj2AlDAODVUcw3kiyNmiX/AFCfrfYFEq4rjfTSaQdNZJsXsuo9dSM+KEkhZftohAH3WSyWSnQCViIB/QkqJK6KYxUqCHo6dE3i1lKGGVJalxzmVOFSOxz41FsaptC27wlmkl2dyOsxD/vTxsytUayE5d1Gz5EtjHg7iTSTHELkS1QtMMoqlN1Czss0brymhHKpcreVYlTqS0Bz0RRSN953JfmW5gDeeOK5ipVrA0RUPC5hLE2gL+USnEmRd3yLfyEMgDQFQsCG7hgjo6nKB+jMEq2TIN5zX7wcnR1PwjI/NlBviJaGycpp2QCxC0waYKLoqUNoIagLKsbGuThmzgDkNRvbfMUcyUYIVnCrL4CE7RWrIbBPKHggG/CXNOsQhSpgn3sYnRUqVElQQIPaMqB9pOj0Y9agh7KlEpiR6k9vzqZcjWjCVH0RqpIUSlE1gKhqvQ4ZlAtE6ctz2uBu4qW7rbq2/MtHlI1oiiZw15WyWrovWfc+0Tu69sazD28yKdSzve8IZ0SL+owUC1iYwwIjX26n66Onypx9cEo1+YNl+xXEzDD7VqXD21usgitA1wj9QXwo1PGAGauCBl8JnDz9+yFSc5pRKC4CRthBugkK9xHGGC4SIXSXFp1B8MYiyY1uXonn5QNY0QIceBHBSX+qjqvRYegQfoE6Bl9XpUTodBcD3V1o6lH6aGkwZVjp6XE0SvuMzwjLBomPv7w6MeODNa/FHBCH2fo5xNQX+8sxAVpLB0ZcuFirl3UwpghyRri3GnOiZ2tZgNluacbzDZPZCwbrv7Yj9maby7fnQQ2YekEyltINl9QnvQD0pPKGYZR4yu8FV0UyZsyW064z2ihXtS5UCuq1K3N4mI0XHBixGwMil7G3gHESiizj8wc6t6JKtZupnBsMoMJxSkchnwiLbQRIO7WezPjiVHxyWmFO/XVyzOOSr5cCt1gDQih7HHsPdR1Q/RREqMtl9LfakPbuX0P3pQdPS7UFJlYYirEybTz4iA3NWY2qyYdZFu5Xda/MrsQij2g2+Qg2nl9YtXflBW1YvsThhpcxWR2jGpnVT3h42jVLfWWaGVEwos7Q5gqR6hlhvnSF+LXGdmDG9sw52H48Nwo09pazcyVEx/tCxN7hiaGEsw6EFZUFMK8Y6YlDDomioTkXaCqzt8S/XFdtDOhhoWXcPqZhiVD9S+miFoKKJWDEaqlmjSPw4p1YZgs+gW0Fl/EXw3ahbgybGDjcqUWOobQDleETMV44iCp9ww0BC1tE0CZvPgAhXarRa/uLMBSD7Y5ZzTAr4QWseEwE7ksi9KlH8NiSmV1plPSpTKfZep0uXLly/wBOiK0T0sdIgYBNGbVVFbLtvyaPnqmbe0jlbq+8cgs0QCOsWnZk7NuBrsnWxxcApCXRuYVGWaykE1BhrbNxrGj4sBBWq1XqnX4lFEr3eLG0lucDWCQLY1ei98uZYiVpR9zU7XxKjJFbcafSJUCi19TglHiO3NKpYnSL2KZRjPAlGNYF+yUqTfKCpqX7Zw8QO48o/EbL9rW8kyYTYWqA1jgQ1lw22mMRuXeasNDHEtFrBynF/LVXnHTiNNUyOlyeJLO1mYPa5Qg6r971Fyh9gGtMPcYxZcZQ8fpLTVzd1brvCXFePpDOTcspxDrldiMlISzvFQzwxaUl3qabQMWxRgVMDfvHKYYjtheAzGwT1toGdvOrFgNhA9NvM5S2RY3ciMGWNZgzL/j6lSpR7a6KlQOtSodb6L63+i+DpEzUjSaHomUxrezXiAk9ad5aCTT5XZPq+6bc6XGGNo2jmNVoFtgIfAurdjTrFPaVzYYy6YeZmfKy6d5emgyl+dVUcZjrZ0RYxWp4pXnILuka/M1zwrmq+uCkMVF5UiIamnLVWdJc8isaMmezCg1oqc7oteowpWrUORLbBY2rh3eUCsAJF4UTEDaCCC2e0DEtUuwhnJQPiUIzPymhgmQvdPAiVXhfheVBrtFAMu0p8aZIe/QIGkqLs7R0lQSDAbrNw6OmeDZVKDmjLaZxxvuiO2jOyC0VeB2hwSsoKy67cpiwugirrlYg0gMeULsoXVBv9DrLg+9a9i1DlHgyzBFBO7zekrKxC5BY13EaDIM7RajtjKLFTDIiMlGu8DEvKCfhvFMTayeXEGx2mtJSNBtljcq8SmPhIZlpGIV8kavwnBHcxAHfvBQ6kMWHQrmj9S9bJZ1Llwb/AI6dFewZZL6rUccRbpqmOMuFKZdhMkxK3cWib+B2gCWPoHmpYS1S2viBlAG+lmkYb0tlmKNnaGDtp2dniDwkYMalsUpAZ90EOQAqjf3/ALjR43H1kCWgiyx0z6rQcVDojpZyZ8owzcPoWzCRtq1FuxFOe2r/AFJVXphjCmNSO1rkUqEFErBVkBMg6grze0YXUVlBfZlJW2nGl1+TzlICN9sIsVpapyY3jePUQ+XdK4+EBzWDUqXSkMLBUbkhiBu54uWASDJh7Qty4jliCj9CTSC5yJcsl9KWoZOl9EuKJjrpGTB5aEBPzeXeblmvDSafQ3TvV+cwmo66uOzGP93gZ+IeBrqXlAkFXRdvfWVrHLQIXWLeevTFmKFmYrVS47q6NjBi/tFmgV4LKxnMON67PMZ+01RnebAlagwnvA0fof0n8enqV1qVzLXWzRlhzHiOkrHGq9oqH/Y4XjzmoxVLvH3O87B9TMzOModG4dFlM3I8QiNbmWsKjOT9kAKA168o2gJpNpKDMpXaGks54EzwcgA7N9eUUEorK4bWsiq832x4y7ic/wDzZKvjyX+VZqcTUqbpxB4rSnEPnpyFz81MtiFOYOjyjBlBroTIbhKSsa+koIoxBSMQ0XGkI3HmI8KJ9dkNUVy+GSIqry903n5QBihp1Y9U5YdC6cwIatEtesr9TR3RjK0MJbmIdELdwxEuC6qgSzdgy2gUbt4Aq671B8XIDleb20No1LVGI9X3qrSEaLGGyrEvNi40VR5D6yurVcGHM9587l0DeIGJVWSw52muMZSUn1gioWthBtu8eLxjEHp+wBBKjSPay2E3wYl9P1J/LD2usNegXiaRFZmJLBNXSZR2hPHRvQl6c52byGuvfFQAudTVNeZc9C0/1LNEtVcdnQdJqWArUBl9rICtJoiOjcuvthb2iyWDpgiNpjCBWIW3qhBjxAOq0QOttoBoAqiXBAFk2OW0v5QBZHoNFYlFNZnSIaNjC1njGuC5a4d0jRiA7RlhzuEvY+JgleUFpclHoLiGykBAYRumhcKlF2IrLle6uXcnl0IahHxBuLJUIGv+KKNa2W2j1xw7v0+OnxFjRdZYCw6Tu9A2UOCFJCggCofiJZGL5RbmO0dZLO4hG6csCOHy4V/FposrAOYQOlwCxopZobiExWO0pqb2qZEV4zVX709idCGv8Neh0Pc4rxGuUuIQPd0HSY1ROAr6Rm1UmDm3eNqzObYxTm3UEcOrpHGcuYah0jDMuCszudFUMBfvmAFEsiUVUAPag6yhEzqEY6KFwMyRupqO9mJYPaZQdZa/HhBFQ6Xhng7cDQfBYgkjqazW4vtKjp7hL0vJhmIJ7x2lbDu5mGB2eC/eWT1qMLEzXviiq+5pL11fSKdM3B0ebDQBTFpfFIM3KFzGo+r8Qg/0FaziU4yxjwcm/pIy93eISxmUlKtoNDrhxAGkdelEzZZM8AmZQE2ikcrUOxHE36rRq3ezvGddJmhjsM7V82EGnb4Xf0TBYU1ZWY2Y3hQrDBb+o9CGv8N6HQ98kDQIDtizQy/HPhBxozWtbyg3vu9Vk3NmITcukQNe9C/kAJR1Arte8bs74xLgkHxUm6ltle8shUQWNulZ69EXpraI9SNP2Jo/SkhbpDSN7dDZLHROl4sRRO5GjmamiDgECxsyohuOG+8KFQvhWPmPrG4OKnMNZ946mTMwg+H4Qa7XJnNC9fiZ1z8FQg7YQYNrCwXg9TtHL8zT7ghV3xxWNA8HO0yFc0j5LBL79G0TJWBNMmWegluq8zCoScVQqaaRuxalH7JdV0350mnSsy6U8iPjtYkANZv33lXugg0DbWGVDwRu5BxAkQFXl1jUnWUwi42ZcDQZYruMgNJeFIUHthl+Jw/Rgc8iZuBWJbVCOky6RDvNXR16boPtMBMouIoygx0LEhm6DJm/oWYogb+W+hVwXnzZvYwilFa3gI8VHNTV07RzgyfkfiCTV6e59jr0Ia/w3oSotRBFeiabQ99iFzhyAJNI/KVAYbFy957YsarxafPo12M1xC9eTOEUporFGNzUPyomPlkG6rlnAcmCrV5irT0hG8WiJPKjdByTUUhhUUUTD2GCLUTJdZvBDB+qCL9l8pE39TZBNKfCCKjMfjWARmwvgDNmlS4eh6qF2C/EHimY4FUtOIUf/Bx1N2JnAK2NUjdiCNM9Rdu8FLyMwSMZIOI6K4OGuICG3Zo9HhiasBnmK69gXTB0OyoPCPyghZ9wvgcQJmC6NytiSH0YWgMmSMN/n5j82JCLH4Y7uNvcLLjW2gkHiZUS2sinNxUJUs6yYIPYa7UxaYbdLt1jFbxTNwbk3M76G20qwVBDrGkyKqGOgVdFW300AQuuk2rG6JC8DpA2XE1QsLczMMKUsxhzdXUBLFA0ecz4H+TmKGVu+7HNy/mLFk5zK9v2ZnzS40TXiU3EG4ep8t9I111A2WRrtEkB0HEw2nhl3AuXgfw6lQ6C5km5KTk6QvtrWWL7vxk4YNkm7lauSvVzHFCYrqqLpFwDtu8n1xEkAgr0Yagrxwx+QITmNquW6QKOiXGfDAh1qV/BNf0ZThS2CAWatIDoIYMFbJL/AH5WKyAtOLPuSM7wOI8Avi5lPIzQn1e5WLR5RXdSWlOqrqzNitwtaAPpMAxm8XizAWTCbYkwt5izHwzxDeJmGPi8ony9sFMlW0pSC/gI27uHtTK675pTtO3lEsvxdSXXWEwsEaUw8yV+uwUQZY0Qr/FoBUwJerApV8AsUI3F/Z/oYGch1bNZikl8JF2YQxSX7xZDSZrKxzNPbfudImmCQCHOBEGbhobtfzMwajbuZtUP6eKaKM+N35ectW8RrusruJiJiIChcwGp4vzTUq4Te4ZmyC+jesTDdMipRn2wQ/lJYMYYYjURBKYwTClYNpc5UBoc3Lb1xuuVmqFQ80dt3EPJT5iqIp8mdmyyzIkxpAU0bg1tFVl7kypcF9lRK6X/ADKPYjZuNuJ2uM6UlaYIlmywHATHVItuxtzkj0usFk8R7Bbogg5yj5EvXqZT8zElBoO1m1PtMCfOUqALJmUHEVNqiHpCo69XHQZ9xjOiMwaeZOB+fq7zatC5OWXFZRye+1x5SpKzC1xKCtErA9BADaO0RXng0PV/Wu8K2xlKfDhzVjnRgGFTEKsOis56JfQfygdLsh20TCxu83Ho3VwMzJ92HhNYeP8ASFlyJrKpgJVmBwzYmHuyo9pe8cCA7O92LLmMmmi8SArQIxAakPefxr6mntVTYEI4IF3jmU8kSynQLiHBOBAKEZHaJSqzAqojTELY7dcTBCajKdCIQzKiiNHjdXuderno0Ye5C4aQXniUfY1i7AaJ8TP1me8Yke55lagdkK6R+grQ5IMpXCfaI7BTwM1ZLrbAoN8RUKkOj1L1h/LG+p1KaSq3Gz1GDMLjTZgYw6DXMwM+FohO34Q2HMTC5cq+mleDxYiAVJuNcQFpGuvLvjv0wCBj3v8AIrqe1LlHE7HSK7QdnuQdTpuyQMDqg6xh2YrBtI3ztwTR+ipUomPuGNw6CrpFmsE/Hy4PKDx9JuxriI8kwjtNBUHIRM1hxZ+LiCuA0FDjklayhc7s10dyJVoQKK6NGXLln8lGMwqU7jcA8Mf+LXpx1tjTOHXaaS8bebwliCjo+1NJJUkgrGIZ4KPgPmwQoteqt/Fi3XXaaCywGk0SaMI6wPpFnur9Ky5f8GyU5lekD+4b/VpEwDLJ4vcYH6VVDNe6bjQCtgbNNoJocFDKrDTDJ3laia1LbFwBX0grQxeZNNxrgvdZrAdDAuzsafHNtxpKvc29kDId42ihqwTRiXNOoX8a3QnTEUrJiPYholuWxrTet4mion5wn0HwwIzvA6c2Kdy0ESy2eBE0EGxforbvBk2aw0IIXzAQbwlmg7lAzWBvYxDc9B+q9K/exist6l7QeUL6Wy2Xl5aW5gvMtlsVlvMtzLcy2HtYuUSLQYJmntS/as9gRTUXTNoWWMWPSa8btc843ly+G2E0bXQcheItta6LUh8Nr2uB1YF43h35KbIBHEJbmxjk3T1glJ621ItG6tmI4pJC7mIysZZojLQv+PNdHrykP4mYNa5D2am+rjEyPahRdEd8R/iJNXtCRddoKQnnUDCaK+nVuLeJYWETwYcbrB8YfXdDSvjEQZd7UzqV0CqOhqAZailsH5TSldGVBv8AkvSpXb2Oj2V7BUCVKg6V+mkr0Ct6LDede8MZLqPKHQHcEVEeioljSLfnfQhjCpqIvdUy1aNXQ57kc7UNWbBhaIy5YSiULlNNF6a4iXs2vMCoiZOlDEYaQx3Z2WaA5i2HJZ5QxKgcUgXP5zEVmCoyuRK7B04WfEs473K09ruKW3HGe8VjhFFBbDLLUsXANu7jyz1VCf2W73UXFoRELm9Kr3uGkeGC7w07qG9umDsuneYfBJijQJaEG+Ap0pNI6rBVoJl0ne7KWBBospl0RXpLehgt/IqVK/WtdDXpccwOlkuX0Wo9K72F2EuUSmd8IZ3pC3C5ZjFypgGDp2JrKmDHVAtUqoZrbtIK52YdrKhthC3rd7SpUdpbyNkDomzFGbGw7vGrGdLlOauKEHbVxG7uqJM4xvqwxbh9AQT/ADVCZi2CbRCVUaDkaSUbsoP+nRfhiM1+0scj/wAn08FTeuXLpeCW0Mg3Ofx29sMx/wCsbYKaJxMETxME115A2LbXD4vMxsenTfZNSa54x2SAKbzTfcEG7BOE3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)  
-Figure 1  
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-A light ray travels from the light-emitting diode (LED) through the first prism and into the windscreen.  The ray reflects off the surfaces of the windscreen at A, B and C and then passes through the second prism into the detector.  
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-Suggest how the design ensures that there is no deviation of the ray as it enters the first prism.  
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-[1 mark]  
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-Suggest two features of the design that ensure that there is no deviation of the ray as it leaves the first prism and enters the windscreen glass.  
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-[2 marks]  
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-1   
-2  
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-The refractive index of the windscreen glass is 1.52  
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-Explain why the ray follows the path shown inside the windscreen glass in Figure 1.   
-Support your answer with a suitable calculation.  
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-[2 marks]  
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-Question 2 continues on the next page  
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-When it starts to rain, water droplets form on the outside of the windscreen as shown in Figure 2.  
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 
-Figure 2   
-The refractive index of water is 1.33  
-
-Explain why the presence of water at A causes the intensity of the light at the detector to decrease.  
-
-Support your answer with a suitable calculation.  
-
-[2 marks]  
-
-The refractive index of the windscreen glass can vary by a few per cent across the thickness of the glass.  
-
-Discuss how this variation may affect the path of the ray through the windscreen glass.  
-
-[2 marks]  
-
-A different design has the LED and the detector further apart.  The ray undergoes more reflections inside the windscreen glass before reaching the detector.  
-
-Discuss two ways in which this different design affects the sensitivity of the sensor to the presence of water droplets.  
-
-[2 marks]  
-
-1   
-2  
-
-Figure 3 shows an arrangement to investigate diffraction.  White light is incident on a single slit.  After leaving the slit, the diffracted light passes through a green filter to reach the screen.  
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)  
-Figure 3  
-
-Describe the pattern produced on the screen.  
-
-[2 marks]  
-
-The green filter is replaced with a red filter.   
-Describe the change in the pattern produced on the screen.  
-
-[2 marks]  
-
-A diffraction grating is placed between the red filter and the screen.  The diffraction grating has 500 lines per millimetre.  Light is incident normally on the grating. Figure 4 shows the arrangement.  
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)  
-Figure 4  
-
-The wavelength of the red light is $650\mathrm{nm}$ .  
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-Calculate the angle $\theta$ between a first-order maximum and the central maximum.  
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-[2 marks]  
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-Question 3 continues on the next page  
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-In practice, the filter transmits red light with wavelengths in the range $600\mathrm{nm}$ to $700\mathrm{nm}$ .  
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-Suggest how this affects the appearance of the maxima.  
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-[2 marks]  
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-Figure 5 shows a simplified catapult used to hurl projectiles a long way.  
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)  
-Figure 5  
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-The counterweight is a wooden box full of stones attached to one end of the beam. The projectile, usually a large rock, is in a sling hanging vertically from the other end of the beam.  The weight of the sling is negligible.   
-The beam is held horizontal by a rope attached to the frame.  
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-The catapult is designed so that the weight of the beam and the weight of the empty wooden box have no effect on the tension in the rope.  
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-Suggest how the pivot position achieves this.  
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-[2 marks]  
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-Question 4 continues on the next page  
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-The stones in the counterweight have a total mass of $610\mathrm{kg}$ and the projectile weighs 250 N.  
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-Calculate the tension in the rope.  
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-[5 marks]  
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-When the rope is cut, the counterweight rotates clockwise.  When the beam is vertical it is prevented from rotating further.  The projectile is then released horizontally with a velocity of $18\mathrm{m~s}^{-1}$ , as shown in Figure 6.  
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-The projectile is released at a height of $7.5\mathrm{m}$ above ground level.  
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)  
-Figure 6  
-
-The range of the catapult is the horizontal distance between the point where the projectile is released to the point where it lands.  
-
-Calculate the range.   
-Ignore air resistance.  
-
-In another release, the sling is adjusted so that a projectile of the same mass is released just before the wooden beam is vertical.  The projectile is not released horizontally.  
-
-Discuss the effect this change has on the range of the catapult.  
-
-[3 marks]  
-
-Safety barriers are used on UK motorways to prevent vehicles crossing from one carriageway to the other carriageway.  The barriers also absorb some of the kinetic energy of a vehicle and deflect vehicles along the barrier.  
-
-The standard test of a safety barrier uses a vehicle that contains dummies.  The total mass of the vehicle and its contents is $1.5\times10^{3}\mathrm{kg}$ and its initial speed is $110\mathrm{kmh^{-1}}$ .  
-
-Show that the initial kinetic energy of the test vehicle is $700\mathrm{kJ}$ .  
-
-The test vehicle hits a steel safety barrier at an angle of $20^{\circ}$ , as shown in Figure 7.  
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)  
-Figure 7  
-
-Calculate the component of the momentum of the test vehicle in a direction along the line of the safety barrier.   
-Give an appropriate unit for your answer.  
-
-momentum $=$ unit  
-
-Immediately after the collision, the test vehicle moves along the safety barrier with no change in its momentum in this direction.  
-
-Show that the kinetic energy lost in the collision is about $80\mathrm{kJ}$ .  
-
-The steel safety barrier deforms during the collision.  For the barrier to pass the test, the test vehicle should not move more than $1.5\mathrm{m}$ towards the other carriageway.  
-
-The barrier can apply an average force of $60\mathrm{kN}$ at right angles to the carriageway.  
-
-Deduce whether the safety barrier will pass the test.  
-
-A different safety barrier uses a solid concrete wall which does not deform.   
-The same standard test is carried out on a concrete wall.  
-
-Discuss which type of barrier would cause less damage to the dummies in the test.  
-
-[2 marks]  
-
-A loudspeaker cone is driven by a signal generator (oscillator).   
-Figure 8 shows the variation of displacement with time $t$ for a point $\mathsf{P}$ at the centre of the cone.  P is oscillating with simple harmonic motion.  
-
-![images/1b51321d182d4468f445d86a2bf2cf5aef4b47cbc27ffdf69d55b1c089987f7a.jpg](data:image/jpeg;base64,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)  
-Figure 8  
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-State the time, in milliseconds, when P is moving at its maximum positive velocity.  
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-[1 mark]  
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-time = ms  
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-Calculate the maximum acceleration of P.  
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-[3 marks]  
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-acceleration $=$ m s–2  
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-Question 6 continues on the next page  
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-The loudspeaker creates variations in pressure and produces a sound wave in the air around it.  
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-State the type of wave produced and describe the motion of the particles in this type of wave.  
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-[1 mark]  
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-Figure 9 shows a practical circuit in which a variable resistor is used to control the brightness of a lamp.  The voltmeter reading is monitored as the variable resistor is adjusted to make the lamp brighter.  
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-![images/5acbfddb641053eb041bc9f7e66ff93d5feb92e11e3cca9d194eb37c8dff9a90.jpg](data:image/jpeg;base64,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)  
-Figure 9  
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-Explain why the reading on the voltmeter decreases as the brightness of the lamp increases.  
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-[2 marks]  
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-The variable resistor is adjusted so that the lamp is at its brightest.  The reading $V_{1}$ on the voltmeter is noted.  A second identical cell is then connected in parallel with the cell in Figure 9.  The new reading $V_{2}$ on the voltmeter is noted.  
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-Explain why $V_{2}$ is greater than $V_{1}$ .  
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-[2 marks]  
-
-# Section B  
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-Each of Questions 8 to 32 is followed by four responses, A, B, C and D.  
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-For each question select the best response.  
-
-![images/046272758a9f601e216ac9000a79e56ff1f0c83747fb4a54e9b882acb08608d1.jpg](data:image/jpeg;base64,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 
-
-Only one answer per question is allowed.   
-For each question completely fill in the circle alongside the appropriate answer.  
-
-CORRECT METHOD  
-
-WRONG METHODS  
-
-<html><body><table><tr><td></td><td></td><td></td><td>女</td></tr></table></body></html>  
-
-If you want to change your answer you must cross out your original answer as shown. If you wish to return to an answer previously crossed out, ring the answer you now wish to select as shown.  
-
-You may do your working in the blank space around each question but this will not be marked.   
-Do not use additional sheets for this working.  
-
-The process of beta plus $(\beta^{+})$ decay can be represented by  
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qS5Pk0XKsxz2lIpDNmM0RyXhdWQzxSsDP8AFW0VM/skSU3RSsG2cVUonTA3iueN4GcsuXhuZb4K5jqI5SiJlwOM4Dv5xQQZRMBoC5PTIqgJNIS3bis1z6UFIposlxzQDB2Mh5WHixG/g4Jptp716H502o5UJtZ5iB/MB719w8w/GHZnxXITJhKQ1etDSD62WWLsVBQvwQcN92r0+AVJcfHtQAinE1AxRHXyk4vgqgS1Bs/NQwdnWK0qYhlBh5vsrwyt2l/KDqREAwXCJDTJN2Cocfiht2Qdlg6FxmcVeR/NBcJQ8a8Q1HmBqtCgZ9v/ANNV/KHIOFZfBNdTuV2YisG7zVI5WGBJxhsqYGozlEtTNVYAzQZTuKQIY1mjgwWEzHZ2EUVKHw0CRPFUoAQfDR9Kz3rYXIWacDKbrpeJEqgDdCVohy8tgakkQhj8JUEReajfCBM3Vt4lld1qfb3UMtY3zXl9iLDdPlQYIp7OasEtR2vrOU5kkkzFElBGoMcUiPwrJllCenbdIo7BWSI98Bctmpi8JcYYbP4mkc3KdAJjybxRequUH8oCG7OqMPrOEQ4iEapQ7gchEgEwNuaqVMoyWzewwdFFCSnNYk58V+Sia5E37ahzVdVDrUyuKohlNhm8N/ahctBhtK0DUxNE/RUCZTuoU1T5nUnhQ801JE2cx7R0swxqRomV3WBaxzT4XX2+4ARXXDUWG6+3wFkcfBoSVkmvlYKMdakcCSI5SXNfwYoSI/eTc9bnXjdGWdWTBdD07HGdI5UTcaRTJdHpckMcJrcHBMDL2qRjAkPoUJqtAwTuLMnR1XLXeypCqTkZVyUbHeASSfLqhSdgeOk00A9C7uAqKTFXiTTkKJ0fSgpP4+1E3Y9vzXPYMhMTihxPBkcRD0sK4IZgBBi4WLO7ABqGCXxUQMci5G7Agg9aJNNSkloJ50Mt8UKmTIISJVDYnCarO89KIHouvtcsOl19vsoNtl0KWR+bHAT61AoWDLUH7Aki4ZX0ulY9KEXkRdrSboWkoKZBfp2LUEQGAQOCZfewBzxSl8etYCjdG6uBJ9aKIzUsi8xYY+AhWhEcyOakZuVhAby2F95GcQEjbzRov8uCJsTL8tBoGVbtKCFUcvpSLQia6EMHitpqYFrqIvQoiSM1CSSSSzZUON1eUT6Umaw5LDrZOfzZd/aoSnm5HsK0w5UBrEgb4a93SkFl9kiiQVtNJMjzushkCPYsXiUro2ZjcwN0hE1FWKdLsHLGiZ58nRWmAs7rQLVNgYUUj4BWhHcBLeGWkQWwNZ7XcNCwC5eEVUHnikc0CRaYk6fBQy3jqDw0skzWKxPNOIO5gWj2JfajRWbDMfmUxRIZs52JxTA6eaAYKkkVsIzdWXmybh0O7DJGJNysAPLc5D4wYE5DbKaoF3roGGoTmTLrFgwQ+inCM51YgXhCPoLr5kHFCMDpV23I4Dq4E0aGFujmwZsoBpA8fzQ5YwPp66pGWEASFz7LcHClO+n/AGmOpMdsdWXWtAtjoViPsGall5v/AKihgLmVnNYx0R0v+WhXjLvMk6uzWv8AEmIDjr9SzZ4MRl61RXDQjvt5WyzzjegB9Zm9mooHN5RI1+sodiZDjgsTQoYyfBFisQ7husdIJ3VkEObB3JiYbuYx1z4KaFxJxjMlCMLMJqjMKzoq6FYCBosjp7APRYYKwRK4JO0sZVEhC0RGnJ7ZXnbXUMBnmatiOz5H4prD6WHVeoUPAetGKHVWoRWHGJ9fxYFA3PM78h2Ke+j8JzGDTGVvTEMcDJKek0BONFIuXTxCuSKBArVoTFTFo2DmQN562CEyyFiMyewoPrt/E4hKmtb7buO/CPZZcnkKnQxjP4sCEOOjsDLtrRRxeVqkz80HDZHVI6C4Od1Az3WoJIyVjwOkVCejBugRJxcCBFkYP0auSb4NgHor/tI1M6r72RBnWN1QBAQOKNS59kaDKLpD4CWfNUM0nE9mKzqsjhta1v7wFCY0SliJetXnIEgkz0rF7MnshDNmBWTm9Ao/z4uLOvRYuoqCJQ3WlFLd8WhCR6VpHOicuKRlFU8E9LHx+lCYFmGh8vDJUuOuI0pc1KQZ1xTUNRsB0uIYGpwC+Gx+R1qBmDwvK8VfQFzRlNzrBXx0UTMIBIvTOLB25Afcrh1BDGqOnhADMlEvathCBuqgOjdaMdbjiC+a7shAeaG0kx0zqLLSFQoDobN2eUVDg6i9WgmmmAhD2FAgVlGBddiga56LM7Piv+PsQOyqUhhrNlmlufWpSH0pmh7UIA6diqE4zR4wqFpTuVy7E1KFcba1Qhwh1oGfOK2OXwk6nYQ1mox5+lj2KpRuMvSxGAZITFTXQClOCT0rR7oHxgcZdWRELXNLM87p0iut10ehVDbW21kqaoXwWA0WdtyGa6k0b7AENHkTEMiDzBZWmrw2adBBjzY8DmTK0hJ1dQKDamqn+rJ4GczjMXERotAknCWjUADBs4Tt0xwUIyApjwAvlzRic0K49KMIk0zcmDy2XQkYl7TwnssIzQBOldPAbb0eYCANeLnx2vSEcefXVnH8YGYngSgAoag+IObGapzrtQc/cdYrWZfgAgM3BMIWsVy6FRnsQyOtQFlwpZnMlrAjiF80FNQ67JCSosN1vWoAx2cjZAFR6ubiCAEysHu8UFkjZFka0ww0cnEPaKm2Tdw/5yWTl54PFHQEpd2WYycUyA5WJN4qgDZXKARt1U311kN1AOjIGEZ/rFA76TH1aU9CoyQTHbxcY6gjYTRUMOAO6fn9YODAall9WxRUwIsrKJBKQJ4Exn1vEXSMkt1MydHWi6bGIuzObqWwtaXguAwFn4YxLmji7krJiR0KpijrUsmtkKSJBVMvSpd1ScWPyPSpkBNzKFon0WDLgN+1ToZKdV3r50X+O1yur76gS2AiyuvxVuh0DFlV24jLhAdW7ap9jaQGGa6jOz6UTTM9kCSRRvEUAIKpbxd05StAhqBaEhKQyMki6S87gBVZc8Z41RXIiogIlMvOVvvbQdBLoiaDcF0yzgNNgo7pxFJD5ig5YcgEB5hbLLcbhypds+KpKe3hI5X1mjzwOswoMiSWdNXKQ6mBMwp5tQDFbAVZrZirysMg4AgB6U/2jLu00johzXfAq6GRlKXARNKGWig8HSkCC4WN+pFhAPWOzQr/AMz7HBdousTXf/bknx0p72FEXGxMPSkjXUlaDpxYDR85s0egiwYKEEfdhMT2EhX/AO6vRKrSSbrMmBig9AfqqnOVIwUOSTZ1sCJTuwPYZpQqoJr5fiszLV8WRB69xJFjNUh7IIB63DOOCg+INVphDbTMo4XNC2AEBTtckql6O48WRhkxvJqjKlixw9gqFEXnC/W5zMVU0BGJlrFXvvLW8Yyzy3YAheovwaWXpZKQ80moQZueDMcNzzrZnTto+lEaqW5qXNk/8UTSh5vioBgs51lVhzZSmqZTJRdNk5+SHdj1aA182mO0ppsHN818lcttl6tTA93ZF2Pi4O4Od0sYGQJJLEEfRauQTx5CBOpWD4XPYSRZeKAdiCMtA8998NUyUL/LRBJZc5PFcl5pKX5ek7qAscnNgWIuGYkGmTfK4ipj2NgkT0aSJypUuRqH60GBnPz35FltSd2MxN0QmkZ5NyU8dABXbpRf0Zjqws0ZRuiBPQqYqGKONRNyOTHNSBgqbFSmbBgrGmjYFURLSpnr8dINwSKhBVHLVTy3Q9Khq+SindNfaQd2PV7XiviviqeK56/N0eleZ/FYj/HYSdRVmItnVdKjKSkDJIrqNGYxmE8x1V5agi6CgtCxTIc9vFfFRCSosDZQuXpTJPZBha4PFZ5tibDSbp6DlYmmX2sEvJe6BjEw9aobap5DAEPOh4OlyJ9BT41XHU3V7bqIIzILmfLY/co/ioZciGmRziaKApU4lp+Kogy7s4MVTh9LihmnEewCGrSnfcAlZoBqoJDZNFalNlha+QBEVFf5VjiocZpgiyFl0qTKfZ0fSt+zNmqN1zauIXPaFxIMFzEyXN7CeEUqJlQIzZOhVe1dOp/0QXDivDQAgLI6e6CQlXZgpqCmIJ5qTUTBGVIRk4KT7TYNwuJeKyOKaOaFhsdK83egSr6KO2vkujyK9Jo8+Q8WVxBUoYGQ7zuujcXk5BcA8tmKKMXigkU8lZXilD/4bCmeXKDCdiBSrwjm5SFIieK5YaKb+cDsqjP+KD7EnFANH3tH0vP7KSRRt70i2XiK7JIxNTgSIJ62XllI5jTOf40EkL4iEB77VaYFBUATmhJ/jtjJJoQO2rm6pyrCJq3SsiSAcUdNx2bJqhAwZDNYevG5YAwszobr+CwnpQOyy2dcFYUITSG+qp2XaSBtIgPRQUONSnIHol06dUG4Kam0OytKtgoOaJSTKYSkxGYhy/GYQIoSweQHgQPevQHnZOpUEzXgLBg1UA4axs4z/f3QDX2onVFwo2rjW4pjZVc1NQZ35QjhxUOBwIjMaMAMS0IxUJQADilo32FJ7wCLoqQ+qAC1w+c+lGeMPeos9BJInGPevhaBWMBkgc0bWWo7ZCYdTuzWc/ZwMd+M2AaHQycEqeda0U9kXgGhGCEvC3D36Y6tskMqLujBo6V7CORTyjyNhfYhaJzEU6jaOJrHK+tcZeOyW4HPFGcF1+rDoxhQENR/4qDDcYlyZ62eeFiE5BmUCNMtaS6vkVRmIgeKHCibsxWqG252BqILzDVIC9KSq7YqZY41JumCYAD2Ki0AHNZIYBkR0pPmJBmTlMhtbsTMj1ORYDGwaa0e5ZxiiE4Iiv8AVQARPoVmboHU3Dtvc7qqheWLhn6CuhC22EAx1oQgCPFWIyvSrb/FMwd3I1BlP1iGM0AwdkkimnxOaBq0S1xosUYE9zFkP8LSmrRldKbCSUrZOxtR0mBDnFIQdL+jNfDSpnh0eVQ+11hki6soGGcVi8EXPpo5U4/aI9rmFgD6TYAehVMNItLIXiTR5Ec1zIjsgSErAEBU0eWSCDD6+96gYF1TWa6xcz+W7hfWysl+xrtBfsrBLXpL5qMk/oAKx2FCwlwwlV6z8wVCjoXvWW2F0Sfqmtg+TcQbs7rcSJFkQEKBuYiTK5la2NXyOckJp9EgbuXqI+2MqyGobsK0iRmBEznD0uWQA+EvsAtbENQwVA+Jj3sIMyR9bgCjVwhjNmgTnrYS0pEMWIS60UIp9a1B1uS+2xQd9H2N++j++hZSE9gJUVhOetDmi8nxfivgVqWuXCkYIarzMCE0Hm5mcMjCnTkRnF5sAajOLLADIo3MBQQhZyOhe1fdhldkYUtdDWuABLzKUUSIYOK5l6Fp4R1nmogGNqIB4rcYfFSwhnrYhh9KM5QQDFYL+VN67Qjr4ar0ln0LPoVb4avsb+3fQ9P6qgmqu6pJ+yIAu6ripM+k0/ZI8aTwMaAUI2QA8tPiO8EA04ytEoNA4ACPFTDy6SvmYeQonQRIg9q0lkFHmYfpWBRk0BklcxzquITmCIgCOLGHEUAIK5Bcxt0wVbEy98yxmKnPw1D7Gv2N/bvoen9V8dtff7KCDdD0sh6VWCv5toWYAKeQXImG7J2njO0AbE1HmQXAFPrUIYN0pgMU/Emhkk0C7OOdj9RmkPMRR2TFny/zQDB2QYKiw04npQli6+HD7Gvv9jZ9e+h6f1d/btr7/KTqdkcrpuh6VQ56U6iNgzVRRLZ5UD3aBiTiYgx5WZywNlFGXqfiZq8k4rR/HDJqgyQdVqH6YjYZIasJaiZB9aigLhJaelCZlEgzZOp239rv7Xdd/b47+32Nff7Gz699D0/vAGChU2Z7KQwkN3TKUlmy0XOywwwP/wApEzEx8UE/RTdRZHyQZb4KOdV75ILKDVY7kqFPXrTBHYwZu6kkWPVohjsCsH77H5rk9Fm0Tqq6JRIEzLrxWbxJgLICWYsAxiub6KIKR4LFoNE1HjxQdWQDPYyQVBls4z8PBQDB+6gLBdXZwTZgcj+bzVzavyQcJSqzMyM4OSREYxtRc/JbAibcEqqxYc+omPpeWz7hpZUc0nMaylbLFEFg4/fvjtAGDs0cWEuZkvCfgtTvjW9ke38hTD1HRXKa+jNEYeI2wROeKiS44pwtwS1TihBH7zV8lk63lCi9KcInYKINYyMUsEwFdJCKKgxHNClIwo2GxwXcAH7AIqqZEwlM1YnpSJnNMZoAY/fJMKjOVShLUeWyoGrCe0xQG0HWqALhyzqjOmgTOwIEKECM1LAxkoiBJg1iWwrogUKuNKTHqsBout1/eyansa4z6WQrYS9P+K3/AAWQ23CWGEMNXWjupKa9Kj3i4BtkQiLO7IiEEkMaDiygP0KRw9LIufTvAaP3osM98/3Yq4Vyx+aI6bOMou2ReSdhxNY1HCtLnBmVElAIhxo39Ys0ylnwdgE0U/8AlUk/NQy2fJREk/ZKCbL1qknscZzRkmKKiASy1SRiDSlYBEAMqWELjaWpDPkpq9i4BSHyw1Lym2KI3ADqW4EUj1oMiLtjsJDxUe6o5fPd3Smf1+rvs4YoBg7QM6mosMjmtiogdWChtf8AgcdGIEnxWoBQgqCyyYDqzFqJnLRRqiz7mOWik2BtWFz9KymuqQJNJCBSVlYpBXVCAQa8FnHMZKcWXNEEl5dx5PzcV80HDXpaHloBr9fo+leI7OWe7D63XMdVasc1HpNcNA4kYdCYPNi6CyQDGJOFG9AkjxQA5BtoZM3LmK6L2U0QFyA19VkhaHiFTnII1gum5dHGb6AhUimFxcctQSGgOP3Wj6Xf2rMY+BOrIHFgvMYrNGE4SBCICFywHlTLlOfEbsFAaaWqchMlJ+UIEEi4Ypx7ymWEcuN4vBdBADgihsSvF5Cu/hrtE2GwY7SnC0Rgf2m6AaO3JHdCkPNcBI2GDuGqPjQ5wqSzwr9aGlJKmdGVikmQu251BEOIehC5n0sOE05RXlVj2oyRwI1BqpFmxmwBgqLE2TVCtSszQ8tANFQd3xX1UB+55LYhIoGnTtJ1LKY06mgwwcFO5oMOSR5UDy12kwiusZ6kaCtzgKoIg82cFBGqU1qj2SYf3+tEETZxnpdH0oEVzzTRTWQySQfMXfdKEbrAhhuGi0OeECB84KAiTizleIoHoXceOxzPTsEv7pQnxQ6fCDRgg2MhjFn1U7gnrS3U9GjEeII6geUSw702SWgUczQY8gl1zSBJuCZaMpkNtMX27oYulMmKbjd4+0Aa/dYJ5VZrk+KYlgqzntPmQpgBD+K+vKQqQ+GUVzxouODQY9IoBQV2iElKJJFAM0A1+8Mh5VB1xYjfxbyLNS5pFKSngUGJkdJB0CWo1LgkNIucibMyDCG2awnm8EWTkLD0aIP3ySJRH4xYji8wB5oUBLhoGQVZyMrvDisIoqjckmkhgIPWlkjkkTRIpxVUKCqZ4rIj/QlgmwOoFnsYTLV56MRcDyB0V+n0RjTAcLDxxQUjgUfC5RK9W7QGYW88LwLcUhTxVQn/AEHdXL/mhIPZAwRXsAPooohASoCcr/CywGcwW1EjiqJCQnerAaKoyxHZAVvX2/0CDmgdNg6VmCzNBzCia5d06IqbZooGAZ6eGWaC5Y8HCLgJCqSY7vQ7D/H9/u9KPmztNSE3ITdEZU2NUnQbLqXrDovAA2fKtcmhmTY5eTSDwcTFAJ5gnsag7FlloZxWN/v82eLGldUEga8FwDVkwRT60NIJhVu0xLj5UsY9R4reROSZcH0iiTsIJzNIldm41YjtGP8AQHJFACDsA55pQOtZJQSHgJr8wPQhDYXwUZQj50qDlO/FbLsCwCYrRk7AqSk3/otKMYabMicelXBQmcQA63u0eba/Uk451ugMuq6VtmyaE2NFSEljptzRJMtJE/6EQhpSVGFCx+X7ZjE0T5lGbQwqHHhsA3+4FM8AFEog02Euu5I6agQH1qJgoBg/0GYLNTcmI5uWTOMSuFduKWQ9S6sZ+VdCF8AIlyNFCPg3TEhrpSH4PBfF/oaAhpuiloMpE09iOzNQhIEnDVFtyyPdmiCzHNQBOe0blbf7CxiLPpRkn93/AP/Z)  
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-Which row identifies particles X and Y?  
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-[1 mark]  
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-![images/f4152bf7f36be4eb4b5a5dbc1b2bc68a717e3aadd707d4770c6aef92ffe42808.jpg](data:image/jpeg;base64,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-<html><body><table><tr><td></td><td>X</td><td>Y</td></tr><tr><td>A</td><td>W+</td><td>Ve</td></tr><tr><td>B</td><td>W+</td><td>Ve</td></tr><tr><td>C</td><td>W-</td><td>Ve</td></tr><tr><td>D</td><td>W-</td><td>Ve</td></tr></table></body></html>  
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-An electron collides with an isolated atom and raises an orbiting electron to a higher energy level.  
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-Which statement is correct?  
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-[1 mark]  
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-A The colliding electron is captured by the nucleus of the atom.   
-B A photon is emitted when the electron rises to the higher energy level.   
-C An electron is emitted when the excited electron returns to the ground state.   
-D Energy is transferred from the colliding electron to the orbiting electron.  
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-Light of frequency $2.0\times10^{15}\mathrm{Hz}$ is incident on a metal surface.  The work function of the metal is $4.6\times10^{-19}\mathrm{~J}$ .  
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-Which statement is correct?  
-
-[1 mark]  
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edFVbN30kIkwTywJRS0qLHh0El3VrTtYNoF6MCMbY5mxGJikBYmtQbJsszkWR5/LbYAEYWzGgi4lbRLaayU/AQFyF8tTu/fYYLKjRVR0JLHwK8jnQXcWBArCMI2RHwAnJcLvNdYwAYGJoSRayMXDUg4FlDchUColFUjFOhanuvShHIRZA2IDHM2IxMUgLE1qEhvb0tYNVOviTN2c2VVJFUgRUREHc+oHA1mVVWhS6WhB4EZEmS7wtv0JCfeDg9Hh/zwtutx4OdyLr8NsFcIQwFgGqHtJV4BkaXPYkYS2kkGdAAPBqOpVmpJyZVBrYkmxAkKkGiCFh6/rZ1KYkLJoab/AFSQz45+0vBoWRDIaOgpgUj8DPlb44QYiFkAlErRmioRgAAOA3/lxNwBwYMqyP07RFlvDmCqVkHkLW00FQPYjoQUEQSiRYhs/oqKSachhGWhT7nlmqyibgA9d3kTrVjJi5I2DUJ8XFEqaFtDgasN9c1GQG4cfsBo+rG8B0kDARDRD5cbrREVADlVh3TCfqX5kroLocLvNdYwAYGJoSRayMXDUg4FlDdW5+YczZK7AiuzlV9mb4JhVMt/7/dRJyylZZXQZJdFQDhEUTbJgucBamL5usdSG5pIjQyPQoZbP/pUszrkzzGrSHJaAq6GTMRFChfO2D6l8nWeBkfq6i6y8BZXnf8Ajk5JbhhWc2Gmm4DpbKI8dACmLP37G8kKDlSJQN7oEkyIgg8G/tjN/wBTY6ejcfUnVkFwLJHO/wDWjC3+XvYYsPoaIyoZw9G4atMhKJaolWYMPH6CPUB6sgbCKr5KiCwoITciahzyCqZQFUwEQ2ad2ZagWUgnk92v60+gXBx839+Pov0ccPAxu0+mP4Mv4cyUMjS+5ckLCalcLpZ4FZIW61GHCgCRlYqdLUiUBJANfRd4QR5DGZX+pMp1yc//ANpf8yXnZMMI7ZnfrNZYM8BjdoRkBRVFUSGxqZmoeUnDImKDxUCDf6lQh/MPH5bb46QzACzrjT0MEUNysVoCJlSjF20choTBgCRc5dRqyyPUrkA3auWuMgWGG4pNqPzex5eMemX9uDdnIM4dIRTNbKH74zgLcQxkbNpiPgwicAQOIbXxdTkNYrrraVBw1OxIeRu0w1hANfV4aZG7dMF36fARjBwejwSsg8ha2mgqB7EdCCgiCUSLENn9R4AlR5GNMtQeyuVO+UrUuPTiEsRxfhKhxjRW13s8lIKpVjcjpKAOAaDwUxxTdKgw0KLscoKvaq8+uXzoL8/CFR3xpQLjnBL2kBNjnEJ/1tNOSGN2n8n0rz+yR9EkZ+fnmE7QC6Q3OrBPhE1OtUHhIjcHsc6+f8yzgM1Dv0mQ8xE696p3ZXCDYZBRsQtN85YqkY9D+1kCipayBECi0cAS6iifEmQ4YvG550JtickRRSmrwopivBSuqdCWwCq/wfpXn/gyWRfXKalWAFV4DU6PHeo1VRRC9dHw3S56IFQNRJH1kgNQoi6rBbnsTJKNIzRByeWADFftKFFNYIscAo2IEWjvNaqq4gXELGwW3PIjXJGfKc0JVhq0I0aIAVA3KOpEKXZly6T0M2faXeQ6sbTPD6rGBNWIMCmn8qlfeTxKCvouGOAiMRIwA8EqFssitAiKthwH90I1iUEiUjEuNrKTfzAfJwA+P4DRo0aNGjWS8R1VL3MhHIMT7zEAPINIEFEcI7AdizIPj0cF4EYSlIveiqTV5v8Aa5quf/Q2QEBqQDO1Vn2QyD4pBgUqKAftBjGBB5JfdZa9+sVGyOLFv+mkvWuhIfhFte05CXvBdPm9+mX5USxx+uLCpB1U2OXbpIcRFnLeNqa6jwGD3Fbf78FQ0AhR5HSZ8IfCWRGnmoCG/UNyr+Iy4t9Zx9K9ZyDxaBikgArrX0AYrlkSpPVIVwYhEBVNKSmQ9WNPTLVj44C0bYjT5WoG+aLULzGuwO9ixnt/uPnEd/cO1oyOVCzRIyXWToscojQYd4H3gIolTgeT++HHGB8MQSuUAmTX7fr4rIBrB1QIBEiKfhaoBhACAERw/wChMn/r7RF7ahhFA2AhEeRzQHWl1CEyM7AfSlU3DyVWKREdID2DjAHKqpVBFVQC4w6bAZUPg6Cvocot8nimwHcShBHLaqaC1eUBmdlXezgvKIPKUIDw5v8AyXmZmpTTsHFRCwEAAAAD7kz5KnDhCAXQGDHiuQKHUGypd73hMWF0JaLgxA/8mOOgl42kOGMY6GsOM7R4O3u4N+j/APW/R/8Arfo//W/R/wDrfo//AFv0f/rfo/8A1tBX6OAMdXAuKexF5JSfMoNkIG0BSZzt1JOD5XmnAjIQYLmZtCl5LCag1GzFWYtHOfYBBvi4AQIASfjS/wDMOcVXwhERkHbROQnbhXOSa1TAZsS6LclVudGnIQgViIIiMR0iTV/FlPJ4xc78jTKIoj8i6Si6nGzPnSWbnJHHRCiFNMIzbJnT8mhQyQrO6Y9DL1GUKk2nEM6Fd1cByInJoKHbHqexFAsGXWIEHqGI6eeruUtBEZURo5F40uSWTuBIrHC6hvgEufJnxdJRdTjZnzpLNzkjoEBxAVZsCPLnWu1hXDa6mFOLh1jIBdcireoZ00/Uj1AwEREw698AWIKrYAJx4fGkuhDISoeRiZnDr31kr8qgfKhr23AbES0AoZmWe5I0mGpfcYkt1qUFRAPOikQ2TUgnA9mHxrL2nOlWCDNWbRCg3LKU54zM+isSTWUBQBlDL3oiJKwAgGiI4cjRtgBKbyZ8XWBXOOlBglMXvSGBUfXLTFIqOE6+rHhqA/KmqtoF1VAYaR58OojAFVcBpkkGDbFTNiS30jgAf5ARbRExw6Hn5BIoiYRO9YgQeoYjp56u5S0ERlRGjkXjRjMQm8Cifl04rgNSoJVAyHOqx+k0FMoqq5V3M1vcgRQuoQHk0YmAMXAqFdFx8kBBGKERMJnWpurlHXNLnFVhKiBFAfiI4VcNNk80MZC0AGQo4dapgM2JdFuSq3OjTkIQKxEERGI+ixHcssRBw4vW93uEuwDUZeY+hAWoY+KQrGHON8KXsgyt9QbrmugYlUsiYG53NjxpiVkaJRcjro5BPcgNFOHvcpmcHI8gRGXs0qt0idQsIlSYeTSi4A7OpSFY4+HVjDWFFcVpkoIOszXzsmOTlHhMa4+QZ1FAbhoTZ6J5UydtEDKk0LjicygVAVQy8pocIpHqBgIiJhHQv5XRUEFdwQ5eN4EsHZwvOMkc6egEORtnIy5wc6kfAwRBUhqGZlPS+0GFyc5rKUTBpVRjllUAAZVxpVR57+cEPgWiic4jSh9i3aiqq6Ei6QCggHDwPGgv+cSKImETvQNVS7syXPGLnTmCAUq5QZEUdcHydLgc+OfKKzBsJ8kpwNAGcCf7gf3wdHoJj7IFr4X0oFIHK7f6xcSjQkacI+Ngog1rKgAqGXvT1SQJQRAUdjk86jBBFMjqrpFNG2AEpvJnxdYFc46UGCUxe9Fa1WtqGBGoTD43ml9GDI2B4XDjGne2q4qhFAaeGmbNgirRyA0iRur2cP2KMdGIjnk17ZwrrVmGHgeHx66txCGpw/LpZMDavAw/tsX1dh4VbIQCBR0nELFkI0Q0SlXn+T6V5/ySWW8MyAzg7oh5U0h5XhyP9/AwutEzTCBYfgppKShEOEe8CV4YFmQsPYhIkMaVCgrgsPOoEfi0oHNbTCNhMqkwwVeQqAVS6oPqFK+dyTLO0toizBlILgAMCtQgfAOX6GKrkl55W4DWKecxsDELzqPIFVf3wdCX120EuApd+SxuKvf87mWYVPhy+c8VThBK5A0ndHWzQiipA0iX7+8awaEU4hFTU+T8HMcD5dFTs8OVTD3m+HZ9vm9dYhlAjW99ZTBPiozxmAliIbEhNucsZhsQvOo8gVV/fB26AlhX1coSEhgdwnilYBXuVICQ3MI6tl6vl+Uhr+3LNgAHFCliwIQK4TtQ5SLdF0xRNFEjpvAE0O24zsJiELVODpJIFKDXgUALOxrkL+Qq1BhAImIXoy1dYSYQy0w6BiizRTKgh6dgGvv4W5Go7KEIB0uPvTtiTGCtu+L9B2q7yiZax0LI70daVeYGwPWtCbs24Q5tyVLrSIKgNqVhqMZA3OhACzTVUi+FN254c3HlFi0609oyFdQqQRcdrNrn9GpZBpBMEgUNz0mAEgVPCIHTgzoGbwhlhFIulTISOkhojTVzhaeUAic0R4tQJDRU7PDlUw95vh2fb5vXWIZQI1vCfGti/gLw47IywS6BQAjOyPq85Al3EcqMlJ+3bYulZNw82IsXnltg61DpFk8MKcHHW8tUy9MhyYOoShbUlGL4uaEz5BssbkjB0GqD6hSvnckyztdGCHYPAQZEYCvRub5XaIxCOIaW2qH6YbUWDBwZ9GNVpjBRjhyaryeC2sJw3wip0ZHq6SiKcawwI0sON+iSXnmfb+dXauszPQIEVeGiUyXwcJEAqAGeRsRBjzSiPJ4zB5iGuFepJPEQMLRPgBAMBojOsRTskFIY+FFmmKQmpyxCA4MgD4ZSD4kERUHdm/iZDZZ2qrVVb799nLq9Fqm6HgSdeLieVDHAKhYANCKilP5IVMYRSFaCwuKwQ4ABV+NjuGbq6GZndzH4eaXqR2iqSoFFbwHxKUp/2biufhjJQ6sHSTVD1PjjzUZByAwDRXFkTRHtgc9AD/oiHknYwmAbIioppBiPLz8Qmn8uw5d2AVZqIbD3sWeoIQc6AuWvbxFhLGgATKkz3m+uGRbaFbkY+1AgHZcz5c5Wr1mR3xdol2wZVcnJLYZPAFYFakQVAbUrDUYyBudCAFmmqpF8Kcsxc0UnAxUDYiPFLgy0S0wJCZGVmoJMzDLk0nJaQEiQBKkAywapnu4FT14zn54jrnHj6ZxY+zfOsj44zcUS2ADRDNEagx0GhixKIhHK64mDX4AM0mJZcQeU0YwJgP5PpXn7ksoWYG5RSBQBBCRnDLF+HBm1WG509zs3LxVP60SKzwXAZu/iZ05C10kAAeUIAIn22XKZdJGMgsqgBAZtZ5/ZRPnAIAO4qZxSigGNVgZ4RRkWZB2Acu/vt5rp4DYrXDwG34HS4ntWUWCKdAUzO5GPoAPJasdOou18GxVALlIZ0XxjG9RTCxAWgbNfQEMUTl5xmPxh6gQc6WbclZoo+ChgJ6IAISjGPxoyUuxakSADUvoGG7vCz+NWAYXMARM7agNVRBd8sm+bKF0ERsnAeRhAl/FHgXWqtOGoorQ6i7XwbFUAuUhnQ8QSfIGAiImEdaefM0MyQ7Kbua3Bp7Ba0xjbZtQbHZYiAxXQJEYfSnbbkSvAE5+pzxo9+dOQhzeU4lYAr2AKImADOMY0rPkcIzaAzI8EVZOTxtQtwSZwBhZb02SroMGUiDRD6V52i8ZyVNQsIzkF6aDxn1M9iVKZdAySRV6sABQgsLPWv5g7UCn9HSMMao4AHgAlRGLLmgi1I8MaW9O26FYbmuGvaGOmMWv4CS+VWsggIjN3Z4kcSxDmkGntY7fIbJQAYkIkNwl7CMaFSA5ouI0hzglLn3gtF68C+9wYNEJXqwDC5gCJnbUBqqILvlk3zZQugfPdy1UKrWCJJXP3az6oRrVgKB6c5fWwra7jQ4fqo8SrlmBjgSZ1S4Dg9R23OTFujWCSMQMAAAfG3eHKJAwBFeh8aHBlD0DFHCXH2XTLLLjIJd0OwEMtR0yQOFDHootRojJPvqhVCIFE+zWcpMoDhFBfJ1s18USXLLwFUs6Ps/U+FcEWhgGi4g+U3keEphGN1Asms/wBi8ycFfsyf3YCzDzgREdMXobrlsCodZHaBkQNYRWxwgDDK757+0/qFqMI95bCEopRukamIzYXIXbydDYVrM7qlbUCQIfWT6z46IIlkP8ArAargrre6ZjetBchSFIaPwBw3DC4CJYV6ewUhiToSg1PA+j+R8sX2UWUQRYqYEi+jlwAEB3V08NQHKgQzEMpNAPmgE6TbFEzYHX6YZv6/n+UXJDSfyF2oNP6OkYY1RwAPABKiMWXNBFqR4Y0t6bz3jgPlWG0HLsFAJgGQqaejCnDSVGby4oCJIQRMhs9IdhcFxKhkQzwams3OqZAk5+ZPTRF4UFxL0AE4Mpc++DBmYQRwHQjk40wpvTl+/5fpXn7khdZjG41gNkawlimM1yhrkRKF5aUAFBZ/wCcPzh86CF83bgnzKAyssVhpMvOMMYmAsr9tlMAlDqmFqpyVJutb+rrkxMKmAKYM+y97/7sXyY8mcvpY2X0IdqgqAmQ01+w0QkDAAAABrWRHtBMi6iLXLoFiE9gAdgAFAQxjWkPtLAWFQAqkK41S6F03zNQIhQKqf7RbAAwYClEI0ujhWGE1fdlB0T0iOg1iqOlUyaq6UyxN/BZ5WAc6olJKXyoAKCWDSQn+3A8AQADATS4BqW8uKzF4AWBr1dp1GZASKDQWw1bz5UOcA5EgqyroWl3vaAa1YEQVSxTF0yrKVUOaw9IDEiE1bNyguy7Rb1/ms4KqrKqrVXXPuxNbsphEMeVSqgM4PgWIC1wbKZgMD1mDi8FLFNQiV7Y16YVSBThnrPpc8IgRUQRlEEiDrE6Fc+atilvFOHQQ89I2EoIJTjQ5TE0ZYfFisLpg4AAkGXIcCjE0d0/lOBoxlgpwz0ScgAVMAAJEPIabbI7M4DYQAAAa0EbptU5YVnNmXUlQfNoIjoYKyV1V7nQAkMAhDTKuTOS0ZaYiloKWOh5O1EZcREAkEYaPriUDMVqzEmRHOwgYEWh8hUAmETGwYPhMhW6RBWNyKXlhLMXLXVVyruUq7tbM8KsMqrnSQn+3A8AQADATS4BqW8uKzF4AWBoaahFghHACwAG6jYWSLkDCIDAHOmPIGQAgAAAMAeitk2ACkoEQvcq1Pady0cOInQIQxPpNEPBk0CHLuaFNj9gGAGALEJqym3jE4EtQEiGmv2GiEgYAAAANayI9oJkXURa5fSiHtZr0wpgrArZn8aSZrfmHAgpqmS2QFpKADKuMumS0wMYxvgIpUcuojBzjPFYpCIok1VJx9AVsSFRcrrs3+npqKgoKnLo4wGPQQUoUpAOAk216HFdb7uIhS6DNMFqQMIWTHhDdLkKAWBiUCuXVwcRgiVWkA5FVMnTjzf4RHpZdNO0cMeQYAAhy6h3I7sYTYSgIjrAGm0i8jQBUeXZFaVuEPSGRDQSQ0qpbMSRtoFgSqp9J4Y8gwKCXBouXhQ4ljch9LDVMlDeSkBQiIzg9F9UeEvYMAAhy6ikFcBwiPJrXobNMOEoKHwJCV+jdHOLDqDGgGIAgBwBodREnj2BoKAXBqYRGYQFMgAvEBxjW4ACNyAMYykyroRMeF76uETACtthY1Ws49YHM4zoUYvMBg1gCgmFmmfewAbYa88KgzB6KuzBCBlpyCOgAsao1f6zDQJIQ3olEBOAAICHrQIy0bnAaAgAAA1KLPW2zkQRGLl1oI3TapywrObMupKg+bQRHQwVkrqowhhBoYohDTKmboi/A1CTpmpaRqBkRYHSUAQTpdKz2uTLDuBGABygvZVXg7GFETQEijgGAA4PT/it9SKs8xiGLNwoDpFdmKIoUZpb1AhD2DAAEOX+X6V5/wCFJZHngwSwUgr0aCMiUR5/imxzhZEPhgY9I9+jkcEm8ItD8nsH9CmyLAiEIAowy7kI9DZkG/DNdutquCiMDl1l/ay14oz/AKBZ8erpw5jIKnLAz8f4V+MuCw4Ay/g0j5Cp5fs2p/B9+/fv379UNQgJsO8Xi5S1973MkiBD8qT96DFMKFbSxEAtJbVzl0Yltg6Ajdb6LxssiVnZAJtfAu3HM8bBJUQTcpJ6OcBywCvj7SpNBioryJoUgCaZDnjZQqnKlXW1mZIYYX554SUXtjTQUBDyPHAdl/m8aBNpuv0KljExmQw1lQZBSmzgsL4iSAgBQdFZv+3s4wCBAeoiUL6EnyYSwKCbULqB5pJwQAJAD++bDNKhUSRuZQpsSqJvwAjmYD7CHMusuLcUJDIe+NE620iYaAUAlNDV2w+u6TgFlDSjb2bsqsVWkYI/Y1loQebZxo84+N1vDCjo769S7ysx7cH/ALo479r2NLxQFAVgyX+/RUNXk3z56pAfJqMQgwHh9ijlohnRjAEQJ+aFqhUBVy+m5U8O649CV2Pdm6Fg2K6A9ZHBHHBqse39SAoi/IeNzXY0wuiSgFymuylsibGFtRFAF9Dj+cWU4WgECBQMHcrxCRBnhTuUZSD3IaCBcgzhaz0B+JajgAKIIrmonUJwUbyXf3GoK2oANSUwECKLMIuCgjX/ACVSgps0zj/sPLEvxf3ySFAqLQEjQyaBsY8LgAwG/XeQJ5GUudby8y5yjCPh058jjSAMAGAP4XRoV+tUBb5X75OzBm2IDc4T/wAUpvJCAiqXgAt2Yk7HCjClEcnD/AePHjx48elMAqKCCZH4F6fef+xLEMV7IO5oyCWeXBtAJQR+YcSilSl9lspy3AEEKKMw6drfEWAerAIVQCpQkSbA8tgaKWsBdR+6SMCBQGIJYh9iRZuCFnmcz7kflPBzMBslYCoz7EizcELPM5n+KwEPJK1TZWcQcn8Q97W7qtVBSDua5NXkiZgSgxBPsgPPWAgIoqHJyUUdZKngvLpN/YDeWwOFLWAuo/dJGBAoDEEsQ/mQSkU0TmFVnEcn8SpkrrXCK6QMFFLq1zNbyX3LEtcC6v5cY3SHBALEET7Va5AJPKczJ/XR/lWRUda/q3H+JIrHnnJgYQcww6rwoOUODcZwbh/kB8iCJhL13QF55P0eVv8AAqVKlSpUqHftLSJSgAvBLl7+seepPNoSyxss5vd1WXEOVtCyWImhVMSBFPXlUfL9tgzlopUFBQ5mkbsi+NTXWTiABur+My3FQK5FVumqhyGERgkhSlR5Nyx79ztyZAGpIuCgENYlyh1BX+5EAPPUVUi30BltYe59lOx4tQt+cuJscUqM66rCJGq0DI2Fg7Yt+/mJ/o7lvhWB6euCUwHj6hHgXfHTIN7K9AMMBEasHaVk05W9bAj5JuL8oi6RGlPg0GIMRvIn9g5cxJkjbNwBltYe59lOx4tRJcFpMiCWBgVBZOhu6NLQQiF7TPei3UgcDIQenBHEajeCvQteWhddgzSyMTFAlRMQN2sQRWq0lGQOVMM3BrFo/QgQqyPgmmAJrE6xhVTZCpBCgVABNnWwU8Nc/Ijxzo0KkL7QGSCEECAcrmMspMqQsV2DTBzzUkCoKpSAMGBT6cQApwByifZ1cB4R7NOs04Rx0AXKYHeVKHA3FugMMOpqaYbISgc4Uc6da1Bklh0MFnT02ngnbYXFZZxRH0mQ7spTEi4qIuhwtCNRwbOAQEdhhaMEWOhBsTMdFV0Kf05Qx4LM3KnGooILBUQMtokj/HJT0SoIOUDARGrB2lZNOVvWwI+Sbi/KIum/T7KpCTclQGgmFpBFXqVQCYAenM/ZhFeU0jwrh0BChq1axIQG9B3oDqCNkxLZzK5mmB+6QFEWdhhHVEnqYXqZP/0tQycgqH5DydmmqhyGERgkhSlRiaB3/wDca5MgD0lB2LQ6uPkXBOgLY2Kq5B7ISSIO3U2iykAVs3JqJAVJy50oXOHWeFfb8PRkYVSIcGWhbXgaFDmIdNfO7cEZa6eTjQxRavMWUiUwkQQZZtOAk/nudFVmyAukTrq4tNAWABjC+Hr48pWGQ6+frWcECUBB4TRDCM2YNFQkg5CTExZJEimikRzgQxkA1go+TW/L6qthiRilGOu3qmNIICoyM+aKhxGW1PbQCIUsOnjcKWgKNCg0Dlx4nlQgJMdKPQ44TkoETloMBRXXNa/9mO/biviGFoQB7RDTQQIlN5Q4EZAdFQqdFQJeyYIJOgKY7YgoWKgRcnIHCcAhz3zIUxggAUCKT0QfKW/5tvWoEzN+RSfkbdWFlOTCGYYOOjNTD5pDME1lzf0gNU7BpWCzlCQAgU0cwqo2JVzgJMj/AHJYAuUggCaLuWljwE3GBCGiUbVZDVsPzlNaNmpphshKBzhRzp1rUGSWHQwWdNPIRRpL5JzTGXSaIVBFgRBpqAGp+153AHAh0RhdO3agKkBptkQ1u24Tq8UIzwByOgjtRNxUqAhcuWbaVE8wQCDO+LsSTHKueTNMA3kWOKNWbCfIR1r8mcbAQAbkGT4fyfSvP7JBHlRweVcGyYcZY8RegjKKI4T7rP1jz9PGQw9SVugHyd1ZBLEohyAI6Sde4werHYZFCmCyaCNo+QRR8YWaQZoBfqgyRgEHg0vLZgXY5bnKpy7QrkGSJchAnEeNkt1kyE7+CQbWO9sE45EL83y1+PERHgoDJXnx5t3hUKfwqugdOx+XOcUs4PHi3R3QG+ghzayqoVVdHOix5QrZQjlFjpbmHg6iZEja9G7m2kxwRhcWbk+DfjGY0WmUkOVXWFF3mSZ4LrvRyYY8j8VAAmbX8AGAUf8Abpdi118GlrnipnCp3uArTiLfKq+Vt+oRcCYCbZz+MG1xCVC8lZmR5pyGHjHAeQV/yNnBpK6VDicSUAFBJKYmwtbCtCDQ/SKCJhBETCOllxGQGIfAgkIahE5wwfmx5whR1GaGK8Kw8ZV/elEmvMyeGZ5fvS+oFXCXhccl8ryla8+LQgVPYoit5UlRwmIVVbfWsFfRxwvKqngBAAYNtOT5lDhcWKrXf13EoDFsEy3drLVUajRLKBBdbE3F5W/v6fIHkCifkciJqNwGiAu27kgutDSBRdVGsAvkETJFMCl3oUDbZsLJxRtunZPAK3O7f5AaC9G7m2kxwRhcWbk+DfjGY0WmUkZlumztmwT04U4ZoeqeEf0kChV6eudYJtgm4yMC78QiZqJEKLMHQEvhoNADqaPwFH9eTcMMO0m5761Zi8tmBdjlucqnLoxlDhyBwAA/AemoMquOSMyUVi0kqKuHEAaKtAnrWeRigTwIAkSQ00XlhHEKgVegdafhX4jU8q18rztjSQzycBQNjUjvpSNFBaCEgyFauwBw+K5ytEUKglYlWCwQikVXYdyOvDQLjiTILkAMhvFAy5FPkGR+HjRk3ERgyBuAhE41KKDFXAAf0x69mTSlUhJ+REfk00n1FV8VHDgfM6ugMxLypjMDNDRlAFmLA8gqvyfHqiUg4qYLUAgueHXcYoTCrN05gYnoXkClZeJV+MvKtu3rd5cInOEmSE4NzGMnFN9IKj8AOPPxtH1YzJZD7bj/AEAqcQVwbxmEwIY8n2pGSolxV+vU7hBlIPkIZU8tRftL6gy1NGffhHUBYFGizIpfR4fKVJ1fjoDRaAZQpJ5JfK86MG2nJ8yhwuLFVrv67iUBi2CZbSVxzHLGTKiERFNE3aNDN8xh5HWlKRAQI1w/+maBgf3ylOWg10CqpfY15HvBz4yy8Ti+he0n+l6HmCKs4WnFUYDBM2IogMrMVeDTmCB2Vzl/Ju/l+lefuRmYtgUFESkLhCI99Ff81aWEBjg1aKuA/wDFr5t0OfdwlwERQJKzzswFbSAWAQLUAqAvss8+RpGxzjMbeh0kYIRwlSqHwmJreCkaWqMOCNW1hWAfCIAMAGAPdHY8x58f8pcYZvPNx+36eE2QqhvemqcErAlSMopnW7tgxBHBST50MSCqGABTCdhWEwJfWYhJKCUxqi/CKAhIHLJhWmAd7EvhYepKumw/UVjEraWq6CwjJGZPDRxlSO2zvXZT9CKDkL6PfItkHuQBEWp6QWyBt74f+HJAinzZ8KokWaluhorXdRApsMHrEyIlTLoTUIuy3KJyBAzB2INFoCovwigISByyYVoBOdlWIiim5hTb1vKx9s71HDS3aafsQUmuaSiqLPiCs2VdGMNV9eB1p11nVFPEZHhQ7Tg0ETfhSWeX3okCO8kZ2xeXQEvEIywQ4Btq+Q/r2gr8ruMKVbMxgYwwAC4lhxADGxaiOXO4H9o3RStK1MojPBa6sndnwZkyGgIqY+AyDRHLdYIIGxfzgMKAbCyfuI5WjFJUVy743gdajNtNicob8+npcWIREopHQXgSigV4F0eKdnXajHXsxw9pq8DD6nFG0NkoIK8MUa6UUoSco3TMQBVqYQ1BSa/pKx0othDDWCtNgDyiSJ88DGUTHTCNjfJQqKWU1rHpjicEeGpE5dtO5yLymo4o1hz5s+FUSLNS3Q0VruogU2GD1iYhm4EhMqYaRRYehwa73kYmWoHfZhbSHCoEoozC6JpC/wDZWb97Kx6ORl8sMcGAHbSRFMbUk5BgHdp6qWogIpwEGCxHiQhmoCjRAi0cUynXicUJIQqhvemqcErAlSMopnfOdUnPgKmfLBm3+vs58tPE4B1Ll2cGAiSorRmo40dhpwAoqgZON4qfK+CGEeRcDGdfGSi5rEQC1QzvJYmfJ7eUzBiILjTk12D05c8LGQLN+EBMtLLRzkWkWGiBB2JWr1U77VlBzkksBaWl185XIOn2hFLZH18muLsBW8EOQ1XSJYebv4jPAETpMiiuuQgZ8B7RcOIRFqgLr+uC/wCqzlGkxVowOLWQ6iBeRSNMb6NuUVTTpQYa8iBHkDKS45IEXmMU0A2PE384vUwjJJogWb8Mi741K2quVbrkIFA886QLQUKOLSEIlNrnZKnb1zUhyJ/GBmeGROUM7mcm1iATGhPL8jdjUkIUYpmkCWQ46sGVIkruoKoeKiLXpXJEX6DBCJLENG7MI95bKWrjF5/los6MG+fVCbvmY5ZB2XQOIyuTIawwiqLOFOoAtD2YWhgkGmCooIHBEQ5eJvxWQ6AQ35wp5+EwiJRTO+FzgJZ3ManiMYC8CUUCvAujxTs67UY69mOHtNXiFaEMoRgslCCnKzBYMIDgUxQI8fWrK5X652I6ACraDeSCVlZOXnVv3hhBLlMF4sKa4QDKEJvUsQ52I1dybmGhRa3MB0HZOkNRmZvCr4GyGNogU/k+lefuTNtGU4lCUQAyAiIO/h8I+AB54B1NcTeCd8m1f6fjRJgoOUPQ/wBAkxoZqephYEAAAAD/ACrMG3O5R0qjmZW60h/9g3IlaHoieultcCYXCCET+1z4HHot0ANqCSoEJ9ShE05w4A1qr2CGX0AQo6Io7DQhbFWVOtxOX/CfSvP/AApLIRBEBEFC6AmOFcbMlYkCRmKDo9qPGthTGZgXjSyN0SKiTIoVoF+5FrEgYMwVxVCBu1w2KKpYlBAGbdQArdnQhd5ajIK6jkS4GxFkziAWtLEIPYeSg2qGjmZRWwMJQAK+vxrlvS0EIICThR1AQ/gx7wYVp6KOAswfqugjHIgUDXz6YxkQpET+6an3vEAp2C8aQuZQXj2p4v8ABPnz58+fPY9jEsfowQDlzn+EOeMmMPCcha8tfSdtIxKR4VVJIrEi6DDQIGQqFsvoUnhzQ2gRQABV0KH4wAmIgiJhG6tRiT0mBTupARPRffjUBSytHgVTn1YbfmBggD5ZfPgzdrAxdt0rT4HezTg6rmV6CKJzprgAgGiIYdBnBcaMIoOUDu6ROBL5tcWBQG8dzHfftpx8sSuwehACUid6oIBWYc/362k9zXs16QupgkkEOzrGgCE3AFMPRRxCx4lQBiQAggkAb/kB9OhTHgbGzFq94Yq4CVEb9Z8vVhTREUzGP6Hy8a+AgIIN+Uh8uwgEhLPD5b+79+l76CBFTD+ER/f99tY6yYuXUq3hKAr3uVpBtB4GHCrOZi3FFkLnyb3Dbg58zLxeSAQ+juezAwYwXkkLggHn7BGACdCkUh01lGQ9biELaiPUJE4axYrilRlVEnRDeukOIyNFUJlNZthPtggmDQR5aCB0TQYXokxJNBxwkOy3AAOg+4X5+R2LocL4hQiozwxDFA5GBQQDViUKOesJBaioC/8A4B//2Q==)  
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-A photon of ultraviolet radiation has a frequency of $1.5\times10^{15}\mathrm{Hz}$ . What is the momentum of the photon?  
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-[1 mark]  
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-A $3.3\times10^{-41}\mathrm{kgms^{-1}}$ B 1.3 × 10–40 kg m s–1 C 3.3 × 10–27 kg m s–1 D 1.3 × 10–26 kg m s–1  
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-![images/681578c65b0e5e04aa6b7755ce583140fdbd0996ce8f2c2b0ab50ea717a3c845.jpg](data:image/jpeg;base64,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 
-
-Which statement about a couple is not true?  
-
-A It must consist of coplanar forces.   
-B It can produce rotational motion.   
-C It can produce translational motion.   
-D It has a moment with units $\mathrm{N}\mathrm{m}$ . Two cars P and Q leave from the same point and travel in the same direction.   
-$\pmb{\Omega}$ leaves at time $t=0$ and $\mathsf{\textbf{P}}$ leaves one second later.   
-The figure shows the velocity–time graph for P and Q.  
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)  
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-What is the distance between Q and $\mathsf{\textbf{P}}$ when $t=8$ s?  
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-[1 mark]  
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-![images/353c155147e5e92821617ea22c8ece0fe19d27a67b9b7f4293b1edf57a664ac9.jpg](data:image/jpeg;base64,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-A 40 m B 80 m C 160 m D 180 m  
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-$\mathbb{A}0.20\mathrm{kg}$ mass is suspended from a spring.  A $0.10\mathrm{kg}$ mass is suspended from the $0.20\mathrm{kg}$ mass using a thread of negligible mass.   
-The system is in equilibrium and the thread is then cut.  
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)  
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-What is the upward acceleration of the $0.20\mathrm{kg}$ mass at the instant that the thread is cut? [1 mark]  
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-A $3.3\mathrm{m~s}^{-2}$ B 4.9 m s–2 C 6.5 m s–2 D 9.8 m s–2  
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-![images/1d589cccb55276ec12548654ba735da0c12ed7d491898b6ac22c6f92b6359180.jpg](data:image/jpeg;base64,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-A lift of mass $M$ is suspended from a cable.  The lift descends with a downward acceleration, $a$ .  A frictional force $F$ acts on the lift.  
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-What is the tension $T$ in the cable?  
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-[1 mark]  
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-![images/9c756f7308b5ce6c68f8ea520a992f52919cf84bc4e9246ba2d147dba4db4a8b.jpg](data:image/jpeg;base64,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-A $T=M a+F$ B $T=M a-F$ C ${\cal T}={\cal M}\left(g+a\right)-{\cal F}$ D $T=M\left(g-a\right)-F$  
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-A body of constant mass falls freely due to gravity. The rate of change of momentum of the body is equal to its  
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-[1 mark]  
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-A kinetic energy.   
-B mass.   
-C gravitational potential energy.   
-D weight. An electric vehicle is driven by a motor which produces a constant driving force.   
-The vehicle travels from rest along a straight horizontal road.   
-Friction and air resistance are negligible.  
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-![images/8da7ff924c1989577c679b9a6c0d45be475bb3fa3c2017ffa7186a3efb0d0c94.jpg](data:image/jpeg;base64,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-Which statement describes the variation with time of the power developed by the motor?  
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-[1 mark]  
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)  
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-Which is a correct statement about mechanical power?  
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-[1 mark]  
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-A It is a vector quantity.   
-B It is measured in J.   
-C In fundamental units, its unit is $\mathrm{kg}\mathrm{m}^{2}\mathrm{s}^{-3}$   
-D It can be calculated from force $\times$ distance moved.  
-
-![images/d4b9ea543fa7fecbd310e55676ac451822c1761ce42383ab75893e6bf2abe5da.jpg](data:image/jpeg;base64,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 
-
-A load of $50\mathrm{N}$ is suspended from a wire that has an area of cross-section of $1\mathrm{mm}^{2}$ .  
-
-The stress in the wire, in Pa, is between  
-
-[1 mark]  
-
-A $10^{0}$ and $10^{3}$ B ${10}^{3}$ and ${10}^{6}$ C $10^{6}$ and ${10}^{9}$ D $10^{9}$ and $10^{12}$  
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-![images/e358e7f4aa36894fd37ef2f8ed5eaae0486a936cceaf4da51821e4590eed089c.jpg](data:image/jpeg;base64,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-Which combination of properties would produce the smallest extension of a wire when the same tensile force is applied to the wire?  
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-[1 mark]  
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-<html><body><table><tr><td></td><td>Cross-sectional area</td><td>Length</td><td>Young modulus of material</td></tr><tr><td>A</td><td>X</td><td>3L</td><td>E</td></tr><tr><td>B</td><td>2X</td><td>7</td><td>E</td></tr><tr><td>C</td><td>X</td><td>3L</td><td>4E</td></tr><tr><td>D</td><td>2X</td><td>7</td><td>4E</td></tr></table></body></html>  
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-Turn over for the next question  
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-A rubber belt in an electrostatic machine has a width of $0.1\textrm{m}$ and moves with speed $0.4\mathrm{m~s}^{-1}$ .   
-Each square metre of the belt carries a charge $Q$ coulomb.  The charge is removed and transferred to a metal sphere.  
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sRYPnCRayEIHW1M5dRihZm2FYd0Nir1HKyrqsoiIMCgAucKKlXqBgGtLpUUxTa/Tiz8U+y4j3fd48kB2doA+VlB8CAj1t4IxvppmRJFbweKamti3IZjdIvVJsMPMo7BIAspQL3chThDSPLUvS/EwmK5vR/C6A2S2B6C7W7BTGKnmmMUmGZKdCpwkEA32CodiusDIuqcbiwF2B2YgxdmDDvXY82OkGByMDl2i1BBUJ5SUx7laEVLEQ9+e0Xdh6EWo0uyLiPd93jyQHZYiwF6mZVgOopU7GzycPpqyQf/AKLz3I0TMEvYsn5OeqYaDMdVMQ0mB8HfYIsDbYwxRTnKoVHNeTsgIw1MxDNqgKSmiX4bNwL3zDYBX+IsF0l1iQdPxWiM1ZAV5poAJU2IgDFQjBVN9QrDuWdnb0Ilu+k+ntOdlCxp8lKHm+VMITVFVuWjcipH1vUGwdgeiU4pdkXEe77vHki/gAzAmpnT0sx+Y82lwJ4hzzDgMLXhMhvExEZzy3jyZJPqmJ8m0udqEcRSEOYbbXdgeoWrEFRLkbIcw5Mq+NZBpsgSzlOE/wCNJm5Sqj6pm4E712bxP6UtxU8GaJoWpMp4+ldGVJdOAFIkpfYYupigD+nYJWYBb2Q4DqEvgIAClVoReRMmoRSUdBw5RTKIiJgd3dh6JTin2R4RHu+7z5IHsAPNAQcSYoAcwagVIyKEsl2s7D+1rqRD7w0SQARROMShknDsbDxctbwo0aOptZgquiaJARIVYNq6hk3O2W5dkmGjP/Qt4daQZBouPaJ1hFXKR9WNZnt/FkfUs3Am27vsMDT2RyhSuU4VTIeSE9JCqjcEy+zan1GU19mkNkTcoZFlaHnuh4XmyJrlLilNJUguWzM7snoj8SdkeER7tu8eSBDwcGRcSstogYxCDScOnCKmJAwoAUNI55P+2rin9wpuaUOjYigEvM8jSvO9NjN3ity3FrTpvBybDUreuSEo71NMVFbeCn+pFPAbw0/GlHAEr0OJhvpaeK6AxIkDrjlEnRxpNJvwsib4bPwJsMLEWmPNiy8Od80TnU6NUZKlqEk2WTJCqcS2Andu7+nFi7MvcOTqNZAASyCSMkCd4COgKhTtQlBIwmYlu+mwLbv32nZOyPCI923d/JFvABPEqmgVKdFarDS1Tss5qSglsm5siRpWQM5/VS4Ki1Mz6mH01eLbeET5gAWAUyiKSQEdylGtQn1kFg2GTCXOjBazFSKKUQpYqzOQiz6uhGDCx8tD/wAbTT5WR9UzcwKFndi9N2Ulu5M1cg5aouJYSpz1XEEekQwiD4sA74ens7bA2DwLwELjMEtQlcpuL5njJCmuwLAkFvQixFlHYdl4OJ923d/JBewJeS5VBZU1DMtJgEiQ1KgAE0DBFaYlIOd+cLMH9QaXcHUMVUgtA4BIY0srorddQh7JlfKxhG4COmE45Z+W0z+VUfV7DcnrYc2AbLhs6ggSc4+KzNNtMp8FSoCG6gFYjZ6nf2ezF62XgPD6gdegLZdxyScaNi6ejzOiKgEKRQxykN4tl+4Ziyv8jMvBxPqN3kolkknYC1jJALMgDFEHoAr/AEpHHVnQf21f/qDT2pGuOn49WU0wO75Em/i6yvxYlcWgoJnbkfj+mE7WWfltM/lZH1exThcdSfAw2esb35lNqeWp6Xl9PG8jQkrUkpSkKGxQWAiwYezmduZeDFMuo5hsqgJjZColaoEzy5WYKvwQCAhYQV2W7gsQZQ2GBhwEWv6rd7D8EcCdYAfXB9W74s4C9I6Uy+LOw2hq8P8AcGntRDnb4lWLeB3e0/woqQOpEJXaKdn+R+P6ITtZZ+W0z+VUvV7BC76XMOTMIWJYgqlMY09z1SZGo2PpQqcxR4Bp2XDYcLsCsA9oHYG21nEw51VFEUliRhath2cKbVoKuU5FTWLu9ZfQC/yUM1OaO7yH4HOTwGRERCGFlhxB9l3YdkA8Wevdq2e+8KQLbU3+qqe47vw2lRQ/xlOYByYmZubt4ITtZZ+W00eVUvVh3FBs9DPZcK9X6HLlFlChVDKcwQZBTKqsCQh4w0B7byd2Y6rBVe4DdizGMA1Oi02t0qDVmDB8y02pQFXgSLidqGVBkOYRT4d83A48x9Vu8eRziAJmWIAliE2KxLGNcbtPmWzz17tWDD/9GfoTHUVlf66p7jgAfwoc3xhHkIu7DmxDwQfayx8tpo8qp+rKxdxeoWYQZDKa63MVIlqnUv8AzGbp5gaVD0yBSE1lUeoIaihqMxE7Jq2c/aBDUzmEikwT3K0om/8AaMVg4jNuLtMsT/LVeimBPHFEMYlVosBMUCnGVvCdYgo+Bq8IU5DlTIBj8PQDwUDmc1kN3YNUjzNMyctw9e3nKVSFkt7WiiaH3sKMqeVquSaKWp4RQHlZ5792q4f3G/oT7DK/9lV9xwAH4UOX45uyLDiVm7EJ2ssj/wAbTQP4VR5p7TmBMvhjArddpkuQK8JXN4uuUalwdLgddmBgMFfyHJstK/8AuGLSs2a8aKuVsjypNy2spmQBAGZ39m1ARrD1Fsj4VomSYo257JB3Ebnslolx3hKWpQj9hjaWMOmY1Zo0BXKcZaZsGVWnVWArNOTOCaZFwMwOA7DKADKa/cEeSg3FQt0N3xQxZIiIOFjk4jHkhxoo4kxzrXkDHMApTqfCwsMu4fg89+7Vf+oz9JeDK/8AZVfcd33yocPjK8GUOZWbsQoeLLPy2mnysieyQGAdq5eoWvzXLUk02EoU35djKdTICCgxIAsyeoT/ALVOc8AyxkKKNucSQLDdDkyDeM8ISpjyNThwQMQ4G2G9nEt30isLkA6i4PrRBxSRKTacLsBFmuAVCnw1Ug1McTZjCuSfP1NnNI/xgKmIBqEGYDiZMbMDAOwWa9jAN9Pwt3pMoyOKYaD9QrPFRZGPWiBIuqmHMzRLYHnv3ar/ANRn6Q4Mj/2Vb3Hd88qH9avwBl4lZuxCj4stG/42mk34VLqFFDqa2ssuRztk+hSFBS9i6qT7WCQqahCgBQHk1DCAJD1iqGUTYrRIMqkQZ+NlUE70gV6xfHuW9n5dwQYbF0lDit01yT3jGo3kDLEQEd1COIUBNksYkT8Jwy2rbZnTZ+Se72P4HKbwayM/TF2IDMUL8gaZvCHN55L+1rfLeM/QkNyNNj62re47vvlQ4/FV4AwYM4+CGN4stH/42mc15WgrdAxgIzLoESmzKscvUJHxOSCqRynTApy2uGw5btMNPd08xB6XbZb0VnZ2dvSWdrO7v3fpg61gc+4/oU8U+Ar2QsOmlKdZdneBFVJMTE6rIgmn3DDZqj8Ld88kfouwLd9MHoIzAmDTKXQUQ152LeEmDlvGGH4UKa5DH5pMfXVX3Hd/8qHH4x+DuwMx5khieLLJf+OZrhiFlBFVRBGbJ5laWEladkPN8XJssUKVaZ1igcxABgldgW32EPTGEX8RxkMosnMeHFIKOpeWYukxdLr1Hq8MciqglvbhsUKIta4I7vZvwSI/Du01StVS7OVYzNBxZ2mqZBoIqGHOogEJMZg/+jD+phAHQYBukxD41V9xwB5UP64eyOwGHYgwATZc0hjic6pCwsnVfK8zTzFSphim0mPRTFImk70AzMvDuXd/tAi9Xc0FIaty9SJghI7C8xSPF0DN1QpsVTarB1JKIjkSAgfqJnOBQilbobvpvwXf4b6RrRVSp8C18iSBBjDZYx2IrT7j6MiqfUU4mFzyp+2rvPeM/wBaBbEs0n/sqvuO7/5UOHxzcBdmAMRsSDP4suJifG01QcPGyZRqLTKRBlWImcTAAFMBu+LEXd6ndh9gs7dyz0u2zgxApnyY3MFUl6kVyEquEKlLZ6XlKdpMct5XkqZyBEJKFiifA3fUg/g5eyBeZVBI5pkxOaEaxutUupKJbpdKKaD3UaXBxdBhQo9PzsS8LWi6t439CfZaQlF8r1W30G79b+KH9cfgw4gDMHghA8WWBtjWZvLCFuiaHKJzl8KQaQ7wsWOwGHobu7v7cZiBmHV6gcFk4gTkLYFoCEiHMuGJGmQTSPmGSBTzPNlCR3dqgSNkdNLwWts0AL6KYsYdNggnoDkfOIh9JH/1IX1FSKJSC4ZO5+iOurF6kBgNAyEtG9coPK7BgzdiF7WVvl3M3kxG/QLwNwAGHeFix2Aw9AOy32Cz6YMAttVUsynASl6abWIhowJSkVJNKexL3YNQ+ljEiA/UiwiB0E8R863CEjVCf/RiSyeler05EIidZThixedsXU8yu8XQFjJZPybXUd3eJqgy7pKY8T4QILKwZuxC9rK3y8mXyXD+7+iF2dtgejHYH2I4cyAFrNThgCI/A36WDVei76bIl4Uk7GzwIBBz9KxZozpA7tEtIKk3fZDAU8D4xI6bjmTKW0qVTYdx68cnDYFMkvLRxsqqAiBS2YMBZuxC9rK3y7mTyYma0OQ1/RWdnZ29AJrMDX2CNnqu7fYzgycGt2cBmtJYKBoA4PqA9Ot2sNmmHJ55AfpotRP/AOiEwsJgvsTTMD6JurW0r03d9IYJaH1x+DDiDN2IXtZW+XcyeTCe7o+w2Ym0sFSjsOXUwLp2H4A9T1g9QO/2AQ2qcMEFP/CkuvpTj4YhAqkLqhohJcsSICr+SfZed/dI5Qf/AKQE2lOGUMchhG5BuF+dYH/87AHlo/rj8GDBm7EL2srfLuZPJhPd0/YAHm19Via9RRUvewXMIhyKB7idjrfxGGtgBmHtgiw2C72AyzOfw7vx0DSLNFPq0bKNYxfvBLrKY43jEHS5B3jlTyWhUYCjqnK0Tcnngf2kYF95ExbpwxNJBI0FymH9VX/67APlo/rzcGDBm7EL2srfLuZPJiXu5OAjYCjf0pxZTc9nTJe5bnMCowsbCqAb4hVYhEiyXhZjEKH1MOAEOQ4aguY2kAOAu/tIsWXYLEORyDc5fhbvpfwWXSDPEQulU8GCkLUIUpYhUFVGiHIXnn3SI/qRHspdhwyJCPgesD/+dgHy0f15uF2DBm7EL2srfLuZPJiXu5OB+Cfo7O9mbmyl5qxIIuvzZTpeNRMmS5X4OEi0YiBhK5Sa0th/IFPgYCUJ0l6aoePmlCmZ2ouXsfTHWYqIgoaHLlPGhqujVqSan1PKchUpdNQi5dBXYPaRYsuwWHAS3avIm7+P4K/R4RZkCCzpgTYVpcBeeR/aRH9SI9lHsOqzDGQ+ZL/GrP8A1u7/AOWj+uU4XYcQZuxCdrK3y7mTyYl7uTgfgT0h9sSN4fKNDLWt4XO0lUWT8RyQbTjXAUSZSc8HY9oc81/I8pQmJ59meToGfc/ZlxLK9DkrM8+RsZh+AnTdtgpbwxXljSTu0yHRZhkOFAoJGOIPUPtIsWXYbbEmsnu/D+Cx9Xdl5tUjHk9dmipyEXnkf2sR/UgPYR7AusrAbeHJziK1/wBZu/eWj+uV4MGVm7EJ2srfLuZPJiXu5OBuBPSGdmfguPwJipmveFz1LFSnPHss57iKHKu7RC1dOt43n6r47qi9Rr2c56nWMrEtZznLLUTlmm5pxdGx2PIDL1DgqJLEdNE2yHu4Jf4vFEOQSEdvarMNhmGyK9Xu/jaTNd031NLBQDPpJiBk02ikXQIc88J/tIoLbyA9iHHwGHnVP6iU/eK3/wBZu++Wjh8VYOTBgx7EJ2sq/LuZPJaXu5eA8C+lsDEoCzogZry1T4itAQCtCXaGjHQsLAQ0XAS9RYKHhockCYlGphIlGEp8LFLqlTS/iUqVyLPBQ5oSmUemUyE9vF/kY7W5p4DD8FlAdH5KsgKCIQ0QcDwEWDR6iRSnARzrpGDj+W8iPq4XsG41Ytt4ggfGrX/Wbvofho4fFWDlZhsHsQnayr8u5l8mI+7seBdt3qd+4ICwvsE5SsDlNsUCxallaEgcj9e4lA7BcorxcUSFRx3P8BPUuUOb4eZEEzdUtgF6dIBrtY+r2m7DvGHkY/M3NPd+LeShJZP9SUEVQJ1rtSl6HrO8rkmmxht6HKRy0reBynVahLCqtSpWdQ0wkf8A1Ij2IYPhiDrRf7hy+srP/W7vvlo3rVQ5CG0exCdrKvy7mXyXD+oZuBB2CZiZ3YbDKaWMSyq6tisSRJkUSiGAJpF/ydOBnU6qOXJgjKPnKuzdm6VYmYcxUmlyRBVPePUhpbnKByLIuHDTBCbt27AM4mpqSYJpibSYFAF6vbA7whcDp8z8kt389pK1XJpfXUK1kgXaBLKjToWIJEwp4VaHTTBHPAXhI8v9yP6If1YutD/cMUfi1n/rd33y0b1yvZHaPYgw8WVfl3MvktM9ocimpiFwAttlgekHodhdhdgekXF1KCgSx+R5URObJ9ViVFkMrTACWMI07pMl0CitIoFRnCFQDebzstAI4ymWAqn/AJivjDMEZSsXSylJss7ux4mJwhu4U+Jhccl7JyXECADsHtwmYDfYIX2GcR6vAIXkshR0BwNZ6RM/plXoigZETGJ4wPnM1oOOsO8iPZQ7FnWh/uJIP7is/wDW7vvlo3rleA7beCD7WVfl3M3kwpRGHRIOy7F3IZgWzMpoCLmKhQpI3LkuoiWfZ6qoBQMiV1w2JJfTPTpbpsI00kESlTVucvIA0GiIsALP2EP5vNxcBzTVqzX5ColTlgmAMjdOS8V0WSJVxbjT+ASXjzEtckms/YB2AL1CzHAr+oETDa0TzT3ey3ksS2TMIvmy3KxiNIKRpgGHjDHLa7zwa0JEGvvIj2UwsV1gf7iie9Vr/rd33y0b1qvBgwf6IPtZWt/53Mvk1ELw/AOLPFQqYVLIkp0g4ZPhKgmMdlSsHJIE1RysPi+SSHgqbA08nBnOUWXppiB9b6QXtZizE1P6MosqaSI6yWMmRcCFRTYFKULAUCRBTm7l3d3d/abPS9I6hEChNc0QssQeMsm0DItMiwU0Q9zpbvxbSUJw6fVSZTIi9KYgqXmdG7h0rA89e6xRrbyADfZd1gP7iSF+PW/+s3fPLRvWq8H+b/RCdrKo/wDH03GShpFqOR5Yo6SE/wAx1gFYHKdaTDEkLHDTJClmlNFLogZFM42tsEbO4OxXpKwKAdy2ywOz5A+Wy4PSQrKN/b9VnqDYopoZBJryYtU8yzpjA62IIODiyVGGPpQTwBEfgw4/DBMhhRhk3GxyUEKSvXJqaY+ETPPJv2kaP9x6bNzDg6wP9xBe3W/+s3e/LQh8VXhtv4IQ3iysN8fzZBIRcg02k0qAQ8AiMNcSl0gzJ3ZUxDaYHpFgV22Xd3d3d9pijfSL5vm7Mvt5mBx1GOYoAYohnSfhlCBl6RYeS8X4wk+mT9gTB031GWqvF9QYTd3h+rJtemCBlxCrbz0iUpWH3t8clOXemxZUVJejoSv02ITBNpjyEXnj3SJ57yBrlThzLCVXr6qoIjvDp6uvWBH/AB+77oCWjCHVW4bR7EJ2sqFtjyZogxpKhw/b2Y8AOLAfSX23d+5bbd39tO7eLVyENR6nj2i1yb5yIcZb3eigOIZqx4nU5sgllBh8BRGiTKjTqdV0o7DOKagxwDicTQWDcXwpqVDQtHhFz62QOTzuH7WIQEd4/wDKPrcJTk6ZU4OpwsYYP/oaMj0YNFGuQUy0bACChZYOtpX16ijtHsQnayr8u5kD8GQ/u7FgX0Y7Ld2/pLeziLtd9N9NlDwkTKBps8Msbuo/8WHAHF/FRwAn+DQJ4CpsmkHqKIH4svZ/PO3uq6v9x48wrdAgqzRsPTLGyBNNeICOf88TnUFiSXREJQkLd5OZSVV0P3OnQURf5gx7EJ2sq/LuZfJaXu5Rvtv6Ozt37O32AWXuEE3Vm4R/iu7p8rRE4jEFAqe79b+FmsCZjmfUOyHOw5szJwF5391XH+5EeykcTEz7IK1coSmVYSozXgeUqpHKVCEIWmbvpSkllYS9dUfCwYMexCdrKvy7mbyYQf26Q7Bd+YfcxZdg7AL4pw8q7uhf+KnF+qwAa0mGP8PiyEYJu1mYGUOTzx7rFmtvHlG4HLpA5kli1Xd4i6plSATTh06sp06dgSLvLR1rr3uUQYMGPYhO1lb5dzN5ML7ujxYv8w9hBh9hFl2GYcHOHlbd0+U7jPVYC8mD2AaW0zL2R45491jf6jk2r2RSuNPVAxTpAZWuf9XgHy0PvBeyOwGPYhO1lb5dzN5ML7ujxYv8w9hBh9hFl2KGEGQblvznHyru5mH/AMqu40fgbviZTyWaHTBPphdNA5QiVEYSHJOkqqEJP8hGak3UhZaHXgF0s8JkGFi0QHeQANIB8QvRI4dBNJ38dYDVT936GTNKxoNHrHKBAuLBgDEPBCdrK3y7mbyYmUBhyEKDMNmA3ekPTWdnpB6Qdu5Z2dvbBYbFGn2Sj45w8q7ufyrcd6jd68lH9WPhN/kPBNlMPMlENutxCkOlufVAxqPuxrUSJodCPTILOvghIxX+5Aeyj2Gm/wDZVfcd3zyof1q3BlZWbsQnayt8u5l8mJe7gzcCfdRYbDsnZTH4s3+Vd3P5UuM9Ru+eSTD8M3N6AY6kx+viQMnV4oGMauqIRBhLng37SMH+5C/ghvViLTf+yq+47vnlRT1q3BlZWbsQnayt8u5l8mJe7gzcCfdRYbDsvZT9dN3lXd0+VLi/U7vw/gk3qx2WAWBCvQVkIXSPHO/ukZ/Uf/rhewPFN/7Kr7ju+eVD+tW4MrKzdiE7WVvl3MvkxL3cGbgT7woLT7KfrZu8qbufyqcX6nd/8lD6sdT8TJqZSvSw7I8c7+6Rn9SFvBD+rs03/sqvuO755UP61bgysrN2ITtZW+Xcy+TEvdwZuBPvCrS7KXrZx8qbufyrv44r1OAQ/BBRDQCiNuqgyCkZiDEbMDeH887e6Rf9SP6Uew03/sqvuO755UP61bgysrN2ITtZV+Xcy+TEvdwZuBPvChWmWxUy2UmsnVlnd2IJMVCFjRhrIYAX/BhEeoH0MK/8fBNQ0FCj1uRlbtMbhZ52D9pFh/cj+lLsNN/7Kr7ju+D+FD+tW4MrKzdiE7WVvl3MvkxL3cGbgT7wIXYBZgHOtFA9JxLTD0SSDcI2/wBNu9dMJPm+EqkVKVWoe8glEJG3qSJUWl7zdQPJqMXC0SJAgChwAHnYP2kYH9yI9lPssj/2Vcf2O72P4UP61bgDKys3YhO1lb5dzL5MS93DgbgT7pfYHdjUxWCFhQQ2RKepHAEOb+GnMuRMD1ADfVLaah/m1zwqcR0umZpFsDzv7pF/1I/pJ2WVj6yse47vY/hQ3rVuAMGDN2ITtZW+Xcy+TEvdy8DcCfdg7oBz2KjYmAlPwQUNZPoSHA9MJdGFTTYgFzAyByedvdIz+pEeykNyMGPraz7lu+D+FRN8VTgwYM3YhO1lb5dzN5MS93LwPwJ97EWHAziR+BgAfwUQfAChrHVOyHMLAhhA5TAyAOn887B+0jv6kBHwQ5/AKnMvA3raz7lu/j+FBN8Y3MGDBj2ITtZW+Xcy+TEvdw4H4J/eziydkzifUYA8lE7ADyOLRNzBQoFiYwCuHXBQgBc2dS/s6j/Uif1UObwGPzJ2TetrXuOAR/Cwj8f8tgM3YhO1lYf+Opm5Scl6gGpwT+9nKycgOdxBvhYAN+DeCfVYmEWCxSMq65mmiCziTLIKJKG0Z1iB+kjlNW8gYLpQ6fgMlzJ2R9ZWg/Y4AD8NCT4/AosOIMexCdrLHy2mnysl6sOBuYFC33swO3JS5WoUTo7v0OYZKP6sb6kktYTXMP8AH0K9vcx9EWLvl1vVSN7ms1OIo5v8jTs+gIQq5Tf/AEd+hAPBpBkf+ysB+w3fS/hoyfxjhYGHEGbsQnayz8tpp8rJerJtu7/eR2LhchB+Hh2kGo8oCQbCk9QgEZDmXZqbRlGlQaDeHhqAgmVSxs7BrhYtAA3i/wBKPq2m/wBdWD9hu+F/DRy/FW4MrKx7EJ2ss/LaafKqfqybRHmH3sQuChDaYamFgX9Py+mf0YM8HZ/RE1BDkBhCJmJ9LpPn05UYWJW17xhOb5EDqFZHf4tV9w3ffLShvjLDydndibwQo+LLJ/8AjaaDXlVL1RdgseIffLd4yfMUxZfCUpQUeXJAjZsRWlGJRzOkWzXF82Xsm9dU1AGCwB5ZVV+Oc1wKDELMw87+CF7WWfltM3lZEPhBs1X2B97v6ES3dgTZjEWa8KWJADaSiD0sOCoeKIOIw+CIZaHllfV9SHBMrOXkpxL2ISwmyyX/AI2mgv4VQD4TU7JWH3y3ohC7AADYPF3YcHWIQ66EvUMlJSPAXOdHSyFYkuCqLUDQSnHuploLY0mbyqj6lmC4AVh//AX9ALHaXg+QvkGxRPUwRYl5HK1YbqFg4IUT5ApKlXk2YpUFWhpCHT2/n9+HYHeEzv3P0nUNcDi9YiynHaZjxALA1IZNVrUuFVImcREOH2D/xAAUEQEAAAAAAAAAAAAAAAAAAADQ/9oACAEDAQE/ASQ3/8QAFBEBAAAAAAAAAAAAAAAAAAAA0P/aAAgBAgEBPwEkN//EAF0QAAAEAwMDDA0GCggGAgMBAAECAAMEEQUSIQYxEyJBdbJREHEyYbEgFHNAcjAHwoEjUJFCdMEzFaFSJNEWYmOSglVgZUNTNKLS4UVEkyU2ZJTwFzWDVCbi8bPy/9oACAEBAAY/Av1OvVyAALNTV4K0QFISipHKrlKStmFZlk4Glll+qWgjRLxgBsnCmixFYrDDJHfg2jcJfLbse0EIIXHtqzQaq1EgHCFsciz9ajm2G/pnFWaPWYeIn/DMqdC05xucREgV6Y5CpqotPEFkWgMc9rIhh/vXCZwBkJbQ5U/UGXynDo5ztGIOWRZqOj440zt1A5S7wmMgEQ/VGSqBqc6YhwJlKiR+OHOnHebHMjEX5reVUw5id9yNgabFZtqDE8ilGeVMU+iReYhHYUTlhiZByKqs98qqmbp1JiM21CWbQPX7Sp+I+8/FjBxEPEhnYYkOJAcKqPjQDOkeqrxAc8pcJR2kzhiiYhCnMSKZ56JPOYaoaiPTYk5ImJl5RyHJMxjKrwpnjuQ8M8+SDzuWzm1URAP73c2Z0H6o2lUQhG5nFu4AUISKaEHCsjMorFBohgSlcqMyT1VSH2YYTECCMB5al4KoRmJ8LEioCsPZwYhxm1mL0zB97vAcNVjGEAdFuFkDe/OSoET0MpGoKJKLpGZ2WyhJUmsYfA8ZAQ0QQYrNWgtbYJt/C+EWImoZv+S6OImn41iDpUPmYkX3xzX0ZtgqixGtCWdUOJZ9saal+qQwkUS02bhAugwrdloMhUeKgmQKdw9o47Yr5TiINoXgC50SaXpQfKMGR4u04EwWco0BDw5T8IGm5TRqdVocrrQ5SGXyPR4FthgRvbbLIFn4KhwzTo5XSNSFOhAUtlnP/GFokre+s3TGAIUTCIhvjPzRkWRcFcFcFZFkXBXBFcEVkWTzAEwnvK1NWwyKQqzqKPo0KI5yBPIymrxVoyC4b1OasAAzVi1esvY2VXD3HLzJmVxloSHxq6XpWmYFI74BxrTrMIH/AL1/52E/zgVmGiCn4wVqQKZCFWkUFZEwTUyLS7OjK5E35gJgCLimlYTadpsrQWB0jB6FEYxi6KaFeZhXHAhncsylmiO4Bw404cpfrLzj0ilHayJzBOLKMeAqzBLWbMPxC7YLE8PhuiOxkWd3yYlGRCDo5VCYZx/SmWTxztiGFrIYfQoUsHAuRkfGHsMQzQ6uVBiGu4IKellbzjoE4RS+hE75NCg88R0GxzRjSEAE9kVB1OEw4RulOOfEE0xs+hROGO9lhoYnooiRyLOOiJg1MihcJ98mgHhY2POIQr5B0BRRB+eiF/Yspr4ynnRWk4HpUyHnzZirBV8RXDMVOLdKzxnNJZup4lat6hGgFzYzXRsJYHqMebUczVgg/lSUoXAlPgWxyORL0xD8k6t1PviMwv4EI1KX5QKWJO+pU3i7UOYhfBX16v1OKlkzkTf8ysjCGOX8ZEHnyrTw62fffc/rLRws0Xjzzn9ZSahTMl/FxB58qByAxPVoYwarcT9q+o98qo/+4xZfMVaHfAg41ovAaimTZPzZL/V+98xGth+9gHJbIysYkwhVoDbM6xaL/RBB8n4iaAR1HBsD/SVtl4pw2ymmsq4fZcZSa1Ggy1EBe4b1UMZ3vsSlqFNLMSwzsrJgWIG6lTyQkVCQUQ2621cHwxUI5TgJaLbCJEv0rQ5VAO0dryhYA/SDE2pLFp3QvzmUfzVgqptEnZqWkf8AOKqKGHagWFdPATZddlZtTNt8SPD1PvgQPRzNzcA7d1lRtDiaixFhnmzMvQxphLOFUIWFJYN8lkkQNQbAKKbwpimGhC9IOLhHyzNa5VAR2O8fU/6tE24fOaJhHaBAGhk1OxRKKiYPC2GXTwzJ/JnCCAZgpDhR7f6ACLPDb+XJ8ngijjCjnh35ZMzYWkpqYAtMslwZ8SM/ERBWJZbWohplHCIq0aH7iDZtX781YhKLC0Zg+Qzw23JbwlWexx3wKjGzysMuGaJ8xkDkJQWTH+m+QDj6RWbYbKUAyFKW5WjECe3JTMRfCVxPmUpLgq4FkFTsfMuCuCpFyqVRKDpfoCFyHP4ZZIcfXZaAg+kF0rB2PanCD6kOd4zpPnMrOI8Jt1uGD9/AnG3LtbKCEqEf8nRfrQ0aWwaaK/CxJTkNwRKOVTUrO5d2LKSeowGsneCRD7SLh+k41bbhsgzJaMAcSrcNDRzj78RT3jREQ9wjDYFMYhwdi7onSRcB2GcatFGRxLNP4krFcdqFTiSyO876gbQKqYicqYHJUTzEgeJUWMhKgDTFLic640PrXh9ihgiX3WIuE/lopjhFFDQqzjwwwY6Pk+EJEGAcLxOZFopQzp8ppGmoOAcc0moZts/GJSyFO4q73GJ3IF2IPaeYN8PlULiXHuIXo1yD+CwX4c1IGw7EkVWjhehehGCAJx05rSaL6Fc036FKyC0dwQ1ARo2t1Rstn92UZnHxBesx3ucLjBMWpdPj7rtsAuRIvvlY0iqicl+YaGy3yIIWj01pou1ZVwBuX9gybs+NTq1GhnjDqmJ9iGpYAxbEwruUIR4bTO9/0KCB75eEIg5Zy6bAFtN78gmKCLotVZeD6BTaQeJfEBXqzzZgdfEXDUxN3K0tAdyY+JA8bhAommRXwn2DNjLjCSCgQzjh22TGzYujeEzTVniXlMgKbSkZWyZVmz5Fmm8ik4vJdjXCrxXDFTtCrKmA5UDlWqRSnNkZKaZjbwLN4MgQpNKPcMbGF8qYO1vl6UFQqouVSIG87se4Ll/EBprNQzBWy6gECUlZmrhkuF2HwlJSFZl1gHCGuMU94I1bwZUXaXUcoDCDIg75AuQNd9CkORUOHBqMHkDtguQR9Gj2XWzBkA14b6tzvUwVkVNE2hTmH3WXDGaC8QItGEd/y1Zcgng47Cfdp9qbAaoIHDavOluTVhC+65vzFF+78IDlMD+YeNlAUAnBXbl3MkHNl2PKzuXAjRtZiW4dsuVxw4ACeovevpTjRC3O1R+4C8ZZymhxHjAw1mon0heiBuAeINRaMPZDUKC0iS7KvVkjfjVmMhiu9shrmEI35NiJ2jkZGyDo8aLSO+ZShhYcdBiNJpgYeMQQRlOfbehzhMHG3AFAdtSFFOI8HUQ1Kp4eh3njBec5V/s6E/JX+0IQPzU43RqY2zneFYBZsvOyLQVgR0tRdMq7sp8AhbxMO0G2i1WtvuQJMrTBR4RePaQQMLDAUhLhl63HuXbmTs+e4I2l0CjCFRjzXBBt5S8aaxP3zqnoB8Okw5xzYh+FkvRYOmQrbLZAkBWyy8waRZo1Mq0I260PqmJOSGq9703SoMBmeluOjcG2C6I7ago4g2XIN8JDa4lITZVKamrhV49wsAN60joKXR6e5G1B0NAjQAIN8ZkXFOLovpcUMs20HwmpZJArJTK4PMU1KVyM9FPFbAuqc0kbB3e7B2EAgyjI31Tl/BFFGHYM9GmCbsXEDaOI76tFJpIXB1dyfZ9tW5L5co0Uan1hsPq8c16qDDvfOgwcEBsw9QbDhcZkDsG6VwPpEGazVm7b3J86QK5GO4cG7ITM4bICNT8BRRikKNk9WAPJgP4P0h8aGHzxoiJNfFxb153R2xVghVLzFfuPVWsPgDbfql4S6fUzGZop74WwMjCXjRKdTGSZsgfEENIVa1VMQWir+z5bklYMW7bRqVFsFzLoSO4AaQIowduqUl88pGyw4bYolQpMe28UwZSCr1JTV+7YDKrTg3IajWI4jTUtEBymHaUjHPBUYDzOQ1zr/wBgIlNpsKRtooSkQslo6qmIK7zDMUBjm1bk0SKf+sRN0Oztr7245tkIU3kYIeCcERiHIBCFyELqbl3mWypmMnIeMDONuBLNmyCvvngJkTsuG+s08gSbbJqmkgqNJiAPZ0Xg+ibVW9zJoH9VBCU6UVFm4MIyMzD9gcaLVcfstPxNoDNQoaRGNrx8azTJ1pD5kMYCTlkDbQNtwwPVJz4ECHCFHxnj8wxb0Qa3Dwj3+HQAQJBqArwUvM09zIjQ7xLRTFkYB1V9+MASGHAfLUu+ybbFBEU98oRBA+sMl9U20rIjerlpFXlJWdURFDhfAXlImdl+Klow/wBqE783o1/+YinQ0zG9wLOH0jDqiplBS8xXrOHckVGOUOkxbnwYRvhb6+/OO5RMccbUHaC9ko6itHC/UWkNy0Vf5qFt2+YXo+OcDNZuGIa1HQZAveFEqUGcAfMXyzM7299aZkMXHVBuHAMguGlPiRysENCUoppSlJx8d/1Q40ENAQ5GwlqBeO+OqrYq7zHNDnC3I1SqQiPqttl4QmG4LkHfExwbORTgl6C3qFZHJMN6Szg71ytKXmu9SAV0d9sDBtCCPjXAc+inNbqjOWYcXzKHrFIaF6KitFqCAdMDcYai+X++HZKU3wqaW8heNFBloCgULgAFaEVIOz792/c08idqtWiQbYbLM4oMa4xhrEDD/wDimg4LpdsQQMkKAWQkABqLSVyn5suU5IzUSQBIOUDBcK/7iUanNvQse7ZfasSBoJ5QRI+luA5DiS820ZDbyanZslOasW8inaFDCldvBTtKSuUpo7jx7JSltGMO0uiQgCWjUtw3lA4MSIDwU3Cw7eaI2WRCF1EJhFXecXIGPZB1p4JAAhwUfC1SIIUl69qKNktDqIJ+uE2+MObl7Itgna7HlPYay5ssxQWel5wcvkS/apuljJdQX7U03TekFeccAA8gX7U3EMmmByAKtCG4ULM7QyUN3ssFGEz8TfGRLRvgl1QH/rVTVBprRdAvlDfSPqir1Z85AIbazRxvZC2TfBOYVxGbNVBhwSQ5TheYof8AQIsgnfeprS7LPSKs1bYc4RULpqOec/pf2KwFGuHjQRcLRzAcozDSRWWA0ShIFJCfLZ2k5V3dJx0LMKyXhCYeJPV2qBaqtR04hwdrU9yE2qOXcn5ylNCcF/3KwgXNVaAG12xAyhyKEq0OOk+3NxvVIPGpCtFSLlQ5xSU+ycu7mkd446IBM00WvRE/kijvnLBBqOHAb5+gFZuC7zrOavQ2yhLIICjuxbglo9YEAIOoR6eTi1FaKICXUENx2u0pnOPF4JZTQTw6ANmyeR/sVluhX9T/AGKGJU6ABW33ALPNf2Ij0YEjGJMex8nM41D4Dw+InqFWNIbOVtqd5vmTFFgS2W2SB5UPXHbVofO0hUm09RXtF+wJoY2qU4ZEfC1dn8oU0RafAfolGQD4wUy3rMmMMpzWbCHWeFm/fXR3mLAFGcwWgPZZ6y88BW2Z2jCo7voV9oTDFuCzTiG/dkDV+b50DW0rCn53C6/bUF3xqQ0IwonzdVKHrFH1h3pJqLgXAMRwgGLJSMrhV5uy5rIoPvZUkb454h4mXqtzvnvpmlwxAK3DEACACnJT88AVRtFj2s41EsiQxVFYJqzs4+ku5qQjeYmoKmPZzkbEHApGyCIiqp3zI8giWPODdNt+q0SYhsl5Txq5T88TWkqZ3y6eIg1Eu9Hjyhks6g/0k29cOcJaJLa7Og8EU4fL1uIzBbOUC3iPIoPD0N8KFazZONS8+RlJEszuMjm+I2ojQFUH61T3Rh3gHUs3B8wKQdlyRhHaUZGPDbhqEIBDG/GCAT96KAefJgr9VGg/8LiIlom0VwJB7hRjB4lMeyiio6ruHlm4Y4kH8KVyLGRYfXqo4aKcMP4RhEPmFFt5fPzGJIC6IpEQEQBg+jkHlUNWIc3k3W7Rd5TDsoobao2BWB/8lUC50A+gQSiPzJgrQaLDQNlDiBW+zuCPmCKppyzB5kSionBUWP1mjPjDnn9EMiAOyiOagZU+9woajwVjedG1/YhA4ZBUuytBeWMWW+p59r8tWHoxsB7cFaajGx/PBTaMQS76v3LM0G92WJFHwh9FutQRXShtuFtCPKHYt/NknjCaVlsb1UsZOl/nqm4M9sJBLskZoL+EhqdXqbcOQAyuOAE0an4BwtERZpyCLdKJGvSIL/7BjKFpTB8rcE3pflWhVquYoqseYco9MAA5FI8O+I9erdPei2TbZIn+xZzBffHjCHDIxFGzhR8QSQFxnhEaiwP+JpuX8m8V0eCqOZiA4cNFDYOXxCs80aYIA4uy5CsOY3auCGjwZiB/BOJQQPlG5wJh2FogpCCzb0Y2UdoRUnI9n0ryccz6V9XeKYfwVfuVOOJwghxs76plOPlLClznGbbUux9AJrOvSAgcIR1ESkYKgiVCMdGyBi8FoeNBifvp1ByovDeFPYcEGSeK5F6BAEh2iBLNFbAFmhbuUgZU80vgrOlavQw4hwl9XhOhxzXBi2RsDPxZUSmYigTViDnIsRDXu+MBkC6VRaiV8P3khvbN9EVonAVIxbld2THttBpstC+XfIE1T6qUbnYcoegJe7mcFcHuwlDaQP4erYMs9t/ahH73N/l/2r/d7Qfnf2qeKqwWK7X/APamAIyhKM2bSj6k0SzthIURhsJABAQ9jSmhk4G+vuRgc4507gFiHyhMpQnf8yB+BKX5QN/Muj6yzrXD1VYOpyWTcybkwVttWXpXheCNWu9vG/JMVaEzlgNA49qiUTviUIrB8nT2jeTNxjtIkdTYsjjZwmBiDMFIVkWTsaai4E5Z56GO3+UElD06elBxLrJg/wDYb3K9XirJHQAFpOgrny+lXOgrlIe5Xbur6Vq+ndEFhOhBpEB0zzgdqMvegAdpDv8AY2iofAtANaqtVPZhZam/6UU0S3nIuN0os5/VNxIYgDjer1PnyFTA6ADjqIYeMpTEQ2bKDpF8t96SqymM4mmPGESn4izyIKPjSG+SKmFx2np2PEKB4rxTz1SDNBx9j2NtYmpgcBiqaAb5QH3qaENWVyEcGZ7MamZBuX9JXtxg+JlB0xqIIUP4ubl8yJ96ZcchV+12BLdhYHL0WkOGL+cZsdwexoqpxZ7LUOwJxFRPfYxA1J17ydMIPqED1g+ZN2vVVnuNyyKy4rTRULThbIG1V8jVyDbcEPhOuFmJR4kY1EOWt0vVhjjJ0ob96+ToaJzEaFx4N/RPPi21mmjaQZQWmHYouFygFyxNTyEslfhiRBQ/IBBPc0XBBfzJvSv5k3pXDEdyfYM1U4gf8NTWyh+cUoq0HY9PwHTPj1iLBtwQ1Gw0hH5lBUyDJZbhWAbu1ZK13GSsGWRHiRfzZSmFD8qYratlyN8Kf5KEmFsBx8eHqugQAKPpkK6RCd6iHbKPAF1y/Zq2Pe4p5+Ijgz2S6bifvTP06LJwYykG8pspIlHxPTYl9gLgiIpuRyBxyyosdS6m2a0HAA1/oU1Y1ewpo0lEzyP0UP8A+hVYDsiSxA4bL0RoP6AKXYs1aUU8a8lFaApeKf8A/pCTaUu4Xq20E95dKMyIgHC4lZhmunPTkMMwOkC+X8VYh+7lDNp2IVyQmLx5F0HDmFArsbO594c4Jh253oPuthWDpLBvhC6WXzyU6ljlkgjlKQ05eNZ2H74jgm/GvCYOVTpVfgIsmqL2VdD79fevLLIMY3Cznxhchrneixx8lxo6QQhn+EO0JZ3ItG77dKBlsdFupQ95Dii1GmRBIghgmU7fYYqlthwXaQe1/mK2OqHZHiWIJ/8AxWtiHY1ykbxrEddeyxNUsz/BApfsW+rufcrAZUe24E9Qw5AR8Cd7xuUUUbMXEGDQ9K6fG2o/Eb4SEGtMoCNybjO+ZXztQ0gMzAsXAJdRBCUajw5AD1hJMR9KslKUA4lpKyYRkrLYLNx8K252xZr5Vwy8elVAo2ivQ43GHjQYI77UCNSgJ2S1Btu9ExT3v6k5G0EdJ2nEOAiCJF0twM5+9atTEo7SmYJb/YVF1oPsxQb3ZExWIGjZeiND/QBT7Fkg7YFFxmr8ouT/ACkAcXPluZ6elLIm+9jg2bkXHvSjTfwm9tf9v8EECLrT2jGOmDSL4194cQCaNqjoTO1EjaAPSi3WRs5A1FwxV/MmBxUnBTkNHQTLoONiW0ZsBEJo9RhzORmG3zeWB3IWfEm++d3vgIejmG3UbN0vEmKxCj5OICZFmuwBVMc9VmkHtf5is7QdkCCqUMN3Saa2b8kpQVkOxvGo3XJzZIO4aQJ+vGPafKWTDH0zagJzGNYLnsQ10Jstm4TIiMgBBjjE0P0ipVFwTO2wvbmM1myN/nos9rn3qRSo9MrEGVyHMTgnyTRsGVQgP0Kpnma2GgRBS4yItU2tvSpt+i3dP3LNjwpdgGs5VFFKM+j0UJhteUKrQdkSUDFyl0ymHaDxCQNwexo3XJzZIOfepT4N6CDfvpFJaA8QX1RcCV3Kj4pjy26XRz5tsg5DHDJyggLIJBk7n5QZk2lEw0MyHTJeQPqgoiiD/wCWwyQBYc1ZgYPcKhawb49ixEduGVT7vZDVWLq0U02m2iQ7fobFAA9kGFYSrYXWozMnNtFHLyKzqWUPY0brk5skHPEwaiiaxO9tkxvQqnjImhG1uoTaEcvrfaoKFdLKIiQz0RxnFWe52lnjeqmBd/lK9ECDxQ1Qsj9irmAijJkw9MhCbQGmI+5TENXu81iSuWZFiqyObntFCzygrAdkGTFRZ/mYSKI8z4p/amHxymbCaHsaN1yc2SDnmAdpOQrQ/wA64RkPGcJ/MsDd7yHug4izb45WftRAsysFkAKfNmYwBvqTbxTbxuaO8jqlYia+NCHAW/TL3rDOIQ4cdBZqI452VcHd4qO/gsGP6ATJRCTzzzjrvjOYQ+ZT7CyrhK825cZSMtC5VCFM0BnQhhzZxC8qp1TdPaczVh0RH1lMO75ecbeUYE/72d5UF3NyrhIwWtRUSBaG96rkA29OawzAulttQzAC2QchR0VYKW5SWVXipoSFyp7CVBrkRDlYIAuZpyV+qCCJhMWxrZSmmYCvcLiUNiJuYGs2IgBH1wyoBtZd3RFCFoVHVJxgpnYVspiHELy6QLAGIW/jmiYcp3NUwaNyLavmC4PcMqy82JZpcSZuJiXCMEsDfpXKnwwF0ghyZw22NlTsArhkviCviCuGKv3MvdNIwLyLNoFfDitIkll3DtuFuMWQgq5gEZ2YCoidoPwDSlyKYdim3lGa7OoOeaSoAavyuW5UQDD+4/qowhugPErKFyV6exBCkOJYsoGNZLO8UQjcC5pnAMih6Qe87k3Tj216AOZcqtCHNIXWAl+WVYAhR1IqG8FE7UO7TAFhrBsNpfXOkxZfwCCUQ96sFLcXJu6BF5RtXB3a4ULhmTOdqCGGhcIZ2zq9Jv5F/tGXF0j+xFYfwYI2hl/M/wD4otXcYOwA+odSQS201HxNzNbgbH55bQ+8FpjwhmHYpu1UZrs6g54zVBc9T5VKqLWjjIjcs5xluuRT/SLPdkp7ko+EKffBTLQoQkhmAtMAUUDLYSAAkG5LdExxyKGgwH+diQJ+bKfuWAXih/iIb3Ina92E3EqviMw2ggwCEaN2omtcquQidZliPKQ6svVEhlYZjSlFGpx4kDHJ86zc7+6yV5AHfU3KTDG7ZkF/4WC/5cquoUD/AMuVWW2ik4ihJCCvTGKIcvlKREtvkENq0Fr5gULWCDPOw5TXcYIOxDdqozXZ1BzzAsPl/bBU1DMAInYpTkTdl0bP2qEqFsBMDMjcUlb5uVWebNGK4FwincPQxtChQuccEuSc/wD8lgEkv38N4KJ2ndJqai6sY3w2hu+ZQlTjSj0mpiaJiJ/hS3JCCEMP1ron4YmEORaWPg/znUDhcfhd+NcR6tVcSBFg56to13pWfMN8tyfdblkV+5PciqY+XRdYMUfGCjcB1UZRdKfMUCj/AAhGZR9EkWXYhu1UZrs6g55lh6X6ZKqczYBy1RXQFs2Qfhqq97Su6ENFuZ6mmMPCtXe5A2zeIZVebucRWnhACkaNLtpXLEHfFrxPrdaCZBHUJbL9iwEYoXdKhvBRO0DuoCXxqjYPgDiLca7OMANQgf2yTbYN2bBbihqKe5cVfDUrCydgZFk5tkB31B98VgsoGpB0WP8AwNof6KK+X1wmpdhm7VRmuzqDnmFYfn+mCqmHIP8AdDngL7x0VmzUqc4DjRyhpHANRMtvO5qoNEAsZD6pZXTVkjt0lZAcncTC+5m2y3i5NBQKNaNRaQe1FOBwXjAOT5lUoMJZtuHLm2/o6ZVgIS//ACobwUTtA7nLcNEOcEA0h2gVXxxEEtwtvMQU8hQLcIh4wUgUh7KkhMnqREbQnLvgggqueUbCmzTzRst2qrSn2EbtVGa7OoOZLdMHEsP68FVNH9kueAgDNzL6wSX/AHE73FsgmG1Gst+sCbO+cjEbkchjDpLyZN9T53BRnXhsEIWYmFf9vO9+2crYnk9HEG7eQUphsOkOF+sufTMq5McjIbMqwEX/AIqG8FF7UO5SVpGAwZE1RaaYRjKs4EOwBfVmMhN86h6GRvI3M47ZtX51cpD2ZZMnMXCfN0+oyK9xHDLyosSyOi4WZVI3YRu1UZru6g55lh/Xgqptr9EueAhOQL5ICOEKM+EAr7097M3RqqZyZ5m0ZImF++dSHKdFBohE2BzZ+NBF06qMOtGvAxDzVgoDPbktI27azwBxCukVCqtWg/cl0jG8QLNQLztJohTcM46R/FlQU6lkCfruHymFWzquy/ghsyrAXtcN4KL2od0CY6M9MdpRWJIks6dTBGHp3besPoEEBR1FLs24UfDb0ygcLZXCZQMGRPUWq6MXSnMw8Teyf0ZIDBqqY9gm7VRmuzqDdkYV8RSzque+dGksP68FVN1pc8BCprNuGFGgK5S2n9o5g0g8a6R3s8ZRjH/DvHEzYekUYMQYPaqTDIfHhhl7kPyjhmNJZGyYrbVqQ76kxh2o/wDLh9q/+n97KIfEdV0V/qr7dHhzcIhOH4rkWqVmJeq8ZlHpxxGQ/OgKWFbYLqFaLIF0kpxltKwCrofiS7MqwF7XDeCidoHdKfgjD5LT9bNYcGd5C7ahaFB35lvSMOUw7aA/Z4mLcaWVQ3fCoRJwbwg1WCFLcUPp8iZjYV63DOkAzTs8s1Iqv7AP2qjNdnUG8r1amn46jlEzxGjGIUNUZI5fumZ3S4QtCvJ4WOXeZFFzuHHBC0H7sU2aNCThmSicNodVYfl+mSqm60ueAhBSUxDcs7aeK6aZAbNMniUTnIEHQ+VYjKHGrqOQviVroYAbUMsqnm/GtNZsqmq71IbMqwF7VDeCidoHcrgT9eqD1hqGaExlFd9XEcIIZ9zN01s5ZWGw9YPQCkIzHbV3Z/EnqQ8QMzElsvAj96fFbnkCPG+TYg/7wJ3FBA4QZXZOwT9qozXZ1BuSms0Y2jtKy3ZABy3K+z6FaLZ9CMUqw/rwVU3WlzwEPMBPdUbkUTf/AHrEcq4SvHduV+5XeqDZlWAvaobwUTtA7kJQHSTOBKPEiSnQIg9VHC5D3/D+b503TqewBGGSAVooagLyg+YLMkMtVdPp+hVaX5WnvBqG/wCgBNwcZabiIdnNvtuZROA5UIzmpyUu7GDbBRuuro/Og55lh/XgqputLngId0VNPdWbkUWb6NXiA+fuFc6kNmVYC9rhvBRO0DuEx3C0ChiPyrEh5ExdQF0uGZsxMfpxpjaplm9rzDaWiiumHIN4ImN8Hs+UuK+2AXWdVN1KBiSmAA+sF2jKYdgRuuTmyQb3PMsP68FVN1pc8BDujuPdWbkUdr0/su4V3qg2ZVgL2qG8FE7UOZPd0kBijdqr5Qjz3n0WSFyiZBj/ABm1OLA31Iupm9T3LRDzIUwGyCjNm9YshQ1Rk5hw48YTxroj8M3/AFNNVSmv2mni2mzBqqyPd43XNzZIN7nm3lh/XgqpofslzwOc71RuRR2vURsu4V3qQ2ZVgL2qG8FE7QOdNCA6mVHq9Yjc3Dw95zzTffExYyJYOFES0yG9R0v0hDxrNgSyQOCCkKn2fcC0WlpM7uinKPVoQrrTvCIbVXRYk542kRh/iDwYUqLU6W+V1pwJkOXVUjFksiv7pG65ubJBvLKsqy8w28sP68FVMD9kueAvEp8x3qzcijteojZdwrvUhsyrAXtUN4KJ2gc3SVmzdtp2q12JLDQ7XCOZDFvNHaw5CPmszCRYwAG7/rjRKdAlsMtBIhA1FIQU1KyuArirS7LBofWQN4grTENPVeckr8dU7/mQUmsdU6ftAIW6ViaFjOJl2ctyamTKj0esM22XAkcu2iwcQU8TRYk9mGbJ/hw40WPp0QVxs3rkFXCru6RoT/vJzZLOOQwu3aizTmGnh8S/206s2GF3rg2k3VWmhaBwgGsDqTUtw28sP68FVM1pc8BeLmu9WbkUdr1EbLuFd6kNmVYC9rhvBRO0DmWxVps8kNUrEcRhglwmcGSJGPkcgqDBTAWyPj9akbKm4KAZBuFbAM23LItJTBZmt4lhIQ30X3QBaWOad/zAKbOOqdd/xAIYeh1qHiRD+C5NCUo3gr+yb0Q+oUUEXFxr7O2ZkQ96mOIKj+UT+qrfy/UR8ZP6qz1Pjot4wD+/l7g5ltO06oMgZt0shuQfVHYzDjp7LTbY6RBHVFEqlFimztGLMwENOQ7StS7pGgH6Sc2SAsYS0ElOMoTL4/jSjd6Fa+6cH6DfaglhSEnPKBTfarMAFkmoXa3Tbyw/rwVUzWlzwOc91ZuRR2vURsu4V3qQ2ZVgL2qG8FE7QFdu2NTVRo2r1JtlvUKYbxHeXyviZzoFIZeAzMIT/EAA3CKbhoOHKRsgaIFCW5ZWiE10+p1CLZN+IEPeCl94Kj6Sf1UNmvVG/jJ/VXTafERDz2oZ8fsR3Cjwhn2VfuSKVXNKyLKmBAAeZkUygjQ8bCEdA5ZGbPkRsR4JB1+l2rT1JK8PjFZ2j3Zm6LbcytjtKcOIce7NX86SjR/aTmyQS2lcRXEU3CKwCv3Dbyw/rwVUzWlzwOc91ZuRR2vT+y7hXepDZlWA/aobwU3L+Gr1crIBeORAFYfE0U6NhhhgLRhOORFxz3yiyOBpw8BlbsagiG2gaKSwRu4pS5FINy0C0wUmm5r4KvaU7CsiCu8yBYckuji5lyr5b73UWaBqJBubKYAbd3192e+Ey7AVIhrIOOBIkQP4K4QX7k1PnxuuTuyQbyvWRZFk3Tbyw/rwVU3WlzwF4ua91ZuRR2vT+y7hXepDZlWA/aYfwU31YK0ORC84+UpNUxjXAjYc73cOMfETsvPgXRZ456q+92K441QqjoabpuCHiUiOiIbXnDO7maqEOOfIH1eIb4TY7YL5Pr7Z6tSycCIME3SBtmQRlGjm3vpgUcgqwJgAdQFIwK7nRuuTmyQczKsqmCMHEsP68FVN1pc8BeLmvdWbkUdr1EbLuFcD8UXZlWAjT/xUN4Kb8iIhm7xRo6s18rYF/cFvMKtPQ79EoRBuzbggeKKi0qiwGaBsJGOcumbfHVWbAqmCn5wuVysmIQwGuOUwZQQ4s729R+Taj6zcptH4pItN76NH6DEluJGkvaHj4kWIptTYiCmC7NOAKtFGSkPMvUbrk5skG9uXq4VcdXHWbcOjOcSw/P8ATBVTZfolzwEO9zXurNyKO16iNl3CudUGzKsDPxY2WmIiHM6faC5Fwt3qKWaQl8pVYlsc2G9kRKrjCov1SqDfnj8EnECsBKQcEABTWTzraMZGgqnTGH2z5QcIjVvvVVwSGnaNToi8huIMskFJ75+Hn6ZECaRXrM2h8aCKhI5p1swXC2aakAz3kBtyfGo7XNzZIN7cmC+vPWdsdpSiMUwgDtCY32KX3rg/yjfYgzOKoQxp3EKc0xVuG4Erlh/XgqpmtLngLxbo7j3Vm5FHa9P7LuFdN+JLsyrBUBGhoPvQ5DfMm2IGFI0AED4ZZKxKfGpirvO1+5LJxoYKswJIps3qvBNGqveuxO9TX5zGF4TI8VkJLM98vDguSu6XTy2g/JBfUKu2B/4LhpH9CmQwDPjXjUcb9pObJBuZE605HGZzhBLMupNA4bEroSLJf7mdRYwuKHREgzRKeUbQNMg3aHVlqrD+vBVTAD9EueAvErtwZbjs/wCEbkUdr1EbLuFd6kuzKsBD/wAXDeCi9qCtqSl53y7mge5Xqb0OQ3bFmhioqlFLE+o+ycW5fkSWdwriyHqEMHBgYwL96YB71Yx/gJ+FMHAPC6ZTD6ZqKES2LUecwBvigHmXgsiyIwKga7lVOEf0U54CEFIdwRzmqrVsU8Upv3ZuRRYG/TETy9wrYfig2RVgc2qEbDS+ZE7QPP0lIwLQIhm1w7jXZVFRRAl/qDmyQF4ueZUDXgqgL52aO6Mg1eBchOOjt2lM8a2UNsRVuIxRBEDbM8CMH3pgzSyi08BhVjD0BUKifUK1AjL0qJYg+9PFwxRIMn4t0W9TtU+NSyjU37RQGchmpq7nVvqg2RVgf22G9yJ2gfqCG+owv7Rd2SAeeZUAP2uVU+mjGvw3+nHODrAyNMLCPExmKKtEmOM/KROT0KcSMU/xORJ/cK0sMNOcbkQ7/WReg4fhSAAcHNT5V9Wp7BB/BaAFEWmyWbBuRRQmD+94nlUi8+t9UGyKsD+2w3uTfah+oPjUZrk7skG9zzKga8FVOIIf3S54CHf3ZiKt2xT8v4ZuRRWu8Ty9wrfVBsirBHtsN7kTtQ/UHxqMGX95O7JA6RuZQyryhS+lcAvpXkyh6VdumVA14KqcH7Kc8BGHmST3VG5FF67xPL3Ct9UGyKsEe2Q3uRO1DsO7cybmRXq9XLIsiyeZAHjUYAh/eLuyT0JQ4rMvm4BlbgMTlMX8Y+YqvxCyO9GG+xSPXygSXqxxy+5NQ+IHs7EFbADnHbWjuGVA13KqdrU54CEN0Sbj3VG5FF67xPL3Ct9UGyKsEe2Q3uRO1DsSakhaA8hBGEkUU1gZHlqCrhy6q6OWMAT/AEVZMe9TEVPOAplFSn5jDfUZrk5skUxsklISKeaUs3LxK0XdNvKga8FVO1qc8BeLdGYhaEVJP9WbkUXrvE8vcK31QbIqwR7ZDe5E7UOwgmCA0dGNhd8O1eoiLhIjNEh/iGeuBFjyGmUS2rk+zTnQF1i9yWosURuMqsVmxWzFazg6l+op0auMREguKUZD6EamRUWRiEag5umdPIu2ho9HrbZ3wyjkAd5DERr5CNFCYmOaQL5LNXoYDT/iXelDUICKbcYKExO0eYKHbjqu2B4k0mpXqYaoT8xBvqM1yd2SDe3buYbeVA14KqdrU54C8W7T8OkP5F6nHdOE9UDAG491RuRReu8Tsu4Vvqg2RVgj2yG9yJ2odhBvqk0E8a8DLzMzlA4y9VVAYCJcaEx2pmL24KCi2zGMJqYzwuIgLF7xnBNKJuARVfxLWwtBDVZxsIYwTIN46ioOKsLEGGaiqgDL7Dbg2TFES6njQUiOcN0ZqHB98ANK0Egu+dO4kw5DFgYqlNC+1mAlalfeOqsORMQ6chKuYpIvNjIbBRv5F8i/daMOQwaZzMTdMO2BpzWJ6fBZ8IRiEdNBg/lAglX3hrRelPvOHJ9YLbzcjak8mRaKyeYfzlGa5ObJBvc828qBruVU7WpzwF4t2ll/ZJ9mVCnuqNyKL13ieXuFb6oNkVYI9thvcm+0DsIO2VKqAlnZh8v5Kj6RTWBO6AlEhQ1ZCAqHw1VsLxRqhDw5WCMQ7YjwQs33LEcZWYMWnIh68gquRTlFcPS36q4J3WmROICBhDICpD0FRIpij06K6Q49EgIWhAQGV4cS+9tHp7sRDtwv1gjJZiJciHvfYQw5HFcixzcW5EtCXNk1coKlU6iwmdNRBI620HrjO8EDNbwc21HNFskZsquxGJKI1BENCu9EzTdkRLYUG19KId2YqQ+YvGozXJzZIN7dvU1l3DBxKga8FVO1qc8BDvbtM1rPswRk91RuRRWu8Ty9wrfUhsirBHtsN7k32gdhWU1XXC+WaCRRQ8acj2KW2V04+UcEgaScdhIACGcGZzSyijtQ9LbKV04nOQxJzHbQtMtkAg5CkIASRowsGTOGLITCXUQuMU1sjg8J0rQAIq2Ykw2l06Lw+TOAPCMVdCzYZqzZsBtIsBAQYNNEERKQNTzGG+ozXJ3ZIN7d0VcKnNSOjTVA13KqdrU54CNu0zWo+zBCnuqNyKK13ieXuFb6kNkVYH9thvcidqHd7xV25OahcB9DcE8QSdqW8rMhBXisxmxmGrJHeMYNAgmFP4shgErJHztyH8H/APa6ZTR8nMQnvDJWhUl5NXqfmMN9RmuTuyQbykpmTzlPZtmK2ObCWUdRBDwuCiiABpDYcvFf7EL+Q4iQ58GlIBjcOy5cm4uLCRzMFzgfhaqoOvBVTtanPARt2lj+yD7MqFPdUbkUVrvE8vcK31QbIqwP7bDe5E7QO55N28BU7w31aE4AG2IrycW2Ydoh5q0G2qZEURgrkT0eQFEO1RcR4kZaClWpuWMoAoXEEEM3I8koQu2ZfeRwIQsPZtnaEL7AXqNjmDGLEMNnI8X8KQqou0IJxJqg8QQNqFkExTsPUAAYMomzQ/nX/OgKXzOG+ozXJ3ZIN5TUgFWhC/bUjwdvjEVpwwBvKywxdvoREb5Kga8FVO1qc8BDu0vWg+zKhT3VG5FF67xPL3Ct9UGyKsEe2w3uRO1DufBBWol0CgGUR1FItdYOYPUYeAw+hZih4IqMRtOvMi2T0yWbeeg6W2bUBrPD6bl/ruM6lEB6zTcSLZB/NVqlQJGjapwDSHxoCiqQ+7ISZi+e3oqphHPF0mvJgIrCZoRwSCZ0LLsvh8aB9rvwuC0drSmyIXflKsNFxUzV3Yq0Y7rGQggWUsqrJByW4mQcdlQz75JWzOy/zDeaA31Ga5ObJBvbtymBl8UVM5kYJqga7lVO1qc8BDvbtL1pPsyoU91RuRRWu8Ty9wrfUhsirBHtsN7kTtQ5mVXHWVWjBcCFyKrTDYBqGdCfoVmmkiI4dqHhzcohJW6HgYzLf8WPMEvQUZq1VMTtQLRuE3Ty/wBcBXSI6LiI5zbiHh8FWW6e2QA/FgrDIWV8ZXqYqwUExiM9bzTLRLytjJzUyJlzEeO3ounQ5vJwb0ry7VwIcOkZI0UhJQ5v4Y7a+TG++g/0URkeX0drgp7DlMiDn6QUc6+4N4mFRGBxi88Dj7hxf4jS+xRESbFbjsGcwizCahfm8yZFepFKr1dtgozXJzZIN7cyLJzDDxKga7lVO1qc8DmUzWo+zBDvp7qzciitd4nl7hW+pDZFWCPbYb3InaBuZEa0+ULOW/Ih6XiSEH8DOhNW8MYZqMb+MbhND0q1A0uDgQ+k5FWjB+bJZ7EWMol6eVuEOLAB6BQOxNFCKcD14zyg/OrEDCkZL9FssgV6kJVaKRZFPm2c2p2VpAs0Ul28pAVXArIF8yTR8TVCKKWEZJeQRvMjR1JckLZrJyDlVshkFrbUZrk7skE9rduUt028qBrwVU7WpzwOZTNaj7MEIp7qjciitd4nl7hWg/FBsirBDjkpdMhhER8SK29EndNYDRhmDObEF/oGCYn8E8S4Uoegb15apwlOLtQ5RE/vBBEYqxDUI830HjhL+iAKdPo7DcvWkIj86skaIQPwQUxLzsnPyc6YB5jkh0r9VROGaI6cKXSCGPEmLkE4aio+PjnMNPqhQbj55G+P50SKhjAZh0gGbNxIJbajC/tJzZIJ7S4S4aszWcDdMqBruVU7WpzwEO7TNaT7MqFPdUbkUVrvE8vcK11QbIqwSzGDoGi4YBD0IgQUAy3oh8NsA3J503pUp7nCXC863AgE2VFo1HcE1Sq3kWmy5SzutfOnocsuluQhnIuJ9Y5hvvUDQqmQAKeEEpD/AERllUR3osWujn4OfQHT/vioJhfaBRmuTmyRjRYh5NgXBnxLMxontamaIK0+ky6sfsQEAIoR6g32IlRg/huFASbyu3DbyoGvBVTtanPAQ2VeC4KpetR9mCMn5/wzciitd4nl7hWzfig2RVgcg/8AzYb3InaB57ki3ZEziiqsg65DNgDE/VFRoE4PRTTVLJtw/uUDjBkliKg/W2wkKDpmVRmbu/1JzZKzU4fOAclk28rUXhmY/gmEFo4YP/mmVpvDZg/9oosDT2s20QJFLxbplQNeCqnD+ynPA3DPv6LTYTcc1CgixEC9nmxyOFyCqfP9FObMqPEOcFvhCoiJpx7TYNmkcNW5RRv2vE8qlz631IbIqwP7bDe5E7QPPktyO9mNyKlB/wAOHIpiGRfnAozXJzZIN7nmVA14KqcH7Jc8BSURRYok2oolhxRnelxG7wHLcC6bIJdr5lS4kpv7rPd+eCa73mDHB+UqgPlDl/dkHLPaRaKUL2oY1sdswhMVFAb9LxPKp8+t9UGyKsEe2w3uRO1Dz6IKP9mMqV7OHIpIN9RmuTmyQb3PMqBrwVU7WpzwF4lMybxbhtqzVqY6D7QlutgAzGfiBQGNo3RehqOdt8n420Ciu+JjVv67WAtMFN6jfFtZU62XUaNyKL13ieXuFb6oNkVYI9thvcidqHn2aj/ZjKlD/wAOHJufnKM1yc2SDe55lQNeCqna1OeBuXIWXg0RCQr5dYJZphnbZyAF28iw+ZBsCXNlDUBPD+KNyKLl+l4nl7hW+pDZFWCPbYb3InaB5+j/AGYypXs4bn5yjNcnNkg3ueZUDXgqp2tTngId/cmhalkFAYdRPdUbkUXrvE8vcK31IbIqwR7bDe5E7QPP0f7MZUoPxAcm541Fz/SLmyQbykCtCCGMiHykbAJiJkL/AMvw4FDbcBWTYih59aCAKdiGEEm1aBWgctCJZ3DlVAs/pgqp0/0U54CuV+4Il1VJPFH+GbkUaYZ3VmI2Snf6Vdzq31QbIqwR7bDe5E7UFMPPgqP9mMqX1AbgqL1xc2SDeVpWE7RyuCXOkEgiGpNGY+94BMbuH9itffUP6f2Ipz4qByQ8HTvRWjje2yBAntAqBrwVU7WpzwF4ua91ZuRR2vT+y7hW+qDZFWB/bYb3Inah59FR/sxlSuoDk3BUXri5skG9u2iqYNq9pXtowDtKga8FVO1qc8BDzXerNyKO16f2XcK31QbIqwP7bDe5E7UPPoqP9mMqV1Acm4Ki9cXNkg3uZkWRZEbeVA13KqdrU54CNzXurNyKO16iNl3Ct9UGyKsD+2w3uRO1Dz6Kj/ZjKldQG4Ki9cXNkg3lk3MnMNvKga7lVO1qc8BDzXurNyKO16f2XcK31QbIqwP7bDe5E7UPPoqP9mMqX1Acm4Ki9cXNkgmr9y7mGVA13KqdrU54CHdHcd6s3Io7XqI2XcK31QbIqwP7bDe5E7UPPoqOJtwxuRUqf8AORTQiosn7Rc2SKAjdJaT4elfGUgeUy7pt5UDXgqp2tTngLxc17qzcijten9l3Ct9UGyKsD+2w3uRO1Dz7NRDf0mTAqfSHSyOw1ZOG4ZRgn/SLmyUY7RJ9I6MYGQDbQOUh6ObLqg2eSBsXI0fz04V6IiA8kb4r9nU40wzXAlEAyXOT25XobG4beVA14KqdrU54C8XNe6s3Io7Xp/ZdwrfVBsirA/tsN7kTtQ8/ZvUWiGXLuCVRYj+kXNkitsnshJfzt28v5wJ7y+r1G6eoC+tHtG21fuG3lQNeCqna1OeBznurNyKN16f2XcK31IbIqwP7bDe5E7UP1Ci9cXNkgnzzbyoGvBVTtanPAXi5r3Vm2Kjden9l3Ct9SGyKsD+2w3uRO1D9QovXFzZIOZOW6beVA14KqdrU54CHmvdWbYqN16f2XcK31IbIqwP7bDe5E7UP1BkovXFzZIN7nm3lQNeCqna1OeAjboIE91Ztio0NusP7LuFbH8UGyKsDF1RjIaXzIgfgh+oPjBRmuTmyQb27eK0W5gtIistt3IRHaVAn+mCqna1OeAjc17qzbFROusRy9wrvUhsyrAXtcN4KJ2gfqDdtqMc/aTmyQb25lTsT0Az2aIJpBqyQQjGDmTTLOfSx/qq7BrX/ADY/1UDJ8EkygGjFCI7FEijlEouMgeyOpNUCX6YKqdrU54CHmvdWbYqJ11iOXuFd6kNmVYC9rhvBRO0D9QQ31EwjhZCaNcN/S3ZLgAIcalEUtkTdUCn8ksf5IKyWksgPEyCMDVxdQFQNeCqnD+ynPARkG4O471ZuRROusRy9wrvUhsyrAXtcN4KJ2gfqBJC2HrLMMl0RGfMyKdlcFZEZYf14Kqc2GX5Jc8BGDj5rvVG5FE66xHL3Cu9SGzKsBe1Q3gonaB+pQqktQEh6LUM6e0cAuUFi10PJN0w5DdtofYjH+kM1IN0E8H4s3IonXWI5e4V3qQ2ZVgL2qG8FE7QP1LsmbmCmJcmRWeZNRFv6BuRRJXiWR+VIi7x9wrvUhsyrAXtUN4KJ2gfqkLTIcLKjMtkkBjCYd8Va59dH8SGzKsAm/wCLhvBRe1D9WZKaqdHaDTiCABfygWE4YpdCnRDIufmymi736t6QIrYkuJeClteYv//EACoQAQACAgECBQQCAwEAAAAAAAEAESExEEFR8HEgYYGRoTCxQMHRUPHh/9oACAEBAAE/If4iegCB6D8ScKlSpUqDiXL4VKlfyhtqb3GQLPQmOOG1p5wc0YV1ntDstdGophDtmaIBK3TY7mGxUv8AnMPRZKd+S/y3/MS0m7il1GbJX6SU/wCWt9Yqwp2LtO9DqITt3IyfeWtD4buP8zWHyPDOZ7AZA7NTanY4kH6j5mMvUP6nfimB/OeB4VGb8BfxK9VsP4F+lZmnF4JlzNmtHT0l+Af1jbUKFW6IDBvWPpAlY47CH7xTvLSmrvr0fWGCLXXYqdd/aYx5cuzSsblRwE7YNlxRTwAGOlXCpUGitD7swaf0wuVf6Ntw08BIB+OpUqV/BXgfS0i0XGUlzujnO+BzBLpbkuTwB0JdRcjIMJaB20DKUvv1+0zxXKVq0F16RzWUAh3ZxTBUoNAAC1TG4EILIdzWPOAeUQU4DH2iaoAdmV9YKqa/gL+FQUt+FjSw9BGPOFPIa/NcH1MXi+FnCQGdszRpKz5y9YHMCg6RKLAdTbANHwtIqSxqwVMTF/agzCwLGMrfAU+CJMzg1fOK1HZjffuhqFXd7H3iAp/O69Byw4bQRLrioY76FqI7R9sGPPC6ZXuiRdp1BH3fpLeqIJXSepIV/oncgFb6nVMG+HUt2l+0sg3GHK4Obg8LcdxXhcHg4S4wkAJQ7RC3IruQJfFY7JSrfdEcqWvl/mBYI+0QiGdHwRPYcNcDOgB3InbCzo/NRK5vlQWz2s0gwA0ehQR4QSonTPEL6lVqWaqUG2aAxCi6UdBfeovQlbJ7/QjBGq8wEF3O9oUyjKd1D3iFsQAo3kyld2QstKnspRPYnsSkCvSnCq1CBKOGXKvilROFemZpmGoyur0hbdBp9PL3vwciNneJbMuFupeJca3IF7g7MyulZ7AjiH4E5d4KGnclkybRwstXihlt4gvWXOmniJrMNVmLMJnAOqwjRYyqtGXt9YnTDeC94O0qeFjux/AfRdQiiNLX2uHuJSoHnGDA9mUOsS4lmRincG7x/tbUTGeyXKjTsB9WXSOulfjCdf3P5hhPDN1U71/RFVDev+4Rw6GHn3hgBh036IAUBv8AVVmbXAw3tCaxAbSjyuUDNgb+rOzHVikFqXK0NosdEcrpMknldMCHvC+pOgL/ANtUYWWDBB9SCc1g61giWehWmBYI65C5IOGHoZv6dIZJVwjED+qDqVF0wteIUVQ0vVuOaFsjhfRBAnmSN/eazfkowf4dm6Z2YnFS9lw6Ound62qqCc1snU33uNDET5yz8uZUXQXulo6Kiebg1NY6e7BA4j2fwXkByjoSn1j5dOsrfOX+KNFStnJEXEZm3wRDBPOFJSIrD2lHbLrKG5606ygabTqMC9AAPdChPNY91SvrLpvLydf+UEH++fk2w/p8APIgNzhRz/if8iYliDdfpLcyH6xHT9iLbSNB9sHOU+IpvruSFvR79N1lM0mWvei4lC8+RGqvtKUjrEO5FL+Z0xEMHYZbnVrShADBPOVQ07wbLgSs2JEpngvQmBmWSzvFtuLulnoEPo9xE9sd6CCGX7jF0Hrxe/TMQtXvNzBl1h15Au8dpXvXFGbquMs7WT9H/EM17tlT9pnDj3C7JiCerMrqUll494t2liiJ3OjCL1LfKR5VSXJ34EOwV2qd2/PpAwYGCv4QVw24bhWmXUaNzGPYXs0/YIIWtLglIWBrqOoTV0tzsXfZP8qHcKmNwmlT9qyT5go+FC9fLmB/qS6BBRSWPNHaUHTmjtziNcy0ydEAyjZke0t+pLY8sJfSuXj2AWEbc/qZ3UEaDQ+wXa5/QIYQJVVwBo5uFQ9uRTo+kFswRav1qtF8A+LjFdJSMd5gli6j0tGBJbMZlz/dHTL9xDUZFC1wHeACRcR9ie8GGIPTI39pC6o3MIcNTD6VK0hjl/gM8083FxqIaC/WXAq84Lb606jmX/WurPtYAh9RgG2qH7sKDDqdUwqjwHXaAXApQap5K1BRTXdm8fJEFKfOOpdwiQUO9D8IqW4EuW7sTcJlz8MXg3oJ5MClcu84B+dRADA1R79R9ZbbIfQzpBeq3CbqelDJiL3lmY+uAe8Syfh/mGRncf8AMd4Wkp7f5gMRRuAWuWXxdRjKeZd1DCmPITM9B9D8efWfHJXCsaiBqdQlCkgGiIOyOIWJeNkpSUyj/Kri5ZFiMLeeNIuk11yO0cR/sjcbYkJq6t2fsbigcyfu5BrT46KXZPNLqaXDaIdubmUdkAdOXEXFy/eW4vcnuQYEp2lcfEXFwEGsfsnwKsn0PkeVsR7NA/TtkJQLaB+0wSTq3NUlmwVztL8tZij4hCNt7yUN7LcGpdTIHCtFvJWdwgzGYh3pF3SZPZgyvYhpYnXbj3PZzAXpjdEGprEyEwDAcqJrIwzw5rhEN/mWuPd6HJUNbTHOrLsDrPtFPWKtnVXSJnv+lL8jvtlF2LcPjhthgBo59iPbgT0sZXNSpUIelBjaBRUo3U3pmRLzQ4u0i+C9fEYM/wC+YmfpB7ZN30feXHgQ6QnGl7yM6cuP33Asqb0CoqXM8wqBCNou9TCQFo95cH3jm7pLRswZ96uLUq9pVuBB3PZgND0htAcEGJ9O5f4XUM4r9Cz7Jfv50MqlhB942aaRNF0l77ymASbGzAxLIKdQnviuGIfjCRO/rACH4HJKFR1C7PWCzNiphTuLP0eR16S9PcVDuZr5Y9HdIPqTL+pikWuAV0WCOuTNs2iOdyC2u4EPOXbuA757DYkYgl8wM+nwEsOx1qD7xv8ABcs4uWSyWSzl3yS5ZLPSIECxixKmMpgo2uaqoyQrVtfEtxTIeUPmPZUT6qesbCQh2omiLwRZjt/wamublw9DqaCPLqX5KDxnVP0YRUMFXA158wp9Z7bDye1OY6fhK+lLCsc2UPRLlstRqX2TrjTnsQdXBKmRW3bjWPJR1KlDxie9HWbpeq4A3Jgo2EXEA741paXL9WfTRyq/BQDd8UFQE62VnhG22WZCbm8u1a0r3iMwpNLQPKWVdzfuDgo8Xsr/AIdMplSvUpANEZbJZQ5iJD7QzNgyh2qPKY8oGAY0v0iNSoejp9RgLXVUs1xwFEtWMC8cFxB06sV7181MfMOZEIpNs9rnyEMaZ3mTt94IYlIXDOo58qmUzycSHgIqV+Aptxkk3FgVqXMQG4BJQPUy1vfx5zsXjXvR4ZSFDB0iFwLFx6wDhLSh/nWcOMhimm9NQEa2gDsgTV92uzn79YaTR8myh0FUySwDMxtMWaiukCdDl67dc6Vaqy2XjxZT3XbsBXvG6dQEQ60YsR6Llfw3eAlBHBlAxWN+Io24hy9hitKhmuzo7ajS5JWdiPXcq6vaUy+CZsROdY31qy2Ww/istlspiuBjfSYk3DTZAdyKXa9whA+ZcoZsXYdIJvYDsrAt7PeLZHF5L229W4U35V2fcQn3S1QtzKDPCPFw/h3yMaie0UcGuFQ9CCh6O6j8lvK6AGdpFIXQbIv3FJICNYaSmGVmcIEbRvPJwmvQ/wAVfKXKlepr/oli5WcQTXFNgZuyrZezhEjZB2ZZFvWoPxm+SKS8/Mpj+qgJfN6xTwfnXi5faA9Zmq+WLQ1Aw5slO0ALGFvCUaahXj5jfGMLa99QGCWjHQlI0lNVMeINbhuDmoekyn+Cv5QFMUbjKp6unrD75V4HvDgv0CeWBrftqC8lV9CZQTLTtBHXoS2wbrLONQ/OxZudWXPMioNh3sS8cUthQJwYNola4Ci8hgGWXLCJ9UL6QrY2kEtjjK1GIY1G4DKhA/kO/wA6qAqsp1mXaHxbrHntXYJiHyyrofknRGDjPOwQdZDtM+sKdf4JZmkQcMxttxOjpTQ9HylaWGBcPvJjR9wtexxdlNxT5p+SJ1lNQ9NNu0yFRRV7g6sIA+zCWp+5lQNqnacFVy81y6getYN/wUvk/I7hGR3xAHUMoqLd7m4iRwf11QkXyXpSKjuCIOb2ErrNOWSB/IptKYNxaiUWBi6y2NWStQ7xymz/AIg3mpTCfEeuCF7EUlKXtWSLAgPYKrZnewTy1I+hDma24WpRgrIsSs8qPwP8RR+NpDODcFlQpWyhwq7NSxQG9eSuq1G+J442EHRs+8rRHLwiBTSU74R0sQUNJxpMkcPyC4uDgrnYEOwcEVNR1JvrKbKHfQJrjScQwaTR5ylVmAHab4WMpI6hDf4LOK/nPCoOBiOAg35UTM+iFh+ItYb7Gjs/vNugtELFdZc5tbD4i9kBdkOAPQQ0RunVsF/CI9+FmoMwQ/HcqUSjlhZMkHUIh0gdzBsrphXhX/AQ+YEG0HmvL92VGZrbHBFfKSoet/0Sejv15svNdzoLEcBaPkI5el29V+wMxvD1h4zpGYcUFDZHC2M0iGXmhDP2mTVBVLC3SJeY3lH8NR24KTbcEHcHQCXYRxb1U7WtgQHEeTZRjpN6uWcV+Bhv/SJcCuLay28R8ek9JS0leEj9o+Y/aQexgUJlhM5ZgYXeolwB04r+MtVMifCOEGXsfkUs+IF8quxn73C1kaLAR1wCvwrLg/zlqX+AUhjQZVCMTZCS2PeeA7b+kdwaZhIk1K9bD8IfhQSmPfKz2IfVJ3Qkj3YhwpVRLBngFzX4Fiy4vTfrWowSN/wbl+twTupFHRMRovwbT+9r6S2YAzxbJ9oKUduGX6alV+FirkEnpHaUkWgiaGaK9gbfeOBuWNwatgcK/CvrXUXgs4WHCxQYpcNfkdc3UuD6y6+c2T4lxMKj5qUz9xdr9cGLuhw0ai8XB/Obw4zkILrENAsXPa/S7L5FiLuAy16QdvypHho9DqPAr00RbpK9Jhwa/Mrk3D0vMyZ3fGO4q9aHo80SI9YuY7hTbKLcx1L9+Ub/ACpOBDr0hk0OYFJvT0Ov1qU38yCmQ+RFPTGfQ8XL/ItRMEeQQXrN+sFUHYmA4jfLWH4acV621oBoxhDQwnHe+2KTJIauqJb0rwpceC9Y+l1L8T36JduAdxqPSabsll+zaUaTx2APsQjrv0svg/GqiSzh1CaTSJbnB6GD0MWi4K/qhm64SyAZ9NVEbg1/CnquDzwGoJq13jvEYVr7AX2ZXPG8II79R3B9ZQekdqWzmGJlogxKZTe24YNFN6VbXvHSHZDA+llcH40uIgacWisOxU8494ZIe6Aqke5nisB3lV1LyB5edD43XBXAgFdxMdvKXGCvpMPQ+pmXLmHZbJumgqESlB3rMpdS6CRBiIPpJAgenXjYoSkqRK2WALJlVM8GnsxMwzG+i/dcoB1zLDHqqV+FajA36UDolgbsXGkOaL7C9wH9ZRPkh+s78Ek08gfaHN9H6bNT1QU/4nbRxBIVf5G3lN1Jhce6JHPcit2wv2gdQ9bhUOggorhUtlLgYI9PQy/UXD1tRHZMpTAO7effvMBQeUmJTfPT8N8B6iPIS2irMbkuZ9v0tLqZdp0jYVbe6wEriCBDqqr7Q3Q1KJ04X81Y/QVcVLQC68bw2F7r2/EciI7vYgyfjpKtdkTjy3LLyEONcRSbVWgWsOsz2RV1LQm3b9y1+qVklTSLq8EPOZiLRA6gO44+IKtZ2YlqdDLcdy76YnsheGXF/KG/PbLq8pkoHdkF+JcroV9b/wB1CrRvpLiXVPeQbLrizvHslv4NGZs7vTMvD1dAhGvc0rkzdX8eqY1zylfnT7ruNf1NOtXxMle/ophr8gvhNRaiCMBAqg5z0Sg6zQAN01GGg14ndDxS+H7TJGXfPhHQicwNVTuZKF/OLGeJogVckvbbFWr1uXIZQPmtV82UY+vT5IlG0i7nhNc48TPpqU9Xfi4lUXNek0UB+bF3N7LkU/SZtukAsIA80JQ0fdeE1jK8oyFvJtSpeYetQG2YFSJ5R85p/uTRfrBetYlndWMN5K4R3JlJt6DncNfm1wNoji2Ul4lrWur7NIfrIC3qW+JXo6ZhKfdKJhjDTce9PdnaicoBsSyQeTFU9NM0/aRuM0v622nb1IbPqwHsNj9YT+BVMzsIE081OJjg/E34S4FRE07mkW7C1elh91FmY3X+UcJauS/shNC+RHTSWJfvEk74kDU22irypACbTpetMW2JUt5LSOC1KHwWdlCYA9oafN6Gd+qz8OnE4JWqntr7ymUug4Z2FLTJ4MUZ7Q5zEBc0EVGBxFtIbBlrCnvcmdMmq6UxqR6MQ620ws8b9y83B2qdZBpR1Ac5dYzArROolx1CpiEQwMIP4HUdzf0PJK222kH3xdWnfrcSXauPt6sqTNt1jKPmHhiA6ODNxw16lircocU8IF2E2sfIn9fCy4ZmcWnFeleD1rXoK95FMu0OmZCWDHRQF/aC4aaRpMFcB5K34KnB1hhylVMyj2ZURwArXkFhHZ/ZvgPyUr/lUESnvw7ZrDRWxoD619JgqP6bat9Zq8htPuIAdD2uIDctcJcw/EEgr0Z0JMM5qa3BX3/5T2yOBeMHTmlg3G34I8lnDHJBV+0d/eS9gSVamUQ3OvqXk9eaGFaQ6lxeZ1S8NIwUIw6IJDLhZu4XlBc1pRgxKmw7Rv2mhBlO4b30ItbsGzkuYtblpyxf3FESmSegT2pnWe5/gsSw7JfQrFVD/wAGbmaZlK84RFvfpqkp9Yh8DseGKA6ZvrA3DQHeYDvPU5BR9Slw4ObIbc+ZQOjEd6T/AFLrrBxbhX0UXyFeteDuX9F9O79S8xM0ib3wnpfxrPEkcdr3Hkl8zqfa594UGu6O1Q3vEy+KDcUS6mPGSYFA2/qy2Md1RqzSa7KTQzRdZYvP5DEu2O0HuH3CW0L9jBKgvpFXyCYGvONjCVj/AGjzAmb2NH7Rg6rdR3cWfSDoMc07c5KziEvUut3ZXWWWci16HXoDlVHbBagp+cvm9mY+n9DqK95bvwH4qvjRyXaPsQNxDtU/kqRA90oikyfiHruvwy+6BGMrQ13z4jC+SVmHEUXM7SyFTtEwivggdpWD009oH3boz13Zm/Oiz2y7vSY5UH9CFw4PeBQpqIGgI8kote1wtQj3hdIVWXpmYf8AqrlQrO8QXQSJ7cMd4Y8x1z8y1TkL4rhn0PAehm47o8eaVH1R2tH9wOXoRUQb5S+Q/hIehTZUfPCalSeX93KZ4JlcWnpfSeraaob4VJ8d5l5ETMPG4vlJHLECzy1hBG1u39lSmVpd0Y/v5jLD1tIb9pdPYRgt63CWwiyNoQ3LnB+HBQ3wwn5DHcqt6V/9jKbI0NR23+sN0qzGFpLoMcOUG/wp1PMFUK/LvAOsZd4joi9Dwb/gA0gYhEfrTvtO32n3nBp6X0m/S6m81TWdzvPF++P6HJxQyogsg4UuQBNoqai70AvfE5MAN1xHTH2IvhalQFkCZ864BUJlESF8UuyLnEYXeblgH7EP1LZb4/eJUTUE7BP2l+O8oPOz8aZJKRiWwsztmn1GZpyR2w+h4PzNY7GWh0YXfTnGWPqJUZkW4Rb34tPS+k36XU3mqaz9ky8PnPteCxcGA42xrSLidm8ixHPN1Y/EXihWvAoI5jvAIFFcx6dCBW3OwBUa17+R/YIc3PLCyfaFZRnuKinkfwB5e8pNXBLm8M1UfVl/AwMNHoeD8O/q7o9s2Jt9sDD7Ca+IyfvNc09L6TfpdTeaprP2zx/vn2fB1w2mrlXCCT4F/YIwTak6qb+6LFqIOlFRxfpNYXuqi1m9p9GxDcFXmTGP53K/RRG89r0IP2xmVVGyzVGP4wg01kj3GBj4/wB/vgRyPg09Dwfho6TtQR2+sCtImKuJ3/WZkuOnW7TLFIhMNn0lnNCwNO/2loNXMyLMWX0J7x90L7wuBKJXGkBDNsdcGiVcJZ2sRLKqPunk5CjUDtA7SqZXpQ276xVN80u58gwIOCGWxbkWBB0IU0oJ7OJqpuBY6RA8dEuo0eNvo1LHWOhTq840wVkGn7rggtRZWYtxEAp5RwgtnQujMPD8ywSDpzGyezG3GCtwPQmjENT2JXLc7xE7OLCCpG0vFRJ0hSh3PvKMXfZit/MLOV3qUK+JAiT/AOhE3+6AmcZ00X6v418CHPMBibWJufzzoUhtVLji1dcRjk7utCntanxMlNwK9CcAlel1BBHXFr4+/wA8S7sX0uGGVnkGQOkvz/zJgY/9z06Xj6TWR96Y9wGDbvgBtsSwrAGwpiPelyd7HuSGO+j7wN/UcyXwlDRmmwGQEMHpBX3jY8VfgSM1vGc0qW2DHMFwDpYX0g/WAB7TGk1BcrNyhC2jlyTHBrXoo+q1sDUqt/S6EwGAqfI1maHJpibYpuB5qNT1/cwButxh+ZOiqC4Nb5wY5Pih9dfgSGaTaao6n3qeBd2fYQ9G2Z8I6GKJ/wA6pmHGvcvCymCD7JDAqALqVHaQPB7maXD5wxtwEecx83DoR1zU6yJ98/pKQosy2a0l9K/eKw4rPwDzfMPaDfpcsRU7xNxVPM6yftLsDzBHMrw4Z1qtV5hVn92v7lx+6mZtMG6i/Nd1Mt3EdPK71xHq3iX3ylHrF3T/AFEL8d5SuUZ3/wCUqePZJv3cOnZF5G2nWQLHlfsGGB6n5q40m80x1PvU8C7s+yhxbDKY5vladoPXXNBHoDdMVSwR2wphAjfpvXc4w7mUcSVu4jAuW49CYrpzNoq/iAHUx1HwBw+ggV6iqbwkQ5Zy3hXyy78qOROH7miohaEcUvmjf3iOKwQS7JqFzR47p4pXVRYH4Kz6zTgNYl6GNM2AT2i4G4tVCwOM+iEUnszqfqEYPwb9LL/FpxPGOp96ngXdn2UIQqBcs0g2qZz2mA5iRAAsehj0u4QFYL6ZS7wkp7QoxEESyMSjvh22aTlvpGqzGlqu/IfLF/UMi4T9JqNpHnFYgNx1FKuUwPTS6lbM6Nb9ERQjMWX+kHaNOgexANI4LIXh1cFYa2bJmupTtKNQcBwGXLlwKlJSOogEI0863OgI4e0r/mIYRVv0HzNQXwbgX0Ok2i9DD0aTeaZpPuU8C7s+2gYiGoswJV1j7pinpK2Zhzf+yQe11xD8dzoxHxDZX33LHHJcabFKljcCsA8V+irYXAlVEQAXOZfF/aFqiacHRMaF/uhGAFEwlZh6s3Ma/WNZ7RQKsp8jL557cHyj9Y7V2Ygzh2EHuC1BNMQ69Dzqly5fDqVAqHFYEhjiiHY6kL3H3GI/JrQ2uXn/AFGNTNSvFDUs7xcD0JD0OuLTNJ92i8F1Zj5EtanbzZqKQvlUuTmEOkq5Wf3SZbGU+0VZRcju0QHj6foGal0tOojrRNtMA6cI2IFoiDV6gr1tTRuZixIMd2IaRY6lGWeSRhbwdceLduN8GfUg3MFJ5pK6JSbQqgAvIBf4hqsZTZl/KWXjo1KNHA7RHWU78ep6X1H4HUTIRSC+4w4yBaEqvmv0l4e81snWTMYY2owC4/wuoI18H36eKd2W+CNOLfFTWuVspFVKmwdpuZIA/wCsiwrgwNwKJ0gqoCgIN6x7xWdDbgw3zve4a7aUK+HE8hU4RzDDWY4ITcYQWKhg32RkIi2ElAep9DpE/gXmda37wU+GGxRNr4GPFO3G/ktSsA8MmIHrwWiOoYHvKJ21MYPnjQfaCkBFHlEoaiGvxL6ElepajWPIKN1wyXGekSi4RWRFndhrDKMe782TvvQzkU4iuK/xGNXF96niXdn0qPVEahxSe7FevyZobnqy3hcGbMqVR/E3WaF9odp3HYkdbiASqoPJ3ISoG/Zk2fqexfN/fAlxQ4IDssy2z7OaFJoRJ/mdiOqye7/KWRPYJ5SiAxAof6RUCmE6sTAWo7EBLfBceKOnO/QdnBURXaPwQa7HsgR2mWKB5rJ6suDVdOJ09LwDCLxcv8QxzmEG+FqakYCjARt7olkq9abDcHH02kYh0chEF0Tf8EYG46m00cH3ieBd2N5LKaXEyzqdDnKpYPrFP1V2vaZVr2MPgeNji8y/bTdUw4AL14rkHhNQKnFpZobY4lAoVgNOcrhAAGCsdkPYf4ggidDJNgvKUOAYRGKdKlzF0Ey8dmDENQYORVxhdvlUN0DUpnq1g+sr6mlygA9xPmUGCbRShMjJKvQkTkegPxMMVFUs7zPCCoSh80ZSes2dPuDKrL7WsLymPrBvBpFBK4s9arkHU2muOp9wni3dmXkTfIvZVGzzlOuOB3yx3/GY1Ce2aSqjhz4nrOvm5sdMVwtS8HX9ueP5WFxkc3ciCC5OMLjMN+GzHhHbnBHKuKgzLO8SauOpoY2hE7P9p3fRGkAwwFENW14CPNC3oZXB+RYcURh1LjVxXlFVibOKCkcEK+bdfLAfNNbOCPSoAyh0TQGI2PNr3DJ6DzHw2mnj6KSwun3Ei+hLqPB9nNGMLsype0vn5+LzOvm5Yz3iAU6RvC852AR+mW2giptJleYfKBvFlwU8c7x4R2hrjqnBG0qQ1p8RBOBjCVwmfI+SYvV1xt/ohI9EIa4YlqPkv8R9QlBx5lf3Ldslp5NE5sq8pQGiF31T9wloYXPTmm/QL9H5JolRMvnLPD58d3E96e7B2iOkzMSjyuN/gLrOvm5qT3jgfaeNW8ogvoMManYxxWfuhByghng3ePGu0OKFSsBWmOpczjqC/wA/ojR715dgx5wuyD0ybseRFABDqdo1tg2nlZZScX/EXmFsFHCDAaRAwAp3h7jafsy7IkQRuq+YMh20EtByRalAudC4I69CDArgXDEZZiect8LnEeIxPAHREMAuZSFUfxnZmp58ih846Tq/C4ME0PaVjWLILQ4MSQeG6x4R2mnooQNd0C9RujZDHgvaW3CR1Yal2vpKP8Euh0gnrSlrrAdc4JfNy2D/AAHlrrDri+7B9T5mFoPOUIqLjvqYAg3p7QNdn9NdP73OgJScW9x2j2HXGCvP8DqFlCbhPE7zPkUhluKzSRkCYxQwVw27wa5urQorg4YuJ7R+P64kA03TRB3DFMbYTdE8W7x4x2mk0lULdReMOEYl8Xl2a0Z3KIdC3RA50e0A86S4u6mp9QhrqYBB1FK0OqI5idkIvoP4CT3j6MbTehmBbqIfvEBTsvwst+1H/wB5lwmt9qDZcz2TpF6YHi+RGRUBK7nZC25ZYPKWsENxiiBSvwG4qjMe5HIp/nzEVXqVbgd/8Sk/RP8AyLbtU7qPKdTgCaLqKzsl0uEDUrxV14hoHGkdPKeH98u4hjUaQwZhCz4JPEnWD4RrnBiPNJBx8HZNXjWF6FxVu0yb1Sg/eprHIdRMtqXRshJ90hfrOqEy0kNsevhcD9pu3gfaZUvjAv0jf8FyVEEIAbzEJdGROfYxkvagaA3tJkeHnQ+hAorgcGCWZIxRPXB7Q+ax7eVm6Fn0h4VA73VXUh5JU6TbiReuEKv0Jalc4yJ8pPA7uXEzLEcN3X9wJhFMiUQ4YCDAzP8AAgpY6kccGh4rrJ+kw49fnHTyj8V1wXIfbRVI3wDDGbBJF47rGau4blxRdy5Y2jXBV50pTMuKJ51a1dfaUZxf1iB0kDsYumI+S26pv1oLpGpAksFYgYol0mPoCdhgILjjWoQ9B+deAlhQg1JBcb8wpFUTuDdHNia0PMD2jmzk3Rw76xRCbHa5A+sQ5C00IVP09UvjuIszFHHaF4vOknQYhKi08bh6lx0f9JrKKn/pKlUQ29cGPZAlY3eJk/SO+Gr5x18p413zxnslfoi9CWQQ4EkLwm4u/ajFBiN13Rqvpmkw2+AXLKLSYdXLN1RRhXSWDfpUeUE6iNFhOpiZrV0hBQQbX6zS5GhhJc0eC6MFiuK4V+d5RgN8/CWd+bmVDhMarmusLq1KHeKN1Hdyq7fmOb0q+6k7e/Sa67TMLF6srKbipXjmSJcQlQLsJiRTx2cptgowg6OIMGKtGCq4jtC6F4O6z3xQPHV5xY+U8I75j4HCfbzORU3j4bXjQRfA8xZdAeuu6D0BZh8kcBbFftnwYx0Kv4mYS2e+QDqVOQg2ngBOgPSAsEs4EV7cKlHoolEolfgC+Lhv0pW4DqjxBK5M4RRtNRgf0r78KhJjfMEbr5YBDD7BZgBg+SdGz07MTc954/3z9cBe+I9aI7Ea1jbBKQeGIPi2ZobzUdXnNPlB4DrmMB9vM5qiGXAIOqLfJFaQv7IoGjU9J0CpFjsEqOLvb2VVX5x5VEZ+qvyZ/VOFUbh5IQ5Soa/kvD+AsYQ16RNRmXS+lxUHcpIY1FeK+tNUve4SLNHzpMfJl6sK/WsD03ZlFm2Hc8ZYZ8mIAfjvwq43AYgRqjGKZIIPVvzmwAwIRL8auQvI9NWJR9oPBdfMnnw9Za4YYQRcakhBgc2UUfAR6ctvmUW4OdOoVr56SsxKqCiIOtu6htcoFxBXoNcKSyX/ACj1MSBD0WlQ4scRvH5XAYhiP3Ub7LH50RfCpiCrj3QG/tLK1NalrC9kEUfmZVLEdBHo8NplFvE1mAKBNjj3McF/BN+Xbv7AGIxyrIx3NKynxMpdZq4hiyPeOnlHXis5lwIaZpDLlCtwgdIHST4dGsCnNQ3xvEsuy8KdE0Ht+tckglfxqlSvXUY8nobSkAcVa+LFCiBWfsQ/1Zq4ZZOgh9xT6yytzIId0lv5lm7SX1uYKJDEXMrYlyb/AL0uh7TcqA9UzZCjoVcU7Ey90Ve5dq/J/wDZUaiL/wDZ5A+4KhmBI/AZ4lK8HAus+pMv4LllEA+2CUxB6Fm4oBpXgYs8NiHgS6IesOKKDFHBv8DnDiv3l/xXg36S1idJKhaqO4ENUNhZrMvkCVY/tAbMbHfkgy6Mc4g7Lv1hYlA8imw+Znqa9pb/AHG8hEwFx2CdAwujDJrEHdpn8qOm/vnAuhUIQC9ZSXVxAj8SbeP7s10Nn0zrQSQsOYYIreVXaZ2XdA+Z0/gJbaC4Qlvw4PQmvULiNwXJD+IymB6qTJcoVzSpLUWHZF7xKCFM7IywUxnznszDZKyhxS0jUSyPaDBwNdo2tV4oq1A3RVSlcbLRM5b0f9xgXKXU8hl6qcHXkFuYXNK51A5zD4pSlN5mDdoIkZvyNsUu8B7zTL4Dmj1pBGCA5PB6alEGJ1/i1h+R1LMobElO0oYOmVeLXn2ktiajWZrgZZA2u0Op/wAppogcTD7ywloOHkKRsK6Dh9Gb5+8v9IgqdVBfvZkz2v6YlZbor1eEOvpeWdr5mfAdPE438Tn4jrPiFqUfwp6Wrm4eim64qXCB/FMPWw9LrBR4FjyTdv8Apjs8U4PiVyImqGMKaLp24GKIf+sold4SpMmI4pz7zAwO1y5Jv+7LJX/yxVRlXmOOHnFDn4zrPg3aBv8AK8XL4ALY7Vyx6xNIztYZILjDcCG+IbrKzf8ABSH5SYa40xXar+zBgzZTEc+SdjIz6d6E6W+0MCKLz5OMFI/95cHpLAzqkbLwm8ZtPCu3hUupvHHDzij3h3eT4bpDR+C4PoW+FqXcBbSI6sxCo5LGmhZIwmkBVzl2h7k99OsIKP5o75JslTiC+3wSb0vnM4r+zuN9tuF+gwr4pMmbwFsD3xlFAZLFgy31zFK6dOC/pKYXgfuQQ6nHkuoTHIzEeOd08C7eRZtwcPOK4d4d3nLw2IajMStyy/U6l5gXKuOaiCUwLBzFCCb2uXxMGGgGkCvGW+Q7w6xHSUvBH97ZQuntPdEyHCV/k6Tb0NnEEA9sS6/+uMckZEO+g7RQV9JXcFX6JVhwdIKA9vjZ2Ro4TVytXncum3SeAuuZeKx4HUuEWfQsQ7w7vPi3b1MYwOA9JgYogCzlq4G4bYb/ABAkppWbzamKPxV2QABhK3LT9IQ03HqkradoxCfk3HYhO1Y6ndyjz91+0Th+JUYy8DvbLMugKL+qiUFIAq72SmQ2vZ+NQebQC+0A6T2v5Onod+A4qB7Z4o64O+GimpmQ+0QwhdxRksqBQH4frO+NEWNC9uC32YWkgt/9EV+Cw4VU6R3yAzgh3h3eR4bpyuvLrkPVa4rcui2Hg3ZPvCEI+hxfvLbbypXzYF8hW3TuZbF3gHtFUVhLXtWL+JVyZ4qe0woagypPQ06WJ0NTBWwFdBuPPmVsDSussao6tdmjb1gK20I4DfW7lEhUnkwXe3shs6MESogQuv5Okyh42hriofZMZ4b8cu5cVcvgtrkNpBpS8f1nZDsRUwgHTgqPuzxTunjXbBwBjzwygZ8Dj4zrPiHbltOXXB6zccphLU30fuLrsldQCNCs/wCOypXuerDVVdXCWsp1m7fsyidf2ZbO8IknA0ABUUOPXAaqAZzUAyK2ThUHf7RAIWOw+msJXSnzR5Qo0wWzJec5u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)  
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-What is the charge collected by the sphere each second?  
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-[1 mark]  
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-A 0.016Q B 0.04Q C 0.25Q D 4Q  
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-2 2  Charged plates X and Y have a potential difference 1.5 V between them.  
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-Which particle gains $3.0\mathrm{eV}$ of kinetic energy when moving from Y to X?  
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-[1 mark]  
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-A proton B positron C electron D alpha particle  
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-Turn over for the next question  
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-The diagram shows part of a circuit and the currents in the circuit.  
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)  
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-What is the potential difference between point P and earth?  
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-[1 mark]  
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-A 60 V B 100 V C 120 V D 140 V  
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-![images/fdb096c8aaf4f45c67f73ec1592b5496c5dffb1dfd4c3c3b27f71beab04b2f99.jpg](data:image/jpeg;base64,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-A voltmeter has a resistance of $4.0\mathrm{k}\Omega$ and reads $1.0\:\mathrm{V}$ for every scale division on the meter.  
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-A power supply of emf $20\mathrm{~V~}$ and negligible internal resistance is connected across this voltmeter and a resistor in series.  The voltmeter reads two divisions.  
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-What is the value of the resistor?  
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-[1 mark]  
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-![images/f196269a0925414c8b0dafa701109262a2054259282780d5e061a25a3267fbb2.jpg](data:image/jpeg;base64,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-A 44 kΩ B 36 kΩ C 4.4 kΩ D 3.6 kΩ  
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-Two cylindrical wires P and $\pmb{\Omega}$ are of equal length and made of the same material.   
-The diameter of $\mathsf{P}$ is greater than that of Q.  
-
-P and $\pmb{\Omega}$ are connected in series and the ends of this arrangement are connected to a power supply.  
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)  
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-Which two quantities are the same for P and Q?  
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-[1 mark]  
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)  
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-Turn over for the next question  
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-In the circuit below, the initial voltmeter reading is zero.  
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)  
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-The temperature of the negative temperature coefficient thermistor T is then increased. Which change to the circuit could restore the voltmeter reading to zero?  
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-[1 mark]  
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-A Decreasing the resistance of R.   
-B Increasing the resistance of R.   
-C Decreasing the resistance of P.   
-D Increasing the resistance of Q.  
-
-![images/0f9535557d9dc0b2323ec38d0fb1dbf2960e2d69d4755cfca5ece9492f52a822.jpg](data:image/jpeg;base64,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 
-
-An electric motor lifts a load of weight W through a vertical height $h$ in time $t$ . The potential difference across the motor is $V$ and the current through it is $I.$  
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-What is the efficiency of the motor?  
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-[1 mark]  
-
-$$
-\begin{array}{r l}&{\textsf{A}\frac{W h t}{V I}}\ &{}\ &{\textsf{B}\frac{V I}{W h t}}\ &{\textsf{C}\frac{W h}{V I t}}\ &{}\ &{\textsf{D}\frac{V I t}{W h}}\end{array}
-$$  
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-An object of mass m moves in a circle of radius $r$ .  It completes $n$ revolutions every second. What is the kinetic energy of the object?  
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-[1 mark]  
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-2 2 mn r   
-A 8π2   
-B $\frac{m n^{2}r^{2}}{4\pi^{2}}$   
-C 2mπ2n2r2   
-D 4mπ2n2r2  
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-Turn over for the next question  
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-The graph shows the variation of displacement $d$ with time $t$ for a particle moving with simple harmonic motion of period $T.$ .  
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-Which graph shows the variation of kinetic energy $E_{\mathrm{k}}$ of the particle with time?  
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-[1 mark]  
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)  
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-A $\Longleftrightarrow$ B $\Longleftrightarrow$ C $\Longleftrightarrow$ D $\subset$  
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-Two pendulums A and B oscillate with simple harmonic motion.   
-The time period of A is 2.00 s and the time period of B is $1.98\mathrm{s}$ .  
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-A and B are released in phase.  
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-What is the number of oscillations of A before A and B are next in phase?  
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-[1 mark]  
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-A 49   
-B 50   
-C 99   
-D 100  
-
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-The frequency of oscillation of a vertical spring is $f$ when the mass hanging from the spring is m.  
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-What is the relationship between $f$ and m?  
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-[1 mark]  
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-1   
-A f ∝ m 2   
-B $f\propto m^{-2}$ $\smile$ 1   
-C f ∝ m2 $\smile$   
-D $f\propto m^{2}$ $\Longleftrightarrow$  
-
-Turn over for the next question  
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-A metal panel is driven to vibrate at different frequencies.  The amplitude $a$ of the vibration is measured at each frequency.  The graph shows the variation of amplitude with driven frequency.  
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cX+1aAfGr/T9TkjN3qtbzk+P/BQhJmYbkmk9n6o/APANUAODlaCfBOlqAIJKtDI4WrUxcNvgRF1th7C7Hc6cX+1aAfGr/T9TnAzLUVu0Cpe8kBr/kbP12fpEYrYReAGjWdjov3N5aGDnlOaORF/ZIA7h7C7Hc6cX+1aAfGr/T9OaJaevFk+t4bhvdvkD7ckD3nwjGCObG6vLYRCJNCJGuZhaSGd/YtX1pQG8fksQBEEXcNH4hRdjOdOL/atAPjV/p+iPun4Ehi0FvIzR6dMQ3J2JNI8dbuuOEyGMZ0KTMCdIyZAj8HApo8A1geOOWSp/W1h0AwAFk9ho/EKLsZzpxf7VoB8av8AT9OYiJOGZm65yVTlq4jquQj098wkMonlLE4CeBNsnscws/t2Oont4aGrueQdTGK7KLIZwRbTR+IUXYznSi/2ru//ABq99noM9+4zi26FYYjZksE0ElLkngdoQxhyXedyQY/ccZlzmMMkaNDI0DwaCEhTQJXFnRN3+oRAQsrOw0aCi7GcUV+1t3n4vH9voS7ojLIx4CMyK3Cy1WWtpny2rcRiAIORaVpRbS4lEjtqFloJkMtowZQG+LotAd4SWPQpEkPTe3nso6rZZ4ELPePsNxRX7W3efi8f2+gwi7gjwtIxCEYQhrhHxwrCVEYCBT6EAMC5pYJY2/qj8AdGptpd3Eq0YTYs91/wjaHmYrkm7VPhsSZ0fVMXUZzn8GOwHFFftbd5+Lx/b6POy5FpAw7qU0v7WUWMF20wrbWEJBZM/AJdz9UZZQ3AW4IziYpHZcwIkBvHdGAhoYyJ2p4b6ldW7W9tZvbcvSFoXHblF2I4or9rbvPxeP7fRmaNzBBw6QyC3cV9iiYT67gSEZZBcMH0jPgHvjAFwosk7E1tyICAZ903QkZgANVLgS3jmE93SN3pxLUEIEJ3SYR52YRdiOKK/a27z8Xj+38eVqWpEfc8UIkMGkLRidVU6iyuAJBu/QPelYaSIGDRBNF37kxE3Uh64tJbjCD4LKI0LwcCLU30NRABVeHXqaR3IZ3ZzyUW5p4JmMAT2ZWexHFFftbd5+Lx/b+M9mUE0Ww/AjPKIZjHEURSyE5LT6GplWOLGTDoAAgEZ9bZnvYIRROG0uglnSBGaygbDARrHC4GdsCJZFZxZIKNxDfwREp4A2HrBQvA/EKLsNxRX7W3efi8f2/iwtK0ktJLSjFhE8iGESIsIZCNTGaWUrtL6+m28DGUnkkukMv4BIjI1jaezPcf5hgqO1dHKetkOEJYQe483zQmF5kVdafPRTKKRVB/t0INvCuT8CIyEtJLThF2G4or9rbvPxeP7e/lF3xFlcg0BogrWASm84lcllczmUS18iOHYXlMLyY7DJiL9tgjD3sdwbgWQxlOgyS11EgBRrCxtNBQgEI3CbeKPZbM6MVAh+cS2dWHAZcGUR52GS5iCeewXFFftbd5+Lx/bsPvB7rmpAM0WEedkaR7IYFl4TiveCnMMSGVwvY5ISLgSwSMZohGf4BgC4UXysptbcMNn3jXgtSC0EIonkMtiKSws5Pd3+K7O9tr+1CN0abMewXh1tTfh2A4or9rbvPxeP7e9hY2Z7r4sIABLUFVErhDcDlBlNJ5UqaWlraWQ85CMhiNsjIIhYWvKxlY/BcDMAKi3zlhLuCb7wjRcdnHUZBEo7hGxjeQ0ujS/p/OBkB9nntNmJzloA+YtJflL0riiv2tu8/F4/t/Djbq4jFoCHQ8UXR1DcG2V7HNRKwXsC0kkMLmBxlwV0xrTIcAIONg+KCFF+EQScDFNlaXwSIyA2LvCQeG3wI7kicq/TBio0vpLUSZyubk2w5eDbCMgNkBZLYI8LWiEs949helcUV+1t3n4vH9v4eKLmZVy9cNFEta4RhNCq5Uepz0L7utmG9tJbY2DDgXWhgAQCEYhJvwQvElj8VzzdFRwzApV+7lvHewjJZNF4JxsOmzE9qqnR+WxqxS2qFwK7PmjaCegHMPmgGQ04iyg52F3T9ONRX7X3efi8f2fgdd5am05YlMpHvTQqIMxqrXCJTapbXWLThfdygaRO2lvZy5kGoSMyCiMIlhaS2mSIvxjcAyGL4gt5LZ8wIk2Ay/BpJeCytSEWEERYqzS21jeX06qlNoamTw7Z8Jlk2giaRcS0FtytSz3MemGor9r7vPxeL7O/lDa5ydZZExbSaRWxtWhMETxkZJy3A4YQhbIfXTYdJegG2F0MYyVubWugJJs8/iwtKMly+PPEB2oNMJPUKXwtU+f0sncpm0sndmMOoiFg9ojWpENENEfqBqK/a+718YC+zunsJCXXQAPatpo9WQI/Q3AhBbqLdXMvsMaSB4fjNF4CCWP45PNxVAUPxtLHbmMd3GawXH0OR3LBNmNwhEewR4R9ZG2a0mgoPdL0Y1Fftfd6+MBfZ3sbS72F4bMfl/XYZEMoktbebCCZibb/IaDs4Fsmsol06tInpnFsCzymtWJLPLcD1tkb4QpwWW7bJ7DASIPqRqK/a+718YC+z8uVkvQn47H+YQKjndMyrrZBjH4zJeC1F3Li1A+qh0QhmOwyeo0U0yuYXn8onkuLishBsEeC5hIniyR52Z9KNRX7X3efi8X2fgLunsL0B+JbBDC2GJ5nZy4tRYbLvF3xIvHuPc5t+byKVRHbRNS+NaeXsCV+k89us298Bp8BLg4E2EVuZGHqktK8Fn0Y1Fntbd5+MB/b+Eu5hYWPy5WVlfrsG2F0MZyv8Ay9ppCmxLKys7S/BjuakIARoTIGkA2QijikUNRuD+BVqhbsKVtgqMx2l4F4BiNEns4azhDRbMrPoBKLPa+7z8YOfb+n4C9S+PlgqFfuSyx4BJtZWVlF+bCM8IY8oBgzwNCbAMEe7vsBxIJufVro29A1eYLjJNvAeD4bMkh8URI9mfQDUWe1t3n4wGH93bhYWFhaVpWPxYWO7hYWO+42TgYnlDU7EEPUAtK0rCIP5xByhNmjAaYIyTrXMIg9V+2aNuLaKU9jAd9DFdKXPQrvHSy9FJYlkk8txE0SA6QkQl4rQtK0rH5SQ1FvtTd3z5XmX7nYT5uECo1xe2kq65mEOFg1g1j0RgNEQiRGaMxEiMxIRGEWMlFFPIUi8E53cG5LcSWK68wbdwzEL0R2+OASPP5zQU4fGLhaYV3eBEVMHHgtjzsyS1EtRLJLUS1EtRLUFagrUFagrUS1EtRLUFagrUFagrUFagrUFagrUFagrUFagrUFagrUFcwK1hRuBIgOEMp3fy/nhdIwBcCa5gVzArmBWsK1hWoK1EtRLUS1hWsK5gFzQLmgXNAuYFawrWFawrWFaiWsK1Ee0xBJc1tCyIjYaQAmFfstoLuVkj9CRYTw/34uDrhWgYiapXwfWSItS1EtS1LUtRLJLqrAV1V1VgK6q6q6q6q6q6q6q6q6q6q6q6q6q6q6q6q6q6q0gWkCGQNLJB0RjLx3TbfLGZBAS0gWkC0gWkC0hWArAVgKwFaQrSBaALQ2tDa0gWkC4LguC4Lguqi0rUskhEE0QCyHwEZIREaCEiXBEZLUuBoR6VzhZ54fy3LZiciUnXpDT+IaowfDB1XqkSFViqaKq9VF5rVUXmtVRea1VF5r1TXmvVNea1U15pVQXmlVBeaVUF5o1QXmlVBeaVUF5pVQXmlVBeaVUF5pVQXmlVBeaVUF5pVQXmlVBeaVUF5pVQXmlVBeaVUF5pVQXmlVBeaVUF5pVQXmlVBFVKqC806oJyqdUMMVSqeSnlYKnW4baqVTdXmlVBeaVUF5pVQXmlVBeadUEVU6oLzSqevNKp680qnrzSqevNKp680anrzRqejqhU9eaFT15oVPRVRqeS81apLzVqkvNWqa81apIqqVSXmpVFHVSqK81apLzUqkvNSqS81apIqq1RXmpVFealUUdU6przTqovNSqaKqlUkVUqoLzRqdiT1JqDMr5kIHGvyCHxGyToQNtW6EbQ1hlEFpaQLSBaW1htYbWALAFgC0gWkCwBYAtIVgCwBYAsAWALAFgCwBYAsAWALAFgCwBYAsAWArgnDbTJAxPodt5xbMsA5mSXUXUXUXUXVXUXUWWkXLXUXVXUXUR6FlpamlraRiaRG2i0LguqjMC/bXVRm2S1tZ1NrIEWhYWFgkWFqCtQTRgaGuQf5dJGh5INvkYRNhRNhWklglglpCtBLSFYJYJYJYJYJYJYJYWCWCWCWCWCWCWCWCWCWCWCWCWCWCWCWCWCRkhtEImwaARhdzfls5GiCsBWkK0ktJLBLSS5YVygrQAkRBWCWCToDMggIi0BWgC0AWgK0hWkJbdJLSWzSFcsCIIVgKwEkRkaEM+YHweMWWnCELql+cxEFRFUCXQ/MpJVizmMQH+0YfBcVx7nFcVx2cVxXFcVxXFcVxXFcVxXFcVxXFcVxXFcVxWdKjyrkjgRmW3pX9nGUdWMK3EjqbK5xMYoiyVQhL36y2lvL5fcnMGQNmDZxR5WTXFYNDISBqReGrhH1ZJFTy6g6KwxjK3QmJaXQCcbGYWTI23mxGZNiGEgDJCHyRllH1iJpwhD/bIwCEFohERtDEJ8IuVMLwEllNxVfkQfAEeBj+W1NrZ5aXUKzx+J7Ads6MwFpLvmaLYYkE8p1zlhuR5t6fTF6Mq3bxr78NTKVEQ7XVhEL1wv+St6En5dTWGhc+H4Umz0c7wG80E5EGrsQDi+KqqSo51A1BJ/cRJTkzRbBokWwRZQQ42XP8hoMVzOoIq6x7WaL4TmcgjCpULyi3i7eBjdumVVrmJCuajVfj2JZHV2N5fH8RVIHI6iVQit+DYHiOp4pVSsEQbyz0mpXUX++Q9C9W6oVJZp3U2o396qFVmMnYptai1tgmIIaqTNm6q1gqE5BNrXub3trTio8vBI6G0FiSH5XSzeliCUzWFLaaXkmgOZVin0Pyym1SryokoC4Qi7xokaMkHgng8wLxabWjVr/Vau7yLDkUPS9omrJafXNB0u72Fyx5WwiP8AkQrTG3bgyue9RmcyipMm/q1UqpzmxldP93WQuyKmYSPVsGiRH3TIhlPnnGt5us1hbXFYN5I+bSOCqdVhuIRh6EpjJIh3YTa8s6j3Ft/5C1P5lnvF7yU0tGKWVTbm1tTDywrDf21HIMKC2d0cIP6TNhE7vGUmtbYddYoi6FoYt61A/wANO7Xl1RrnGZnFtbK5OhapbQSEYZnNLd6OHYeksOQwBtiFYwcmddo4k1nLIds+VqP8WEFPZGKK6fzGZxRLIGvzi4BGE/X8HDrJTacx/JYXsbuTSSK4E/zM+lFP4guotjeBZRG0vn1No1iWylVsCwtiPO0WzKyiPaDqndU6mV5VuMaZ3sTx1Poel0QyhuhFRZTcU4ovI4HHE1CZ0URTaGBQZXKqVKw1CbHu7T6I5Q3SyWzKndtQWPJUCAaayOBJJSWnl5T+ymNOZk5UyOKJsTmcySgN9fzqrz0JeWm7ZA15CMEQfAb0ijaqsITONYZpVCU1gmGKyUvn9TGZnDNRJrBUEU3qbAUhgGHomlbAC0h/KJ8iGRBaDnKyiP1zguQJp8LxkAIUNhoYhjJsLT5PCG6RCMARdw9uUHbjYIZBTbmtDGQCafCMbjgWim0ASaIYuGZBCEwuEIiIwjCJGZNkC41m4EhBbEHUYAmUQ0GkERxEwz/BtCudZAGQhHatGQQkRaA54CWC/GWwtg/+yPolsL1170LLx2XP1WPSH9/cPuB7r3RtvB7osfZefVa/Q70GeiLwB0neix0xeDPS2XP1N9BnpothfZs//8QAFBEBAAAAAAAAAAAAAAAAAAAAwP/aAAgBAwEBPwFmB//EABQRAQAAAAAAAAAAAAAAAAAAAMD/2gAIAQIBAT8BZgf/xABWEAAABAMDAw4LBgEJBwUBAAABAgMABBEFEjEhBjITUCJBUZTSN7KzdKEUYQcQQHMjMDORIHFyQrFSgWIVwSSC0eFDUxYlNPBko/E1YJKiJ0RUg4ST/9oACAEBAAY/AnK0HuZ4e14D4M4H6wvteBg9vhzgeDxM8B/6NEzkHgshtvSImAZDI0tv3ZeG1tP+H1xQvczvD/o2RRYpxEUVMfzCwTLUkziOIFAXEVRf+rSExfmlg0larGEIpECKwnMP3xtB9rL12top6TN0g3sIlapJpEG5Qw4PTI1EixBuUKODNOpJGshMddczLwlYSUIXOAo3MINOqpKKGHBMpsXZEHFRP9nDnN7AaVRVNMyqygz/AJQstl46hy1KiK7VTyRh0xObtf65lap65QTIlAZeb2HWBRiTGgqZ5pPXTCZv+DgckUr4qJA5/lTEDD9j6zBrCmKahSlsjLBoVXKKJVGKSp5jw5iH2izBngcsYgx0YY5kUrBsb3lRkPpjmg6apo4W0OIBrv5nlHSIqNVGFTAClC3sTKLhMkcnIxXqEemIRRFD7cpui5R5MqnIvFVUEVwMfCTKsrLXA6jzBXiC4ERG8y3KCy6iadU0i2wL+IjJ2R1JUhoco6Pr5BWEP7LGbVPkUIqFSgzafDN83sNaOiLQrxsQZVY577xl9rjaqExTgCBDpiP3/q6BatPSOIq6cJEBhCxEQYFP00ychDZsuLho4RA4xZlJD93F5YxNQUEhIte2hheWZnlBHmMbQxf+XEdnN/mdKqNs2jTJIwy+Dybh4QRHQ1cFlLP3NtpLQCtotkHUh/2BXiC6f8y/KCw1D1l7h0YMuu/UYUTS2gVLNiY2pOhjUgUS+ohrhfVoKnpppmwOUoYCypwEKRMgfSQGY0OkUukNaPLZF6KPp6agfnB9X/SUtHtSwYkhaemmA32QfWU6QlpDZx5Xu3C01MhtsoPritJSFcLlJYsBj6cmoJc20FzBKEQBMu0DqXMFeILgPmX5QWXUOZxaUWokB7cWikUo/nOBZ9LkA6k2R8EnJzH3Lnd4CupcwV4guB+ZblBZdQ5HBpQInsinFIrAb5Dgb9naLs6qFdS5grxBcD8y3KCy6hzaEbCmkoMfDpz/ACmUAB1VK6lzBXiC4H5luUFl1DkLThIofMlikjfywOAl6Xrgx1UK6lzBXiC4H5luUFl1D820CwRdcNRhRNLa0oTeOqhXUuYK8QXA/MtygsuoevFpxa6QKW4pFIC/OcCzctVCupcwV4guA+ZblBZdQ5GBpQBT2TJxaKwD2EOBv2douzqoV1HmKvEFwPlVg/3gsuocyuHj4QZHGOh0x+UygAPQ5BqoV1HmSvFFwPlluUFl1DkLThIo0kiRKR5/mKcBL0vHVQrqPMleKLgfLLcoLLqH5srQMhPXVKEAw/8A3F1VK6jzJXii4Dyy3KCy6h64WnER6OkTNFokKT8wnAAH26qldR5krxRcB5ZblBZdQ5GaUMTPTj4c4fAqgC56qFdR5krxRcB5ZblBZdQ5tCPh880aglIdo6gFH7XINVCuo8yV4ouA8stygsuoeLRhFz2U04lJS1+YpwEOlzG/VQrqPMleKLgfLLcoLLqH5ss2gZAo6+pQoGEO1YrEBLqnJg6jzJXiC4Lyy3KCy6hYPXi01aolpExi0SlL+YTgBR9rlPVKTmwF1HmSvEFwXlluUFhqHZM0kEx1ydQhjfgVUBYmDVLWXvzgll2eCo8yV4ouA8stygsNQ7QOGjkAmY8YgkIdh1AKP2vRhsapKqQwyOAYSdSi14wyyJFxKmJttg6kWd0AqP8A4C4GI2l1+UFlHUKYsQBoIHVsFSikVZ9pDgYAYmU2XMHLVBQwOpp7H6kow+DqcJF1UqZzQCoaMSj9wexwaJTTC2qM/icRZQDUCXgxYqqnAqQBicWlSaBHlXU6+gZQyQ5pQUC10PzFdSMse6HniwHR/g8dTwZy9jjoaMJZUXqB5FZCCLqIk/8AgK8QXBCf6jLT/wD6Cy6gTchFmSt2LATOI7TUyI7vFxQgIc9iLX+kwtE9WpWmiIhQiSisp2jmGz+7Uyr7uUerRkKFs2OcyRKpTFikvNREOfOtBeMnbAcNUBh9t9ZSLIB2AYADqQ/7ArxBcD8y3KCy6gYMFT3uE7v8jhE1TqOtVFP6ExwH92nSkCzWMQBiVtkx9loAQPVR8OPsUBnKcoCA7AuGyrMSzS6yUUjELcCn+jMiyVyhAMH46pA6lzBXiC4H5luUFl1AOXacbXoxSyWGSmHxdQ71MoEbUTUVP4Qqn0JbYdLHXXi0ItIsxPFpJ2fmOAOyUXFDYmvDp6ZEfumLjg4Y0WpOIQJo1QndZw1SK6lzBXiC4H5luUFl1AMYt57nTe6qmK/w6YgpUzFu2MB6WlAQUOCSaSQFKQHrWjDENLRxCaoj8hgN+z0htlnSVKBgMUQs7brWRcUcQA6vWIYo7IDLDpZp7A6oldS5irxBcD8y3KCy6gRlZUGz1ckyiLqHeTV0xCKqUWYU7d4EmLn4EP0yZTnqEMUTB90VQAehiFkQBltbDydy0SCyWIPoVx273MLxDEdt46oFdS5irxBcD8y3KCy6gU3u8oynnVYgqkaUv9lNw8HAJgUpEylCW1LwkTq0rOnTsz+9a1vS7nIWWpQ6c1qbEliAl7P3dOqaR5iaFKKvxl4J6nldS5grxBcD8y3KCy+Pqx6wyBEomN8AdT70YwmsBUUUimuBlIUcA8GLQFAwzTjoccNoFA8AS23FU9Ysw6sbD8HF0iJN56BizlMUdjaYG1QK6lzBXiC4H5luUFl8em14eDN/Fx/8OiQNm1gLgoAM86NpbtMOLx8KEWmWduKSTEvzHAJuz0uYswy+l1bJcwWCVEnWgJ7WAF1QK6lzFXiC4H5luUFl8eFw1GDXQNHTtqk2Le10MqQfSEpeGTRpiKlgxYpFa12EOBpdDthteCwAvJ3LYME4k3V1h7Jg+sT9ZiDs6nldS5grxBcD8y3KCy+PRlaOaXV0BM4zvFiiedq8QJ8dr/QsfDaAGgrAzBVSPhiWvymVADdDEoFkHgEexjWUQ85T4gqhR2g2XTaqkMwVhy9GDHU8rqPMVeILgfKrB/vBZfHREXTch6Ufz9YiykVIF+i/0DgqBAkklDoAT2e5rmmnUszrCYl+YDa3pc5Y+CbqNJAsxiIc5SB2iD/RlT+cpkSZAwbQX/u7YXanldR5krxRcD5ZblBZfHcWtXFddC5NkkgGwYw38YfBPw2ZyaGhEZpx8POXlQYjPwTdscQALnlRkwrrUVpKIh2jZYFHU8rqPMleKLgfLLcoLL47UasJ7IpQhhIP5pDJ/wB6YpOUVUlDKHneIWnMQ9ybRjbFq1EpJ2fmMATcp+CTE0pvJ/KkA81HDoYjtHXS/ZmL9Mr9Tyuo8yV4ouB8stygsvjlmd7omQMCpM9RjgCIKH3AEHC02GJZRQQAln3ZNGnQx7JixaK1rsIcDD9jn4ZC0K4gWY0qKIuMvjJwdZBW11lEpp/EHI+pxXUeZK8UXA+WW5QWXxwDm2HU4pXXIUGSaJticx/mcwD3ZyaMRDZ6kWgnPsMcAH3MXUKWoWYREOb7Gpk/FespkUZM0/jh9jtBqcV1HmSvFFwPlluUFl8am8XUq6IgAw8OIp/YwynWARiqsrpVzDtPD3cWmjUTST6wmYo/mA2t6fdLDmzThi67kgsNhOP/AIlIPb/O9dqcV1HmSvFFwPlluUFl8akxFwORUOb+IqsSUAIGyTZcLk8n/wC1QKQHf70KVM4l/wAThcQ8qX3JMDj9Lyay1LgjEH0S5uwBKygGyQDanFdR5krxRcD5ZblBZfG5M51BtwVAhvNbQmwmHten/LL3yKxgTTLEJgBR+9aw6XiPuaLYFrRMKkPWIDz6Ji3hJwVbUNNRRMAOH3diWpxXUeZK8UXA+WW5QWXxuNrMSsBAQQOIGHblg18sYxMQVqkWdQBN920Ll73mxcOhC3hGw5jfAFAEXMR9y214SOJbSVJIxex1ju5izyPBRYqJlH7gyeA6mldR5krxRcD5ZblBZfGrUnAd1tLOPWKrFFMrZ+kgCH9LhKKmSQQiBCYbdlz96YtGJSDXKRaKeO0Y4ALsh7tko3C6flumEkKiUUInatY/0MiiYYKFtMQ2tTCuo8yV4ouB8stygsvjGLCwxUUGRALiLqWWcUTSQcEnoqcc2yGLuv8Af1wMlNizWSliE1im7SGtB9j0srw9002WLpyVpeEiCKE+FoJ9DRXhT2jQ5ASV+YMP21NK6jzJXii4Hyy3KCy+MYOZnFpoxqZYhdOwiXSBaEewGWEiYRQi5BEROoSQmZRM7/e1rh1kDWTdfhy2uwVAdkHd4cXNrwxiTAyBgu7HGZGxCtkYmIMqQigyG/a/Fj2PDUyo8xV4guC8utyg+M3O2Y0gDERenSJbpdCmGFxlMP6WITud3oACPABS6ynIB+/aCz0uZ7/eAO10nvZphBMrBrASJKXZJt9DQqEOqByqpztA5OepdR5irxBcF5dblB8Ym9czwcCb+KqHmIVMM6ZsJ9LRhFwtRkZ5+JU7Rx/dic+y8PQQ4woCMqnCiYChsaYrte+vRzk1yqIhMQ2HGZEVQ8oylrmIBTfc2GWbw1LqPMVeILgvLrcoPi83Za1TjjyTQJaMM2fLWKKJqNTFBThAlgIgE/tFgmQMPQzM0YlJMDmUjEEgA351AK7Ie9i7Cl0r3B95FLKPUI9TQR0gwmOH7tNeCUmBiFNPsENTKjzFXiC4Ly63KD4vrmUCX7TT7s8mFBMvHD/F2P6sgYD9rhaLTUylBNMLZyhnDtufoZGBpwJx1xYtFUv8g4GdovvzEHF0Q4XlMZIdo4Bg1sh60OjjqQsKe0Jyhg5PBy1JqPMVeILgvLrcoPi1p2iDg1IlQ5Txp05QkP8AUczWy+yuJbqVSOJi270i7TsF9FrXDRUMeyf9RhiCbsFUoC5Bd7+LEShNw/e7k+gOiGQVFAl3xadVhFgOQ4ZwMcdSqjzFXiC4Ly63KD4sKZiYSa9VjlCpkRKJrJhlaY94OV9oYGGD/D0DbGLDRFkTYCTw9Fi0wj/UkiUsB+/aCz0vXe/J2iNajRhAFOJTsqA4rubymXs6Ja1ArmHAwbXQ7RAcxDUmo8xV4guC8utyg+KhZMzxsYuUhCFEREwyZEYVNVGgwSwdY2LchaVNhilKkmEkwB4PD0XmnD9WAf8AmcJbAPLFePoLLCTLlHk8TR1aln06Jy4WpYj9jSiIo/8AGw/m4pI19qbAyQ4bLx1IqPMVeILgvLrcoPic2M9i9nqdSitGgmW0Y89h/pGT4qEydSV85FlwGbJSKdDkIQpJHMUshN2iwEqoiAdrk8fRTM0ozRgcVIxBMCm/OoBZuyHoZizoEABmEjg0O8OjpmGlRqkqimGan/qTSrOTywLQ8WGkA09gXLwT1GqPMVeILgvLrcoPp8HrvBg7maPri+jCWsLsmYKacYGhpmmnIggKnYM2SjUqmlQIUuIk+oXZF4ekkYGnBGziRiChfgVQDO0HobmJwvFrUepIFUIqWUjMmT9XOKtFjDgBIg2ajtAwjYJQDkOEyGDZc1yyfZqKDqPMVeILgvLrcoPiMxFztsaZCGPHVFT1UOgWePawyw7yzqmRKe3CQJjiAE+IbL0cJCERSDNTTIBQD2O08Hj6SYOGioY1lQahDEn2GVABcg9HiDUoUeiA2htJnEM0QuY93eWxzFAAHqcQpcbXXMolVwG4229FPFzHUQHUeYq8QXBeXW5QfTSc5O0JfazRlbq6KQFD1dqZh/BjC92NNVpsBcpUVgsmH4TkwjFCGjKlfERMZrhtdj0WyXsc3L00jNMsdLQkiEh/lgYLPS9df6SRgwaasDrI+GxhVbpCzd2veAuARcLgSIOMindoS42ZgLkLkGoYOo8xV4guC8utyg+kx8Aq6ZMChtix/VqmlaD+rKMxMzU7u1ycNDQxsDR8SGwwr2XNXVq8WIzEiyg6MGWHgYUiJChICpFkD1gX3u1LHxDzN7h+rgP/ADOEty8sVja9JOTMSzhN/qsGJkahDa5EyWFs3a/7jZb+ZqyOACOaJXrBLPYEBfnBc9h4agg6jzFXiC4Py63KD6NerxE7CBLRpA/8NpUbFqCMgTIgJf2dnIjIMIUhrjx4f8Hayuy26mkf1kLBzsj0sI2OpZY5e8x4vXzFlhoVIIdMuamS4HgoLxHxKZxaUSoiCmkjEEwIP5lALN2QH0uswYAJsX1inHCFqCY2yxCYa43YyZBd5IdWWlKHWOOcDTMC+BswQG96IL3jqCDqPMVeILg/LrcoPosWMOokBimDEog+roUBAoh9YIFfmsA2pOzY8Excg8TkcGnCT1xI1BQvwKoAu0X01ticU5sVogQQjA9VFbJX/dDLeBVVg9JZSqalxQZahS4oiyRw1qhdnwWR1BqPMVeILg/LrcoLD0OHgmJvGJlcNGwhrJxj4ZMR/KZQAHodkLvEBSWCZWalZRQYKp/T2O3GJnj8nznHRlKp6gJstZoEfpUz4aOWuL+DtlO8B8fB1HmKvEFwfl1uUFhqHi04GK9WRYimP3immHS7Rg8SPBVCDTWTOEjkUC9qV3ulWOkS9aBmGjl2TYUqtq9SqYYKQ8SaQiO2/NnDHZAXhj8HN4+OA6jzFXiC4Py63KCw1D80Dhzw0wnU4S2IeWKxn4njsdL/AFZJM0HUk/VLw42fsYZOd6NHWCCAbKNRTEbu1lj6TFaRA4TIYXPY8dB1HmKvEFwfl1uUHUSZxaSsaQDEPEJFAB+8JgAOlyn4pMp8H1SqJFVSNnJm2WbKHulqQClatRFOE2cG0/0TK1JalVEgyMiqWRRHsYKIxADhhIXZtTl4L3e5D4xUeYq8QXBeXW5QdRJGacJ9RI6HUD4FUAXbL4pi7ZXIEtcbZk/8Xg5L/wBXFQ+sOUduYXvSQcR+u0ieILmHSlBlLT4vRRIYKQaoSNNhJOTwL4MHj4vUeYq8QXBeXW5QdRJg4eNhRkoaOh05/lMoAC7AeK4+EU1SgJR2BZqpBQpqfHXliIXDHtYFrkANbpZM1ZMgicoPRjUiQi93VorWGn+N7A6Zr3j4L/FqjzFXiC4Ly63KDqJZM0oFcZJprEV/lENaD7HaNf4vi73IWPmQPP6T4gL6xGU4EIqXm1YbWCQfwfW6FVVKxTyXQxpaSXa+pd4dONRjhh5wBkIsq9EqSKye2B3bF4eK1HmKvEFwXl1+UHUTzYYuHPDTATVKFAxg2hWK8Q8YudzxB61P8XrgYlrtIRiB21STY1Lu1ynWpcUAzKlpNaLCFy3yYGrIf1a9Pv8A5V76wtTTwuHq1Lw8UAHUeYq8QXBE21lx/wB4LAB2fQ3u93u93+5e73e73e73e73e73e73e73e73e5uYMqUeUBT0hZT+/PW9LmPgvd7vd7vd/hvd7vd7vd7vd7vd7vd/gv9y95z1hnMxQntsba0w2nNMAAex4+JlDtdSD/YFeILg1gLMQOtygspzIi815g+x+r6H6vofqx9j9X0P1fQ/V9DzXmvNea815rzXmvNea815rzXmvNea815rzXmvNea815rzXmvAGVJKHMI9fQPgG0oAvNea815jzXmvNea815rzXmvNea8x5jzHmv1b9UL9UL9U8zoeY8x3PNfq36kXc82b9QL9SL9ULzOh3eDAr9SLx9KUwOPhUQmdSDUImXbESi06En3YLrBDnU84WIIE5mnsiw/8ASSJ3Qnvnh3SxO6Cb58E8Tugm+fBLE7oJvnwSxO6Cb58EsTuhPfPglid0J758EsTugm+fBLE7oT3z4JIrdKe+fBLFbpT3z4JYrdKe+fBLFbpT3z4JYrdKe+fBJFbpT3z4JIrdKe+fBJFbpT3z4JYrdKe+fBLFbpT3z4JYrdKe+fBLFbpT3z4JYrdKe+fBLFbpT3z4JYrdKe+fBLFbpT3z4JYrdKe+fBLFbpT3z4JYrdKe+fBLFbpT3z4JYrdKe+fBLFbpT3z4JYrdKe+fBJFbpT3z4I4rdSe+fBJFbpT3z4JIrdKe+YHHuxUSmsQtpRUo3muwFyDupijf/oJ/O+COK3SnvnwSRW6U98+CSK3SnvnwRxW6U98+COK3SnvnwRxW6k98+CKK3UnvnwRxW6U98+COK3SnvnwRxW6U98+CKK3UnvnwRRW6k98+CKK3UnvnwRxW6k98+CSK3SnvnwSRW6U98+COK3SnvnwRxO6U98+CSJ3SnvnwSRO6U98+CSJ3SnvnwRxO6U98+CKJ3UnvnwRRO6U98+COJ3SnvnwRxO6U98+COJ3SnvnwSRO6U98+CKJ3SnvnwQxO6k98+CKJ3UnvnwRxO6U98+CSJ3SnvnwRxO6U98+CKJ3SnvnwQxW6k98+CGK3UnvmWFqXd+tBIiOMSZUogHSynMExEPSyeLwMPtd7vH2u/pd7vd/S7+l39Lvd7vd/S7+l3u93u93u93u93u93u93u93u93u93u93vEXrRZYRSJMQoRCa2G2QwGD7GK1wjsT8Gc855zvd7znndLzh9rzul3u93u953S84fa84fa84fa7x9rvH2u8fa73e73ePtd7zul5w+153S853+C93u93u9yHF600vTYOZw8N3hu8Fzu8Zw8EmVCAIa115DEPuaQLXQxPsbHuXO7wXe/rHIXd4Lnc7vcud3guea7vDg7APF6x2TeISHZf6QeHVXiDEtERQCZhZclqtSImmRSpbSBIkoa8Paw19qeoAnMODBeoEVPPANCSeLJF2bNsoCAMiBRNExRg1kAiEzn+DSpdbpC9KiVfUoxxQAynwkIsajVltGkTAPzDtAyVep0KNgYJU4FJFxCYWREfxZFyDrTlAxR7Hf6HFiLThKpDrrLr+phocsziy1tGnrwxDYaOILIzkB5OV/a5go52pu2VT8HO25CZ64+A7LnN4C/WvOec9cLtAd5zWrkUv5tBIVD/AGllv+hKaBQkx7AtSf6ohBGRTnrRH6mkjF5PKrJKmsgsW6bSrHUTIaUoDZF4KuQjP0tp9ZAM3GTrsec8+oWUoeewSf9LpOVKBrIEiio4fdHEfsaKpM05Zl1AVQFkWRHAsckUelwy5r+rl+x1OqnxLSoUUocu0cBKE+h0fL1EbK0HHFKaWyWYPJLJJU3m4wpIg5fzSmHQLqcHFEDRIQRligAfUUBEHBVGOUtLAAkMPwEQD7PRzhCgYfuiN7RjIeiQikUmX+HIoYMCBL+h0ylI0ZE60VDTWhy/2gzAJD7GvXu9eFgyIFTFVPQDrgDavZsq8kKRBw9NzkEYgNcqX2g4qnZRwfVY2AJOKRENjscRCd0tOhUqdDqCTrMSXPEPxB0ru+y1phEoqIOILHRLrT4DiDp+RgASzGBtYuPyjhUwFSFIUSAa4dcAOF7wYuFtqRCCYpQiY5xzAwyihqbTiISt9TMTzlj/ucRHJhooiEPYikj/SfH+ZrQWQdNhwXhlTAvFxJdb9rPkR3nQiBVbAmh1YcsgNIfiLPkH3YQia1RR/zB1swoOGp/eFQkomGijgQFoEg60R9rqXd/lKiQgAQFKcZMLyY3uChoJMikTUIgqSCZiz/AB9j/u3DHAI+qHJDAUgfewFxFHSGQo08gdIOBSq2UEEQxQNMp4koCDpyVIrcIsPXyzKkuUw3g4eow8GaIUSgEh0Kd59YDGOq/d6siABepHFCf/izVdLJ9SDTA9mSh5z6HrvSSBjIuIFwB5TlqWsKvZMjPZCbodCgBtmiakWwAdk2iQPpJLUBQ47IvRmHH9QSHjOF0P8AYl+x5Q02rTBRdI0QnheURAf3dDoMKW0aMqgEAofEryMrNS9QikRERDYECy/Z1eKWHOp5yh2zKMnBhE4KRM1RKOxiPo5ODhkiYBT7PtsvJsg4GBK1INmVprlMUbZxLm/AXCDSO8uHTSOiGjTsB5sNrNdSrFXy3halHGpx0FkkSyEBw7A2mSEhjgWILHnGJKfOnrZvJHRWBMBTgp8Nc6DFLDIggEh/EHHQ6yoefIWQTv14PIyGpqoFQUSTmoP0mkWyyRBe9dHRaEBtFIF3/a6vExuVUPUlY5S2uMNcBgn2BtupKnKFsa2tj+BXSQU2IZTjA8sSRannDxJRhpjjIphFoxeVMSgnpVtGlpAnrnSO8qELghHESiVC7KYiH9LJHqa+EyfhS6KWaJzBP7DumUNHXkpMMaIVldaGQk+wXUSRE/8ALhxnBxMdTElRUCRxMTadPPT4JNE540pNYXYmDgLQhZ6ilOfyA08k8n1zkolJVKaOWL9Rp3dDTpEGUoFTLLWu1t+lKULp4tDKKgRgQSyKdgygktgcO0MGhXa7EpxpkC+bURTsFKPy4sZ3bGoBk2ShwFUQST0pTGFVKcpfi0qfFLprKJllaTLIHC5T0+NLBVWEHzaxizKcu0IbOw08rctKmlHqwydiGSTR0ZCfmlMcXoKkQAWIH8OtL1Ztto0nKbKNGIgUVAMBE4eyc3xGbShhJo9EmBCEDa9GM2j3hHiyWEUdCCWhvDDGf4OnZWkqBCFp5cE9HiN+z+LUpVWhQWTPeQzWQyR7zFoGCWH1NkfN/DXNaOio01Rjoj/MRK94s+UHd1lqtSDrm/iEU82XtB5MQ9Sqi1Ti4kBOrFrDiUZCEnD1BKoHgo+Dn1aKS2J/8GtB5f5fxdRUlKCFWck/wm4TIXKYQiOqIAmmuBbIlkEgFmp1I724tOnGHFCwM5bU7TUp9N86dYRMqse8xmvR1YoFEutHWTEE5ZzhsuSx5ShDFEgJCjO0AjNnyqyPyjWo9WU9ZEo/V9jTrHeVlupWhRGaSKgYB23i6lTapEplTCFMCRBNjalgxjagmPWaibSmt3yuDoAHVMqolUTmqEr/AKACeHS16FARqKOnLZMKhJyCc2lkrHVFBZBEB16YSFw0LD1SGRThVdIlpErU+llyZhcoEIKITTIjpip55ALLbwZqNSqzTwtTE0QaEmY49uLiz5WVIkVERawHAySdkCSCTAPTaOTkUNQRU23mPAHbOSYg5vNdiTtCHpcfBOTkBHak6dlnEkMETTp6OVxnOTnJ2nZsvAHKTxeY80GGUVTjFziU0+rW9YPxZEijgQsgB4A9cVyArlK52pOzJ3aqix8UDxT/xAAqEAEAAgIBAwMEAgMBAQAAAAABABEhMRBBUWGRIKFxgUBQMPGxwfDR4f/aAAgBAQABPyGXtLO1+xBpvg1l+jLDbE9+pEt+lmwX0ix08J79SCC1cwJH1YaA/obO/wCs78W46DgB1qReN8QGyUIgPSbkjlhKYIK6RileSzNDQR3gNVPaAwfoKRawDLuV7U4BX6FfQe8oXPWiCCKgWhHDKtvYkfdqVqYxWwPsUi3VKqfZmA+vCCgUn7OKMpcgw8x+qtGh85gaD4BEVlid5Zv/ALqy3JR4Yj0goty1OF/oDDPpS9ln6XBZk7AaPM1V4MFNphH87hdSHoGX1iEQY7b7xUVKbIzkPvHr/PRqlTxLPVirdH+BFVPXMWB6zOP4bfBf1jrITKVXv6xbsFAipm2gbXpAfquckH8w3zuVgkPfhPlj33HtP0neyHv/AMdQotraY07us61haD/VjwuBeV+DLx7Q5xcEcQZF2BuVv5DpOXyTNJl4Xr/kgmLiDFMv8oOyrPC7l+W3Haf6Mw/eL3qdUcS82+bztwNflnJMNwyBXklfCannUv2DX6Q8mGNBuLGmimmbyjUCpcW2x39X0iNGy5C5qOTFyChTcRD4AzERan72dYBLBD//AErqQItcHiG5pR4YXyOduD81zMc5EzP9GkZQu2KhNsUYfpV8LausKdWLBQCiIYpml1EkFy47KVN5lUiUHMVfW524PzVouafICRUuzp94MS0iuGLbwfpT2LqPXjvcYFbqW0qBpPkchLnyoa424PzXMetLC0K7P+ixAqduB/TqXXN8Ei5aXiEI6+twkU8+VDXG3B+X15CZQKtPhD0EuFVMhDibfpzb/WEFZbKuV7PVQpb7nJS58mGuNoQ/MDwtW2KUPgEf4TKdIqYm36dk/WHtq4NwgsgqD1uIhnnyYa4d/mmCIKGN3TLTYF3A+xbilhzCZuOI7/THKHJOKgSq4qoPU5SLPmw1w8Gvy9vBUvjmMAofdp6QLFpGwY5Yw/V0e35U1+8AqP8A4ofKhrh4PzHab4IXcGT/AGuYFBQQARjD9UsH2/K51dfkQ17B+Y7RUXwJuGSntB9wQVcU1maRjD9U7h7flciuvyIa4eD8t3lr4vFjCmCIdkGCKJABGO4Q/Uu4b9r9ThUpb86acP5rBCuENJ/WASZk/wBMkMvFXENx5H6lIe1V9SKpUoa6lo+n5/XjMcONVInk/wAEqsSlMo74Ifrl60UqfHuP8Ia/Pdy6Hod5V+stH+JIOxhDiO474OL/AFNks4Cp8qG+Kr0w0fT9AmZnpU1WZYkW8E/uAho6pklpHcZTK5D9OxeCs4F/UhsJX22Lc3mGuHg/NAUxU2obh2ZAGWqIneR5qV+q3xT3DzJc/mGw4ihNp55eD80wMLT6wCVHP+uCGXeypYhDUD9ZqFzi6FJf2EVqRZ5YvzeXg/LN+wBgFZPIvgjdG50ZnmAH6xJSBUu3f75bav74ILGEuViXrFdfV5qUfmHND4E5edWB6Q5PelrN19twf1JKEUHkMKnsjQqyBZ3JQ+3RALRJgB+hQUhyu4lNoND/ALgJUw4PRLwQT7pvhVLlwf0J7nUVsr/rF7Miu0+xglSQUDtNz2aTAOZ3cI50h+cZYp2ht6ZaLg/BCZzawIfsYZcFBi8S5AYwkZ5S4rS2P9PpwXAO8NvrCznbbqjMfiAyo0qmKnZV50BPnQ1+etoBZDoj/oAug6pa9/RdVpwd4F1Tggw6xmFpUnlcelV0jTU6JPyqb+IerdZ7M0U1/T6QKeDZmoTgZboiO7oURBhiOvrTT8+jDqNGyaMNw5SPbEBAcTNTq3tZfzat7LX0mKoiFjDD4hvfVo0hfekQvgU7SyUU34n6Z1y68clQVfPIT58+aPp+fZHVLosP3qofEwN4zKqq3VsWonJl1KKEPwZftcK71d5l5LqgU+6iZiKfYqnoE6GB1nT/AFba4SFNwZPPIR58qGuFqX+ZY69T7Rr707H/AKI0rpNAlhC/a2/RPvBFx9kbecXcajTk/SIer0j+cnBNJn+oN+4epzM+fJhrh4PywXPuo4MesqDWDDq+yJCJOkKyG4k0u7or90kcRGhI7dQSJCZ17NQ+CY9tgOqLaJZk1+oYe35HOw582GuH8otS3xrwVUOjX1IEk3HRSAOUlgnXgx8L/RAGLejzDcVMoMNoU51i46xMYafqGHt+Ry0OfOhrh/IPKN8Niq3puiXXQ4AGPtmJUaQuXVoEhETUW034gU3LDlc/Hw23r5mVOuZF0Phg98Ixsis/TsPb8jloc+VDXD+GuX7HguCOh6wbxs3wFn2xDWUzO0Nn7ITpUSyotoXmf9fZksXcYq2iAnb7ln1lf7dcG3XzDPQdnGEa/wAC/wBL8znZ8+VDXDwfgPN+yWgVCP0rxASRrnXLXma6wEdkCiuAud5ewNPdP3FJ3QaQ1BjnQRws+MBz6sINBD8VLlaDFw177wfpPkchfnyoa4eDX4a/Y6RYQ3MwgL96/wBzGKSnOSjODSw4TN/BFAXlNEn3SS/SGCyYXG7pF6MzGQz/AIEu9kx4W+SaHtIex3wb/SPF5mj3CBpIj5UNcPB+A8pMOBcNQmgdRQzuvWVfWQ64N8Aubo2+KACvMw9Pt+v+CXAGHSXpc+BFwBqdYEdXmS5sYK6pNIa5Hsd8H6T53Oqr8qGuHg/ColTSb1FZwztk1E8mTUAH7+hFBSIVJW8Owf0QJM74BX4g7EOXDACpS1Mjr79m/wC4zDIZhxDXFc3LZV5lfpdzzzqq/Khrh4PxHUYdHAT7CvG+sVr7myn+iY2dWoA5C7MZhzz9FXcym2Ns6yJU9PrpNr4fR9kVowNRcR9rya/TfM51VflQ1w8GvxHUq0mNp9hFhK6kN5P6ZYVIOBgTfzEOuVRcfKqXa/vHj7lIYLqTBiCyFOtF3qoaKU+Yb3FbpBqFLb9rF4Nfpvmc6qvyoa4eDX4oOXuJrVFspjF2mJK9EtYq6bgCjkUqFeT9IaVYo18dMA4IGo1pLgJolBe5c+SNnZ7sFiAj3ZQLBzyx3wfpvmc6qvyoa4eDX4V8G6RUTT6iXKRdVr/aHmNuF0n+WUwVxhwbaTod/WfbXSKj4TO3aXrM6svFlTsg+mWgk9/lYmlO+5QB2mccvB+n+Zzqq/Khrh4NfhVnhahCYV2ltKuGRv8AyqVVUIOoG5Tlvw7wgunDzcDe0YvvMlqwnCdZeRS1RmHLVmcVGfrEWuop6MqipUn2L/UPmc6qvyoa4eDX4jklpg76kDxcWzgfUPpAXTY5JBwYyhiOpIRH9qRuuxrcWGUwxa07sWc8JFwfXEzV4zlH/hxRzpFzuOGv03zOdVX5UNcPBr+ZZbB50mRHb4jqGMrFo+7D+Ptm+H74ZQOdZ5plLLL0LP6UIM4kZFRcDswF7J9X4l6pcooW8CvmCPSafZpHC/Tvmc6qvyoa4eDX85h7J4qFbtXaZsBxlV/qBXVAMIAvrD0vtSypT+4L9PUx/hpjAtTzQaRLhXMOhHWU0FOlWr8xj9+/1zFd5afqb+Zzqq/Khrh4NfzOow52CeTOYiDVUiCNsg1V+YLE2e+q2R1wvbpl92BWUYNyGUIKPuUIGQdFn5QafgoFj1UGKG4tcafqb+dMqJWSkXOjvDXDwa/js7yneWd46jDizvK73+0b/sRbDq4zrZb9oh9XtwO5BUfMo6JZ3lneWcqEzGyDsafcivQutQm1LVG6GdDD6xIKlJrjbKiMW43DWlLLJod2ViEtXDU0hb1A9vbs7yzvLO/6Do5GDdEOHg1/EkSJBD2E3lzC+s7XQNxZUwXxm3yRRtqUHaG7pMpMThhjh1Hkla8P1ifCPGvrYrJfDOVxVhsQPPWbOrwUgw9PS2RRAxKQCKPcplMr9B0cjBuiHDwa/jS4wPZTuNW1HuxUOngZ2LU3VQpols3rfbCW0woDqNr9pBZiuxM0GIGiL6TK2giorct5pVe8Px0Orf8AEewoDLhgesVbbrBc0syfZcviiVwr23L/ACejkYN0Q4eDX4JqEMC3AeuO0CJDOGmDWr6kyhV9dcXVfcI0y4+IQmMrKSfqDBKmpu3NNQ5BroZTKnKqugYqWX7GDtObYyD/ADNfdTS5dR948vJ+R0cjBuiHDwa99nvdStmgjQGblGoKGdqt7MnE3Ch668yiHC0mns6vOV4hAC3O3+klLvm4wzEt5WssoE3gxDALSlthT7hHSnolibZ+0xVpavlRLZNoPc8PsPyOjkYN0Q4fexeYiz2WYRblpbUDxw5Yr4wtjBX/AHSVXJRy1a30bPSHTU7RAqXbYK9nXm9PNxtLCO3H3FIfGCVhajNkN4z16WrH2A5B8euYNFvSYX/9axLtbOJbCVJVErA/wPsPyOjkYN0Q4Ye5jwVlokVnDqBYEMlse33O8yHb2MNHlmXmHUh5z94GqooqVKDFtIa4cql3w8Oo1ZxACGo+ovwlOS2sxTNFRcxWCEon57DZ/dQ9dyl28m/o9Zb3aOnWYmY8iYUfsTlPYfkdHIwbohw8HNy5XCnU5pBnih1mEgQugKcwB/0bV0mauM27PI0ys0Gax5gYigm1Sl3XO0vlWb4OUzLkmQOayQAlYjRiC2MYewbUtTgcRHYWZWAL1jSiPRNF19JSkGnaXmUExFowwl+2pUrxK8fldHIwbohw83F4K33YSPhLXhlUqiR1FUdDMJ4CioOmP/YfNZRIdDbOiYFw5X2i1c1iSuBrhLKll8QD69VX3AXcFFNEqzBngQcKiKDOhG61g7MrtAbNVWGuhgLml0yEcv8AeeWGaMS5QXAXV/whOFl/jdHIwboh/A29uCSEWuJii2DrZAl+ECBcMGn31BXSGiNQx3I2oAo4IZqAaJsOKJRKJ15yERAq+pSP8SvNksIlvuFZTsgu+7HTnAaXrLk0VZGvk+Ja5uGJC+gkuYOTUL7fwseD8iGDdEOHgOGGAqU9tMByw+rOwYJiK6dVY6sT6UaSA0dW4HN9fbQwhjnPeWxwAPMA8fWhWEOevsXfY7m5PuLLAkY7QYudfcO0qUbXiaUZW8LzBLj7luuMBfiEVaEIr3r1KnQZsGp4YAa/hY/jv83Iwbohww17am/PYQ80+CUPpUswKuPDC3CzpsH96RKAbI7y4FSjCtwUIVRxUpUIaRSGiJKfZ14WpTjEb+nBepf45aldMsuxNvtFwWl8YunRE7qJqbLp5vVjLRyMGAFw+suAauhTjWXHzcVOFkPeDwI/jQwbohw+5jhRudfKjqArb2YQBo+xVRAqNMruDMy/aQvg/wDkNpMZ6ROgZZSm8m2JZgTg4NwB7+vPR4ZmHlKyQOy9JjxOvuUTJHcbiVTYQBD3GCik550BEo7kg0IxnvG5tOsFRhpsMspV9oNlApBaDs4XtECoQj+Hvy2HRjDivcBtmSJsu19ICLclr+tpS5mT19yOqRflgkopbQ8gxiDHSsP7U3WH1gssiZlNTwwA1xeyj+DrwllTU5HkX9DYXcbVpJmLle9hpKxCVGHWe0+TNudhJyrSY8YcNp0Cr3KlpvLYEtUYb4FTNAOko7RJhCQvKXPoleymU/gb8th3V7bl8NdQtkrzIuBn/wB0EPU0B2kWA/qSiXUrTxEOvDX/ACm+c2hK3T67L/xKz1o4r+FzzCErpyZIsEKoqFfPDrOn+PSHQGi/W/8AEtnO151nsqZRHPhulnLFrg9lSv5dz3jPueSveZblghVpzyGri1YnWQTCZhfTg1/F15vRm59HCgn/AHTDAMNQhh/NkOiF4g6iCcVXD2/MPWDOvrqp/wBTrl8UTrdvMB43Ul30N8VLnZ4dEDC8seB+Fv8AwBn1VEjyGde5DAjc+iB/JcDxWTiO4F0XTH6CCKCmSPH8jmnCxoZlCAGCZIuH/ka99Zct9UC2HVQlkmeQP3ilCDUSPIJR2iIJArl/F3/iDOqSJAleyneeSWd5uV/NshwtgYrKA26bD0nTcdJ0Hts/gBgTrKufSUQoTSrx8GLjtaqU0OFyznII6RwP8wNN42UlOkrURdCCOSZKY7uIpcq2cbcV+Hvy2HXj71qLFn2MvDctDf4DtUSyphQJqavfbP2QyzcQjblnKy/4AYWD2Z/D3GgEoAkbwBPO0t+kK2bO+rD/AHE2BtT1DV5lTpHEw4m2cIDep4S+qBZf4XRyc2vCGuHi4sWLBi5YwSRXFkslnsuXLl+wOzAzHEqbHHx9WX/BEhTZF1N4cd+fevPNItQb4pdVDMZgTUwhQkxcaH2ov3TFgvqY80uDzKNaBHe1nOYqJYwQO2JTJN8zoXDSJg81+f59zlYtUn+EIxxBv2G/418Dwv8ABWZXD+egyWddn/RZbToCDEcuBwBD+SsETTinvpCmGgykNkV28P8AdAZlHHi6X4WvSFFuWT6Yx9ELmgslgtwRLJnqkwYjwURYcB/m2JjHHctZg1XFe8Qp/DXJXNewVKlSueniZVI19APqIjWpGZnHKWg+AK91fxDCYllMUM+jDBm+sFcZn4hEuZ1/vpjf3ls6YqPkT/cZ/wC4WwuJQOrKng3C7vmae/fgaEVcJp3/AIi+108XAlktRr9G+b4SraOgCekFBi6QhG7E8EFD8BLl3BOmxO+AAKpg5FzFSyR2aKpV9ZVP8877JUPCWlLXvQtBxpt17zYSpQmy9te917MCKfekAjM6/RPpw4YCXLO8q6zyzyzzTyzy+7SSeeeWef8AAkkkkkkkmWnh8yS70p+/bcP+iFsTWSC7iMY7gX2OJ555f5cARAwAPPwDSeLJtIyVSHWIyEK5VpViVesdkKBqPFneWPWWfw0Sj2BiUNJNSuPAh4OdTUwYvpUDJ5EU74rJTvjyYGaXFf1z/mSv6pXe9J/yJX9cr+uV/XK/rlf1yv65X9cr+uV/XK/rlf1yv65X9cr+uV/XK/rlf1yv65e3/jP+5MI/GAWOB9FroPPoRMb58TSfGPf+k/7E/wC5P+BP+RP+RP8AkT/kT/kT/kT/AIEf6ce89J5HpDvvSHd+k+v6S/8A5Jf/AMkHvekHvxXc9JR1ekB3ekW2vSAZXpA3+CMwGfaVMv7Ij/on/hEE/wDhO6EA7vSV0IIyv0JTh9ep9N/KBGmeDDdKD1Zc3aBX71bAxRJQwJu7piHn2Tsix8Luc6v5CPDix40KNHjx48ePHjx48ePHjx4/CiYZpyXmWTs8hqB5LdRzpD0P/MtMY2zhPhxMWMaZpgp4PDD2HhWoUuaYcv1OIWcMOPFwQcPBw4cLjdwxYzYcHCwgpTUx0XDLB1IxE4vctnrr3NVmX9oETCbWC8df4zLCECXL+mYftf2eAdEoOg/WPVfrHu48+Dv48/1nm+s831nlx5ceb6zzfWeX6zzfWeb6zzfWeb6zzfWeb6zzfWeb6zzfWeb6zzfWeb6zzfWeb6zzfWeb6zy/WGOIIZ/WMdnrO8Sm0gu9LSFQsBg3ETles+p6z6nrPq+s+v6x8nrF61wAlpR9X1ld/wBYnd9Z9X1jO1B0oGAOAWU8SX6kDpXrFG57r6y0yBXf1m4Ua0AmlGL/ANRLXzlHqynd6x6q9Z2IQ3wHAJ4Mb8o6A8df411pGl7YVdZL5RUD04Xinj4nh5m8U8U8U8U8U8Up2nininininininininininininininininj4FEqapAsyR7L/AGkuIZRRuPUqCdDlLxReFOk8PE6Op454pRBCI56zw4s6JR0zx5X0Q6AmJRylR2i248KC0J0qJvUTZCH6iD6sLhvvL9Z7QOxKO38N+14TaiAKYYBzWFO0RSYIRTJS7ktQUkufCSHdK8yvMp43Fxn8V/8A/wCzqhAg6p+gDaVMKp03SXMdCxD7ho+esNlUFAsmYR30vJA/EAIUaW7n1CrBFjMk3mUuJCPWeSF40QjuC25cyQNDNdpr0uZe9KdyI7yhvSF4vKAqXfZOkJDQ+tMVgReKHiSoHaFCuzM0ltx8S4O6zdNz4xTUr0JcuKEo2CC4otiIOzxStvxGuL07/AnAjcXhCemJhhFcqKP1L+GcWiOMrQLxHtL022YWm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)  
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-The damping of the metal panel is increased without changing the mass of the panel.  
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-Which graph on the opposite page shows the variation of $a$ with frequency with increased damping?  
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 
-
-A   
-B $\Longleftrightarrow$ C $\Longleftrightarrow$ D  
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K5r6vbvYBUY7F3Dm8RBwlubuJHMI2zim18/rTF6OLixzNk8hBP1stsNjFt0oLHAA+y6sHgkKcpdqspqBgmYVmiscQ7o3H8aZ9MWHWVvdS9Dw373G9P/ADI3qjNN9BtflJ3qiunjO6nb3WfpGHdSN6qToVx8sZZeaF9UN7jT5oIgaTCXCyhD9YC1CEsziADEe7cLO/Kx4fuSH4OSKbbtmzhZStgOzwo2tvJFVg7bSY5586ihz+OOTVGO3TuNKLDOOa11JEc3tH2zVlHUZGFu6fKwHQ/EYKkpG9hw/Ta/twhNWUzEnxxcIEsg+JtyDBR41hLLBBYiGfDdVx/JmmK55uGi4Yf9dFtjyyj1ik1I58+IR9gCA9t5p/mJhsRMaNokgXcVNKVnWUGPyfoLXm7RTLmOc3ZLmGReGtVnEOi3pihOwpERQoBG3lBcM1vozS//AC197TNJQCmTlFP49D2LMo5CrChIkpxWHtHMn/FKYacU6GJgXnjCXSwMA39YE3w7vst/zmtWkdcic9KihaHZyhuKzAE4FD9MxOrP+oWpIc+fvnQqbbaKqKKJJ9gBcUfC24AAEn0xzVRrbwJ7ChUeSU5EwpJyc/kiPrWtu5/WGSaONp28OdQVTs9v42b5RwqX5V8V/ZuXtNP8yZlSogsHct/GIw7W5AsNiGIEl4lfy1bu6Ipk+I83lbQuHxqHkiewctqjBSzDEhfDYTBzj7rZ/omGVHFFYnakKKdKt6y0KFOLw2v4ZjXRLj5apZ1HzhlmRIssTSISyWepJTYoFjiEASIXUK8Wf4TUXNzT7g0IOuEpeFNTDBVs13K7fy1B8LTX/wD7f7po/wBKCZoWEQ2JmMjXRzgnxokfLLSoS0qFPvwiM/1fRcONYRCGOSRQ6LdGCtd1gnPcd243uHZP11V6D38eibDxlzFznS8aTVIxeSF8Nk7lreyYwD9wowWrF6QUpY3HACbgHgvaWVW85BZ8TMcFCXD263S0IakJEUgAAgQzjnHw9t5TzXQ6IHGwKPs1OGRBy77BYAofp/dqD3gKb7kxpvzpVg2ZwGnDvFmELcxJLcHBoCKVLziAjnSq4hnzpzzDucfmNq9iB5TxJURhDOMAelwSNxHNiEbZrD8QHNaaFKpeIi2cvtsU3dgGcoDMCcfgBQjLhNNIcKNeAjxxw5PFajRTew9gesO5/ZUfQ5/UGWnmyOrvVLdFxP8AR97i3pTEu8q3p356x74Tvb30Qa96P/GIVDF2pv8ATNVqxmOikYtgfcVZ7dgivN+qvNe0jFzOcGGLLBGLZkugWaP/AKYeVfwTUPPZEW5xDF7/AJaFFGj6yLpz+AEJC/aKpqLm/wCeCCQ5B4xAXEJfRQsMBpKtwMaswZrD8bh7JhFC83vNrAY68en/AObNagkS2ZXtWKkgIDbONvdNF9GOOofMf82T8xMlW/8AC7H7ipNIhsUbnrbUYhDhBJwKEpXi9rKtuDcB+iaf8x//AEM1NTXO/BWOyizrx2DP4kUGywqUpQpxDuetb4oGYZSfN/zcU/UUUiLoCxJaYRQSj2qUpID9HYAjKSSUAlKE2SkPYExT+c3+ciYT0aR8sJ5xWxIXWZH3CUh7x2kjT0dqNnD3jB4d4wQ+cJKEAEb38q3w8EnR2E4lMfqRZTJwpAgB6ECACtPux4w8Exv0YT95E83npOj5hUx/zVPzEzSyEJEREuHAAB/IGSY3GatZMXJTcPH2To8EnFmgHlBgHylZ72sGea35zDW5hDGOApjD1GBnUXawj4ABHhv2S7oLnagMHaR+FvTEGLiyUp2yL5rLVu/8rDLOk+bPm2g75LRHjL2OtUhgaKTnThEA8ob4c990fdMe9GUfo/8AZTPpiw6yt7qXoeG/e43p/wCZG9UZpvoNr8pO9UV08Z3U7e6z9Iw7qRvVSdCuPljLLzQvqhvZrJ0XiLOLFBiR9oCFhmIcz/OScpqzU7FxB4oYj92tCu0fYA2D4DiAZOibSrGESc7MfFWbB0k1Ri/YA4b4Q94zUVZmi4TGoqUa8IBV9oWXhzKt7B9dfhCWtV1bEIQ7iZqBMiZkZeApaTb507NY/wDDP75qd1A9gxZvWhSYW3EsCdolOAAwIzbvrAHYM1x5m36pc016UEdVc0vzwPG5ioWBCmD9Zab7O+0zj4DBH37OXf8ATtTs4k/ftVEQ5kwPAw1Ziwwh5Kc4bvt+G7L/APLX3tM0TWkHbCaZT7Zg6NQH+z2KLq8AgnwSFVKrJmWnY41M1HB4wA/qbP1hGa+qItiKHrt4l0W3MDcWvbLAPzy6q3nXizJ5UCnpnj316+BIlh7PJUIAIe/weyWbqkQZsYSXB1tW5pZSSCTjPLuKNy+fNf2imWDuLxAlqUNMiAGuDQQm9zPaM03zkVhB0P6dPa+JP8RW0QWPlilY6d/8AybHmMCpmJH7P/JsWmzWs5fsDybikO0R3JYLRSRMDE8rbLhZG4SKs9twM9rX98xrolx8tUwb8pz3gyY56Lp+9vNYMaqiJTD6yKJW0NdLwIXZKRtiHN7fzDNL09TD8t8WyjhJj501VjKLWpQAhGMM2KwLG3unm688O+8uYp/Ob/ORLDocr5QTUP8AKfdQJaUrVMfawt9DECAoiBwE7UoRFaFpxbvkj+b3yRVVNXNg9MQ5RQvLeQaYoFhm8K//AK7zU1Nc78FY7KLOvHYM/iRQbLCpSlCnEO561vigZhlJ83/NxT9RRSIugLElphFBKPapSkgP0dgCM83JJKASlDg0EpD2B5H9tR9Dn9QZaebI6u9Ut0XE/wBH3uLelMS7yrenfnrHvhO9vfRBr3o/8VwyMw4h03NCxhDgoFpV4Bnx1HN8wx3vZaRUnREbSls1JSWWWnCgtCbAkOwAlBFWU41fAX/DUcX5SPgrdCVppOmmrHaZjFkl+Wr4qHOMkx51BWhj5skUt3i26RNKAb3BKt0N0fpkyGxeHkum5oWNbuCgWhfxAcwz/Ty4U38Q2Gw8T2IbLZ2tgw7lreyXkMgNKtSW8QAAekCkVoODPmEFXzZxze+S4dCmJLZuUFiiG5YIQgPcAbkpY1XAGz4tA3L25dxR8B3Q8EqNpSlmjIxYWUaWXdYh2Yhz/gqGRyFt3jZdsbd0SkxCrZwzKzSlu3KSgtCQShCAsCQ7Ak82DwZo0U6N2jlTZulAmr/WVb1h94yqNxmh2JzpasRhuztjHtVb1vDJURZU8xKcENvFyDy2iAWWV/swG1wT7tyV1CVBWiX5hWzMfJbp2ykZvJFe6IZgze6W7mLwVo6MaG7Roty3SsSV/rJv6o5gzhJkNizAl03NCxpDgoFoX8QHMMkwR7TzE5k3w+LtDWiFFF4fVwpELBb2SMcjVEMTnSlYjDcFsY9qret4ZLYQ5oWQQUnCUSSgEpQHYABuSlzVVKNHhqQsBy0WXbsxBntIw+loC2YlKG60tyrYh7RH2+GV1CVBWiX5pezNfJbp2y0ZvJFdriGYM3u/spn0xYdZW91L0PDfvcb0/wDMjeqM030G1+UneqK6eM7qdvdZ+kYd1I3qpOhXHyxll5oX1Q3z6vqeBNXxQDdKXJIKwj2h2eCUxGFUIwScgboWYgTMI9oY72mwz9cr5v4aJ+LF/B8i/wCR6v5pb1g5plsMSa4dg7ALCnDubmYbSfG2kFaFPXIADl2W3SBpoBuYlboyWVHYM0epJNAwlLtukwEL/WDFuD75MhcYYEumxwWNIPLBSVB7wGfreAUWyIc/snYMQp+GK+HwSNMl0zD0w5XrQ8GaNiOe/qWtu55RDWzMotuWUBaCEFgCEoALYQDctb2SEaKoCHAeC8QfufIAfyPV/NLh7DIQ1bnO143ZpBCUqOV2qEPWH4yqNxehmJrpasRhmztjHtUAZleGWS4tSLMwYcAJZYS8GyABvhDDbN7pKcVdTDd6YQnCUYZcFAHZcPZ7pGCRGGkuGii8Cmx5YKQKeywyEWhNCsC3CVYkGCXiwD2hivbwfgtq6JSYWYkUmFrTcFAO6AhKIXBIY3Zti77Nu1JAtCbjcbJTm3ZXUJUGaJfmlbMx8lunbKRm8kV7ohmDN7pQuraYavVlBYs0xHlpDsxBntJUGZUdDUtiDwPKKUzSoEmhuGZ/2v8AS3ZbxOIwVo4csxu0cHN0qWSP+gI50+CVQyOQtu8bLtjbuiUmIVbOGZWaUtCSEJKSjCktKbJBPZaTKfY04wJYG32rIpmhJK77t0AFhvJBUZolgYDYsC2+AnZ4EBuJDBbyfduSmEU3CG7JskbgU3LBIX7fePvlLGq4A2fFoG5e3LuKPgO6HglRtKUs0ZGLCyjSy7rEOzEOeW8UiMFaHuWg3aODm6VLJ/JUIXT4P7aj6HP6gy082R1d6pbouJ/o+9xb0piXeVb0789Y98J3t76INe9H/YNM+mLDrK3upeh4b97jen/mRvVGab6Da/KTvVFdPGd1O3us/SMO6kb1UnQrj5Yyy80L6ofaNR9Dn9QZaebI6u9Ut0XE/wBH3uLelMS7yrenfnrHvhO9vfRBr3o/7Bgj2FQF7ERZVK0cnN2BWMzZoxCI2EQ/1GcjtY8QI5acjtY8QI5acjtY8QI5acjtY8QI5acjtY8QI5acjtY8QI5acjtY8QI5acjtY8QI5acjtY8QI5acjtY8QI5aYtVpvNNVQt4hD2hJRaWRONKihNxYv3tv2w9s5Hax4gRy05Hax4gRy05Hax4gRy05Hax4gRy05Hax4gRy05Hax4gRy05Hax4gRy05Hax4gRy05Hax4gRy0uIeVzQ1clR5Ci0qWxIsAiFs/wC+mE02/wCaKrFnsIcSQcolkSKRUlAANrnBmnI7WPECOWnI7WPECOWnI7WPECOWnI7WPECOWnI7WPECOWnI7WPECOWnI7WPECOWnI7WPECOWnI7WPECOWmn4s05p6pQXCImtw4SayJxKSJBiPJsbu3UG7acjtY8QI5acjtY8QI5acjtY8QI5acjtY8QI5acjtY8QI5acjtY8QI5acjtY8QI5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-Surname   
-Forename(s)   
-Candidate signature I declare this is my own work.  
-
-# A-level PHYSICS  
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-Paper 1  
-
-# Wednesday 24 May 2023  
-
-# Afternoon  
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-# Time allowed: 2 hours  
-
-# Materials  
-
-For this paper you must have:  
-
-• a pencil and a ruler a scientific calculator a Data and Formulae Booklet a protractor.  
-
-# Instructions  
-
-<html><body><table><tr><td colspan="2">For Examiner's Use</td></tr><tr><td>Question</td><td>Mark</td></tr><tr><td>1</td><td></td></tr><tr><td>2</td><td></td></tr><tr><td>3</td><td></td></tr><tr><td>4</td><td></td></tr><tr><td>5</td><td></td></tr><tr><td>9</td><td></td></tr><tr><td>7-31</td><td></td></tr><tr><td>TOTAL</td><td></td></tr></table></body></html>  
-
-• Use black ink or black ball-point pen.   
-• Fill in the boxes at the top of this page.   
-• Answer all questions.   
-• You must answer the questions in the spaces provided.  Do not write outside the box around each page or on blank pages. If you need extra space for your answer(s), use the lined pages at the end of this book.  Write the question number against your answer(s).   
-• Do all rough work in this book.  Cross through any work you do not want to be marked.   
-• Show all your working.  
-
-# Information  
-
-The marks for questions are shown in brackets.   
-• The maximum mark for this paper is 85.   
-• You are expected to use a scientific calculator where appropriate.   
-• A Data and Formulae Booklet is provided as a loose insert.  
-
-# Section A  
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-Answer all questions in this section.  
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-The neutral lambda particle $\Lambda^{0}$ is a baryon with a strangeness of $^{-1}$ One possible decay for a ${\Lambda}^{0}$ is  
-
-$$
-\Lambda^{0}\to\pi^{0}+{\mathfrak n}
-$$  
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-Deduce the quark structure of a $\Lambda^{0}$ .  
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-[1 mark]  
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-State and explain which interaction is involved in this decay. [2 marks]  
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-An antiparticle of the neutral lambda particle decays into a neutral pion and particle X.   
-Identify X.  
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-[1 mark]  
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-The rest energy of a $\Lambda^{0}$ is equal to the energy of a photon with a frequency of $2.69\times10^{23}\mathrm{Hz}$ .  
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-Determine, in $\mathrm{_{MeV}}$ , the rest energy of a ${\Lambda}^{0}$ .  
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-[1 mark]  
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-rest energy $=$ MeV  
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-The discovery of particles such as the ${\Lambda}^{0}$ is made by large international research teams.  
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-Suggest one reason for this.  
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-Turn over for the next question  
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N85bT1srU78zXgBLWRTlMY1wAQAgAOj0L35DfOW09ayGEoB+w6TFJ2DmBUJIsDO2XwEiAehe/Ib5y2nrSBs5sClZUtoMwJctcBkWkYqDLSqn0Pd+Q3zltPWYUfxgFMAAVWgJwy/4Il+cASJGvRBu/Ib5y2nrNbE39iJdE5xM+zo7NkokSu3S+VgqfRHfkN85bT1lQYSB4l/QUTQk+dxqtiHd1NRYD6JO/Ib5y2nrGV3ORljQjBK9ArGCpyM+9CBgWWsRfonvyG+ctp6x6G5lQkclYMq1ighi+/hINAoAPRXfkN85bT1hSfswqkyIvRsDjK9MSoI3AKBJQVZHorvyG+ctp6vJyNcM4UJdMIaTvGBGT7FhBNhgUz0Y7vyG+ctp6vl9ORgFD0KzHkTEnQggEAa9Gd+Q3zltPV0jzFlEpEmwogNGFABlSclQsEdDAAB6M78hvnLaerUwQxBEBCySAWKozAsdFAwqsbLQS3o4HfkN85bT1YhsahJWABVMAK5U+YbsO+VoRTH9H+/Ib5y2nqydzCy07JFL5hnBjQxGJBLaRKyhRVfR/fkN85bT1XK7Bp32skfAmQWXBRSkJ3T04CEx6P78hvnLaeqoKJIV74tYIAKIAqGL7PSct+X/ikUXpF35DfOW09VFJ2p0BtlBaymlwd2lKgMACAAPSPfkN85bT1SS+VFluzu9YwDjIWwaAksqAUrMGz6R78hvnLaeqC6qpJCJkuVBDKAomkMynAwMnYOgB9Ju/Ib5y2nqdQKABa53ZDDo3ep/wDQlwAEBAdB6T78hvnLaep2TyCkrYKVySJI0GkeIrUAFS4FYAgPSffkN85bT1MstC9CAZKgTCgBQQ8TkHbOR6kIqp6U78hvnLaepWvB1RtQOEmAFcipkxOG3FieEelr78hvnLaepesofWsoX9ymA4Idgowp5totKqVVV9Ld+Q3zltPUkMUwzAe6vpxEwie7RTkXck3EmAfpfvyG+ctp6jQ+cFugC2qSECoZMFHtf3QiUPcu9ML35DfOW09RzBlNN1B4mpFNiQbpuJCwAAAgAD0x35DfOW09RQ7QvskcKLJopCrPKx0Y2lhAi3VC+me/Ib5y2nqGYtcN1yvYC6LAgkBONJizJ8ogBF6ae/Ib5y2nqAA4FRAB2rgFxIINYdClpCX6bL35DfOW0+dm3sb+DYIFCDWKyOHQ0BfLq+ERiURpsX6RjATJRbgSyYyVov5ILFgElMk2fbny362UTkAAVQMHVx5gBpaJAJQw/wCfWAH6JKSAWmMKTJyIeTspBEszqopAKxcoMCV8GHokeKYC6FoKcS6g3StDsIQVA+2zZQGW8KNggLCDZ9KJGgVBrpQLK9Y0pMnIh6NlIMlmANKBAGBC9NhMJDAR4wB4gJQSh5wnaaKaqCqgJ0F+myP5IMSeZQAFVwPgopUUcDwSJaGDv20AY03MRFohPts2bQolJpoWkEP0JxtFCOeDEnkJhBJP225U6xAtEysRGMDC/wAdQrdU2xq8B1GqGTG0ehNYFkBD1mxQFtQLcd9gs9o6J6zDRCYYU7JwlFBEkgJ7w64vyZMlMiInT9LSHU5cxGJElQ+2zau0MI3SzWbyVmH8qeUaVYIIiIw4fYJPbMEcBKsYYm+cWImYKCyBQyIHJNzRkoAYRmYx808V1hBENIiMQNqIYRImiSQan7T5wUOGDoMSlivpshLguMmySGJbh+jbX9gofVBCQSnDoASDIn0vir4FRToI0VnjLWz5i7YoTyYkZv5fT0AWQ0QP02p1zjda4gsBYH53vyG+ctp893hAaRn0X6SLB/LFBk2MJfM6GSHDd9nLB0SlV2YCQjtvsyIQHHAAMpkW1GBdbJKoTyEtNFCk3xLo/P3PVuPQEXXAnQgWWKIq+tz5JCRsZEEcMdWoxiL2qeRQ8441CIes6hK4NTFedU5LvsTSdQ4kW3CRSaXyEAmA+kRQ4ygg7QeJEJCUcEbkXICAqZUV2m4DbwMQaCZb+kg+JlDk8liPC76z8QCYgB/BcIizSl6n/wAtmlPkyjldNDcjYHqpiuOdXH58h50T8riBFNhod3/+oE1Csq+buI7JmAmnAnCUtIC2O5QRVUxTGGyUjSnvpM6G2X9OZFSohamw1pts+EpK8pf4xJbsDjmGCoCVgOsNX4C+oMECICVbxh3aeQaDoR12P0umcuDS4JCwVMGQZPBSMTKSSYlpgYriK2VjpECGNJ/sRqeR0TCRWixExRMVpDUy/M5OVCpxUUHpISl/hVFVWw0xyOmSO0IYQXDrkYYDSGkLI1DAM4AGVq5l2sQVibMPLvrsCoJ6DDk/yOSEoTuPpyOCUEKwO2vJTSSMJhq8dMFxJYieUxQ1EzjoCGJdK/4/RlywRtLxb11GS3ctOJ520ANZ4R11oI0PCC/gxOS0FWfuYpfWfxi+M5G6MXc+oA5pJERhwB5/zvuIQH1gAyLmDlIoWqopALAngQQhKmGR0TCeHK5MpzkVMkdoQQB/ljmT1sH2ur+d78hvnLafP9yRUtIO96UDKeWYhiS6Ey8urVCuxwFPyCRIiUiecq4VFkf2FKtLBMMQ/wACydh6QseI8dfc/YuPr22uARYsPFmtSV9FwyBIYYHDcoJln7+Br+Bwd6AeRnyhY6nBxXxkFJQAqtAZ3TfUKTVyQ8zqmP8ANjrGKRoXMNaZKiLxxZbFmG2sKdL85b2qiV9HXW/EfF1aYIRKweYMQy3crda7BNWV1EUzS3FUxMfKGZ9AwOQqaWzkP/yvtXz1IxamMnUNqoVGICT1SxASdlv+Yy747+knQqAXOpJlUJHMSkjyDjHtv2QJaBz4MhtqqVn0UwSoTDPEMRL52RJehZdmRdGNKv8A8LT8Jgl0tLIA8s15hSDhgf5VTNbV4qliif7KrcyNLM9Af+rECJgmMalUYOyOwpzapgzIExXrEQ0CBIhgx5XbHfAYuglzZ1nZ3r9bujUTZUP3+G9LMZALceLR4wQyecoW2LZDONQ8HrU4Q9rcfG3DAGGYP4lHhMWER1MMyFB+f55cJgukUQbP/unCuQGjuWa2WU3WARID4N5gvMCkThHCxomwEkYADxgIomslp/zYXbXE/LRgoEWEy2ePne/Ib5y2nzoPK8XYygkEKXktyqgLr4hWx4isE4zQwgQQUSkCy6uPfBEUkeBYMoDZVe0ceAAS0uNuCI17OE9wcDIZTvyYZQAAKA+ifke0pUEAVIArjn//AAOENmNLtRJkv4R+4qiYgoVAZnPxG6YTBSoE04eXnKCtIxTRExiGJX26j9CDNFgwS8RAJA0g/PRlyGVpAU4DAkCehx7kSMDpFdEkpkf8Sj9g4k/mjgAJjAloRP6ohkCIOOsIiAHUimoKpQGK37/9BhIACuA9mLXB/wAlx2IhN8zPZT2CApkq8DOP1AEqKgAWYVKuyQDmGkkGZUAjF53pgsAEgmUxeHGyhWBAAMB6cRQ2/MyPwsOhMoVXzwiXQxAWUDrBwrHZOuqvXoUOUNu+DT6BK6FKOPEm7ICFoAu3tVwjbBRRENldSaiKRZP0Ku9KqYQOQ77FD2AXaIgwZTKFCITMiUGJHrFG0yMbe+AhDKGnHtLWAZzi3CREYDUD5GYnEICPZ9ucQuToehsIElsx52f0MNqgiQSkxVjB7lA0GEJlHTh6KnldIMQBERJMlO4AvULMI3hDhPJgwpigKEFBTHL9WCyjJhwSMwS3Dj6ECCNELOAjJsXRZnw8kS5vp2RE+8n4JMIJvJn+YSprhYpCdfVFCKJmm1CYARApimgALDCtoAugMf1miIkjZWLERFqnXsrGRBNkUDxDFQte6j0AFiATCHcLnwCng0DspTuv92CrgBMKGK11I9MbBIMAMoqIN+ck6Dgo1hB+d78hvnLaenYxZom1VTc1lk4XmVgQbf0lEkgPfTvfkN85bT5hA1SiGQ5AlgILIEt2YN0XloRGFHEiBtTdMSrodkkljP2g+v4pSAIuLJGeTypFJvukwxF4cL+ccc4IdBExKG0NGFFoyF8Lk2RBAIEasg5wws69ub57o+S8MKizjkEgQ6MKoRHu2gxyLwnhTlBUCgr8OAEBguRmMcKZsTcZ9ViLD6wKxLKZbmTzCZeJIMFzYJIqJFLyL/ocfw4flQy3Xb30ZaSBRaECJ9s9PyKno5FFn8GIEB+6RAmOGnpMMTsbb/EpFRRMAAhs/ZpETvPQdiDH03svoe1wUMgHw/WCl4UdUgQlQlQxe+rub28lB2IMYzBj5uMhvNEQ8hjhTNibjPqsRYfWBWJZTLcyeYTLFoR7QfyIh5HCgyY1mMAlaBUCdM7D+kqMwLM/gAdqGdupZjBlWxcsGEO/JcCEpGKUx9J6xaCTmfIh5TDDxONSBSIiJSOP+8gZ0O4oFkkl53znEzCV4U6CQMdDYiQsJNAlEiTJnbYq8gJjQteumRd1+FT2HcMWYBTMHVNZ2AXIBKAmVDGAZZpLfSMGFQ5DSR2n7QGfwsS4YoDBTg4pAgUJPtCxg+OrBtIB8M4ODJYlIwSmgdvwE4BFEFRiYwo2/Hsk+IRYSYK4AyBHLFjkAyNQmGHkemrgkgZQJbUC3A87rGO0YH8IxSkZA0NjMJAkwkfFxF4schBQQZoQHIkjHsOmI3VJtW7oJQBWoJ1Afmw/wpnHdl7HWuCghC+CMSnsD/1AQ/64q0oLMlK1EYoEYhMbiX/e5WJYOyIRcwNvdqXt8EJCU8mb6RUc8AJESkRwSoiSVigP5EN4EzcaJSVggURE+X78hvnLafMF/MFTm0kIBYnM9L7F1Zkzysfl/wC4tJELGzCShSyknGJIXHGcfrMEwHdndr8ZKQohSkHtRgJSuMpcgeQ1DvNcxI+UyR20OqTzb/jQO2wAA7n+QDeCBGQga9v4KYqFiiEYv5RNG2KTnCxMlEzoRO5PqEk3SNw5TUiSBlEGDIuYtoRaCD5nE8INsyVRMBMyGMfcQBagoQwaKXL/AIdI5V2F4aqsVIhBEif43O/JoGqRmAhIeDJ6M4IaKYlcBm5gwGjZDAWCKQAdBFYwLYGbKIwAAqgfTZh+KinSrACiIjDik5wsTJRM6ETuT6hJN0jcOU1IkgZRDHKgIpH4ghYlaDvLBvTMZii4nYSCbU9UFEogsYBw2pkJ6+1jAxwpWPiLFHhhKqM2OP4mdQzY3iIapHDXpXW0FradlAy+xSUAC7DMjwRLk8SSsQq0QBP5NYZfHCpvUTN0B5xJoX4RPRZOSgeBrLxsyaocgWgAwU0uA7QwtnQi4Ir4bFTtkCVUmADfTD8CWwBojFiYtHIil34WQsECTkReS8D4A9goji2+Q+QqDqFAbpPt4zba48ITrKP4sVjPkNcikyw61CHZFDZLgSUJETxjlLhWTcB3YbHB9n2l7xEwRCfwF+zZWLR0zAyF3yEp3W1GKk0xBEVK1MHLJwpHIMhk2ZySeAdAT07GA2glPfjpl+IyKvhFB7ncDh0dMg/Q/vEqPNw36owodRFYJ3erq8RWPCpKzdMaBRuML8IWTAYSrUL/ABnRwYoTdPmJoyKOiffhOXKgyAHKS/A84o6aC46BB8v35DfOW0+XoJsyL+buodoBK5WsPtOMmWS/EtADy2iw8PtlTSzdxbVhFKER8jhmp0qGP8pDKmahh+hJiyTd3AqlJiSbjrnSn4Eg3EEwet8rVKyBSHZCKyVzNghSAr5rp8lphv8A8EJdDnYrlGK7wtFtRjrzWvbA6kO7mXhhUZ2vEk+RySpf/AFBXQkikpaPMfVtY5wDwD0AWTLIq/CWlig6qqY3kvlf149ioVDRMQgXvhmeTD2KIg/yHSMli2DRjgtQkKmojyXUNJNydtlK3uwf5Rrp8x6whkFFAkJEr6rJnYgc8wxVASsAVgCgroSRSUtHmPq2sc4B4B6ALJlkVc4GbRawgBhkZRmlE0BDD31LQrGnFAkBbh4iBI0BjjrI94YNaKOjpCj/AKLxEgRjGSNA5MmGNU/L26LjB1aEdiiZcC3mElcjqaUUwFjtRIlgwCNQEB7wQiArwejKZdcc00SLB4x4nrhJmC9AvQ51/sWgz/wEYO1kvj5MpH5EYKEtGOig1XEg4UmIUY6wgdoCwnRV0RBZvAHfNVJgOwPWSi6p3BkUkfTNYTJyeUbk2DH8lHjCq0+FbzAmcBOB+3jN31SLbwuhrIJrEhoLhYAKkAFhS+YqxuwausdcLGwh4DpKi7xMdJETQYbLswCQvHibLoE70bnt9UUvyE1+NGtmOmnEiXJiBmtWd4sEWvbmv4ig9DL2vSVZJsiSulu/4H9yTrozUSKm5P8A4vrc7Tjh0yZA3PpAxKZmVPpE/jWe8bckILVAtxBQczFAflefw/L9+Q3zltPl0EB5zBRUx1mKA2hXCuobncBSgmVURzjUez5hmOyUa0+clO5rbFPS87ZuP2/l4TEwwiYefGV4+VXkxRRPHxfUmFpItcmJwfbBqCCaKzCkAUSiPC36NJpJwgGLx6/U46EKWISzAAwVJeDOWgdEyxkpJuso2AOEu8BeOu5TuKAnqAIi1OoLsciRzOVr839MDuww2igw7/8Ahed0ybjiCRqQywL716lVwoiUQJR4PtPChZCBVlH32Vj2nKazTS/I546VPypETyQdoknq47IFhkhVITCjOEaZdpP1Y5qyJPvx0qflSInkg7RJOnky8mjaRUSKXnWaogru/BG9CROd2Cxq4DRpQypBxOoLsciRzOVr839MHrwE/kgjoiKWBiaZPgP2eZIp9flzoy1GRgFLkx2EKOjSbGoW5bKCJJWlfgIAhJBIwcu7tw113e6x+D6n5nx/WETZSEkEkwNXFHaEZLcYIABDwse0JEG4yQlesDTqhPqkYFidyGpSO8YEJMIRWAcpKlgkAlkrFQqeEjXJSYBgTIr7FN9YAO2JVcYGxaBf9BD6UNYTB/HlYCCBCO5EqUvGPzAbDEkhkn3rq/rrS2DSEp5Izss0zHRvks35+uj8YzTVAZGMxJ+lfAj7Ukh9YEZAqtt6STDQzVRLGM5GMnChzpHxQgnYkv5BTsxeLY+rcUht5FD7YdJodmzQYY6AANGQWhUKyfiifyojN8A3uOCFkIeWcS92AIEMADwEzOG1B7eQw6EmhmNFNjn6RLDpmRAUoAHUYQkTCdOk4W/kxO0WMLiKBD7AFKdVP9TTgEFCEiySZ4pislSZjKrgA+W78hvnLaemU8/IBEqr0B5wO21FJJ1KU5FCI9RV35DfOW09MhUnLtdtEOLRavCihQUzCYE6zby31F35DfOW09MXf20Qp+t1hyWUiTxIFL0F7NdT1GO/Ib5y2npcW9rlFRSIfAY7+rQ6LoVFCiJ9SN35DfOW09LtxgqBg2hybQFI4MuczAV0EB+PUnfkN85bT0tdteYelA0NpIZiwPMUgEwvcoJ76k78hvnLaelb83gJVIXodnLGIMHIM0QpJISbAvU135DfOW09KuVgVlGPr8cJOaRqSBikAFABAHqbvyG+ctp6UjSJlJbKQAFLTMwMpx8DVO5bEoUIR6m78hvnLaek5bUDMmHZmnMIVxBxkt5NZyQVsZRPVF35DfOW09JGHicalCgAVWgMHv8A/jBN908Bg9+qV35DfOW09JVobBpJR1IBJdx7hv8AqG+80nbyVPqnvyG+ctp6R3/T1A79O4gLFbcZ3LplGEsiC9VTvyG+ctp6Qk60/h8OQX+MjT8fFQaEHaShRvqrvyG+ctp6QbvxkdVVe2VbE5Ya+rCImhQHQHqvvyG+ctp6Pl76VCxNFR23YcOHU0JlL1qsXj9WTvyG+ctp6OSDqYY4VJdNkZ3l13YMSgBTqC3I/qzvyG+ctp6ORPU+Z7xhLWRHZjAJBDgFAB0ere/Ib5y2no2UQ3UH7HMmKDoHMCpx5bGdsviRAA9W9+Q3zltPRkUuBYNKSxZUGYEPJJvxRSRiwCtKrT1d35DfOW09Fim3arJgACq0BOEFfeHgh5ogTS9YO78hvnLaei1pxZCeAdEZxM+dkVqzVECm3TPLBU+sO/Ib5y2noqZMnEaIvWCiakngydFPoV3U1FAHrE78hvnLaeiZddZWWO6DRKtAqGR8dA9qODQs7Yj/AFj35DfOW09EyeB6jI4sMG1rFLXZN+RAaBQAesu/Ib5y2noiaZzCmkyKvRshho2OGoIzBCgaUFWS9Zd+Q3zltPQ4TYSDNFiXTiTSF4jUWZ7oYJsjCmetHd+Q3zltPQ80JTUAoehWY8iLydACAIA9ad+Q3zltPQ0ijwiJSJNhJA0YUVKmJzCgkGdTAAAetO/Ib5y2noWoXCgiBBZJALFWueBaagCqxMtBLetid+Q3zltPQj5MMoFYCFUgArkNECr8d8vSqY3rf35DfOW09CdM26U3qRS+cmx48MRiQS2kSpQoqvrfvyG+ctp6DsRw9Nc2nTiZBs7BRasK7T05Akw9b9+Q3zltPQUBE0C90WoIAKIBUM61rZq3ZdHUyi9cu/Ib5y2noI2yVYZdsorVVniuyWsKgMACAAPXPfkN85bT0Db+tGQgRu9YwD512GoEkqtApWYtn1z35DfOW09ASUMYSEbIErIQqgKRfpBU4ABDfB4AfXbvyG+ctp8+gQAJV8YIWwnUK9J/9CUwAEB6778hvnLafPq3nASUsFK5JEkoiIxIyEABEOJWAID1335DfOW0+eSGCChkGSpC4UAKCDwK47xCNdNCqnrzvyG+ctp86ig9qNqBwkwArgECauA+4G54Qz1878hvnLafOw4CFx20L+53AckLoUZUvlgCVVWVVV9fd+Q3zltPnI/ojmw/kNoQmhLFsCcn3LNxJb1+PvyG+ctp82k04O2MBb1JCBUMD7S7WTFUSh7lw/YD35DfOW0+blnJwXqDxNSKbEGBRUeFgAABAAHsB35DfOW0+aJk6QKycLLiQCQVYQUBCNpYQIsUUPsD35DfOW0+ZkV4TlYr2QuiVBBGRe5K7GFsxAEk9gvfkN85bT5hADlEAHauCxDVBtYKWkAv2DL35DfOW0+YbyafagSiZWopjA0Xx+qSCCqbbefYPvyG+ctp8uu6G6Gl9SFpJDFYCnEXRKx2o8uJD7CO/Ib5y2nyw+eBu9JKhaAXOqT40ZFOGkjV7Cp78hvnLafLMOuNvAlgldChHDindmhD0Au3tl9he/Ib5y2nysM/UZqvT5mG2Ed5feUPfyqKCA19he/Ib5y2nynjxF2/yGh6cKDBqIpCQxPUTAk/2Hj35DfOW0+UZKW8ieEJSxK0zhfU6UASgAAKA9h+/Ib5y2nyZNEckthAJ7RlGabYhUMMeZLQrGn2IXfkN85bT5KevoKhi9xh4FJRMRGSDdniSKR/sTHvyG+ctp8igf5wIlVaAPOGZ0eoqXqRbIkIo+xPfkN85bT5EtewVilohRaLV40EtzFSMYSrNvLfYrvyG+ctp8hf07RSxautNJlNaTmBNBcL11fYsd+Q3zltPjwfwqUVFIh0YzfZgJOaExWwp9jC78hvnLafHweTngh2g5NoOmeAfuQiI6CA0exnfkN85bT46mSDQlIByLwQyNukeBCYYreQ/sa78hvnLafG2xjB6UgSoNnLTF4PlW6AUkyCmwexxd+Q3zltPjU63A2UXX4oSU1grAJhEACgCgPY7vyG+ctp8ZFDzSSWUgAKZ3YONB7OJ3PhKUIR7Hd+Q3zltPi60rtkRPmaMwh3ETg08SbKAj2jKJ7IXfkN85bT4oOEUj0oUAFVoDCipaJiV7p4FGB9kR35DfOW0+Kp0yKeSJ1IhJfx7Nf8x77zS9uSp9ke/Ib5y2nxO5iUKnfpUUAsVudHMmnUYiyKeyQO/Ib5y2nxEjWH8K/hB/5kKEfQinoAO0oX2TXvyG+ctp8QrTK3R1VjBVaJzxC3fMaSFAdAeyffkN85bT4efxY0NmdFXbIK8T4BqBjd5YKxaL2UHfkN85bT4ags+2KEyXTZ8syRc/lqUwKdQW9H9lO/Ib5y2nwzOeE4jUEpGRHZnBXdDgFAB0eyvfkN85bT4Ww30YTscwxQRAcxPfBlsZ23hEkAD2V78hvnLafCQTBKh0pLBlAzQR4CpGcXkYsErSlh7Ld+Q3zltPg2vx8PLgACqsALg0dp1ZuHkIaXsw7vyG+ctp8HKjMRcxHia4mfOydVZ6hBVt0yywVPsx35DfOW0+Cta3CJx3LFRNST5X1jnEI7qaigQezHfkN85bT4GUAWVnzDAaJVgBUMhCdI7F4mjZ2CO9me/Ib5y2nwMphE5gPuVg2lCZG4rF2VAaBQAHs135DfOW0+ACOowpYMiq9NmQ66RyqCMoQoGlBVRXs135DfOW0/fKREeZ4sS6cSZQlElCyLdICfhhTMu9m+/Ib5y2n73XeSYBUgKL0KmJF2vIIwCACg9nO/Ib5y2n70CVS0mUCSYSQNYaKOwkxhwSDepgAAPZzvyG+ctp+7Q7AAYBBZBELFWj4huIMCrEl0Et7PE78hvnLafuM086ocgMUkAFcQGgYZCvk6EVxPZ/35DfOW0/cFmlilvMil8wgeYzMBiUhtIlFQpVX2f78hvnLaft2LwXqsbR14mQbEtlXoju09OSII9n+/Ib5y2n7UHu0D+EWoIAKACoZ18ZlttyJjrKB7Q+/Ib5y2n7Rdtz1Cr4CtXy5DbEdYVAYAEAAe0PfkN85bT9ksncCMiDFusRAWOGrIBJKrIClZi2faHvyG+ctp+xNCgBLRcgCshJVAURtBOqoCJDfB4A/aN35DfOW0/XRGAJVeskEWGgFs6mnQuxYACA9o+/Ib5y2n66bJ1nZoHasSISo5MAhnIQKpxKwBAe0ffkN85bT9adKNaHQUkKLhQQgUYuSG0KKjpoWF9pO/Ib5y2n6q8W0u2oHSTACuQ7XxmL7QLnhCPab35DfOW0/V6xFgi1B+edgxSLAad3zTAEqqsqqr7Td+Q3zltP1Io6inQ/mJrKaD2RfT188s1FmHtO+/Ib5y2n6apyh7IwFuiSECoYSk6JumqolD3Li+1HvyG+ctp+mjcGxNVHj6kU2AA4bA8LAAABAAHtR35DfOW0/SlzRiKSMKNJKEgiWrIUKNpYQIsUUPtT35DfOW0/RnHITKh3tvCJUEHSThJewxDPQEk9qvfkN85bT9B+DloAdq+DD4DuRB4gUZSIb9q09+Q3zltP0GikkGoHosVRToWgWfVSQwVTbbz7V9+Q3zltP715x+w0vaQsFIQrBD0ZaX3jtR4ckftY78hvnLaf3Dxg2q0kqFoBx1Vi+ioqGijSPtbffkN85bT+6F1TABLoJXQwRwYzGpoQ9AN7v2t78hvnLaf2wtDXnqdXtsbGA7VWYKa/lUUFk19re/Ib5y2n9njGl167TQ9OCgyte7REAPUBAk+n2ve/Ib5y2n9i9a6EjyIHgU6VTQ/QKAJQAAFAe1/fkN85bT+uSulJNZQCYZGUc1VC9gBjzJaJY0wj2v78hvnLaf1SwbRqCL3GHgUlE/JtQXsuSRT2x6vfkN85bT+l+Gz4RKloAucHoa1SS9bgEhFL2x78hvnLaf0k9bPsWqpRaK7GNAdcVUjCEqjby19su/Ib5y2n9DjJ+0SwYutNJnLLgKUp4GJein2zHfkN85bT/YSpxKCikQ6Mf5ggFzmhMdpFPtoXfkN85bT/b7sFBCM0BptOjKH9uIQEdCBo9tO/Ib5y2n+tEJAJLByLwQyE6+RxEJiq3trHO/Ib5y2n+Yx7jvSlCdBs5aYrN801TimmQU2D22LvyG+ctp/l8rZ1pD1UdCSmsHaJ8IgAUAVHtt35DfOW0/xJSLEH7LkAUzq9XJSsInc5ExQhHtt35DfOW0+6eGjAJPmQ2wzolEveKSaygMyyMor24u/Ib5y2n0Yb6R6UKAFVoDDiUWIDyoHgUaX25O/Ib5y2n1TJZ8slTqQCS/bjb6LqPfeaXtxVPtz35DfOW0zrPVQpr+FRQCxUZir88TqtlhY9ugd+Q3y7NvaE/Ah3VZBsp0Ih0CDtGi+3Y9+Q3xslqwaqrGyrROeVaTZrSQoCgD277rxVGRWNBIkYQUQhg8pSCFOO3iZ9hwlChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFCj5RQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKFChQoUKI5NnlToHw8dTBMHt7/9k=)  
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-In 2021 the world land speed record was $1230\mathrm{kmh^{-1}}$ .   
-This was the average speed achieved by a jet-powered car in two runs.  Each run was measured over a distance of $1.61~\mathrm{km}$ .  
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-The average speed for one of these runs was $343\mathrm{m~s}^{-1}$ .  
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-Calculate, in s, the time taken for the car to complete the other run.  
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-[2 marks]  
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-time = s  
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-Question 2 continues on the next page  
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-Engineers are designing a new jet-powered car to break this record.  
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-Figure 1 shows the variation of speed with distance for the car, as predicted by the engineers.  
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-![images/525c53aa6dfc03507ebfd7e0b0233f6b52d6485465e88c7bbdb3f3288423d9a1.jpg](data:image/jpeg;base64,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)  
-Figure 1  
-
-The car reaches its maximum acceleration when it is $5600\mathrm{m}$ from the start.   
-At this point the mass of the car is $6.50\times10^{3}\mathrm{kg}$ .  
-
-Determine the kinetic energy of the car at its maximum acceleration.  
-
-[2 marks]  
-
-kinetic energy $=$ J  
-
-At any point on the graph in Figure 1, the acceleration is given by:  
-
-acceleration $=$ speed $\times$ gradient of line  
-
-When the car is at its maximum acceleration, the power input to the jet engines is 640 MW.  
-
-Calculate the percentage of the input power used to accelerate the car at its maximum acceleration.  
-
-Scientists recommend that the average deceleration of the driver of the car should be less than $3g$ .  
-
-Deduce whether the average deceleration is less than $3g$ .  
-
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lmWpOz1lEf5BqT/ANdDimhLMtSdnrFazB5jIoKD2YDGehxTQlmWpOz1gpJ81JqJIoAurJC9ECmhLMtSdnq+dOkw8kRkzV3UTokU0JZlqTs9Xq49OailDIytg40dEimhLMtSdnq5XlH4pyMo6m/JPh3ooU0JZlqTs9Wuzq3sTYlTU4KgX9FimhLMtSdnq04iYhcFBhoaHg4fosU0JZlqTs9WLUoTkMt6YJ62poJdGCmhLMtSdnqsvK2cIHEWFHh6cejRTQlmWpOz1XN/yEUno4U0JZlqTs9VLWXvMfFhggzggz0cKaEsy1J2eqVKP2tNRJFAB0YYTo8U0JZlqTs9UT58mGkh8mcuqh9ICmhLMtSdnqhWnlyUgqZWZtHmnpAU0JZlqTs9Tq+o/hOhpHk38p6OdIimhLMtSdnqZ3dm5ha0oaXFTi3pIU0JZlqTs9TG0RPXJQYeHkQkP0kKaEsy1J2epVqUFyG4BMk+bU0EukxTQlmWpOz1IYFjODjaKibw7x/SgpoSzLUnZ6k5f5CKT0qKaEsy1J2eo1qLXhzjQ0SZwUa6VFNCWZak7PUSmKA1pqJIon7oPwXSwpoSzLUnZ6hnz5MLIDJE9dFD6XFNCWZak7PUKsvDkpRWzM7aPtXS4poSzLUnZ6gWBR/l2No+nHy8G+mBTQlmWpOz0+8O7cwNSTtDipZZ0yKaEsy1J2fePhkIjE3gqyXTOUNFQ0bIp2VhM2OMZ31kIYP6RERDwcOxmYeTTnV4aWGBZn9iI4R6IGIbhGdVU1f4yLi4VvhfmyllfNlLKaXhofoGnd7Zh+CZn9iI4SKOQqBeHFybmeCbTEReYL5spZUApCdukS6OrWyQPA+BZjR82Usr5spZTqZh7FD/ADZSymc9BiGM+hnPnrmoTmpSZCMxjJB8mhXZ5aGCCZCIfJYZ8KRkY4QUdBOcJTq7NTFA/NlLK+bKWVHnoM1Q8ifIipEYbhbe7vhiIjEzhESJsiMWJKoCIa3dpfIP6PD4yj0H82UspoIGEglU6qABsMd/39HhVU1YItlIWEkhHogYRuE+bKWU3qQnjtG+7FNCWZak7PvL3szwFmYK6j6NPpOhy23cq07DkgFsxH4gdImgttQU5qcoR5bKUT7fpYbuybF1yrrAPtvdqjzBDiEB42W3WKKolm7HADVtZ/FKqFqzawDASeW92/CatiyeAjWmwpSwi37zTKyF+/2M6huDs+H905dI5IWjwv8At21i3NFhtYZi9W2jaXB8WROxNZXbonbQqCD3CoAJpGNJVasCnafXmtkllYAe0RPyYLTW2wNS8mpalAcx6CWV5/T6miZWfM70MHoaVWtHdxBBBFduFtKmT02NL4f6Kif2jpQAlsUUSXu3MPSoIRa2MJUlO7uh+EFIIC8+P2Mr/wDdve/mO6MreWdKk6tTS8mAkfS1WEiWL6XefZtD7agxTgAjZHS2xa4qJkQUMWzn5SnhADL97pTdurjuMQ4NZiPxA7Fo+qyEKNeZz/2JIjVr4QoycBtqQIEk/uxTQlmWpOz7y97M4pldaufh1upuY/4brh+PLjy43xRMH/8AEjEiJhknpRPt/bICtqjjvI4c2JI0wh4mJtBsgioPyOzJkuTLtI4eYta7kvsjZP8Abz6iDj4RBdwMD8uVp50VRJ2nBe0QzAjiIDawEPNXB1ZxqlPnDcTaXZV9rb2shW5/ZS+XTidtarv4shqPHKau5iWs4MNIqJPDpG3oSZ0tUYOIhoyEvbiYPiEEcPEw1k4SlnzKtmUJUuSgJWif2j+l5X2ktT+yF8X9WYbLp72xxAByTFfb38xkycCanppOtNVQTmp2tqtgSl/S7z7NpMQ3JNwaDIUrShKPdMZ/tNJ0fKkZZkWspMv/AJXm5/8A4brgTGe/eQ0zVy6pPfF2kTOjEPS9AFLNwdH0JUUBNPdimhLMtSdn3l4YcXExFDrBdXKbLf0FMpJncgiUQqjKOr+uCZNQ0mKp3CnkqVLkSqO4eIiwezgRKxiNuyRZzfoq1kXdGpJnhPFatvOSZdVwVlrt1ReYk47cA2OTyj9oQ4QjQJ9buEwKHYzS4K4tKMoCjprJWBQ4aJjQCzYSKhibd2LERSAcmYlcLPrRB5/Gk4u/GyIlCkEbXFnSK8gUKCeQPK3c+NMKWq1cASHfj/IRSauERvyrQuLLUuKNtkEDrBcuaXFC8ZEojakxPg6ltxiDEbYdpBAxral30uwYX0jTC2hndmFHrxhAsJ3MKkT4UNVUJM3G5+8MOLiZ+XlGH5Q07G7l1XBWcFA1OWxXPpdKyPRAlFrrI8j6TVdAwKAo6ky7UkR4S3xMiZHV8uNROaq7ELLsuCVNqiBy7qk03KjZE/IoCKDcongsKLRcs5lPuxTQlmWpOz04tRY8O0cHibODjfTgpoSzLUnZ9uuC5waMyEWV2DWEbWVUPlIJImtrWsjYuS8fJie7KcPjaeRN6TtFc0fuWGFTcie5LmJq2rKiyEsCkRWaQsrOW3Jcx9WVhub+VBh+ubzSGLl86PD5ep5ZnqXfNw8800UoeVMb+il3HfLxRVxXv5MxaZKE1qeHnNx37LVT6Lgs3yabP1zeagr3vMXGGdx/7RVmgK4/97qisNzfyoMP1zeaQxcvnR4pTVBbE0EodS2tA+PC9N5hIhPlBHFLHHa9jy2OjXfC1ToocImgsY1tWWDRtlRBa4RZm3/qlAvFGR10Er02eNclDUGGCE8/XN5pnvX8ursrKwjCRNPO9R+/4SJaxdX4H6Lesvyba/1zUkdyAkqzksVzXynMP1zeaRy4MZV6epCniqWMkTe/H+YhIbgBFWvKu3ETUjMOHPhN4NNxfJ+WLncd/wCFmW+4H5NufC+bj/6SVdBBXOC2XG/J4l/XN5pD7gPnK5lt5PkXKm6+JtmRAeYMB2we1FNCWZak7Ptzvh4XO6C2Zxik2Wy8r7SJ04kCMxt6kfButXDMTw629Ijcwl4wED6bIwfqXeoOTIB+unJ+RcF2+QnBPF6RGE+Ylzd08VJgl6/VgiFJ2oIopLMlBMOiNwywrUiD4m9lww+NAn9Llv7ib4v6siBC5oYpS5f3T/TnLlzKvfly5bsBQ8P+x7gnWHYbmP1qpbVt7lIeLjLp4qTBL1+rBEKTtQRRSWaIiJEJICoeeuShK3PiE5uYjl8QJUhxEEtFU4arf3BqbLgbrSNMHNOLQYaPkI6uERMV64tGZ0xHrkrkiWLF0ds1T9n4ja1Io0K+zqSFxqe2rW3LanaahIzcekZY/wB6jK7yywYupRV5akYSJNGAl+l72VkXKgODSJlwZ2uuumnSYZep6/IR/otrY55AvCu8opW7l2gdYmFoXhhlImtt4AtLJE2S9TJPm3ey8WnRsZP/ALy73szsDU2R4g8t0OjN0t6/3K43Xoj44pwpoapsInHHjzvIUlOBtQBWyMjiuLv7UU0JZlqTs+2UkulAgIj5OpYa7mpaoHFR7sHaDfkMSdP4FTLWSx7I8Md1gY0jTJvStCVdG1GEoVEVuufFv3OjqTOk9SlOuBdJ6XL7ZYL4eFXRyJMUvvyAQug8REQpvTkHYVDXxbLZk6EE4tKL3orTL6XLf3E3xf1ZXkr+YSGN5e6GyofW+L+rAWRlwhoeNuo+UCU0gEPIhLnLo5EmKX35AIXQeIiIU3qu7uKmlrO0NzA1uy1pgTH5ta2jjm12SO7rjyfJzAKmsLbZUAw0W8RzImwMmRUpDQYqiUKQ+Fq08vmlbhZkZtsYGrYsTekA+oZxHqNaraymKbmoEzI0jw86Kuu4OAv7zbeiRXDIrDzwK5n6XvZWTq0oZNAdK0ECEmnXVQ0qNXeKs/SCdD2ck73Bm6pcpyTXPtro3PDfcQ+yleWggFYF/Doc5dBNNUUDv2ImM/8AvLvezOwOzU3iDq4SFmulvX+5XBAUL88A4JCgiSnHLjwvHUxRxwAErIxyK5O/tRTQlmWpOz7ZZkwjFaGEuT+DTEKWlIoRYhx2t8jHlHUpAPliEK/a61qgVPyVDxWnX6Q1DYIhLLVGsOIHCBhnSARi2qHSMqXFDZCzyU9DYVPgxYbZPmuYfoYpEbfPk27gFuP7GU5QBCSehqII5GI3AfRS7cfmIoq4oJ85otha8EYnC0ZrmKL9VxQT5zRbC14IxGduH7uVigS3H9kqksNsnzXMP0MVBAnm1iDSBOPCdjVLPbWPqrH/AKSlTcJSTpENpGyJrbj8vFFpXE+jFPDUgTCDSUPWBMIRWg9JU7iUzCzizqEjHocs1i4l2Pk5gjFOP0MV+hildRQbV5qlWlKrAykYt3HUknfRb0a+cjWBi37IDqU+3H5kKDSdW2zk4UVUkmFlZZZlmp3C0jdugwk8+ia1VnJFRrnbj/7WVb7fvnK58LGeHjkkyGB6Ry1rty+cJL+hikWtu+UBUW2bfukqbrHWuVECAgwArB7UU0JZlqTs9MPLw2jzSkrO5KSVdQCmhLMtSdnpgxnzl1UORIkw0nqAU0JZlqTs9LrWfujBBpoANaaiXUIpoSzLUnZ6WMy5nBBpFBF4cIzqIU0JZlqTs9LS/wDINSeoxTQlmWpOz0qtJW8PLgICjOEDnUYpoSzLUnZ6UU5QW1NBJFU+chpv6kFNCWZak7PScTEQ8HDhENPXBQepRTQlmWpOz0mqrs4qeXNLS3sTZ1KKaEsy1J2ekliUfknw4kKccU6GephTQlmWpOz0i9vLaOtCSMzkoxT1OKaEsy1J2ekS6dOXZRJMmTDSepxTQlmWpOz0gtZ+6scKmwA1JqJdUCmhLMtSdno80L2cDGUUEHmNiuqRTQlmWpOz0d/1Uj/INSeqhTQlmWpOz0ctJU8PjkJCrOEjnVQpoSzLUnZ6NU9Qm5NBJFk9cRhu6rFNCWZak7PRkTEw8FDAsNELeoHVgpoSzLUnZ6MVR1cFSMGpqb2Ns6sFNCWZak7PRaxKPzT8eSJOOCcjPVopoSzLUnZ6KfHpsHGhI2VzUMn6uFNCWZak7PRRZOmruokmTKh5XVwpoSzLUnZ6JWs+dWWGTcBak2EurxTQlmWpOz0QbGDOBDCKBzzFRPWApoSzLUnZ6H8+f+Khv8g1J6xFNCWZak7PQ60FLw/uYmLs4WO9YimhLMtSdnoZUFDb00EkWTxwFWzrIU0JZlqTs9CxUVDQMMBwsStp/wBZimhLMtSdnoVUnRwVQxa2uAZG3rMU0JZlqTs9CLGo8wBHkjTiWnAx1oKaEsy1J2eg317bBpnSJkc1AJetRTQlmWpOz0GUzZq8qLKlSpErrUU0JZlqTs9BLWeuzRITgCaU2EuthTQlmWpOz0CbmTMAjCKBrzPn9bimhLMtSdnoDz58ePEH483BKT1wKaEsy1J2egFnJ3cidRQYaAwe64FNCWZak7Pv1RUOATQTRdPI8Ta+uRTQlmWpOz76Li4aAhQGEiVrPuuhTQlmWpOz75UHKPVcybGyAZm7roU0JZlqTs+9WNR5wEwJInEpNxfrsU0JZlqTs+8fnxrGWZIGN0PiTrwU0JZlqTs+8J5kxelGly5cmX14KaEsy1J2fdrWeOzXJToDaU3E+vRTQlmWpOz7o5M2dPxdFAx5mTuvhTQlmWpOz7nz58cfEB483AqT1+KaEsy1J2fcrOTO5K7iwy0Bo/1+KaEsy1J2fcKmokCmgmi6dxwi1dgBTQlmWpOz7eMi4VvhE/hIpaT3sCKaEsy1J2fbqc5Rysmja2wLO39gRTQlmWpOz7ZZFGngjCkqcSE3F+wQpoSzLUnZ9q/vzWMMqPsLodkXYMU0JZlqTs+1JJkxe1Gly5cqX2DFNCWZak7PtFrO3dtlp2CNCcCfYQU0JZlqTs+zOjRmT4WRQLef9nYUU0JZlqTs+y8+fHHw2+PNwKkdhhTQlmWpOz7JZiV3KHgXGmgPYOwwpoSzLUnZ9iqiiQSaCaMJ3Gh7R2HFNCWZak7PsIyMhW6ET2DilnO+xApoSzLUnZ9gprjHK2atzdAtEB2IFNCWZak7Pr1kUaIBWJJk5h02FuxIpoSzLUnZ9cQv7ULMiPMDqcEPYoU0JZlqTs+uIefNfFH4cOErh2KFNCWZak7PrVrOneA4J6CtCcifYsU0JZlqTs+sPDVnT0WRQKeOPPsYKaEsy1J2fV8uXHjxauPm4BSOxopoSzLUnZ9WspI7lb0MjbSIMHY0U0JZlqTs+qVVRYNNBRGE6jA1n7HCmhLMtSdn1MbGwjbBp3BRaynXY8U0JZlqTs+pUtwjVeNm9vgmmA7HimhLMtSdn1CyqNEg7Gk6cwybCvZAU0JZlqTs+nIiBqFWNHR91NX/ALIimhLMtSdn07/z5r6o/Dhwl8OyIpoSzLUnZ9MtZy8QfhPgZnToU7JCmhLMtSdn0p6bM6eCqKBLxK89kxTQlmWpOz6Tly48OLPx5L+pHZQU0JZlqTs+kWQidi57Gh1pEmHsoKaEsy1J2fRqsosImoojKdRYWzdlRTQlmWpOz6KOjoRsgk5gYtYznssKaEsy1J2fRKTHxiwG8BAQbXA9lhTQlmWpOz6FZlFiglkShOoVNRXsuKaEsy1J2fQEZC0ijGjg87GT92YFNCWZak7PoHzlyX5R+PHjL49mBTQlmWpOz8etZw8Q1AAOzp2KdmRTQlmWpOz8cfm7OnYqigQ8Q/ZsU0JZlqTs/G8uXHhxZOPJflI7NimhLMtSdn41YyF2MX0bHmkTYuzYpoSzLUnZ+MVdRYVNRVGU6igll7OCmhLMtSdn4uPjoNrgk3gIxYTjs6KaEsy1J2fi1HjoxYjmBgYNsguzopoSzLUnZ+KWZRYsKZUpTqETUU7PCmhLMtSdn4kkImkSYkbHXYvfOz4poSzLUnZ+JeeXJf1I48ePDj2fFNCWZak7PxC1m7xJ8gIQzp4K9oBTQlmWpOz8OoBwzp0KIoDvEJ47QimhLMtSdn4bnz4S+DDw5r6o/aIU0JZlqTs/DLEQOpo/jo+1CjH2iFNCWZak7PwqsKNDJsKo0nMSEMfaMU0JZlqTs/COEfBNUCmsBGq8bdpBTQlmWpOz8IosbFrIdQUFCNsH2kFNCWZak7PwazKLGBjOlSdQaainaUU0JZlqTs/BExG0iLCjY47Fj12mFNCWZak7PwTty5L+pHHjx4ce0wpoSzLUnZ+BWs2eOHIDCWdPRXtOKaEsy1J2fgFBOWhORRFAZ3gePagU0JZlqTs/n58+ErgP8Oa+KP2pFNCWZak7P51hf3U2IB5gahZk7UimhLMtSdn8ysqNDpsLI2nMQDMXaoU0JZlqTs/lcXCCaYBM2+NVw17VimhLMtSdn8qhxkUsx3BQcK3QfasU0JZlqTs/kWdRI0OaErTuCTQT7WCmhLMtSdn8ZOSNAgwI0Nu5S89rRTQlmWpOz+Nz8+bgFI8ePHHx2tFNCWZak7P4lrNHj/YCBbMnwt2uFNCWZak7P4VDOmhOBNFAV3bpfa8U0JZlqTs/gmTOErgOS+a9qN2wFNCWZak7P4FgfnQ5Ih9haxdl7YCmhLMtSdn+atKNITcWRtOZ4Iw9sRTQlmWpOz/JycYFob0xbo5WjTtkKaEsy1J2f5KDFxS0HkHCQrfCdshTQlmWpOz/ABWdQ44RaUsTuBTQT7ZimhLMtSdn+BQStAcPoyNO5M79tBTQlmWpOz/Bw8+bgVI8ePHHx20FNCWZak7P1WszeeU0GDGZPxftqKaEsy1J2fooh20JwJooCO7ZK7bCmhLMtSdmpkyXJljMuYvKjdtxTQlmWpOzSvvroeEbCxNYyzdtxTQlmWpOyrajSU3F0cTmcBsHbgU0JZlqMcoFmaUwbY5VzLtyKaEsy0cRcStRvCQkNAQvbkU0JNBxsewpsHuSbDWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNWIk1YiTViJNQ1CRsHAdvf/EABQRAQAAAAAAAAAAAAAAAAAAAOD/2gAIAQMBAT8Bf/4aa//EABQRAQAAAAAAAAAAAAAAAAAAAOD/2gAIAQIBAT8Bf/4aa//EAGEQAAAEAwIGDAcLBwoEBAcBAAEDAgQFABEGEiF0EzHSUTZBFHIHsiJhMpVClGBwcYFQFVKRFrHwwUQQI6HRYkA0MxfhQ3UwN7MkICWCU5LjpaLic7TDY5PC8TVFg9NVhP/aAAgBAQAGPwI6IiVfyKL10BzzULJnd6K++diZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKdiZ3eitKWEMjsHOJcRQ/IsCEmJWo1fkRXWGEcEi5U1EkUmqLFAqrhAaS+xZUp3oeLlzaGNugJatChMOMHaD75O4eLaNRQa7RkrOMjPmjT2t8r5RHtSfj5/HGX2LKlO9Dxc+8ZksRstZ08DI2cgcD1yGYgB2wDb8/wCGUlFIBKUhRKUhgAJPx8/jjL7FlSneh4uGvBvYUb9oo+OTbXR/NSe2cOrBWnkEdqW1lYOFUkhU84Q5Rxo9JY+X4KB9B+Pn8cZfYsqU70PFu6tXHDKEtkclADyjV9lAc4jLrhZt4X/f0eC8kpQfmTbsFBqwUr5tuv0n4+fxxl9iypTvQ8W15Q0AM4jPr04L1kbMuLrFA9GIvA/ec6Q+72h/sH4+fxxl9iypTvQ9JN4rwe2bCKPDIgko0gWZh90u4sRVQsQHOCcPPJa7Q8H0PYgbXJC8hLoq/TPS8Zhkt6w4KSDiTUAoo0qBO1JWnWAgZhmFQKCQyGmFvWCDjt2EGCpKhWpIgFFhq9Asm0dhL1yL5C1Fi0BGC7TPeENcurU2NhG7H6SCzGjRRCjL95SeygajgEc0ri9v7OhDHqXqy0twaGE1LBKaKumCI7Y+5/Kw0zg5skEVU5WaDsBYHH5MAu3f0YhTOOfVLCJRZrkHThkUY5JuCnJmCgBUmg4Qw/T+qT1Q+3dl8luiiMlW5f8Aar9n9kOCZEOhvq4XhZWWEleWoJQLz36Zx1fyDy10TbGnEMkAowsil4aqBOCvlldpYKxctykOlECh0Cb1QBI7Qj7UxGwEWh0NLZtN05MxuSsDByZl0KiKxD7PoaP+DyzARRyc7yZ5QsjT7iLojWhYgIYZhsYtFD9yvnLRC3TbJKRk1jnC6rCHn9Nt+Aywzm6/iaL8Zdo+ZM+1XnUHw/iCWtmYE2yTVoVcKTr1iPOI4R/sH4+fxxl9iypTvQ9J2c/77n4C5s5/BW/ECYQcAVuwlI0//MZK+FWO22W1JBSVGw2HxBaNyJUIAkBLALo4RAM6h+2T+Ey1SQNcwwDCnNzk5c0KAjyXryPdl3bVlwkmQhshwJbYklyYSWKgw3QSXtBUMI1Hyy64IOEw/Lv24mJbOl0v3y+kWoQ6WABEFc23L+D2bi754CXqiWMI3QoSlLUVRHJzUBQgrzTHrYcKz1T2IvHJKIQSe9yqAMEFVCicCQDPQPZn9ZLXhRctlOL62TEHphQGgAiHRRyE1EMEu7J2xUC4pDy8olxcuicVWg3gDtJGnu/Q5sdY/wBZQCENjVoKfCSaQWYCMAmCaCaqvDmAObyyws1au3gxps4yS3BRjpR4ZJShT2+UhQUr7mebPDZe0byH7oU6y+5DxRfpkqVp5R92YLwh2kdnM7MEN6iQp7dypQEiGVWjOuo8qqvNgl+zsRaw2AwhjykiScoqiBGibwo5SlKpWmbAMk8GHCnHRijJ2YhBbs1YrFOUwIMSseUIVwCA8/nmEubMR50wMNfqSYtocKBUFzNglrbNjbVbNqQwAWrUqImFHugQH6QbocpSqV5SpiNnLWv1OzoeBZjd0b01IVUBBQ7dBDPnwyfZDgsji4ZDSLwoNJOEr6pI0yq1p5WHBQA1hzjLIu2VpTI3DXeGhzlRyTkh0gSpfKQsKhzYQzy3izAy+Q6ISaSvWlQVAZeWqUWkw5AAWzKVmWcro+bbHmCTOEeDcIBzdGVVuYk98otB4pzgkoAuUrgw4Jawu08fepKNNdA6hYnqySFpJM5NzaooM0osoVal8mGesG6dwA5VkqC3QIhdzZ5KiVm4y4YuBipSBOamihV24ZgqHkmH2+i7lb+JnpWS3U7WKsqcJpgBeHbAEpEf8M/rJa8KLlspxfWyYg9MKA0AEQ6KOQmohgl3ZO2KgXFIeXlEuLl0Tiq0G8AdpI092XUAs9whBZxoi+poRusSKoBQAAcjlGLHP7st7IWuKiVooO4NQg2IJIMPQWC8AGZUU1C72gHn8st3sftAl2zdicuFtwD81L5NU5pizyOW0W5iSQKNZPmyhSokoVEgCK4Pxe7MUtzbeMunww94epRrg0VrFKS0CCAEef4ZexSA2xXBmDVdKEO1kFIEcxYZPlLHnH7gkrgu4WIop+3PPQSDg4zKCi/0DUmDhUkcFa/YITDGdmrSvmpAwos1bZs5UlJissZnAPIASbwox23a25aBSs6Gw6ImI3MlQ0AMmAAgaVAM4+eXNt7RpyzqEAel4osKZbJIylabQikQl8aw4V0wXc4gJTEp6sioDWgISXhUAUwiPNJvB/wlQuIxGH1WkqMrbLUWWpICoBy13lIVmw7Yh5PoYN7PWletmwQsk5bQhypKDFZUytQDWAAEq4V4nbc4sEpy58MaPlhuZHOVS5QNsMPwzHbQHnZCMQuGukHmkcnlgSKkGp1feAy/slY2NvnRyjEGOok4e4WxdBAEpWro3h1YeT5ZsYxRal81iO5llxM0h6q8aYlBfSV2sNcM2bj8HtC7bPXK2WXdEnilZl5stQ1HnHDLSOwi26mTMgpSWtYiYUe9EFDVQqSGHDg5QgGDzzGOD+0cZMPdkMFHMHjkamFDW4IKHtYVJHDPvaG2CPfDuwE+uKYL+SrXN7ODNMFsFBYgBtoHjFG7YgCKjg5F5IDtrWCvJSQ4RnHCi4d5AUKesxemHAVeGnRXyVBUaDJ/CvEGqUnMkKKdNUDgFyFASkOZQqQPMCuaXVtoNb4xgQUeKSki+MIJUoMNxCEAICAYMKvtwzDnlsyQRFQiaSnyQTT6wsvJiODB2drBq+hrC7NCgIpEr1w5ab25y051UHONRweef1iDwivcqBG6RhnrQ3K3KV6HQrTDd+XBLlhaO560hopypqE3QPLVWi6bQ4BrTml7ZSylsXBp7hsN91EXahS0LBQVWFa0HMFQARw+eWbC2lsj4m3OuGmoNerPKOJFVFUymFI4B/8Al9C4nBbQJbQ5mWr1qzEPzoFLKubW0NZMtAXaRIQNLk4pcLphE+6X9Zm1UmNQ/g2ySYo9dPSEODui3RlaqM9wPtlmq1dtDooU4+tEtb5Z5B6K8pP1gcgfIEwmJ2Tj7pipxEKCa0OFAqRk1DTBMHtkWapzFHzUgkty45dDFpERMVXPgSPnpKuEKBcMxhh1FrCGFRQwF4BHkihPJSI0wB5JcsOE+zj1o9ZLTknbtiojdSFV2hAAqFMNNYfRF7JWQtK8cHuIq7aMWzhwKiiAyiuUADgC6kB8ks4/aC2xkUbOjKCC3pjghSs4liBgBdwapa224NIC5evYsgvcpZDUTxb3kiKlClIDW7QQ1VpJ/CbF+FJ4xyTZbpcPcRE4owEBhoKKXUjqT5JiT62zxKzoKv695cpfJuiqqqbYUVLxVh7TGQVgx5SEFvFkFlJERuAoS8K1jQebAOaYJYy2FpHZBzaJs2j4lu4ECnSRNDliAYBvIUHllnZCxi7kUiSL6j7l5RJdboXQHtKGvkpIcIzjhRcO8gKFPWYvTDgKvDTor5KgqNBlvadRCSnALEl6UjMk1OenMICA+f0abHDSsu7MVkYazDpODx6KflGT7QWqNy9oY2ZuiLuFZ0iOYoOZPw81P7J+Pn8cZfYsqU70PSdnP++5+AubOfwVvxAmCfwtH9MuY9/2Sv6ZE2gQzQKhKjOVWkPYSJAq9wMPmlcQbcJ8Rh57dwpDlg1XgL1KpXb18wy3Ps5wtvIvGGJpqltxh67q6IUlVTaXaYc9cMqBQf8A3Qz/AMMMs3pCBEtrF0KPp2QFC0gPuiAeeWlrCeGKJNCwJHdZBRtENVJ6SR5XJ1+SXcYsDwku4y5LYqQ5KMhphSQSpacN9SQDOH0PrFuuEFzAoaSs7INmxgovJLVduUAQvrHPh55ZWcspHXEREtJSoge4OSsQPEweTyQDs3fdmzO+ef8AkyRCmIfWH2YSUSAaxb0CYlBXFunkFdkpQoohsqinAcq9th0cH+qW1mo7w3RE+NAcUgpv6vWeq8KuSi8kBAPJXb+iC/xJX9HMA/gRP9GE2ibIXdEyFpSCtVVDMWsxaMxDR05IyJWXG79aWvCX5dGYPZVo7LNeEHGHOEoVUSU0AAAdVfkmBQmIIFJ7eEN0HIHsqAsKh5pLdNkiKGcXJNPptJurRxlpliSqLtiFwotaH6DTgTkuWobw12hAa1n19DPzd3EYgaQNM6RKOEBlMRix6SCExJoKjTBolIC3LCojqlnASYqQY7OiaDUkFmAKsmCF1V5MIe7NlXpCBEtrEVKPp2QFZ6QH3RAPPLS1hPDFEmhYEjusgo2iGqk9JI8rk6/JL60Vh+El5GTm0OM3YUuFmIAECoBreFOEapzbcvnXBVbg5i//AEx7Q1orJDeEcKUrujn1CIBXNLCxLm1/rJus4kDGRbpRpSi1qu3bqv0a/wBmcJs7i7j4UTEFJGoDDW1B/wDyFzaZkwQKjN2HGXU7YIAlY/YkZiFklvCi3xcRU5ySlUEwtSEBeDXQU4fNMLhFlD0uDCAbMlmkjUMrlVKHCGq/h8gzA/4WR/4g2bQYoHHTMbi1ovzEiLnqd/VCv6vIE1wBnlzGeBXhANIEg3ls3hChAsc4UrdWCeflSRwUx604xVqLncx5W6RPQnkVBRahwppth5cH0Qx4YXfSVCW61J10ONmJ2gLjbY5vEIUaUzBJoVOWYgUgmmvDh1YZt/GTSxAhzDTiyRHbFDcy9xwm0KqYd0t+KubOf9518Bc2U37D/wAIuYBiyv6Rcx3+Fuf/ABJMgKhp/eif/DTCog/OMJaOYeUndKA6F01V+nOFQHzyNo7T8PETCFGAmhyvrUGgrNQEiN/zTGVcG9pnMZY+tUOjDjWSiejcSugKAKgGevMOqUQMyJtyXMNPO3UWaaCRuqUKwXh2sNK80lR2CmAtqdGqEmJzLBJd28HlpXz/AEQOPLJvN1sVFBXNeQu8Ie4sJHhA9dEDDty5UFZQKjg/R09vau65jkaAsQboZlkiO1fUqvwJ+2Yz/C//ADUzBv4WP9IP0R7/ALBf9MiXIAOaNm1/9sqY5/8A7/6YJs9izjjImzuOI/oBmzkK4VjTEQ99DyUFrKJWpSTATUBAUANBlHCFwPcKKRaiTliVvFCQpKc/6VOYfKAUmJ2btVETX6GRKDW7s/CtNREBSpXa14cOf6H8QjjhBJBkbiBOXMGiS1KWsAEdWHB55YWXJfEnPToilwBSFgIoLShYXh1dIKeebMMYQpTZ/EAEBcCnlElqFZmCuZVFJ8mGVcK/CNwsRGIHnQ1Thq3F5VGXFPIK5d4VDeoAgFJt9CoegVHuWIlkoT2lCSaABMbs4+eFEujVlHkgaumUSACA08nyzCHMDcoPKbxWHt1HlDVK1pNTWg7dK080wqIPzjCWjmHlJ3SgOhdNVfpzhUB88jaO0/DxEwhRgJocr61BoKzUBIjf80uBsLalxFmDmIKXuk9monlglKRAAUAVzZ/RhsQfuElEEFis41Y0BCQwiIyPDHHm6kwaGrUTZRmaHSoPKciGuv270P7R+Pn8cZfYsqU70PSbJvaV8/IBipaitwmoTW9StbyVapZWah5hiyGDZBBSjhAVClIUCtADDLW0VoIlEiTmhAFFpZnFpSIAoVYbyB1y7sjGDzy2zxKQNW2UALCigVgqAhtapOsfCDHDpmeesw0IgpCxVeSCRDAkApQNUrfQC0r6GkmDymoJAwE8yRHDTy1kwLPEGGuj00cPnIgJiw9n8IcwfbP62URKJescuo3IicXkaii5muVzc8nwONskOGrou4eSvMoJUZD7ZREhqscLcS0qHyXsHwSMGsqyFIGKvOHBqrxpytah+TN9B9pWMbdQ1bs3KOiSi0rQpY5xCvRrLUol7F25jZFFHt3SLxyq1vKvIHD5KTDW1qYvEgGGJWBZrU0tKjL12oqqgQ7AZqS2g7VSlFtG6CSxWOEQSFArJlpIZE3MIdnrvuNzpBRa1+1d2h8gz6/LMPiMRTXJunlKFb1IZh58I/Q2hdpHr0ktoeJpYsjEJERpTDeSqWllWBpqm7JoluUs0QFYpSFMNAzy6iNm4jEjlvCgLMB8ahQAADXBdQmV2hS5Phj839Oc1ABQaOtSR2+cKSVHYrEHEWPbrBZCD0AgpKtoboZ/ONPoPg0YZoPauShLPJXmUkZ3UTauIIZX6i0uJFVNQL/ZPqSEtgJbNHr0ogsOykCDACS406ensIggvJi5bgAgYnavJHPTXK4bE4vEj3BhqVC9KUhCkgFeSkBSoAAa4dvBKODRZJj2FpJWUpD0QFS0qUKsIpANsdqVGQ+2URIarHC3EtKh8l7B8EjBrKshSBirzhwaq8acOtQ/Jmk2MQSKu4Qs5YrWSQlKygV+FPZ8laSVaRw+cxR63Vebi5AEllq9q6G35Rlq3ir09q4ZKULZyQADS9S8AgOcMAe5L7grf2geumr9xlTXKbqDE/o8Ca3gAPqw92V2YgDl0e3McqOUp6tKlVEADspDByZMikBizmE5VV5bYosDCgH8IDQU+Ss+u2phz+I3RSh26p9UA57iQzeXCMtbVx6JRIpwzIQUWhocWlAglal4byB21S8snFjji270u4atuoAWAVAcFQENrVLqx8JMcu2bxws09MRFC715CUCnAkAu0TK3dn7Sv4chY/oLoGpTzBmGnlEZGOMzj30QuClDp1T6oBz3Ehm8uf6IK3PLBaFw9qlaVBgEN0GSp40tQ/bslLruIEJUpIagWPygMmcHULbKaw4xiY1oSrlAlYCClVGvKwiNR25eNbNvnxyXq0KN3cYhVLtc11KdcsibSvn5AMFLErcJqE1vUrW8hXszD+D+LPn5bOGiSJBjcxAGDkyxLCoikQzDqlpZKEHHGN2SBSUtwoBWOERw0AA29Uu7XwKJRI1y8IWUYh2cWKABS0rGl1ADnSG3KrYFx91DnZwJ3TkkAtKxSAACuYaAHuSxsNaMDTkQ5sWU1epG6cgUoBN4B56YQzSkyK2wiLpshVQbJQkvzVw/ZSU2UYQkkuHIbiSDQE8i4OcB1129dZF3C7TP2bVSqi0uJXd5kqH5ay0tlBXcULOZKSoluLhAlVBN3DyL2HOOHOP0Ls5aljliFDeQKRoste0pI7QzfG20Q3PX9FkEX6b7N/yyXZyyzDIN0DeVUaqMVtqUO2MuY1Z2JRI410RkjEvTi1JALwDguoTqltFrRxKJEmNSMkWDI4tICFa4byFfQ7szGS1KbPSRLNuDQfKHPtyq0zC1bt0GRUWlsaUCQw7Y0zjLrhAhMSiRjx3lcoW4OLEsMoq8NABAD9ss3VpYhESFMkLSVuE1Ca3qZ7yFapZWcj758UQxMBZSmZiEqEQTdw3kjLfgzirc11D2pCCyVmrDKpu5l3gAKKkdzW5iCCBH9EshCle7g+CVQezBC6mqvOXJ6qmHK5x+T6LRWVtEUpTdw8iPKLVRSFAaIgpI6wlETjcedRMkpd5DNZSUIVv6dIPclVmLQlrAsFgsg4kaLJWGZSfdlbmOxp7EkikQKJEAKSmu2NM4h7nNMRfWaiUXdocE3jmjhZa7woqIXQShPKzhn25dvYPa17Zcxf1x5ETLKQSYIjysmIr5I81fJNn7N8FS1PWMPetRNdgq/lhLXlDTa7eDVgwYJ9SWobKEEKvN3BKqGEq1pH5M0pMitsIi6bIVUGyUJL81cP2UkiBwNihs0bIuEklhgSHoxHAjZl0pEPbCk+1b4oeiitQbgOsfjmVJMKhjZJLduUBZBSAwISGAA/tH4+fxxl9iypTvQ8DlcI7OELTFlmmGKcbqWIXlgKVcmtMwj+Rt7VWkhCznrVCEEmpdLTQEqFQYAGmcR/Lj7eQiELLiblZqzTxdLEBEwaq5IjT+yuKxuxhAuTBqYc3NWSKx1jkxCo88rTY+zTdkJmAw1NVGKDUK1VVTmr6OKh9nyd0R6LmbmgzROERMHBf8ia+7SUw0w7dERdL3RFnqhqo89Wca6g2v2/2z8fP44y+xZUp3oeLJzaKNugJatChMOMHV98n8O9tWooOeIydnmS/mbTaVvla+cR7X8gfj5/HGX2LKlO9DxZe8pmsRsrZw8Fxk5I8l85DMSA7YBt+f8MgUUgEpSFEpSGAA/kD8fP44y+xZUp3oeLFpwaWFVetFH/qyBSP5oT2zh1YK08gjtS2srBk1SSmpxwhyjjB6Sx8v7P5E/Hz+OMvsWVKd6HiwdWrjhn1TdHJLAeUavsoDnEZd8K1vC6x+PcrJqD8ybdgkNWClfIHP/JH4+fxxl9iypTvQ8V4qUNADOIz74j03rI2acXYcgejEHYZzOdIfdrV/Jn4+fxxl9iypTvQ8V7fgLsO5uvYki/G3iPmTPbrzq+X8QS1s1Am2SasygQUn5R5xzj/Jn4+fxxl9iypTvQ8VxkaWVl3hqsjDWQdJwePRT5NsZPjtqDd0WhjRm6Iu5VnARzFBzJ+Hmp/KH4+fxxl9iypTvQ8VpsRfuEkkEFiYcasaAhIYREZVwzWgbqTCIcpRNlGZoZ8PKciGuvx5Ifyp+Pn8cZfYsqU70PFajgTs25UiGtBSfat8UOZNeS3AdY/HoqkmFw1sklu3KAskpAYEJDAAfyp+Pn8cZfYsqU70PFYVDLOk7oj8YM3NBmqcI3xwZTyJr7tJTC1HbofuV5eKvRwqPPVnGuraD9v8sfj5/HGX2LKlO9DxVurRRx0BLVoUJhyx1avLtSfw722aihw+Rk7Psl/M2m0O+Vr5xHtfy5+Pn8cZfYsqU70PFX7zmixGylnHALi5qR5L50GYkNaQ2/P+GQLLQCUpCiUgGb+XPx8/jjL7FlSneh4qmnBlYRV60Mf5BQpH80I7Zw6sFaeQR2pa2UgyeQQmppohyjjB6Sx8v7PyA/Hz+OMvsWVKd6HipdWrja/qm6OQWA8o1fZQHOMu+FS3iK2gj3LFCg/M2/YJDVgpXyAG1+Qn4+fxxl9iypTvQ8VArWoAAAwiM++ZwkVWSs04FMMLV0Yg7DObzpD7tavyI/Hz+OMvsWVKd6HioI4CrDubjyIovx14j5kz2/Or5QDtS1s3Am2SasygQUj5R1iOcfyI/Hz+OMvsWVKd6HinMjAlZd6crIQxkGFTg8eiFNW2MnRq0xu6LQRkzdMYcqwiChzFhzJ+HzfkZ+Pn8cZfYsqU70PFMbEog5SSQQWJhxqxoCEgFREZVw0WhbKTCWClEWUZGhtV5TgQ1/Hsh+SH4+fxxl9iypTvQ8UyeBWzjlSIWyFJ9q3pQ9mvJbgOsfj0RkmGQ5sklu3LAskpAYEJDAAfkh+Pn8cZfYsqU70PFKTCbNk7otBGDNzQdqnCN8cAmDzJr7tOeUQnLbofOFZeKPRwqcHqzjXVtB+Sn4+fxxl9iypTvQ8Ujq0ccdAS1aFCYcsfgDnHMEn8O1tmoodP0ZOAMl/M2e0PlV8oj2vyY/Hz+OMvsWVKd6Hik96bVQqsnZtwC4qanov3QZiudIbfn1pkCy0gCQCgAG1+TH4+fxxl9iypTvQ8UbTgvsIutoY/yC1JH8zb9s4dWCtPII7UtbKQVH1ZCfrDRDlHGD0ljzj+z8nPx8/jjL7FlSneh4onVq40v6shP1ZQDyjjB6KA5xl3wo28RW0Me5a0qD8zb9gkNWClfIAbX5Qfj5/HGX2LKlO9DxQitagAACoiO1PvrcpFVk7NuBRCi1dF+6DObzpD7tavyk/Hz+OMvsWVKd6HihI4CbEOhQ6foykeeI+Zs9sPKr5QDtS1s5A2wEtWhQFko+Uecc4/lJ+Pn8cZfYsqU70PFAuLZHdD49WQhbIMKnB6uiFNW2MnRe0h26LQRkzdMYdKwjeHCBYcya+7Xm/Kj8fP44y+xZUp3oeJ86JxFykkhuWJhxqxoCEhhEZVw1WibKRC2QqIsoyNDarynAhrH49EPys/Hz+OMvsWVKd6HifTwL2ecqTCmKkn2relDtV5LcB1j8eiMlQ2HtkkkEFgWSUgKAhIBQAD8rPx8/jjL7FlSneh4niYNZkrdFoIyZuaDtk4RvDnMHmTX3ac8og4G5d6erLxR6OFTg8ekNdW0H5Yfj5/HGX2LKlO9DxOurSR1yBTVoUJhq/kDWI5gk/h1tu2uO4gi5Ama/mTPa86vlEe1+Wn4+fxxl9iypTvQ8TvvXbKFVkrNOAVEzE9GIOwzFc6Q+/WmQQhIAABgAPy0/Hz+OMvsWVKd6HicacFlg11tBHuQlaR/M2/bOHVgrTyCO1LWykER9W3RyzRDlHL7Sx5x/Lj8fP44y+xZUp3oeJt1auNK5BCfqigHlHGD0UBzj+2XfCdbtN60Mf5ZqVB+aEdgkNWClfIAbX5efj5/HGX2LKlO9DxNCYYoEpSFRERzT773SRGylm3AohBSg5L90Gc7nSG15vxegD8fP44y+xZUp3oeJojgJsS6FDl8jKWgeo+Zs9sN8r5QDtS1s5A2oEtWhQFkoDVr8u36APx8/jjL7FlSneh4mVRRJO6H7heQhTIMKjz1Zgpq2x/bJsUtGduiPxgzdMZdKwjfHDkw5k192voE/Hz+OMvsWVKd6HiYOicScpJbtyhMONWOBCQCojKuGu0jZSIazFRFlGJoZk1opwIax+PRD0Efj5/HGX2LKlO9DxMJ4GbPuVJhEPUk+1b0oc+HktgHXX48kZKh0PbpJIILAskpAUBCQwAAegj8fP44y+xZUp3oeJciB2XK3RaGNGbnhDZOcFDnNHmT8PNWS4Kg3LvDVZaJvR6Tg8ekquraD0Gfj5/HGX2LKlO9DxLOrSx1zkmrMoVmq+QOccwS44dLcNrj2IouQRmv5kz2vOr5fxehD8fP44y+xZUp3oeJb3uN1XrJWacXoiYHRiDsMxfOkPv1pkEITQAzAHoQ/Hz+OMvsWVKd6HiVacFVgzKx+PcnKJH8zbds4dWCtPPqCWtlIIX9U3RyzBDlGr7Sx5xH0Kfj5/HGX2LKlO9DxKOrVRlXIJTQokB5Rxg9FAeX9su+Eu3Sb1oo/8AWHgoPzQjsEhqwUr5ADa9DH4+fxxl9iypTvQ8SYmmrBKUhVSlDgAJ9+jxAjZWzh4ogxKg5L50Gc4daQ2vN+L0Ofj5/HGX2LKlO9DxJkcBFinQoPeoyloXqPmbTbTvlfKAdqW1nYG1Alq0KAsksNX37foc/Hz+OMvsWVKd6HiSVEkE7oiDleQhLJOFR56swU1BnH9smxG0J26I9FzN0xl2rCIrHDc8ia+7X0Qfj5/HGX2LKlO9DxInRSJuUkt25QmHGrHAhIYRGV8NtpWykQ5qKiLKMTQ6KMynAhrH49FPok/Hz+OMvsWVKd6HiRDgbgLhSYPDVpOtW8KHpUHktgHXX48kZKh7BukoggsEElICgISGAAD0Sfj5/HGX2LKlO9DxIEQCyxWXtDGjNzwhunOkRzmjzJ+HmrJcEKNy7sxWWiTwek4PHpK+QPRR+Pn8cZfYsqU70PEe6tLHXOSasyhWar5A5xHAEuOHO3La6+iaLkFZr+ZM+zTnUHw/iH0Wfj5/HGX2LKlO9DxH+oCRvWRsy5vP1h0Yg7DMXzpT9/tJm6kKAGYA9Fn4+fxxl9iypTvQ8RzTgnsGZ/f0e5ImJH8ybds4dWCtPPt0lrZSBl0JbI5SxDlGr7Sx5xH0Yfj5/HGX2LKlO9DxGubVRgapJChJIDyjjR6KA8v3jLvhIt0F60Uf+scXg/NSewQGrBSvkANr0afj5/HGX2LKlO9DxGCaasEpSFVKUOAAn38PUCNlrOniXBSVhyXrkM54htgG15vxejj8fP44y+xZUp3oeIwngIsW6FBrtGVtE9L+aNPZ3ytXOAdqW1noI1Alq0KAsksNoPv9HH4+fxxl9iypTvQ8RYxAojdERdr3PCWSQqo89WbBqDb9zbk19Hz90x6LGbpjLtQ1FRg9iupNfdr6PPx8/jjL7FlSneh4ijorE3SSW7YoTDzVjgQkMIjK+G+0zVSGDe8RZRiaHQLzC4EPaH45k+kD8fP44y+xZUp3oeIoOB6BOFJgsMWk61TwoemIDyWwDrrn597JTBi3SUSSWCCikBQEJDAAB6QPx8/jjL7FlSneh4iSLO2ULy9oo2ZueEt050iOc0eZPw81ZKgRJmWdLHLRF4PScHj0lfdzekT8fP44y+xZUp3oeIh1aaOuck1aFXzFbY6gDnEcAS44crctrsQiiLsHaL+Ys+zTnUHx5Q+kj8fP44y+xZUp3oeIj1KUN6yNmXNXqw6MReB2OdKfv9oJupCgB6SPx8/jjL7FlSneh4h2vBJYM3+/Y6F1ZqR/Mm3bNHVgrTz7dJa2UgZVCWyMKxDlGr7Sx5xH0mfj5/HGX2LKlO9DxDObUxcagUF0ggB5R5o9FAeX4KjLrhFtyF+0cfHKOrwfmpXYIDVQKV8gBtelD8fP44y+xZUp3oeIVRxxgJQkKqUoaAAT7/HxY+9ezx4lwMhYYHrkM54htgG15vxelT8fP44y+xZUp3oeIUngIsY6FBjpGVtI+L+aNPY3yvlAO1Laz8EagS1aFAWSWG0AfL6VPx8/jjL7FlSneh4hBfNyN0RJ4vc8IYpCqjz1ZsGoNv3NuTHcdP3THYsZumNPBGoqMHDcrqTX4fSx+Pn8cZfYsqU70PEGfFoo6SS2bFCYeascCUhnGV8OFp2qkMibxFlGJofoy8wniHtD8cyfS5+Pn8cZfYsqU70PEGHBBAz1BBIUtJ1qnZQ9NQDyWwD5Qw8+9ktiyISUSSWCCikBQEJDAAB6XPx8/jjL7FlSneh4gm9mrJF5e0UcM3PCiE50azR5k/HAAyVAG5mWcKHKxB4PScHj0lfdzemD8fP44y+xZUp3oeIF1aeOuMm1aFXzB2x1JDnEcAS44cLdN7sRiqLsJaK+Ys+yAc6g+PKH0yfj5/HGX2LKlO9DxA+qSxv2Qsy5q7UHQiLwOxzpT8ekE0APTJ+Pn8cZfYsqU70PEA14IrBm/wB+R0KGnJ+ZNe2aOrBWnn26S1srAiqENi6Xh6Riu0secR9NH4+fxxl9iypTvQ8P3NqYtysmF1uQA8o80eigPjmqMuuEK3HLtHHxyrsVB+bFdkgNVMFfMHZ9Nn4+fxxl9iypTvQ8PlHHGAhCE1UpQ0AAn9YD8tXvYs+eJcBIWGB44DOeIag2vN+L04fj5/HGX2LKlO9Dw+J4CLGuhQpwgDbSvi/mrX2N8r5Q1jLaAQVqBLVoUBZJadoA9OH4+fxxl9iypTvQ8Pd2NiN0xN6ZueEMQConnjmwag2/c25Mcxs/dMcipm6Y08Eais0cN2upNfhHb9On4+fxxl9iypTvQ8PD4vFXSSGzYoTDzV5kpDOMmcOVqWqkMyrxFlWBv7srMJ4h7Q/fqT6ePx8/jjL7FlSneh4eBwRwU9QQKEmJOtS7KH9IoB5LYB8ufn3slsmZCSiSUAgotAUBKQwAAenj8fP44y+xZUp3oeHbey9kUZe0ccXueFEp/d+0cOoE/HAAyTZ9qvLHqHKv3Y9JwePSWPycwenz8fP44y+xZUp3oeHTq08ecZNq0KvrHbHUkOcRwBLnhvt03uxOLIuwtqr5iz7IBzqD48ofAA/Hz+OMvsWVKd6Hh16uQN+yFmHNXAh0Ii8Ds86E/HpBNA8AD8fP44y+xZUp3oeHLXgfsGb/AH3HAoeen5i17Zo6sFaefbpLSysCKukNS6XhzmK21jziPgCfj5/HGX2LKlO9Dw4cWoivKyYXWzcB5R5o9FAfHNUZdW/tvy7Rx8cq9FQfmxfZIDVTBXzB2fAI/Hz+OMvsWVKd6Hhuo88xKEITeWtQ0AA1z+sSIFq97MAOEuz7dYYHbgOk4ENQbXm1K8Az8fP44y+xZUp3oeG5PARY50ovLpA20z4v5q1/y98r5Q1jLaAwZqklq0KAsgpO0AeAZ+Pn8cZfYsqU70PDbdLQjdMVfGbng7EAqJx45sGoP2bcrOjJ+6Y3FDN0xp4I1FZo9mupNfhHb8BD8fP44y+xZUp3oeGp8YirpJDZsUJh5q8yUhnGTOHO1TVRbVF4iyrA390TmE8Q9pX3/h8BT8fP44y+xZUp3oeGv6poMeoIDCDEnWodFj+lWA8lsA+XP5B9mS2bMhJRRSAQUWgKAlIZgDwFPx8/jjL7FlSneh4aN7J2PRlrRx1eQhZKf3XtHDqBPxwAMk2eZrypw/Wv3Y9JwcPSWPycweAx+Pn8cZfYsqU70PDN1aiPOMm2aFX161akhziOCXPDbbtvdikXRSGNVfMWfZSHOIfHCPgOfj5/HGX2LKlO9Dwz3Gnl2Psw5+uHsRF6G1zoT8elNA8Bz8fP44y+xZUp3oeGTXgdsGd/fUcT/WD0/MWnbMHVUK08+3SWllYETdIal0qOcxW2secRw+BB+Pn8cZfYsqU70PDFxaeKcsUchq3AcJ5w9FAfHNWXVvLb/WWjj6ss+UoPzcvskBqpg+wOz4En4+fxxl9iypTvQ8MFOHBqUIQkVLWsaAkNc/rHiRSve1ATlFWebmBgdHh0nAhqDa82ofAo/Hz+OMvsWVKd6HhgVwEWPdKLA1IHWnfF/Nm3+XvlfKG0Iy3gUGapIatSgLIKTtAHgUfj5/HGX2LKlO9Dwvy7EjdMWfmbmg7IAqJx45sGoPuDbla4ufumNRMzdMaeiNRMOHs11BX4R2/As/Hz+OMvsWVKd6HhcfGYs6SQ2bFCYeavMlISZw6WraqLbgCiLKsDf3JOYThD2lff+HwMPx8/jjL7FlSneh4XfqphBygs/BjUnWndFj+mMAeS2AfLn8g+zJbRoSksopAILLQFASkMwB4GH4+fxxl9iypTvQ8LW1kLHJy1o46vIQwpP7oO0cOoE/HMMkWcZKypv6R86HpODh6Sx+OYA8DT8fP44y+xZUp3oeFjq1EePybZoVeVrUO0kOcRwS54a7dkUisYRSHNVfMWfZSHOIfHCPgcfj5/HGX2LKlO9DwsyAcux9mHP1nsRJ6G1zoT8en4Hn4+fxxl9iypTvQ8K2vA3YM7++Y2n+tOE/MWnbMHUIhX/wCdJaWWgRNxu1LugI51q21DziOHwPPx8/jjL7FlSneh4VOLTRLlqTyGjYB5R5w9FAfHNWXVuba/WWkjyss/WoP0COyQGoA/Z2Q8ED8fP44y+xZUp3oeFK3Lg1KCy0ipa1jQEgG3P6y4mUr3twI5RVnGxgYHJwdJwIfB5tQ+CJ+Pn8cZfYsqU70PCkrgJsg6UWgxIHWnfFfN23+VvlYPdDaEZbwODtUkNWpQFkFJ7KQ8ET8fP44y+xZUp3oeFAGw8jdMXiBm5oMyAKiccPNqD7g25UMVP3TGYkZumNPRGomnDtV1BX4R2/BI/Hz+OMvsWVKd6HhO4jUXdJIbNShMPNXmSkJM4dbWNVFkUEmyzA39wR/nU9pX37V3wTPx8/jjL7FlSneh4T/qshJyve9BTUm2mdFjgPNAeS2AfKGHyD7ISho1JSWUUgElloCgJSGYA8Ez8fP44y+xZUp3oeEzaxtjU5W0ceXkIaWn9yHaOHUAft2hkizbBWUM/SPXQ9JwcPSWPxzAHgofj5/HGX2LKlO9Dwld2pjx9xs0LvK1qHaSHOI4Jc8NNuyKRaMp/qDZXzFn2UBqEfjhEfBU/Hz+OMvsWVKd6HhLc6dj7MOcPsRJ6HwoT8en4LH4+fxxl9iypTvQ8JGvAzYM+kYjSf644T8xadpY6hH44RCWlloCRcbtC7oVzrHbUPOI4fBY/Hz+OMvsWVKd6HhG4tLEQvrTyGjYBwuDh6KA+OYBlzba2g5W0keVloitX7hPZJDUAfs2g8Fz8fP44y+xZUp3oeES3Lk1JZZaRUYtY0BIBnEZ/WdFCle9yBmqKs22MDA4OAeU5EPKGDzeyPgwfj5/HGX2LKlO9DwiK4CbJOlFlqADrUPyvm7f/K3yvlDarLeCQhqkhq1KAsgpPZSHgwfj5/HGX2LKlO9DwhBUNI3TGIiZuaDMgComnDt01BX4A25UESP3TGIiZumMvRGomnDtV1BX4R2/Bk/Hz+OMvsWVKd6HhA4jcXdJIbNShMPNX2UhJvDta1qosoQEmy7A35u3/wA3fK+Udq74NH4+fxxl9iypTvQ9OoJtJamHQ9ZqaloevUFCoNYXhwzcRwkQER1BFydKUumbhBpSwqgwpd5KvOH0DD4tbuFknpGiylPE3kjz6pCIQCLtnpA/vmp6TE+6H0rduz0FFFIFZhhiqJSkM4iO1K21m7Vw2IGFpvGIZPkGikNY3RlUTjkUbs2yKX3Do4C0JqNAwjgn1hZ6NNHxALuCczcJMTe1VTPrC0EZasiM2VdnpLT9shD4PbqFnnqGiCUvE3lDzBtyY+fuSySCSxWccau6lCQwiIiOYJ/nKgHXBOlP85UA64J0pTE4HFG7xsutxw1OAxCqYBwpwfQMSj0WbMm4CACe7PSWgBHnVPrCz0aaPiAXcE5m4SYm9qqnbn3vPbXwsl+K0oBia/LSdeVS6FwRrUahTyyZEos/Jatygqae4NBCEBziOaT4nB7Uw502aBV04bPULQSFK8oQGicGuf5yoB1wTpSlnDLeQZwcsaIKIihSlKHyAqVxSNRIho2KplHDk4EITUaBURwBhlUfRbOFCwQdklvQiJeSSZnu360rhDBP85UA64J0p/nKgHXBOlLd5G7Vw1mU7TeamunyC0nBgwpER5WcM2uf5yoB1wTpT6ugFs4U+cXRVkGkQLMXTXRI/T+q+FHK97sENSbaVyWOBwaA8lsA+XP5B9kJTBYlbGFMlkgCAa7qQAlgGAAuh0Z3dZyNtHxOYTGjhJgB7kqicdirZk2QIApw7PSWgK5sKsEqeWcjrN+ShdxZrJyk1IK1VSOeSzLS2iYw9JoiBSnztBV+mq8OGS4hDnZTgg5F4o4lYKStOsBDP9C4pG4m3Zti6ZRw6OAtCajQKiODOM/zlQDrgnSn+cqAdcE6Ut3kUtnCmxTwvKNDT4gWhJyfaSIjygw7UodNTkmFmJBRZiFVBQDmEBkLPv7XQwh+pSUgyOflpNEVdELgjXDUKSgm0lqYdD1mhUpL16goVhzXhwyDos5KilIvJMBWAU66zuV1whwcF1oIA/QNPLQcEpiMFibd23V0T2pwLQPnD6fWMfi7Zk3BQJE92ektFdVVT/OVAOuCdKRcQGNtHqE9JbRykwA/0j9CoZHLbQlm5RS+3dREstaa4QwCNZqH0DD4xbqFkHpGiyVPE3k+UNqd32ejTV8T/mtHCTA+yQf2ijbRgQpdwDnjhJSRVqqrbwDP85UA64J0pLhsKt5BnLg0aFEN4mUtax5gBWH04fj5/HGX2LKlO9D07A8QM48tn7e1MWKcOGqDKrEtSEiKa5rofDKuCuPPb7N27BscWChuX1gGSNTqrVPmVzS24OrNO1knvycq/OKGiskIilKAH8QgqvMHPJLy3kbiCX55QLW3ZKQhJFeyN5KrwhLV7BYoY6hzpN9N4LoOigHllLDNeDXzgPNLeMMDLxDohBxKtaVBUPojv8Hc/wBEqWttWBRiyG5oFPUpzGFrrVHlEEiIc6eaXkZhTkDmzrchpBie0kTUCExGPxFVCGT9yecIeykpAjLyMWli5jdg1C8aKOUBCBHkElhmrgHDzCOGXEUsDGIgt61KEwGrxSVgfTshdSFFTGOCO2MQOMMTDllkur31otlhk1YR201Cgj7QapiVroVHIsa4ZFpUWW4NLFA1WlOGiA1y8jkfi0RINbvxIQlmtAJFNxKu0kdckWRgzo85u3UsUmORAVjeUKtoA1/RGbPpLvGGslLbh/6iOWj/AJkhMdswtf6FyU5LTv0ilXET7sx/hNhw1JZWhQgs3VhXkvsJko9mZyI4e2AvD2B+u/8AgCYs8MLobFIW+dr8mSUlP/KkB88xdNoYk+b+rwIyW41oCt/KVreSPshKLV2dj702jtJRpL0UDW9XCkUgGqXD6NHLNOLSgjLLzmJQ8QlI+5g80xGysbduSSFWmUZfaqSCqpJJ9oBllGYBFYgeY5fZFaXi0CABcUPZSGqYZa2KRyLFHvSRUYgg0u4HKEMFUDqmx8GbLUotoU4JLUvOIJSQGH3JhNpHsfjCDn8NIcGoKNKugpaAUNKl5sMhamCRmJnHpJUVcdGFimit6gPobWKsWGVtJHlZGHFp/cJ7Rw6gD9u0Mw7gssU9UiIxNKjolEk4DFe2uu0KhwBqSnzy3j3CBGH6HT0oDUtGakoyKVYQvCpI1V7lJY2isjGjT2TmuRWYFMoACF4k0AwDtfJSkrtLDv0L4GhxYDnC8tI080lNYutRcIjdCTlr6KFgNEmeYcA8yuabP40fxUTZz+EE8X6HVjow5PJbu7mUMbCALC6tKwpUBDOmUWmgUYiR5yn6CLjswsU0FKh7KA1SztfGY1FCXDhZoLLbGFggLpik7aB1TZCzLA0xZLCGmkFLNELwgnJhhpMFw/8A2lv/AEaZa/xaGfAVMBxI3jhNl7OQ5wsoiKNQF4pA0vpLLLogeYb9f8MsI49jj5y4fNEGmHtHKQQWoQwpALo5s2HVK2bNg4cWcONUU4d30gg0u7VBl2uBQDT7fpO/iBHwjJVq41GYmQeY4MLFDUwsEckedAyzJs7GzDywyRyRHAJpK1CCi1gGfMP2DJjx0aCCikCsxasyUhhEZtFwmIbqFsU6SY5UP7pBi7hSfcAA80wqJmm3nBBW5Xeu+Xyaj5Quq/xS14PbMu1kOH5OVfHlDRYE1upQA7V4QVXyc8kvbeRuIJfnlAtbdkpCEkV7I3kqvCEto1wZN38YYqopeQK6aK8ok0Awefz4JZGXRC9GyRooMIfVGzD7YxiNxUlw7E3KFtjCwQF01aApVAjmTLO1cNjsXMPZG5QtB5pV0R56ID04fj5/HGX2LKlO9D07A8QM48w3ECeIEtGkNwmpfw8oRR7fI++Wj+Kh/VrjM3lf5YKoP2pVN5I1AcwhNnmYiG6Mq4WAVwgiiPl+CbOkuwEFhCCMA7QXQp9n0R3+Duf6JU2wsnEqBuhq2yBtP0RoCbdX7v2Vm0nAda+pbtg7LUwSsdThOUL/APjDyqm0xbQBvAe4UNPZBJQq+wBmOskiG6EvSlrw4bgpEA+0FSo45YJSkKqUocABL55DkCDcIe4UPMgTEUD4Jj3/AGC/6ZExT+ND/RF/2LWQsfqyQhr1TVA6gRugr/lTTzzaWLLKqe4di7KX+Bvd+433Z4PrEsV33SUGErKr2soBJX2B9sxSBMg+pZWaPIK3qW4gHwTEg4J42pmJQFbuuu8lerfueXMqYcbwyRB5EYapx9WhEUvJFQZw27qqbYpk5xZBjuaHLYNFNW450BuguoDrGtajrmIfx83+hJmE/wAX/wDKXMAxZX9IqbM793/5Mw2OQ3hNQ3bvGJRxBG6jwyaFIAQTg1S+f2rtkmJluW4IKLA4xVwb1a8uXdqY8fcbtC7w61jtJDnEcEuuGe3hFIxGk/1Jsr5i07KA1CPxwiMw524QKiVQYsE89DTah9v2yU7ZrSok0sFlKTmFIhgmEM1iG6FxUVlhXDcAtV77VJliW7AbwgUoK+yLqqfsEJNNhze9FIZFXB7GgYTAuovlecPtAJs9B4ofeicHcmkuBVnMLupuL+yg84c82c/hBPF+kr+ME8QyYX/3nH9MubO4u4+FEs40HCKkvdbUs7J+qq3byQGlcrzzCbGqiu7dzRhgrdAE5O9eUWrNUdcwHEjeOEwuAWoOyIoZEmNXJawBZS8mAVCucNYSp3wdcJKNYXDjWi1f6ah9stuDbhXMW5LPclt17pBImEivAlYGB004Qz1wfSd/ECPhGS2vBnCFnQrLLyZgNCl8uvKwqkm3fDIUookk1Jhu6Fovn3OiWlCOinXml00INuuIssGZVPZHCZ/ygIf4pi9kLW2rQ3iMcyuXSLE9eSwXSsKUCGAQv+eYpYRybyXRQO2oD7aeSv3QFP8Aolk/iwf1bItDcP8AlgsQV8CpiDixg34iLFaoaKbo1Mu8npYPdwS3G2UT3Fuu9ue+zaKv3aV6KR1h7swl24VUw2JNlrGmcRINllaez/CEli0c5TJNRcHBcumKSPRwZwEZLtFaS3qYg1SQYgWwHmqqIhgHlYPTh+Pn8cZfYsqU70PTsGOs3ZWIxBBTIwDFsWKzQSN7MN0MElQZhwXOCMkSkss4LOOLwAAU7WD7JHhT4Ui1ocpWoxs3cLBRphys5q9VKjQM9dVJJitnrgRiHAORQsaA4LHOXXaGubaz66yXY60VhFuVNEZJst80NSYCQwAFQ6Yah+2S7Z8JjA5lDEXcoJpIlVKDCBRKRw0H2uccIjKSCSwShCaJSkMAB9EZaNCFmmmwpwksstNVKUJaqAAbYzH1WlsxEIeBxTfJC+ZLKv0EytLwYZb8IFjYKe7dKoREmzMgVrX7BlE4R9kf8MuYFayz7lqo+In5Rq/bKLFZakIDMoMw4ZNtTwesDYhCzKglaCRNSJQjXJnJThCmDlfbtSuxdnbCmNgdpyboWTUxS1JHOm8OBCdfwya5jQoVF4jdF1cGoEpDolgO3nw/smNQyDw8905NJLyTdsUK1r+tRmAMIzEWlo4C8h5q4sK0FPWqilKTkkYaKDN/YYWpslZt++3UxEl36vaLNuqQOdV0MFUqp/hmGWLibZRQmwm68JWmgpUaAqWkQ11WMsHFqbJxFqzhazDhPdMjEFqUity6pQUHliA+aY4zZt1mnGwdygootN5S1CUqgAG2M2hG0tmYhDsslrkd3M1lX6ZWtLwBXOHuywKs3BXT80iLJUYQzIUYsE5NYVonDTN7smWXCy0UTEyEIJGHmQ8wDlCDtKuSilVBdw1Dn1S+Y2jgbxgcqNmLSS9bKKUKciSFaKDNgH3JhjWzkBexA1EUvLLZNVGqSnJqwiCQmCQ2Lw85q4KbqA1u4KFC0fWKzgOEJs8FmrNv4hkVOstuFms25XJUrdAaZh9yWVnWHBGeJDBoW3JE2zjsVClCQSFcOfBLGC224OFsIYdlN1Oxgjgq5QtQhyljQOUAB55r07H2Yc/4Ik9D4UJ+PT+gsIWtCIrD1KWxUZgAwB6RYjtVoHnCUWJtDYUxwW0C413a2MBSE+yC04Fp1fDJEftvDzYdCyqAJqiBKQWVWopJSrCoR14eccwS4szZKBnuBJFsW2ZsiFGKBCFpzJThwAEjD7QQZ0xP9ZmqyDxuotdKJw0VK45Yay718xilTlFw9ms3c5vbAQSGABzh5RDamAw+IszW55MLKSaScWKVoVdzCA5vpLYWegrt8eEVKUJLNuo1V26vDRO1MOhkchbhm5QaffbuiVFrTU1QhgVhmBLs1ZeIxACSDwNFiyWbcqKKVuhgmEtXRKizC4YQkwtaaCkQLCoCEtY/D7IxM9gmJQ5SnpLAxRQAnJ3hvgFMFBrMFOs3ZaIxBBTQ0DVMWSzQQN4M90MEwKIWfaiqKQhklK2a+So1AoTeTh7QCnN5ZIspabg2McnsygJKMPKNJMoGALwXRqPuS34ULdQJcOYtjyzhyhIlgoC8KCy0qwjhDCPl8n0mw6Awh0+cC+JECGhCjF0rnomW8Oj0JcsnAPDhEh2QotYAKtSvohll4FZSKGQ9mhBYPUsDBIypoheXfpSgBcqO1QZBK7MHKEAwqGInYf8AmlnHbAWMizqDkmlHIFkzNcAkpQXDUCoAHD0/dCSYjAbiYvDwHc4LGgHljnLEdodXn11kuxMfsMY63InJtd3NTUmJSGZNQ6adXwz+s+1Vn3Qjl0N2MJbsl30lCChFaS8KgTUAwjhG9zTCIXA4A9eOS3rYTG7VqoxaQAgwBEUpCueW1kIHwTO1tWt/Jqc2edCvlLFY1oIbaphsNjnBYshk4fklvD/e+6RkyhWAKVeFVAoFcI+nD8fP44y+xZUp3oeDrbgXsGfSLxlP9ecp+YtO0sdQiHxqIS0stASLjZoXdTrUO2oecRw+Dp+Pn8cZfYsqU70PTDD+4/WLh+pdCN1ZK4hNKqrdVtiH2yfGyoVuE5s6Ek5rujKUwAIKrQM9dW0MptT6k9YXniCMhunJZwUNa3VezLo8qGbgeMzQA5kLjKcgeisBoHOGbamGk+9X1l6wSaNd25G5cu/gVXpS34RbSiLZuezKOAhA31CoxICBac14fc14JWZZ/gvUY3LHlGGPBEac91HJ+2Qs65hpkMiakioohZuUQdTPdVQMO3Sko4MInYqhZjwgkIl6x7Bt2hlzJ7V7NXak+1xsO3Wos0ssprlsnlBUqnSoNMFRzbUvYiED9XmsnIFrI3VlapFNQVW6nn9yU8FULsVu41Tohvur1jc5RgJHo5Mc17XtSNlPeTu/+rINy/rLJdKuCmTVqn+a/wD41/szEx97Hq31bkfnuWyl+/8AgTSlz7ZeQf8AVrlNyujCcp64peuqEK0yUgB3BiIJ2xTGKj/RSm0dnhWkAXk3Dc7pkr1D9/0kWB95268sBI7q9YZOmUGnRyY5vLMOa+9X1ju8sxVd3ZG5dEPwKrnltayFoyeVqlw2Fd4SDQzoEfjgEJJ4M/edunLHNy92+sLlMrTsZMc1df0sYj73PWO7T1F3N15K5QK16Kqz/Nf/AMa/2ZKafqyu5UwE3vXOao/9mSeC/wB526Mq5bFbu9YXaZW7huZMc17X9B3Bt7zdzZI1wjdnrC/XJV7OTDPTXI2U95O7/wCrINy/rLJdKuCmTVqn+a//AI1/szEx97Hq31bkfnuWyl+/+BNKXPt+g+0kQTlDA+rZtQ6Tg4eigPjmAZPi9smJkYtvaCjqKEoMBANCx6BIqw3cHZAB9wEyg2M8FwltjOiIPVAqnNVFFSXaazR6lFKVcNKMCiyVhnSoNcuYb+rS/udwsu/65peoNK/oZSiM8Hp7ckR5RjeIgaIB5BQn4ZbWjgLsD2jsu+SYHxwDtUlpEjIRu8945yZTXdOS5IBVSq3VZuT/AKpfOkwX1e4YnpSY23VlaoUHJVW6nbBQeaajJkHsdA1RhRSrq3YuMmTX8OARX5cHnlLC2tkzIeWpVBdtj8qCN8mgDTyV8kuuEFk0RESSCijCkFuLqTkrWlICC6D7VZ/mv/41/sy1hf6tLm6XCCr/AK4rdvKpX9DJb6NgYe4ciINGRHTMpnHmAMGHnkIgjgrozr0xfq42TpJq4SWY1eNgDdTE8eUkB7QD2k/SxiXvc9Y7scKLubryVygVr0VVn+a//jX+zIwBLA6HRG4Ky2x6wUk0Az3VbY81J96nvK3f/VUHZf1jkulXBTJq1T/Nf/xr/Zk6FEQ82HxAkvKC1OMBYLRrSrBX3J9dWndK5Y3WzYkKmHq1JD5c0itjwcI3Okf3kQG99iKBKoc1KWwiRaLymDhQDeDWhXa+weaWtnYhYrdLV0Qg1L9L+7ybwgrk5McIU16pAwtQKSoKpENuV8FMGsblklPDCTIl6wpQCwG+q5k+YQz4Z/VH7zvn4NvWHrD8Nb1zJ/LLGHe9L1ju0hRl/d2SuUGlOgqs/WcGFA5oz/sya3hKTWr4hF45i5peu+0kQ6QS2s77zvWO6GIOMt6wyV2q1JpTJq9n7Z/mv/41/sy+h3vT9XbiISZf3dlb9RpToJpMSsz+rnL+rn5zbLet7uUuLFN6mSwZpSmLcHR5JVeUtvEgMUHmFCfhki0tmnuXanhgGlBSO2lQbQh6WPx8/jjL7FlSneh6YKsreUuHsjtymXR/dE1Ud7qr4V8kxTgziptAdCY2w9o4kRFCvOm//qCSv4wTxDJs9wslgo2GRXKku0o20pMFKy/LQErDnDmmysThzhJpDhq4MJNRmWkckIDNln8OIMNJYt2pjxKA6KRb0BY+QcH+KYfZCPtT4WazKuGHFtr5Ro+3yOVUc44JRwoWDt3/AFop0W7XDmKkJCqaVqgQvACtvyjMEt2yC6owoWxi07S0DfQP/Mr/AEzY6CwwaqtAeh2WkN4kE/032Tavg0QIpIWXlGwK1IUCkB/oN+yYrbJYXyGbh07QI5sKsmWHuKr/AIZbPXH6Mps1WvBtAoRn85d9WjJsdsgpYtynIkGCYRcG+CUq+BQTEIzamIFtWiXT5KjTUiIVFSqZpi0IbRxo/cuGa0MyC2yhHLCHIVhTgoOGvNMUjsSbrKbRJwVuJJgUvggFVWHMN6n+H6WO8ZcebO4u4+FEk2OtMfSFWiakGknDgSAmJqWZ7oihX7JZY7Dv/g+n6xAD5Qmz2TQAf1dxmDnRMGHII/8ApTfs/wDppn147QtRTNywPNSWHKFKUlqGnPgn/wCgR/uxP/7ZVF2yVAW6U9OLBecAUChCstnrj9GU2arXg2gUIz+cu+rRk2O2QUsW5TkSDBMIuDfBKVfAoJW6dHJLLLQKjDFjQEgGcRn9aUVJV73YKaoqzLYwMB5oDynIh5Qweb2RlVsbUwNT1mLwt0QhYYDi7gBya4KpH7Uy4stH42poh8SKBLiDMQEsRzKBVBSAhnAay6cWPtUbFWcTFC0mqNQtHJvBVIowbf2S/dRl83bk/wBcDKOTASmt/WMi2axSFu4rukvcO5DULMRh5Q8nMm7X7JLW8SoEGxE5ba97GAOMCph3B2zMFTZkahou6Obtnq8wYP8ABL2wbtYpauzjGSbw5wHlkK8o8kP8cxV0wNFBzlKGqFhtAYoAV/y3pc8IL5mWa9OdiQ0WYiuRQkAqKdQiI/8ALJTdTgti/bmgomIbnvqubaBwhUPumI2PfRv1gLNBYIc5K5yRdIEApUc1aS7glrjTkuDYos9GTaCvkCWWnP5UjLWzkGOcC6dm5MgFsBSF7yzCLUKaLMh+4chXsAYBilCA6qgoPc5pLhcXSZCkiTk1M3LK+UAUpdC4Ahd8oBJ/CDwc22W/KOQYUpuScWostKxBVwaYQpQM/wBMDx8ziTA2sWtJCClohyQOLcPCgFPlARludwdIRuAY4lZW5U0RcAKmiH4cC/NLRw4XdLLatVLUO0F8ZVlrZsVou8pO5lqqHku4ZeWyszDlkQRqc7WA3KJSgy8BZXl5QDT8Ml2KcOVpaEvCmJYJ7CAwmj5a3vslEAg8JIbsy0XEtyy+TT5ZZWmsaUDYo0C35BBQUSWq8KVoD8I0zfjpLO2rIuqoYelQqp+4NoA/81z7ZJtq7MBRkJhZhZ4KHOskLqQ8qqJ/1TGuEiIgK1qVuQgxW2oeWaPE90ZD+PJ4kwPEDOPMPbPocQcWuHlXyzSQUA8gNoZakWbDIsxiBAoKAeiSeAAtHk5SqeaYb/A0f0xsgAuXeb/+cMuX1j1mKQ1MBBwmN8nhEKy5StICHr+K4B3jiXkGicKIUaohW5T8mF8kynJUA+WYzZFRgiSY2S7LT7KkqBCvdvJ/0+lj8fP44y+xZUp3oel4paswQqzaKEkB2zBwID/UIS5tpYuw5kYNcFqIMcmw849KREQUrCWIcrNLbhRtLZFcIfi4KNLTuI0hBqirv+ZWuAArMPjkPXeIeRBscSrWlRaxCW9lXl1KzFuFtDhD9EcBy7qvkHmEZZWBtISpJlnnDkpAGdJF5Sal+ZSR92bLO4/Bnrop9CiSwFolIgkQJRgG8IZ6/YMtrXNLFNElvycoCmn1C0K2wVkhpeAcA88w9nwfxg41SFEHloFYCYUpSxDJDTPUPsXMRUWXeNhwpelf4Ol/yCubCQM9IiiANKGVzVKWaakfcyQSy4QWaR/rcGXWnaMyZhX/AOuYjas0ui4i9Aosf/TKDSUr3JaNnKLxZjdolaR2wFQzsJY/++vSlcJsdDSWjdZwmmFErEarEACuEdQBMQszaQsxTVbt6tQFGXRqlSqYZiFq7NC9JdMUoWkDHF9KwFYJEBqHPJiI6/McmQ+IqblGmqqrJ3EKABHb6Q+b6WO8ZcebO4u4+FEweKwtveikIhBJza6GE0vJJvl/KHOHPNn4zGlXnKXbEgw2v6S4pKQUPPQMP9izuLuPhRMF/hLf+jTJDN4Qg0o1/DkGlmJqlaRAuoCE/wA20C6qK+6XLRqSksopw/SWWgKAlIXqAEtGzlF4sxu0StI7YCoZ2Esf/fXpSuE2OhpLRus4TTCiViNViABXCOoAkrgKsm6UWTQDrUvyv3BH+TvlfdtXpbwWENUkNmpQFkFIzJSEq4HrYWTWtYPlN8rE25SiL4VujhGvKwUwdoJcu2rAYKYgpS91t3CrhdArVSVCKae5MZgGVWpjuRJ93spNvXfNUBH/AEzELKxGImtSxNdG5UlICPJXzyk6JWlibktI1EkLiL3MI0lw/IaoIYwiHiJRCMAXUJwJD4JdcI9lrHLjTwwTQONUwOOQgwwaqH6sQorP7stuEO1djlwV2jJpKNQwOJQtZY1SP1gjVX3SZaODF3hW0IiAFp2rogJgf4Qv+5LqxJjlKXrN2o4spSsKyl0wh5FVr5QkqJC1LdvHB4IbsRPuCoO0rMOAPlmJ2wfwUGAuwRkyANv8kHSE1rQM9JexO2NnmztyXF1lIMOMUAgjJFDTAOsRkiNwayrMh02XfIOScqqR/wBUosNbOzTt0W7boMUvIFrIUhShDCChw0oO1O6yLLlN8si8W5hZ4lhQdsAAbn2T70LORdTtnupw1OWnMcUlCh5VPZEA84fTA8fM4kwy1Tu1b4kx81A1ZRZSKJkyIQbdDp8ai4p48UAqSn2UgAAAfDLVmf0DWjVC6ahUISsogqIkrFPJNS9rdHXhCYlYA+JLMYAyMOLJUPJQagxIVTqqChr5pRa96Qvchj4p8lSe2UoKGU89+SotC3pbhsci+UeUuqVJ11llZSx5oOQISWxLNLG8lZorEVKDmCtP8Iy6saf+gcsFNqj2eTQB82ebQcETxCkGuIuUK0+xcrlQ/wBRZX2zCYAYVdP3PlnYbeVXylB5q080h/Hk8SYHiBnHmHuX8Tbkloh5V8w04EgHIDbGWzizoicz9ZEXDQ2ySAAVr8g3VU8oTDf4Gj+mNkBGxTHN/nr0pOZ2NhJDNB6gWcglYjeENvCMuVLUAB6/iuEd44l7GIjFiEnJbq3I3yoXzjKclIB5fcmM2uWWIEobJaFq9pSlAtXuXU/6vSx+Pn8cZfYsqU70PS5VlyLT+rCgdAcerceVytAGiemmmEa+YJa2PaO90ZAVKNc5K5lVqUI1pUaavNJEENi24DWzoDiXW58rTAICml4M9de1LHgmeW5ruB3lS4h6tzoC/RFzKfjz12pa2N9bbt3Mswd0ZDJ3ryxV0ajr1z77GNpvVRxpIJdpBjlQOUGZfTTQaUDzS24O7SCo8ls1KLLclhcWlZaLoGJz0H3c9JMRYzhUAhuYOHCaQofKCBGsl2vtfHxi78kzKEIyd0tBntjURFY+5J8Mel3iXBKizU60qCgybahdrfWSls1EFl7gyVyqkjerfVXNTzzDkjaH1cbD1GUN3Jlb6V3cHST7ITD7HNHGWSyJuidcu5RQiKlKphpURGRtZ79twf1ZBWQ9W5Xo1w1yidc/zo/8E/3pexX33esd2NwKubgyN2iq16aqydwj+/LdWWW4VuP1fcplK9rKDmrqmIWQPdi3B8RcA8EXrg1qA028IS9hQ2sTEm7s1JqU+r8iJa6UHDfVWoU9z6SLfe/LceRAkNyer8pXJjXpZQM/kmHOvfX6t3AWYmm4ctfvCH400zSyguXyu5GhZOUu0vXUgFabWaQtxBrW7ibhEkO0w31deBIgoFCkFZQMAjXawV/sQ5176/Vu4CzE03Dlr94Q/GmmaWUFy+V3I0LJyl2l66kArTazSTwoe/Lc+Sctjdw+r71cldwX8oGe7q+g7hK9+W6csa4XuL1fcpla9vKDmrqkbWe/bcH9WQVkPVuV6NcNconXP86P/BP96XcUhdpvXcZjxaWMGhwQ/Jio690umqoB9wbciXED90xeIGbpjL0RqJpw8+oPvHb+j3xMomMNilwEmnAVfQeAZrycGHar8MhCYxwsJUwD91lDzAAN4NAlcMgilnHuFAp49O6Rohm8gBhoHPJ9v/fluvLAd/VPV+TplBr0soObyfQZY9raL1ag85CnB25crfQka3aXk9q6PmlNlm0Q3WsXCznDrI5PKKH8NRpyQSGfakbLOIjuNYOEHEOshlMmoPw1CvJFQZ9uU2Me2gCKFlHLEkwWmSuoVhuUvKrhvD55VHeDi0/qoVLvg0NQN0sfwLThSHNhlMT4R7cC9QA8shreFRvMJi8IB5vclxwcw5yiGtzSSiiVlt74EpQtKgAE1D2aZ5/nR/4J/vT/ADo/8E/3pJbRM5bV41ruR+SmoornSIdpPNIwmG8K6C2A4Mmk09ACG8DBK4yt+qIxQwu5upZdxJSdsEJw+78H0sYb74/V243CjL+48tfqFKdNNJh9k93bp3A2ArL5K5f56VGnu/QRbv35bjyKCU7l9X5StxVellA+D6F26hduMqSYJwLYLhmctY1u38pnDBhptSmF2gLWg0kRU0eE/pCR+UB2wlcPhfCQ33EseUlSTUXvKgKh9sjGjHiolFVIug8MLupKAc4IThp5a+59CuEJdpck2NfFuXEK3BXKCFLwX7/aEB2tv6P1ue/L5+Dn1f6v/DS7fynySxiPvt9XbiIUXc3Blr9RrXpppP1nCeIhqCDU/wDOk0+D5V0+PRdOfOaXrvspAOiEtrRe/H1dudiDfI+r8reotSq1yifa+yf50f8Agn+9J1pvfn6wyzBTbI+rslSq0KvVyivY+2Ylab9Y2Q9YvznOR9UXsnfWKrtcqFc8pVFuEQ88qvKQ3hwFKHzitXwSRZqzTICGpAYArUVDtqEdsR9LH4+fxxl9iypTvQ8GXEcjDpJDVqUJh5quykJN4drXNVFoWkSbLsDfm7f/ADd8r5R2qeEJ+Pn8cZfYsqU70PBn9WcMNV724Gck20bkscDk4B5LcB+Hz+yEobNikoLLSCUIQFASAbQeEJ+Pn8cZfYsqU70PBhrYexQZS0keVkYehI/oEdo8dQB+3aGW9mYaN9SeW7ciHKPOHpLH45gDwiPx8/jjL7FlSneh4Lu7Ux0643al3hAM6x2khziOCXXDLbwmkZjaf6o3V8xadgsNQjg/+dfCM/Hz+OMvsWVKd6Hgvlh5dj7MOeR7ESeh8KE/Hp+Eh+Pn8cZfYsqU70PBZtwK2EPpFoyisQcp+Ys+0sdQj8c4S0svASMm2aFXU61DtqHnEcPhIfj5/HGX2LKlO9DwVPtG+TlDf0bJqHScHD0UB8cwDLm2FslZa0cdXl4mar90HZJDUAfHMHhKfj5/HGX2LKlO9DwUW7dnJLKKQKzDFjQEpDOIz+tWLkqCz8GNUVZhqYH6cwB5TkQ8ubyB7PhMfj5/HGX2LKlO9DwUL4C7KOlFtwADrUvyv3JG0SA+0r7vxSRBoS1SQ2alAWQUjMlIeEx+Pn8cZfYsqU70PBNKYSRumNRMzc0FZAFRMOHbpqCvwBtyJL4/dMWfmbpjL0RqJx458OoPvHb8Jz8fP44y+xZUp3oeCTiOxl0khq1KEw81W0kJN4d7XtVFgakSbMMTPmzb/M3yvlHaEPCg/Hz+OMvsWVKd6Hgl+raGmq97UBOSbaJwgcDo8Oi3Aebb8+oJS3blJQWhIJQhAUBIavCg/Hz+OMvsWVKd6Hgi1sJYn6y0ceVkWCUj+bo7R46qYfh7Iy3sxDOWKOW6cCHKPOHpLH45qeFJ+Pn8cZfYsqU70PBB3aqOnXW7UutAzrVtIDnEcEuuGK3hP99RtP8AViFfMWnYLDVUKV++vhUfj5/HGX2LKlO9DwPqM7rVy7H2Yc/VB2Ik9Db50J+PS8Kz8fP44y+xZUp3oeB7bgTsI4pFIwisSdJ+Ys+0oecQ+OEJa2XgLfJtmhV1GtWtQ84jh8Kz8fP44y+xZUp3oeBx1oniMqd+jYtA6Tg4eigPjmCXNrbYLy1o46vLxQ5X7r2SQ1An45g8LD8fP44y+xZUp3oeBpjx2cksopArNMWNASkM4jP62IwSoIBBzFE2XamB+mWA8pyIeXN5A9nwtPx8/jjL7FlSneh4Gl8BllXSi2ybp9qn5X7onOBAD7Svu/FJEHhLVJDZsUBZBSMyUhm8LT8fP44y+xZUp3oeBiCoORumNxQzc0FZAFRMNHtU1BX4A253M8P3TFXxm6Iw+EaiceOfDqD9u34XH4+fxxl9iypTvQ8C3EdjLpJLVoUJh5qtoAk3h3tg1UXlkiVZliZ81bf5m+V8o6w8Lz8fP44y+xZUp3oeBf6uocYr3swA4DLQOEDgdnh0W4DqDb8+pMpIILShCE3UISFASGrwvPx8/jjL7FlSneh4FNbA2I+stHHxyTIEj+bl9o8dVMNPOPZlvZeFcrJhecuBDlHmj0lj8c1PDA/Hz+OMvsWVKd6HgS7tVHTrpDUut0M5itpAc4jgl1wwW8J/vuOBUghXzFr2Cg1bVfNt18MT8fP44y+xZUp3oeBFRnd6+XZCzDmjcOxEXgdrnQn49IfDI/Hz+OMvsWVKd6HgQ24EbCuLsTi6KxR0n5iz7Sh5x+PSCWtmIC3ybZoVcQG2OtQ84jhHwyPx8/jjL7FlSneh4DnWhdoyp4jkmDQOk4PHooD5eYJcWptevLWjji90RU5X7v2SQ1An44ADwzPx8/jjL7FlSneh4DGPXh6SiiUCs0xY0BKQziMjwtxkhQQKEmKJss0ND9KsB5TkQ8oYP+nw0Px8/jjL7FlSneh4DF8BtlnSkNC7p9qn5X7orOBAD7Svu/FJEIhTVJDZsUBZBSMyUhmDw0Px8/jjL7FlSneh4CobwUjdMcihm5oKzAKis0e1TUmvwBtzuR0fumKPTN0Rh8oaieerPh1Bte7t+Gp+Pn8cZfYsqU70PARzHo06SS1aFCYcYraAJO4d7YtVFi4QJVmmJnzVr7e+V8o6w8Nj8fP44y+xZUp3oeAn6vmBivexZ88DI+egcDxwHRbgOoNvz6kykggsEIQmiEpCgAGrw2Px8/jjL7FlSneh4BteD6w/LtHHxyTMEj+bFds8dVArTzj2ZbWWhPKyYXnB4hyjzR6Sx+OageG5+Pn8cZfYsqU70PAJ1aqOm3SGpdboZzFbSA5xGXXC9bwr+/I6FSiVfMWvYKDVtV823Xw4Px8/jjL7FlSneh4A1EZ9aGBfshZhzRqkehEXgdrnQn49IfDk/Hz+OMvsWVKd6HgC34ELCuLsSiyL0Wdp+Ys+0I86g+PKCWtmIE3ybVoVcLDbHWoecRwj4cn4+fxxl9iypTvQ8ADo+5LyzhQ5KHsw6Tg8eikPl5pcWmtaZl7RRxe6IqersaiQ5k/HAAeHR+Pn8cZfYsqU70PT5j56ekoklArNMWNASkMIiMjwvRshQQOFGKJsq0ND9IoB5TkQ8ub/AKfDs/Hz+OMvsWVKd6Hp9HAfZh0pDIm6fat8V+7KzgQA+0PxzKkiEwtqkls2KAsgpAYEpDMHh2fj5/HGX2LKlO9D08W1gZG6Y5FTNzQVmAVFRo9qmpNfgncTg/dMTeGboi75Q1UeerPh1Bte7t+Hh+Pn8cZfYsqU70PTrmPxp0BLVoUJhxitoAk7h3tk1EtblAlWbYmfNGnt75Xyj7Xh6fj5/HGX2LKlO9D077wmJg+9ezx4GR09A4HjkMxADqDb8/4ZSSSWCUJCiUpCgAHh6fj5/HGX2LKlO9D0414O7DDftHHxyTS6P5qV2zx1UCtPII9mW1loQFQKC8eeIco80eksfL8FA8Pj8fP44y+xZUp3oem3Vq44bQlsioIDOYrsoDnEZdcLdvCv79joVQSoPzJr2Cg1YKV823Xw/Px8/jjL7FlSneh6aqIz65NC/ZGzLmjNI9GIvA7fOlPx6Q+IA/Hz+OMvsWVKd6HppvwHWGc3YhFEXou7R8xZ9oR51fHpBLWzMCbZJq0KuFp2x1iPOI4R8QB+Pn8cZfYsqU70PTJsePLyzlY5GHMw6Tg8ein7+aXFo7VmZe0UbM3RFnCuwO0UHMn44KeIE/Hz+OMvsWVKd6Hpgx++cJKJJLFZpqxoCEhhERkeGCON1JgsLWomyrM0OmIDynIhrrm/6fEEfj5/HGX2LKlO9D0wjgQsy6Uhi3un2rfFD0C84NwH2h+OZUkwqGNUkt2xQFkFIDAhIYADxBH4+fxxl9iypTvQ9LlsoCRumOxYzc0FZhhFRg9umpNfgkGBx+6Ii7XuiLPlDVR56s+HUG17u34gz8fP44y+xZUp3oelnNoI26Alq0KEw4wdoPvk7h3tm1FBrtGSs4xM+aNPa3ytfOPteIQ/Hz+OMvsWVKd6Hpb3jMliNlrOngZGzkDgeuQzEBrANvz/AIZAopAJSkKJSkMAB4hD8fP44y+xZUp3oelWvBxYYb1oo+OTbXR/NSe2eOqgVp5BHaltZWDhVJIVOOEOUcaPSWPl+4PEKfj5/HGX2LKlO9D0o6tXHDKEtkYEAPKNX2UBziMuuFi3hf8Af0dC8BSg/Mm3YJDVgpXzbdfEMfj5/HGX2LKlO9D0neUNADOM+vTgvWRsy5oxQPRiLwM5nOlP3e0PiHPx8/jjL7FlSneh6Tb8Bth3N1/E0X4y8R8xZ9qvOr5fxBLWzUCbZJqzKBBSflHnEcI+Ic/Hz+OMvsWVKd6HpI2OGlZd0YrIw1mHScHj0U/fJ9oLVG5e0MbM3RF3Cs6RHMUHMn4eaniIPx8/jjL7FlSneh6RNfvnCSiSCxWaasaAhIYREZHhjjzdSYNDVqJsozNDpYeU5ENdc3/SHiJPx8/jjL7FlSneh6RRwJWacqRD210+1b4oeijOluA+0PxzKkmFwxsklu3KAskpAYEJDAAeIk/Hz+OMvsWVKd6HpAqH2fI3THouZuaDNAwiJg9vyJr8Ephph+6Ig6XuiLPlYVHnqzjXVtB+3xFH4+fxxl9iypTvQ9HubQxt0BLVoUJhxg6vvk7h2to1FBzxGTs8yM+ZtNpW+Vr5x9rxFn4+fxxl9iypTvQ9H+8pmsRsrZ08Fxk5I8l86DMQGtIbfn/DIFFIBKUhRKUhgAPEWfj5/HGX2LKlO9D0c04NrCqvWij/ANWQKR/NCe2eOrBWnkEdqWtlYMmqCU1OOEOUcYPSWPl/Z4jD8fP44y+xZUp3oejXVq44Z9U2RySwHlGr7KA5xGXfCtbwusfj3Kyag/Mm3YJDVgpXzc/iNPx8/jjL7FlSneh6MvKGgBnEZ98R4XrJWacXYcgejEHYZzOdKfu1q8Rx+Pn8cZfYsqU70PRjfgMsO5uPYki/G3iPmTPtedXy/iCWtmoE2yTVmUCCk/KPOOcfEcfj5/HGX2LKlO9D0WZGllZd2arIw1kHScHj0U/fJ8dtQbui0MaM3TF3Ks4KHMUHMn4eaniPPx8/jjL7FlSneh6KNiD9wkoggsTDjVjQEJDCIjI8MsfbqTCIepRNlGZoZ8PKciGuub/pDxIH4+fxxl9iypTvQ9FJ4FLNuVIhrQUn2rfFDmTnS3AdY/HoqCSYZDWySW7csCySkBgQkMAB4kD8fP44y+xZUp3oeiSoZZ0ndEfjBm5oM0DCN8f3g8ya/BKYWo7dD9yvLxV6rCpwerpDXVq/b4kT8fP44y+xZUp3oeiHVoo46Alq0KEw4wdX37Un8O1tWoocPkZOz7JfzNntDvlfKPteJI/Hz+OMvsWVKd6Hoj3nNVCNlLOOAXGDU9F86DMTzpDb8/4RkCy0glKQoAAGbxJH4+fxxl9iypTvQ9DtODOwir1oY/yCVJH80I7Zw6sFaeQR2pa2VgqeQQn600Q5Rxg9JY84/s8SZ+Pn8cZfYsqU70PQzq1cbX9U3RyCwHlGr7KA5xGXfCnbxFbQR7lqQoPzNv2CQ1YKV82rxKH4+fxxl9iypTvQ9CitaqAGcRn3zOE3rJWacCmGFj0Yg7DObzpTtebWrxKn4+fxxl9iypTvQ9CkcBdiHIoeRFF+OPEfMme351fL+KWtm4E2Apq0KAspHyjzjnHxKn4+fxxl9iypTvQ9CGRhROXenKyEMZJwqcHq6KaatcnRq0x26LQRkzdMYcqwjeHMWHMn4fN4lj8fP44y+xZUp3oegzYjEHCSSCCxMONWNAQkMIiMq4Z7QN1JhLBSiLKMjQ2q8pyIax2v+kPEufj5/HGX2LKlO9D0GngVs65UmGMhSfax6UPZrVLcB1j8eiISTDYc2SSQ3LAskpAUBCQCgB4lz8fP44y+xZUp3oegiYTZsndEfjBm5oM1DCN8c5g8ya+7SUQnLbofOF5eKPVYVOD1dIa6tXiYPx8/jjL7FlSneh6BdWjjjoCWrQoTDljq1eXak/h1ts1FDp+jJwBkv5kz2h3yvlH2vEyfj5/HGX2LKlO9D0D702yhVZOzbgFxY1PRfugzE86Q2/P+EZBCEgAAFAANrxMn4+fxxl9iypTvQ9ANODCwi62hj3ILUkfzNv2zh1YK08gjtS1spBUfVkJ+sNEOUcYPSWPOPiaPx8/jjL7FlSneh+XurVxtf1bdP1ZQDyjjOygOcZd8KFu0VtBHuWtCg/M2/YJDVgpXyAG14mz8fP44y+xZUp3oflwrWoAAAqIjtT763KRVZOzbgUwotXRfuwzm86Q2vNrUHicPx8/jjL7FlSneh+XEcBViXQodP0ZSPPUfMme2G+V8oe1LWzkDagS1aFAWSgPhHnHOPicPx8/jjL7FlSneh+Wri2R3Q+PVkIWyThU4PV0Qpq2xk6L2kO3RaCMmbpjDocI3xzFhzJr7tebxOn4+fxxl9iypTvQ/LDolEXKSSCCxMONWNAQkMIiMq4abRNlJhbIVEWUZGhtV5TgQ1j8eiA+J4/Hz+OMvsWVKd6H5YngXs85UmFMVJPtW9KHaryWwDrH49EZKhsPbJJIILAskpAUBCQwAAeJ4/Hz+OMvsWVKd6H5WTBrNE7otBGTNzQdqnPeHOYPMn4ac8og4HboenKy8TeqwqcHq6Sq6tXifPx8/jjL7FlSneh+VOrSRxyBLVoUJhy/kDWI5gk/h0tu2FDuIIuQJmv5kz2v8SvlH2vFAfj5/HGX2LKlO9D8q967dQqsnZpwCooYHRiDsMxXOlO359aRkEISAAAYADxQH4+fxxl9iypTvQ/KWnBbYNdbQR7kJWkfzNv2zh1YK08gjtS1spBEfVN0cswQ5Rq+0secR8UJ+Pn8cZfYsqU70Pyh1auNL+rIT9WUA8o4weigOcf2y74TbdpvWhj/LNSoPzQjsEhqwUr5ADa8UR+Pn8cZfYsqU70PycTDFACQCoiI5p997pIjZSzjgUQgpXRfugznc6Q2vN+IPFGfj5/HGX2LKlO9D8nI4CrFOhQ5fIykfeo+Zs9sN8rVzh7UtbOwNqBLVoUBZKA1fft+KM/Hz+OMvsWVKd6H5MqKgTuh+4XkIUyThU4PV0Qpq1/tk2KWiO3RH4wZumMu1YRvj+7DmTX4fFIfj5/HGX2LKlO9D8lOicRcpJbtyxMONWOBCQCojKuGu0bZSIa0FRFk2JoZk5lOBDWPx6ID4pT8fP44y+xZUp3ofkqeBmAOFJhEPUk+1b0oc+HktgHXXP/0jJUOYN0kkEFgWSUgKAhIYAAPFKfj5/HGX2LKlO9D8kIgdmCt0WhjRm5oO2TnBQ5zR5k/DzVkuCoNy7w1WWib1XScHq6Svu8Ux+Pn8cZfYsqU70PyN1aSOuQKasyhWav5A5xzBLjhztu2uPYki5BGa/mTPa86vl/F4pz8fP44y+xZUp3ofkfvcIG9ZKzTi9EVh0Yg7DMVzpT9+tMglIUAMwB4pz8fP44y+xZUp3ofkTTgrsGZWPx7kgYkfzJt2zh1YK08+qWtlIGX9U2RyjBDlGr7Sx5xHxUH4+fxxl9iypTvQ/IXVqoyrkEJoUSA8o4weigOcf2y74SrdJvWij/1h4KD80I7BAasFK+QA2vFSfj5/HGX2LKlO9D8gEwxYJSkKqUI5p9+btAjZWzjgUQYpQcl86DOcOtIbXm/EHiqPx8/jjL7FlSneh+QEcBNi3QoPeoyloXqPmbTbTvlfKHtS2s9BGoEtWhQFklhq+/xVH4+fxxl9iypTvQ/l1RJBO6Ig5XueFMk4VHnqzBTVr/bJsRtCdumPRczdMZdjhETB7Acya/D4qz8fP44y+xZUp3ofyx0UiTlJLduUJhxqxwISGERlfDZaRspEOa3iLKMTQ6KMynAh7Q/HMnxWH4+fxxl9iypTvQ/lg4HIC4UmDw5STrVvCh6WHktgHXXP/wBIyVD2LdJRJBYIJKQFAQkMAAHisPx8/jjL7FlSneh/KkQCyxW6LQxozc8IbpzpEc5o8yfh5qyXBCjcu7MVlok8V0nB49JX3eK0/Hz+OMvsWVKd6H8o6tLHXOSasyhWar5A5xzBLjhytw2uPomi5BWa/mLPs051fL+IfFcfj5/HGX2LKlO9D+U9QEjesjZlzefrDoxB4GYvnSn79aZupCgBmDxXH4+fxxl9iypTvQ/k2vBRYMz+/o8F0TUj+ZNu2cOrBWnn26S1spAy6EtkcpYhyjV9pY84j4rz8fP44y+xZUp3ofyTm1UYVVJKaEkgPKOMHooDy/tl3wj26C9aKPjlHF4PzUnsEBqoFK+QA2vFgfj5/HGX2LKlO9D+RE01YJSkKqUocABPv3eIEbLWdPFEEJUHJeuQznjrANrzfi8WJ+Pn8cZfYsqU70P5EngJsY6FBrtGVtE9L+aNPZ3ytXOHtS2s/BGoEtWhQFklhtB9/ixPx8/jjL7FlSneh/IDECiN0RF0vc8JYpCqjz1ZgpqDb/bJr6Pn7pjsWM3TGXY4RUYPY8ia/D4sj8fP44y+xZUp3of2zorE3SSW7coTDzVjgQkMIjK+G60zVSGDe8RZRiaHQLzC4EPaH45k+LM/Hz+OMvsWVKd6H9sOB6BuFJgsMWk61TwoemNeS2Addc//AEyUwYt0lEklggopAUBCQwAAeLM/Hz+OMvsWVKd6H9oiztlCsvaKNmbnhLdPZHbNHmT8cFZKgRBuWcrHLRF4PScHj0lfdzeLQ/Hz+OMvsWVKd6H9l1aaOuck1aFXzVa9QBziOAJccONuW12IRRF2DtF/MWfZpzq+PSHxan4+fxxl9iypTvQ/s+pShv2Rsy5q9UHRiLwOxzpT8ekE0APFqfj5/HGX2LKlO9D+w14JbBm/39HQoo1I/mTbtnDqwVp59uktbKQMqhLZFBWPSMV2ljziPi2Px8/jjL7FlSneh9Lm1MXGoFBQggB5R5o9FAeX4KjLrhEtyF+0cfHKOrwfmpXYIDVQKV8gBteLc/Hz+OMvsWVKd6H0KNNWCUpCqlKHAAT7+3yBGy9njxLgRKwwPXIZzxDbANrzfi8XB+Pn8cZfYsqU70PoJ4CLGuhLMdIyto3xfzRp7G+V8oe1LaAQVqBLVoUBZJadoA8XB+Pn8cZfYsqU70JF8QRumJO17nhDFIVUeerNg1Bt+5tyY7jp+6Y7FTN0xp4OEVGj2K6k1+Hxcn4+fxxl9iypMi0UdJJbtiBMPNWOBCQCojK+G+07VSGRN4iyjE0P0ZeYTxD2h+OZPi6Px8/jjL7FlSjghgh6ggkLFB1qnZQ/pFB0WwD5c/8A0yWxZEJKJJQCCi0BQEpDAAB4uj8fP44y5ZQ67lTC6JBe3r+yUwJhZ5BxqzBOevFvgvODlZ1jgnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRnYyV1gGjOxkrrANGdjJXWAaM7GSusA0Z2MldYBozsZK6wDRlaH5AFrW5MXdBd7ApVfF9//8QALBABAAEEAgEDBAEEAwEAAAAAAREhUQAxQfBhYHFwUIGREEChMCDhscHR8f/aAAgBAQABPyFhJVxGHnDzokj8D148ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48+pvHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjx48ePHjyrOKNwQIg2QCSXA11vZKVKbM6m2dJb4543PynAcpgDaoc4qnFS3B7Va20gGIuptnSW+OZ/wCtg5SNsfsd2GH/ABwVAA0fpF1Ns6S3xxIZTmKRZxEnHgXRZGv5Rr8DQftF1Ns6S3xvWNjCIp9mPFVoOSHyWAo2tBjdA0S/aLqbZ0lvjZ+cEooGT/ui3hGqePHgn+CLqbZ0lvqU5kmsxzkGkxpyYgDwEKEINEkxfHSuXoSQAJyY1cPgbg4QKIs/QXvX5BZfYuse63PwSJonVcWybYVXDsCjMx9n92N3wUs3O+601kIpXrCDYEkNSK/uRKbzxWnTFPL/ABU8Y1X558nt/sFEhJGNUDZ5wv51CetJEDnhzS8PnEpkjWBW369peko6wCWlcJsY0VTKMdlP1twm7Y8ZpkRYHNhih+ZyVyxTlV/xRdTbOkt9VBcpVY+6EyFLjeMIIQ5Es1EbmbgbSBDRMECkIphcdT7C4SCufdjuwebfUDyZVLIhtXGgWmcoEoXG83EdqHQhhcYkCN4y0wFFEQoAlaLBXB8mEdFgAkqBIaSK4vMq+YuGCxD5ZnrcdHlTVgijYYxIRIUf3lYoe7HKgBknAyx+ZOjDRnKpjlLJGPgqXjELqCTk3iIa/Q6uWdtkqpOQRGW9VaxQimaQRiGXuFqwkIpU5aGMuWl+I9vfBkMYTNQnawMxqf0CTKAcO1v3wmSbiH0gY4V1VecMOUbuqXTNMSRdJ0SQWSEwJJwjxiJo0TaIoUvu4/yaISO5CinjEMqNEzJMEJqQk3jLTAUURCgCVosFcHyYR0WACSoEhpIqeGwlEKwkhCwaQEZCSPlYGsW3AHhhuSjpBKUbUvrBjsTXNBCY3qKeQ8BIF8xF26jSIo6um5OCcrBriFBpA1J2Bgx7masiqntAyO+BslAgkVeVqcHOTG2NAQBsETLSYyquTMLhW1JaymcVqR2FFCIQnIGlf03B7UswrJPBhPMM14dJjyMCWdNowX6eW7TWo0EZEwcmVCeY8+lDErf5gqos1ql3CvcU6k7LCK6YcMEnzfloTpNNqB4mRzCJAYySEqQBRTYOrRqwR8uSOAhIpBShUlEog0KEqNIEBSZKEjEuBTSqqcgXGBDadGIGAhCs1VQFJTXEjY1+ThH6kTFJEIGkoEpKJKY24k3eL/1HCV8afoiUlIUbETAnbikNRT1ogUHAezJv6aIewBENquN8CckkSrUtm8kENNVVVGw3xlDZA5CcohEOmtAsYGyArOJgPBIRJC4HQqjxEqppjG5tnLlcJBmjUkpiqaZIkgbcYhqJoeu2GFzI8VwpzK5G9FQGrc3CkAmGIyEaQJqvDZQkoUaIDQr81csC7ZSUWj88+qAGh9wU0KWUwnBCIQEoVA5lQ8UEIgYzpUbBBi7njodKqQwQ2DJh/HDjkbCCRZg+USiDQoSo0gQFJkoSTHGfp2ysBnBGWJ+mwcCk3QgVSxwMVQdGzKapGoAxBSqKIf4ouptnSW+rguQenBGpNVe9gfZiOqWYKNNYLwiQ4ccTSmqOpQW8UAsmDQSWtxcgxZii8+PvByLM/CR0EANoqHTipv1nk0DDBMtXh/QFLaMaoEM2cBEgDJbIN2CQCAoqmznaWzBrpsU/9dMjOX2lEyRXrxhkcxFMsiq7CKmJ/XR3fqd5KS8BORNTA1Cu85ac+WAG4shFuzljcT5JIV5NSK+6n2yPSJtp1+w++IuzpxqdQjgqnDiuz0U4eFGfvghengwyhJq6K4O5v6HUGkjnnTTkWrIUWnx94ORZn4SOggBtFQ6cH/Uh+oo1AVqSYcleCaEQjCVTQKggzRnAZ+DMFYASqpXJ4f0INExgWWhKPS+SAIoeFUXYkNe/A8YjeiaCEC4ZtfvtO5xJQ0cyUQskayP3NJISNyoyoSZMYbsU38KzoKFkUzxkjGpPvGLbCIAnKajDYJacGl5kD9F9M+PGDMJAvj/b/jRnzix8RBK8oDD/AJdC/fQfteVGwwgkXctwGhOiclWTt1iVAhQj3mNte2FIuPvHn/IpyaMJht+igIZq2o9/wG2K9dIna9nLzaZA+ENUGF4T2hf/AB5DlQmrDDrL+u/a0PZoiiI1gcKLRqMimIAaNMSGGPSSxWOERgpfCkqBlRU0jFFsRoVHRhLRhk4u0pE7JS3prJUbs6OQhAE1FxIQgYshVUDoiyUCcEd1FRx91j74NV4jOsms4U/9wPq9KSYclXJ/y6F++g/a8qNhhBIu5bgNCdE4F9TD0lQUaRMnD9MhQYzXJcAC5C/luKBLkKWBef8AJF1Ns6S31NQJ6gydu1iI5w78TzKMDArAe2GSv8VELmXpKYVxSnHSKqdqmTY9cBXNRaPJx6F0fnbAPDEchC7KwgCWsFYJoMZsvZj0ceX3/jFnNJqf6jyJUQSpk0/A3JnwjiU++FgwCCIIJMVgAJYCX9NwY1Ik8FKrVJWmItEM8YmDREBxzidNEaTPRqUiVpqBc0GS7IAmCsBj/Bk/GUqF2rQWsSrgYbDclFJCHJqMJL+m0YHLThoiwZBYRGFqAYHAHjI5KaYBozN5yrQv/wChqpLmXBa8GpVZljU+wf0LxUaJCePcqbMlT1F2XtTirffePnFOoPJatDbVwAgxOZhuJUCMUZAgjDFNeVAJSoQhIpsGC54DJRQJA7Jyafgbkz4RxKffCSYBBkEEmKwAEsBLjZiGkZVIRM0QcBngrgbPuOxSGEJBxIa7A8Dmm2I7bGALZeFRLgDtk/uGV+SGgcXycH6i1WmHuBwBTNVVDQIgImUVQUkFMN11oIIWsmkpGCwuCxUCGRtY7JjKmKeR0R21yfoict2r+UPOPQ8FyigIaUVMFJBRyTVaRQoloxi55uDPHHBKuuKgLki+DJUg1Sjj9ttRAGm23OPNB0GTtmkRHOVm5B3rZKrArbWFpqljWmKrQxW2fG4AzRSqT74GHmHIYUYxMxQxMyP/ACfR5iSKgVahFcEVcXXuYL2yRxBVEgm4yZZFmcieXqRN6C0HdcRQ+SHkGba9Igp+obLxWps5L4RREUw/+e917z+GH0XSXYld8FbAEAGbx24BIdMja4qrbYrnLTLwn6O8Xwo6TgMDyGI7wppGoqEWM0KL8zCZCUlUvh7RsYJO801GPU26ZMxpDwFcnDkKJghArUARSIUxkmrQjimE+cK5jOGECQEFYABLSVXEe18jiyE8I6RFMKr1+g0El8BVzSmHxY0GSQJpCJCLjXk5yEKx3CpIqtYXW8L4lnQho7cIka3hmwElV8qIEKJMErIUgASYeFGGmyPPEKBKm0KpJQiuCKuLr3MF7YU+cO/7CsqtVVav0zWgsdjSJgnzHBZCp9sXA9g/zRdTbOkt6OVTVFFie/hUn+GbXpGc46hVT+coOJGxZJlXinH+NeMgEJRG3KFb4CUoC6BSix9OoN9QgiY2jWkg0VJ2cpKkmVZIl5dr+wi6m2dJb4y43RyDgOUwBtUOcVo6v7fsK+zQgf2EXU2zpLfGVLOrWiy7o878DxWAA0Bwf2UXU2zpLfGMkKN0IsrESeBxdcxgflmvwBoH9pF1Ns6S3xhBI1oXT7MeKrQcgjA8QIWtJjdBqJ/tIuptnSW+LwDglEAZMk2Hfk8OJ48I/touptnSW+L3L70Clq0TEWBzAqudVu3LSnKr/cRdTbOkt8XQ7yNWggFUcHBSqDX7lg1ZBQmiClUUQ/uIuptnSW+LYfcY1yXAAuQwe70wS5Cnk8z/AHUXU2zpLfFuuPIrloJivn2Mhx6uLgFgP7yLqbZ0lviyk/khIkhtGtJBpKTG0bakZVRycVar++i6m2dJb4r4ahxDgcpgHKhzi4G1kqwzwq3GhE/vouptnSW+K/Lg45B5NHny8McCBANAcfwEXU2zpLfFVUqr8xZWIm8KsWVnSs/LNfggUD+Ci6m2dJb4pt2Ri6eWfglaDlCjbM0LWkxuoql/gouptnSW+KJ0DnQBfIxgovAeDE8Q4v4aLqbZ0lvihpOxooRY0TEW4FCqmtuDaciU5Vf4aLqbZ0lvieCvYrQIiqODggqg1P7kSBUUrJSkmKQP4aLqbZ0lviau6vesXAAubQGKxC7Up5PO/wARF1Ns6S3xNrOxuEtNMV8+zkJKNxcAsB/FRdTbOkt8S0ylsUABpSNaSlSQ7JKu1A6qjk4Jar/GRdTbOkt8SbUxxQaDlIDlQxVwaiVoJ41ZtYT+Mi6m2dJb4kk9ESzL5NHlyYFFQ8ANAfx0XU2zpLfEe0KRXYLK0ivCqB3onEfkGfggUD+Qi6m2dJb4i0gnAUDyz8ErQc0wWGaEbWkxuqql/kIuptnSW+IUruXgBy5HWYV2TwYnw4P5SLqbZ0lviEnB6sUpo40ItcQi5x3BtOUlOVX+Ui6m2dJb4go5GO0AIqjg4IKplfNKFSSKVhSkoUgfykXU2zpLfD8UKty5LYDOG1e7DTTFPPvv8tF1Ns6S3w/xlvXJaaYr5PG0TV71i4AI/mIuptnSW+HqQ1yAiBNKRrSUqSJjOotQqqo5OCWqr/MRdTbOkt8OtBeW4NByIDlQxP8At+KkyeJmbciH81F1Ns6S3w7PgF1oHyZjy5Mj7ONAFv5yLqbZ0lvhyrBtwIkrSK3RVA2fMhNfLPwQFA/nouptnSW+G5yMWE/IM/BKoOUw6iGtG1iIvKrN/nouptnSW+GkUghwDaueRdghB4NXhyfoKLqbZ0lvhougaiUpY4UItoTLDA4m08plPKrz9BRdTbOkt8Mw3GLaGIVRwcUKjK8zyEkCF4UpJFID6Ci6m2dJb4YiC4umwbAZoe1qeBJinn3foaLqbZ0lvhjj6brSC5Cvk8TDJnOuC4AA+houptnSW+F6MUMGgAaE0y0omhEpGmVqKKqOTgrVV+houptnSW+FikuvtDRcpAcqGJl2eFemdEzNk8w+iIuptnSW+FphD1bcvlzHHlYAAUAgC30VF1Ns6S3wrHWSbiElaRW6IqDDK0gXX7seCAoH0ZF1Ns6S3wpPEokflmvwDoOT1oQHQjaxEHkc36Mi6m2dJb4TewCAA2rwZRwqloN4NXjb9IRdTbOkt8JhgRW9OjhQi2hI47BwDleUynaq8/SEXU2zpLfCUGfimholWSh7bGVLvoSIFLwpSSKIH0hF1Ns6S3wjEd9cXI8AZoCwKF0CYY8zc+lIuptnSW+EYldN5SBchWyeJgS4zXBcAAfSkXU2zpLfCGq91NCI0CZlpRNEJFhSbUUWqXOCtVX6Ui6m2dJb4PB9yqti5iByoYzTegec0yZsni+mIuptnSW+D5oyFbcPnTHHkAc4IBAH0xF1Ns6S3wdWnJuQElaQW6IolSMjCIr92PFAoH01F1Ns6S3wbp9jz8o1+A0Dk8XB2NC1iIPI5v01F1Ns6S3wYi/8QFVVdGUma2LVjbj7DZ9PRdTbOkt8GC89VtS+1T2aCTjV/KcrymVdqrz9PRdTbOkt8FwztWUIYVZJh42GUuhskCHyhSikUQPp6LqbZ0lvgqL9zYuR7BjWv0cLdDMN54b6ii6m2dJb4KiWT5JALkPYG8Yunu0wXAAH1FF1Ns6S3wTpm1jROMEzLSiaISs7l3Yq1jiXAmsr9RRdTbOkt8EHaS+2BcsA5Ux/W744UtMmbK8H1NF1Ns6S3wRP8cxaC653jyQ6AEAGvqaLqbZ0lvgeY065MWbIHKiKJUFX1wVuZD40UD6oi6m2dJb4G1PvR+Qa/A4MgfB4hQuoQfcVv1RF1Ns6S3wK/DccKqq6MlqxqWK5tB9h2D6si6m2dJb4FGbioaF9ilLIok+7J+dN1tdqq7+rIuptnSW+BIWGsKAMKsg/ZsMpnBlJ4PKFlURMH1ZF1Ns6S3wHEmxsfKfYzjXeMrdjMPvwn1hF1Ns6S3wGsHuoTAXP2AeYsX+XaII0AB9YRdTbOkt8BaCiMq0twZlpNXQmFPOu1VrHEuBzK/WEXU2zpLfAJy2vsUHLAOVMXbt1Lo0yVszRH60i6m2dJb4BmKCqWmDrneJvgIwBAHH1pF1Ns6S3wBUH1i8JNkDlRHLXWUKrrcyF/BQPraLqbZ0lvX6QwpM/JddvA4MBeN2ihK6gg8VIP1xF1Ns6S3r5A0D4RKq6AycI78arm0D7DsD9cRdTbOkt6+rFdI1tdlKWFpFwoe+XN12u1Vd/XUXU2zpLevVUJNaTQqzD9mwzlYDYMPlA4VoUH11F1Ns6S3rx8ktwPKfbIYGF1r7oYfPBPr6LqbZ0lvXih8AhOFcw9gXcU18dxkEaAAj6+i6m2dJb13O/OpMqWIaLSauhOlTy6hrHEtBzL6ARdTbOkt66Fa1ynQeWAcqZzsycu7VYu4Zoj6BRdTbOkt66pNJVtNZzLi8MAggNB6BRdTbOkt65qm+gxVEmyByghy6SqStrezF94KB6CRdTbOkt64sLSH5brt4HBlC/a0WGbqKFypB9BouptnSW9bvfMDCJUugOcrpvmMVDaB7g7B9BouptnSW9bplPCsavKUsLSLVjTg39V2rVVX0Ii6m2dJb1tRGDUm0Kswt6bDOWytnsOUwOFaFHoVF1Ns6S3rVzc9QPKfbBoyF1L7gIfK0L0Mi6m2dJb1qeZc8Jwjw9im6xyXHGQA0ABHoZF1Ns6S3rSRRNYQ0sRpaTWuKVZkG5hr4loOa+h0XU2zpLes53DKbNB5YAumcrArL11CV3DNE/RCLqbZ0lvWaZ+oBXSW/eCLwYAEEBoPRCLqbZ0lvWUSJg6mhZtA5RRVOgy6VZW9nL3pSPRKLqbZ0lvWNMY0NO/fNV4C4ymklUNW1moOSoB9FIuptnSW9YGocSCSpdAc5UsU0Uqm0D3B2b6KRdTbOkt6wRyMdti+UpYXR1DR5NB7vKtVVfRaLqbZ0lvV52KGnJUKs4t+BGTVVrJLDlOC60KPRiLqbZ0lvVz276osr/AK5w9Ng619yEPlVJHoxF1Ns6S3q4k+B4TBHh7FNmQa4LGQA0ARHo1F1Ns6S3q2Qmz1WpZiYWk1qZVEal6Oor4J0Dz6ORdTbOkt6skOlH4R+WALuRD+qJe+oSu4sn6PRdTbOkt6sTL1pFfwD7wRsIACA9HouptnSW9VwN3TKaknADmJiFOLOYF8/mcve3pBF1Ns6S3qo+4JuS/fNV4C4xa4qqGramJDkKhPSKLqbZ0lvVIM0mipUugOcrsoCLVTYIe4G5/SKLqbZ0lvVLTQWtMHy0eB0Q/jzQEHu3Wq1fSSLqbZ0lvVEdEaGWDCrOLfgRk3laiSt6cF1oUek0XU2zpLep3Y11QJXz7bchNxzlRXuIfKrQ9JouptnSW9TjRWJkoIsnuTcx6oMjIAaAIj0oi6m2dJb1NPKxaq0szMLSTYyiscg6O8q0DgHn0qi6m2dJb1LJhmPxj8uAXcgn+VZuK6MLzG49LFF1Ns6S3qWULm++AtM8iNqAAg9LIuptnSW9STxH3jW80JDmJiJMMRV8q/lyvL6XRdTbOkt6joNZv0/fNV4RxkK4yqrW3MSHIVHpiRdTbOkt6iPOdUVKHQFZyEclkhCHAHuBuT0wi6m2dJb1EjOvOQQvkKeBqiBcOaAgPPl2tfTKLqbZ0lvUNF0aOeFyMt1kIZXnerlrcnBdaEvTSLqbZ0lvUD4y6oCV8+21ph4585EWeRh8lVD00i6m2dJb66k+BuTCBQm2AF7Sa4j/AOiAuUH9S7d12RFn7xjJaglC0qT4/ZiAGFJUoAJVyqwGa8QOhNJxpmhugkcEqB5cZoYHYBZySSU8mIRJqobCyXxnsrnj5mX7Th3VZD9GACq0A/fv2q/QnSgGVCI+T9asf30BYJcZoYHYBZyQEp5MLvLiJ1kwRLCN5XL3NCJWAlN4/jJHCS8EF0oT+vYpcpMUAQrmlxzvJGSIKu0MkH61iEtHFKpqfv37okioioWCGmWl/wBewbIBeO5Vgv8As2A9UlgFg+5NyJlmoMkpICkIaxuFMkKyth8OPQAQKgLAloZRyJDIZoCCMeTC6aAVsIqJNXwjZH7tLIG5+tJw2WSMEgEu0P3796nFFzokoKyKmGh+kekCiJUTIVcfCoKnQIrJG8c0kvCigoe2FfgWWEg0SKzkELqc7JPyz+mzWddH9oS4DS1KCW369x++qXalQP0czEHQqHEiJ4cEEkjp/Vd0ofsTP3xlbCwgLZWw+MNRFXQULBQkbo/r34sD+gWV7fXUXU2zpLfXe1syOgmmZUskv/rHRu4Jwd2jvkmUQwprMSDVNArAaeJcMGImZXKaEyQ7QQi0itwZA1GiUUXXnr3/AAn7WBnDbmi6qE4XBTJ0Jefhxw++hRa7BQwwGw5alqEVF5KiHds2mVUsFNiwUmQKqjKvCBl4g0BufaGiVIO09Jh9liwnMuZfONMj3DkpNrj9antGrSPuD75SgkR3Ivt/SZXs2mzL9v8ArzTyTqQq9oD7+c3JdSs/sbiTnC/6ZyaURtx/rFsRCA0dEZF1FZnh7lJDyhJbWbje0NMSJFFbZvH+jUkuZHOHTp9UpztDa4nCIRLrACYswNM2QmTGpRK4H5NTElhE0v8AqfyLlVpbmYWkjUZSwIrCoBtU7aTcYip9QhA1iRSJGKxOTvTWITCippMyFTO1x8Mt8yh8mK6KhIo3VTxoun66d3b+lcHuMYagGmpx61KQdMJmnnDEzTgiB2hziqWxHgYAmnAZoTGrj/SzW3ULqErkhzDD09E3vLFlWypjRVX67QqrBlidSj/hANTSQEIwyfvhpeI6kWaf4AYhf27UCR4AxhK47j7DBbMrln+qB4GBnZpIFXQFYJp4ymxYiZlcpoTJDtqsGR78RjXmARSxHCSU04cAATQYw1gtdzkvt7EZICorwn11F1Ns6S313tbP0pYsZhPL+SA2jN0fjB/GcAI4JRImSu4K0SyWYfni8ikKow/I/awjhSslgXtCboc4LetQTReSZuiajE2MuJSBBS2UJt/VY7H8cFVV4MDO9RQJ+Z/D/IrmbAodBgXlgGGwNoSyNf6GN8M8Ul/nxFuCI/0tiVSro/gafZnzlYPYASmwHbDKTEwmPA34Eq/yhMnn/CWJf6m2HiH2gJhBBClKZAjLnsnAUpTJ8GieKflwC7kVA9g3ndCF5iJiTwsTklp70P2Y5dM5EKI4hMs/bIai3/BwpYmHOyg/6480yIP+fiqkk6/52FzVXHd2/wCRitPFTmp25ExRMGEaVgJuvFG+P1NfzZSPQJMJR8IJt1/YS3Z9wYe3LZk5dGZbohP8IAAw9THkN4Zi/wCVKAmDSiYlZyn8yVY1Pb72Mr3dMRrFlAhf+OUhWCpTA8qe2JRZzhR/rhkC2Njzlm2sYV9tWbgaCOfFJ/NiULBqrjsumLoKhNEvlHHMuaDi+uouptnSW+urmwxoojyi+BQoGugy2dOYZMLJyiQVIpDYMQSbgGDWyKgCW7IYoGmZUiCogABVOWJyQAbblxqkJNBLFiOCIAOCP06APpSEqiwBvA6Ykb0GokmNSZFJ/TwokwB7HguDSSVIkmWknTXBERz7sJwoQMCCUN9NTVjVRMJ44Ey9rIfP7oFKKLASBR0oI8Ig2gLQ4yJdeKDESyEnw/4QJWClOkqKJ3PzikxsVojQCjyYeKSzQAFA42JxR2owAJVFACquB6Jqr9rFSNQvixwIopswKF8Mn99K5aVyQEpcxKD2bgIlkE6lWyg/H6HMkJQnzi3LxZLAygjW+N33Cg17FCdyti1sCBAgjATAYn04n7vs9S3RtyUvi+f6BM8iNqMRBpEJLMkDwGhcpJGYqhRLZNKEIA6X7T4Jq1cJsYAljaFABR+EZvVdtY4Qww18Ztc3oNUpjWgoMgqL8oScKLP7M43eg2MsJK+TEs6hlLCBIiU04FxtmoSdVDE2x3PsjyhURojg3IqtTIMqE0hnGZ5VwwJ5e+ag4pTyiDEUTJ3AvBhIjhpEESVReVnFvn+UI0OGtcx+yvwboKYSwXyhV9+gUhh/Qp2L5Zhr6SKt3gjWgld6R/Gccw8ktp0CzGaywa9eKchLaChihDTTWiFTAKrciISBsRiuYINWqmBijHbWAAAgVKKY9sUzq0AanGox9uV5F0lWgiX66i6m2dJb07LctrzW85IOYmIwx8Jk85/LlN308i6m2dJb6wYtOumZFkggnlTJE0nKbW4XuyY7xSPbM4RzvKgymsPI4pYPkY4Puao+49kRnvMSQKqMTRRUBj772b4IV98HhSeISJyIMgoMLDmqUNT7ANl3XON/QSQ4blJo85xBoVLTEsYj31pwXNqeNGOfJrFNof68E5TniZMvWHoy8psisTH5w8mJiYlyYgtSewmfzj1agAUFiUaIgoj7h+lK/wDftV/qeMYj2xmxG57dZ9qrIhgmKIwSiCYx/wDkpkdj8uOP2gftu3UvNUzxMoVeTtATHuxv9xG2FjeOP0v3BjFep+DPOKbQ/wBeCcpzxMmXrD0ZeU2RXKAwK7O8q1XhHGH/AArg6yUYWA5CgLvuyL/jPfHZkBihEWAI0UREa5C35yHQlExrBixOes1/2wXkJ0SaRGoIpVETJXPc4fBiREcMv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)  
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-In Figure 2 the cell has emf $\varepsilon$ and internal resistance $r$ .  
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)  
-Figure 2  
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-The current in the circuit is $I$ .  
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-The potential difference (pd) across ${\mathrm{R}}_{1}$ is $V_{1}$ and the pd across ${\bf R}_{2}$ is $V_{2}$ .  
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-Explain how the law of conservation of energy applies in this circuit.   
-You should consider the movement of one coulomb of charge around the circuit.  
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-[2 marks]  
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-Question 3 continues on the next page  
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-Figure 3 shows a variable resistor made with a thin conducting layer on an insulating base.  
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hAzDZVRgmqomfNdUjRSU8CKKvJg+yvT0aUq8/xVYbyn3PnQAsOi+SsVsaRAsszE2L9Li+leYxhG/wDBJ2VLbRte4CGWPLJ/iv0bQIP6pPNSLIXSLh5TWJtOzapGLGsHsQA1ZmSjqnNxHpdT1LEMXikAYlUMiSGokN1fEVGoccVQ1aJkq40myl7O6fWBgC6O/dYwUSw2T0qxEc+yDss+YKKwJ61uBz8/slJqSa1hpGAou6LS57qpNMAH3QvkHm+JjXKUc8RsXDsiglAJxZFX+bCr5Noczbh56DTBDBkslDCR6lKFuWkb/ipF+tCMYsS3Y0zjH2lCsxoAopcHDViOMDfh4+lM4sCygzHyzTG4GEo5OKMYZO5u4SRc4+6wTX3+LHfM1WNDZsgS6sIgaFTsQNujTmxfk+fmg2agkJdgXwFJKfheML8VBZgoGi7BvD/mmBYrcI4pKY/F3xxQCA1OBFGgzFw2A4mycvWnNRgBir7FNkPWygiWzsKKzfCoGj9hnOIpEynTFkAjE5uIEk693I2ZiawZe0wXMV33VO3J7msR7HVZbCgqdmWnMfixZtCsSQbIRPd+2vCoEcmEFPgFvMKg7rMw8qGgoaB3ikYaT+SqIN3MR8n9KrE4fWii8ySy06SAxwh1Qokc0LxmG6y6RkzQGULLGDGvCvgxioEC4kyilUGvYMyWUpBkF3XziKj8rDPskkNnMNmc+lQyT6XPlHdcopsz4p0YqJOyOihx0awsEicaqxlvk91jLXLcWB7ODdbU+x5qgLMR7hSCvOaKGYoSD+yJhZQnfVEAevYCLKiSVD3JIWOUcVYW18cQZeIo8c0bB+HksD491Tazt+yzLRoH7IdQhhLPmfgHxNiAWUKJie4l9bhaXdOkJ5sX4dRXMBOwUxmIZ9LDDlnj0s6GCauvRp6bn4yUx1Qek/BWMr4u9fmK6EAdUS4AiGzugQMM0WZ4AK2Y4zRfcA3WUNcWVDjmnORVMNMk+7sFAaPYqwogh+YjSvolrXXDOuEXgo7uAIg1XiS+aosfzR8+ySl9mS7UF4ogilDNb6VKZ/YtmLGtKs/PrUc1GQvWFiFxOCuzkBAT2tMbDRE+GZZOcx6Lon0a3FIJZlde/P4ngwM9oH3cjaysOFgFjU0S2/xcm83yIzGIq5WubDI6aZJ9wErdmnrVoHPzUkSmzFivFf8AsNiEcFRShR4qWCT4okJpkreZKIPkpy12wyAfCr0q8CEF5IM2YZSW/oKw1o+VVulQdlANFeAIrkHRwz0RAv3RBJzRZRxXDFcQ2RCWTSetxzP1QP63cp7I8Jtq6mnuQ36L62e+4EMX7fWKZoyqUi+a9C/CrSI9oMUmwRVlzUHixZorVhOaRc1QKwJiw8WHPsSuC/AvwelyS0qGZKiQ2MXCsaBGXP1ShyyLZCIYYOqioSCm56Q4bB3HBAM/M+zN2UfUfrYvkMeslm4iM0DMfBIbsqYsYuESmIQEa460svgHO7PppZQTrF17gISzyO27zlRYc2Jj8VbI9KJC7miMNnFt9pZ5TJrhCPWBnPUrDuK24n5SbBQHMRsQAsYCAz9iA3LZkjRyVYhnmxEtFQSG5pRfC9iA1QyK2l01giLBky8NB1xWQrvAfDrdJtk5Qw43SYyJxfCel8J6fsADMk3wvZeK+FfCsWj7IBo9vFVnBFJL4V8K+FfCvjoERQaFQE0RNS3yNwkLYGywUyjrivXgB8HCMwPBTud4TEkwQmMR7Mcw2GUgn+q5l525yREwJ8UF7scG5MNza038h5xLC1FCJWRUXzDYfpG7kg+1Ne0nfszGLyIPlvlPWphR63YD1oGD+azMPWs9+pZGU9bFx9VMVCO7oUFpA4vKRe7AsG4AC+58lSWSJ85osQDYwkc5qcZPzSkEny1TCnrcSZ60r+VWTA9aJIk9bExJ+aazWYxZ4CjPA9lrH7adh60JNDebK5KTrzV2Q5GL8asWUcTCb8h5b2w/dU8Feo9ad/Us9qAGYfuicPWz1Kaz7LLBSYyfsnqs9XrZ5D9jrFWhB91o9hhssM1QaY7dEPNQqF/ugPAZhsFydnmgxSWVWxIM4Q3Ah1v2JiwGwnVhWWYZAQZidUecZi2sLLxF5gRBicuvuwSjgIOjNhxl9H9btnnn9Sv8cf1sOQkcH9aucrybkj8D9aN/yPupP+h92fIPpVH8C7D0tUySfCgPzf1Khl/4PNNn/mebsJ/8d1ipk607eA30YIxUt+Jpo43EFGvL3/urR+dH9blY+DTPzT+tMh9H+tyDJ8az/S0NB6f9asy+lv8A8xf7Qn9b/wDE/rc99g/rZdel/W/xA/rYp4e4frZ8G+BXUQ+FekowBFNQhOBePUfmhjsTIJXoX1XiVwURDg6Sf3Yna5P60T8I/rWOfS2Dj0t/+AojH4F5T+T+tGyej/Wkv8f9aMyf1/WwE/h/rVQPS/rUN+i/Wp0/1/WoZfR/rWPPof1qRP4v61GT0v60XB6P9a3n+v60Gw+D+tDv0n63YfTfrQX8b9bDHr4WCTxkgWXvEZJ9TZoXvkiDJsfZBL42hGtCkytvsIWEz/FkSTN32bgjLquvaArKjrlT68sorPRjqXVnCcM6mftFSTPdQrLtod7OOpsnRGdfa/GzDqkE5sndQ/3stAmydLv1tZy/vZpFgznipRh+dQa64FQwfMXR+QlRNMIBPehnLyOmmDzLokMzRKo4h8qkwAnyr0CeMqzhOk642DrOx/2aBgU9SoNPQlY3EbysrhODOwh5oVqzjHQdJwR7VziIdqNmRyC1UTCBSVgGGYpeijTOnhHtXU5COZ0YcBtnY0Q7FQsyTiVgqfaVDmL7WLdHnW5T2nRgCRiXUkUOZ3BJ3lXDKGGdnxtDl3kX1OiIkc53JU6idZ2abJ1SV+9xBPzqcxfeq5Xw7AQExKSozkE3lVJhaB5rcyOFVVoyxOvrEe/dVdYLikJrgjJqHs9AF4Ok/b7C95P4u3Ue67oI8qGdU4ShiJjCMPdQjOVAoxzSM3iBNJyRTA81BY34MmDcRE4S7UApUyMJhynFePDCnFOEG0kuhlKxBVSu2BISKJKnWmqvSKFBEyKEGc08AljkeTnWE1ZC/VT3LK05wQrDgKMtUAfE8vBTLpgjDs5VpA+8ii2lCFkJWAENbmTeC6IZ/VBTEQJM3C3RlFIGVskJeOGJgkIhsM+VqvAGWOKVsyQmqAEVwMfKabcj6X7JDs8q0cMKES6YRzPFXBP7RIjRByhjKp9KgysbzEk4yHNdj9OhQzAdq1n1fTdMGSnol8MUkF8sMHdQQxHBkyEYmWYqBt+2EUJjuzWpT4V4QmIbM4CuC3suSsQjP5JmG6tIKOHL84uBFSxD2rGsMl55zI0IZ6LljIEJwGMmSerorwpdyP2uN+dYuX00CYJBywUIkJbxTuyQlzstCTyzforhdDcKl8DCik04ZvCbzwPNAOwO8Kmkw+l4T0sxRAZoCRSgcLpLxWMehXsDV163RCJzGTAyZDksibcEhSRAJwDgJVYt5ayMEpTNwv126QEzFFkdCbSJFKcP5AkonQ0CaIQZMkBYSx9BKIjPGaHm5CoyJgnksD4djNyQRBsfazAUxPZgcASRmWrdHQGkkvOxtXkQk1n48IUchEGGnoyJ9ICTJVAO7hbwhAOREyK2QvyE0SWw+lN1Ep2CFtH19gEJZrNRDAFXpmoizfSTDKZCCMzXciBDfiAYMZqZFJliouhjWZpgdjXOBWCIOAot0AFAsMZY5N3sNJTgQOqrqbEKrZxBB5aUwoYZU4MthHRRZf8AZgoGQYcYszSg/TnARwmuyBEMEMPJ3EUunSLcHCILPShXL1EaUH5ClJUlJjEuBrXdLERC5zDHhVOJKjhzKYVCYm6QYRBzoJV3MhmPMx5VadmhhQrmc1Lnd2xACQeqyAmq+JJZy01XRhBU8HNc2llIQLKgwxqyHRADAVqCJ3CLHwjSpBC5h7p7GIaeBExfDYHvigzAIcdxRMhhEACHGyTih3bzEVggDWBxQX9ml0yZSzDjLXMChStcZwDc+r3xFzDEdTRihN3pxGUXO67qml2Mi12Ujk5EmsySMk2WXJxkzOJIC+WoNnFUYUU9zmrNBmw2fkvShIcbBh4HCEzWjQiuMmi080ezi8Z8KBV1OLN+3hhqwlVSW49KxCYPsZeKL+IFCGScw2a0pLC4RJMWTZYeQOZCaDVP8w9gg+Nlvlq6JpHzRBSvS6o1ne8+GRJOaStYCZMNynorvh5CQHyIg4LHxxiQcZE+bPbwohIE9L81NikIASGQ0wNXJ5KQ8BuhVcAGxd6JmyBM8JUGRijoNA2QE5TFLswnTgL9l/FoHJQl4iKgR8vCyyrGwop8A44IMWOrWxUMBgAmRy6qIAiLLvfpdOXdZ57pjgpfimZGTTVwCVUUGWVwU1DkUs6Mxjpo4/5wDCpAdJFUx/WMJSdkWHigYBI1YYAodrMBpGWzNLeMZqFU5Po+xMrPTj/SlYEHF3aVRTOAatKYmkZwVD50YkeqmVfDhyGHGqzNJyZmEdmrpYXB8Mco4LZRPkQSJuE9WNs8fHEwQ8klGRmIgZOnDWIuHOdwnwYHruz2zhAAxmAMtPmqXk4GDpQgpAIeMYLyQauxMUDJHZAk8VLMktISfRN23PdARTxDPmgPpCgHnlVL5wcmg5GwPRnZQ3wD7sLcbGJETyBsIhMBkPikz3iB3dSEZRpmiWwgMs0cFsAlmMYOdUkTKZXIeV61NjAJGNAjjfY7sg8Mk2QGXblYjSwiCYfKh92ZP71BEjVjZce5t4TAgJE5LncUZiUtgMHxUybAQpAzwpKDoOESwxxBWlGEG5Mm5p19BkEiu4EHgufbyhDPHBaKMlq8T6gqd3CjiSXEw9Ku0d4vDngVBc1RUaCpKE1UqYjoFEZIVreAoSshyyJTIhE4kAC7qJri3k7BonAUTaIpoTDMAQ80iIJZ8UgLr0LCjhDCarSs+eCJUjgWa9VowWVzL87JzyQsRPwKfdTYPhkTzs+LALvWcEPeKzexVBIlflanPUDh5E+IolNuQMgQqXwabIKAHNB6UJBuqwBJ8rkPIBlZifDQTnEWTAEmdL3XzY+yzF9dhrO+6AWLI+dsQleRE4rHrRbYGDnRsAExFohWebCfy2RGH4a8FhIEIRHdAJQnTYkORyPzQOInpgeZUX7ozyPscTnar6WGKxwlSddOCMKoVrw6qp5s0gXyExriycjui8D1XWoWeLINeR+/bmQmoK5aR7CCaKUzHxYxmGQhEpee6kfkBSdAPFDjgIKsjGHbV0+tiDhH6XZYun5sTl0Ff5K4qWDZF51F3eAUegH4p0VikYBJVGJbkuO3HWtZiOJXhAfqyiYspdmwok0XDPxxdAeU+hDQULIIQkN15s0NCrJAyMGB4r8QPqe431YIeTasRAA6Lp1fbMFVgSMutWPziJJXJADKaCcKQxroI87sg0AVghlwlSWFmzpXgEGSXOKycOG5w0pRp1VfAA/heAAj5aE2geIYg4EUY7DGDNwYPQ4GTLWVa4eEIGToda4yziiEQhVwVhNxYgARgC7GvUB5IB+KZIRwyf3QcQDUdOUNuQKCI0mbKFiWWDmyIM0QeACfizDb5DZA9Puq+SYYvmr7s30UPOvzUWBaIBwADACKFvFthQPmKUxJ9ysLzS0AVdOiuKN+ngHFhfWqYzSMOsXPqbgPIDydzYuR5x9dJhvGKuPyRMBKQss7rQDwIW4A7SBhjcEX7rOidJMwEt+a5nbF8kjDAUkonMHvnODMWdOLCCNgDBuLFTujPo31RhWAYXCZOfWknAGDl5xYHeUKXcNzyFed95snBG7BnLmiDRKc3lxUUD6gvgp9UOkg4abF9xTGyyqLrUPjNgizbmPPaxAG6DtYkLlFFAUTg6s7snQ+YwAypZeJhCNMi7iv1SQjmRMa02d3QpatAFEO8rkWjLzSFHGPvHswfL/CwYZd3y5fklZSaGesboBMOKjQqTFcBDooStN5p84DgoWWDxd5ceLMY46i6RPZ6E2DEFbz1srmUd5uZCnNRC4PFl2p6ouPwVtJDxuwiyTSlSkITafaGoroNgfMdBR2rWAuu1xJ9qIiShkkqTI+l6CnJPSjS0fFOMD4qk1GqDFSfFyog8VFj+lFlmnMQiltlAYIOqOK1Dc+ln1PpfE+l8T6UmRP1ZkC+qDM4kpshHiKmFDlgoXE+li36KPbkknFhVkEYKgaXEWJLpbEwH0oxMPpcsZn4uGYfS+H0Ufv0u2H0q4FBCRXyCStVBoaoAsDRSG16UeMeVL8KdtBRBxqloSMUkIRg2tFFTGLcBmM+PYbWmCSVUkH+0q9ZjPrUcjuwIms0RIfSgGioJDckwUA0WDr96Dsuqqxa90VloFhSmWgbCxBUwSooNG7wUhF5IKCPzFQcDq5AlhcF8b0uwHpVpB6XwFg6K7Q9KAQBfG9KsQj0qmQudDPiwdHvAaPfRnpdyLCkFg6Kg7L4HpV9j0oEBYHZYOvaDosGovJD0sGosHRYOiwOy8kPSoEJQSAeldgel8Wgsh9KDBj4uEJ9VEBJxVCZMtUW82CLmDN7CIvNE7C4pA/+5YvcfxqRnlrgFZe0FwsIpbkJ/eoJqrula81Gq3f80ClkcZrBkpOjNngKeGH5CyehFqjJxK/dGwRlTxYsoELj9y1m+KzCK6RNEzKEg/+GfeKgwXzWTDv9onNQZf3ZI8Uj7if5qkmQ1gxkjQgpwfn2bilL8VSbKv6qtQkJxKma4PyQujWLLWYJ7bKrLNEcXqvnv8A1Nn59b/1Nn0VRqKJfWpiass3LZQcKQEHNUmiaMKBY58UAluhEHyr2fOspIuUDh6xYmrOnvv99I8FGqFShIrVqms+7oiKMs+ijWP8TgmvwVBjPrVd+tGWXVn0WfRWmK8TRkn92j8X7vX2ZpQBzV0Ht/8Ak9vP+fixBhLKek9mEYXxN8MB/FHByNYz/a8PrWJd1Ss2MVIYf3IdlANFE5C+KwIVAifiuhLMWYgvdiSIzH2iRrwkmCDJzckE5dDZ4PCU5WRd1CD3CA6o7UY/hZXH9X7NAa/umRcAc+KjC/FMk1B3YOPb7FXGd/FEw/ikZ/qhTNSoT8XNH8VDj+nvO7/ovw/Nl5vx/NYGSp4s+ywZbrXJHsgYX2hHXs5GoppaF1E1fDjZ2pwHtyDjboJXQhwTpH2QISmeKXdKNmJGfpsRiMJDUA+zME2JUkiy4bPsqtJ+L/1F/wCosuqhyVK2PbegsuWx7oCqJGjylE2K6UVdInYbqI/O4GofKy6KDDhmDFAzUpsD2lxk3XZIaMThcYjXmiETDSyN92DqpJFG3m5hVfmmCPaTU+2zxmgkS1ba0CM0KMlm2a8C3ioyy/sg6LB0WNj3UP8A8rnz9WI+68rXqWXiy7rUz7MSB90RijxTI37loQQH17qKFBaPNghnu64u9/8AGoJqxHAJccFkwEE8xpQgNDBoxifFShJPLcqDiGtQpoQmV1V/wvKuSkBxN1T+aMQc1psDouV13UVpQITViCdqq7FOJTZYfRZyXjLQARDMNQH7MFXm5SR9YpQ53DcwnyrmJcZqOUfLUuPwlVk/u6A/NRYeIajsVNgf8WQ7Kss6SGPbELr9+zcfFYbDxRBhoAHvA7LB0exnJS4f+KAm0QlYkqKxARGMlhWbeklsYRl2qZGKMTMRUBwO6ZsEKW3AdVoUku07AFfSmiygZKIEzfHVXB8AI0HDKw9ajFiuAZVWxNAzM4+FO30SCNw1mtPsvLz+3NOfs1G2Mb6sphFUIgyi9OK4Z34rAAQOWZUCjM6qbEiOh1YqM38CSOGju5FUSQbAyXgFqd7ZuRKmTAOqYmTygkh5xzUFb6yIfIw/VcKnwZCoMYkKGOM1g8qBs5PNjmPGfwo+SHkN+hFA4R1zzAp+k08n0CZYgQF+LrLI4eUkaq2VYtWIgPPmw1bU0GiQ/VSISXKTdcPY/wAaXWL9FTzWbHF19gMNPuVUwEVHwHtIP/OUZ5rE/FhpyIMeFWJAM2RYR4iyAf0yh0kaPVJivwIQIMH52NphkCwAiEkJWP7QnQkbIcKsmNOIf0XNPAgn2Q5qQaDO4Yz80QJwsEmJZW54s++j7iJslPAtaIZUMzVkEelHeRtlsFjf9dkLIXWbhWo4uY+TMMtnLY570jnRAED5KjrpZDBbAJzikNby6oQhJXNGsFlM6z/dHMfOLNYKQirUGRPIpCwVLSrWYBiiwqAgJsokeVd5POTKKP6LhdQAChEgQmyi0LY8BSMoZOaxSiidkSCRvmaMmcDt0GmeawxB62BKxDHbqoaKKlnjtURPV1QMJ/F3/hQd30bqiEWPTQOBrxFVdUzFw9mkQ1Sf+YaqGJmtxpgD40MJ2TjAhC5sXnAUZ8kztS4w6JqVDGO7K6GHACURyz3zWloBwjKwLMklSghvBBDKwtV0dhizl+GOFo45JEA4S58VaZyoEQJz02BskAYSMmfNyhSCvAQSFNWS/slhUCBjLSMceFSKCFj+rAAOUdzSB8d0wDztlYGCOWheVPJAllhiDFwBrelgImJR0+blMFWnJPJYADbZj08jCicy0K/Hy7mJAOJqT5EkJDYn0V4u54zciKMO6opZMxSCDGMm7Cde+kj4yR1xQGADxjxUykHOSzdvfkhg1IcNNTuwYRPkmdHFM3CMLIwxNMweyplLuxPx/jAk+y5w0R37KbLAY59lCvn/AM8g4az1kjJ2rKJ47kKEpZa+lR2BLo3TphfXkRGE8WPDKBZ0juuQ7GkszEM1LsECiNZCwxooeHSnmspuBLe2MPpQpqrV0gRHispFIeeYLP3ZlLfjRgeG+rPTAIBkRwI53YNWwUAAyYQbeC5iG3nWUJWXfdm0CexJkGGFJLqk5rESSkXhUePZEKtCw+VP+sES2TunTANodiUXCx8BAwsYFJZBJAOKHCY+BKG+CqBOlIWDXRUJYbHD1pT5unlnylQmxADE+WOGu6WYF8wn+bpkpiA6xUJBBwUTIzFM3c7NSye7x+P8ej8XR+PY82EzUMFgM8+383/owIJRiounamYRNQdlzU4MV+mApM1HDYpkeKuBHiwsiI1YIHkskwqn4RhFg9TwpBTMU0MZrkKQo5PsoMZ5QS1bdJpCOrjhByWJIA5+6+uY/ZmMKCjmMlRR1cvvp9Xf7un5v8P8ej8XR+PbX7ui7/V1/Pt//9k=)  
-Figure 3  
-
-The conducting layer has constant width and thickness and has connections at the ends A and B.   
-C is a sliding contact that can move along the surface of the conducting layer between A and B.  
-
-Figure 4 shows a circuit that uses the variable resistor as a potential divider.  
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)  
-Figure 4  
-
-The variable resistor is connected to a battery of emf $3.00\mathrm{V}$ and internal resistance $r$ .   
-The resistance of the conducting layer between A and B is $125\Omega$ . The sliding contact C is moved to end B of the variable resistor.  The switch is closed.   
-The digital voltmeter reads $2.89\mathrm{V}$ .  
-
-Show that $r$ is approximately $4.8\Omega$ .  
-
-[3 marks]  
-
-C is set at $\frac{1}{5}$ of the distance between A and B.  The thickness of the conducting layer is uniform so the resistance between A and C is $25.0\Omega$ .   
-Determine the voltmeter reading at this setting.  
-
-[2 marks]  
-
-voltmeter reading $=$ V  
-
-Question 3 continues on the next page  
-
-Figure 5 shows a variable resistor similar to the one shown in Figure 3 but with the following three manufacturing faults:  
-
-• at P the conducting layer changes in thickness so that AP is thinner than PB $\bullet$ at Q there is a scratch into the surface of the conducting layer and across its full width • from R to B the conducting connector is laid over the conducting layer.  
-
-The width of the conducting layer is constant.  
-
-A pd of $3.0\mathrm{V}$ is applied across A and B.   
-C is moved from A to B.  
-
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)  
-Figure 5  
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-Sketch, on the axes in Figure 6, a graph to show how the pd between A and C varies as C is moved from A to B.  
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-[4 marks]  
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)  
-Figure 6  
-
-Porro prisms are used in binoculars to reverse the path of the light.  The prism is in the shape of a right-angled isosceles triangle.  
-
-Figure 7 shows a ray of light, at normal incidence on the longest side, passing through a glass Porro prism.  
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wUBx2Stcijo4NnceB8FzreksOWtQrymY4KJgcbU9NUAWZHlVV8tx6TDDXHq+tmJA10hmmMRNITH2uYmw/oOVEei7MbqaG7+11dlAlq+LK7fydBfRfRfRfRfRfRfRY1BzY9L6KAWJj6Aq7ewFg7bfS7rk2wahgTysjO8cfFOccXa4eKpD+ayB5syGB1Fauehw0lwjl5eLXzAIJxCSZOorA4OYISBVieZ1W5h2J1cYSR3dmYzVgn72A/DIbfxSmhmMVugFgge6kl30HqL4BaUpBh+EQWbgmgDkDGASGUxtWraxzWqfIzSETc8mpLFYsNnipd6UH9MqsvhXLtLaUYZu/tdXbX83D8KJs78vo39u2vvd+230u6nssn3i25eNjC3AFilHNxJimKOG7Gom5SGBPFXTFZOR6KLiq8pn05Mres2YvI0Haw0xAI6Aqp2nWpBaZDeaPeyokx5pntJ1LJ1+kBXS631sxiqbVEEmqoDlrFTxgGKbUAerVBaVQWXCFgGOWhhMeXjrKyzHNEEYCdKRBKS0OR9qzkWrYVYwmoEFMGXFlgU9n+VUlnhNQHWJjl7b+11dhK/Mg7L4r4r4r4r4r4r4rB0qDssOTtr9HDsJLq7bfS7rgmzFE+6WJPHCmAXVZjdTuFCwUiOdEYnHSxzBZDEnVcnOMcg83mak2B4SVI5aV6XUooASSEIYa0ZFaIuFBo0k1KnlzXCEomKxcr82Pl9MQIrIH4CkUR5oQoKGJYsdejrEqteAow5nNOZnMgLBRjTyZ2mDLU6wwHLy0xOpYxenWyZmr10RxRBHbR9KoZK8n9cqk/hVpDTFx2/jdXZTlrtj9RJkog+g17aPpdXbJlLIv2uiX6UBPqrISnG/bWamLLpYMxeFxTErFlyVKVgaewmJGStVlIQYiOrdfg6MxgQpSCE5Zq0vISHCJMqRE4FMggQaIwZHVAaWaDE0omq+9n0rAPR+mEY4sDj3oJH0sxitQfCpKhISlCvhgA3K0kPTp3lCACIIyKLksMUIKAlWX3sAzA/2sLhzROnoXEDUEhoAQWU02Q7QhDpV2KPQ/kUwfh2Y3fXt/G63VVcv6nNBWpn6NQ7aPpdXbddvrftd16DMRys8700wPStGSwBbxTUphfNFh4VySRvrpRUfKDqqBVCRPPg1ndz4LIsSlIq5GMV81iM7AALAMQxQQkHqbvaKg8opyFCJCuWvioL4fpykOrI/wCOyGWiJuyammywWeclSEkvSt3IDJhSvgoCYLcyokhKFAyYaXT71AnKUvK2bxfTpDBxQJN1ks3JqnmgHHZQ9psOSvtS6P8AKudejsxhL5apJqiLrXB+hhdFk4viviqjZ9OzWTHY0dmL2QFPdfdd7oTQdVs+9FeMdKUYaDnWrBQwDQCgwdXcPPLcEmgIwOlBsgfCwEuWIQeFGsgsoALgWRCWebIEZ3U1TKOERac5p1pssUR1WOaQ6oBY+tD2AGKNjdCvAU05BtxZxK03MV0FMUqLTsw5OTDRYuGd1FdwmSy+9y3A6NgF69acfNd1VVlus0AwXce2qBYaSEojJWmT/Kv23sxp6mtmKliet39q8x0/OBYaAZD6hD30fTtq7NTs5Xtr73f27ADF+67CKA0HlaB3pog+l2FDHm6+95m7KebobIBYdUK7DmspaMetDjgQpHQ/aqX9cORUGjCmgi57VC5D8AwFDVihHIigGqkkXO91fSoEtYdO4Q8UFHOwpBGYQxKq6xUxG3iRyxUEkgQZoW1TY5AVF5sK8gctf6sOHFcJazcP3qBmaE3XiOzl7qAW5E3HKlAf0q/bezGnqbv7X+d39ru/Pv7fXrPfR9O2x69tff6Nfe7+3c20wVxvDhfKzlfGufS7RkmvMXldH0r4m+juYGqIX72bIolOFzXLIcjmsGklTCJDNSdiRaIVHICJtLQCkRCxKcZMkmaLEPCzTB61E6cWOI+mahVLK1hFndZH1mMUK3FRy4Ac1yhzGsKHIOEThih5mILGQZRlVeaGUiatEnl6zZ2dcZrQ0c5aY31rE4u/t2crVBNJst1uVb3+o9V+211609T2v53f2u78+/t9Yk76Pp20dtff6DJSzPc2+l+19smdkgfhWEV4oDDdFWWbvRjHJXmjnLYMlGUAzuwqCa9D8JrPABg5FaIgowOicll6bAjJwOE4qlFm4USkBMuBpRJKCychOnNMw3Pj6dPaUuXiowsPW4aET4FgMJRoBz9ixZi5csIQKAYQlcKZmSKJKq0j6MIrPXPBckrFNcUY1RMxSGjts+v0Wq+L/arkrhf6ZX7bV1PJ83Vf53f2u78+/t9ej6d9H07au2vv9Gj6XX3psomiKnpftfbJ90t9nv23aGBOvbf2oGDWXS4ZgoOzNDKu8VGyucxE3ZB3im1AmXDQjrATIIv1ye9lCNzOZi42CDanTuBHCbyJJmIZwuaFvTP1Mw8WBEs1QJOLAcjccV2YCDG+HX/tc0HkiUs5CyijPrGwcFNyZXL612lmEXAUvdQ0+lwJP2oRzsuj6VkRSRPbZ9e+7tv7X+1dPe/07qv23s9/euq/zu/td359/b69H076Pp21dtff6NH0uvvdj1uvtd3pftfbJ90t9nv230W/tdffugZel89eYoLPWhkc2U6KTGBsp8EdIc1VFUeEuKvWaYs5QhwFYIZrIgTEGSYwgBOwmynKj1/SoL4s7/27y6WUlcEEbl0UEAJtQCZoGHoHUJ+ggieUVMGMRUBleZrG3oNQMbyssM3PLpQGul3Xd22fXvu7b+1/tXT3v9O6r9t7Pf3rqv8AO7+13fn39vr0fTvo+nbV219/o3dfe7Hrdfa7vS/a+2T7pb7Pftvot/a6+/0N/fttdIqSmCUERc6stMEbK+hQJEnSKq/KoJEKiYpDKrimYoDqCCF5gUBzGqa+hczBFiXU5FighjuO1xdwkHpcSFyTxtJsY6hIKEsnIIKiXrWnooPBc0BKGlVGt+8m7oSpQLHEXAiUXaUqzSxDaTi3Y9ui67M/iyaH4oLI/ikehcA27JH/AFVJfI1UhTeEWWwD1sSCm/xqy7KZyFZsWDVI7FJcmi6F8Cj9sFqeks9JZ6Sz0lnpLOmX69ttlyL8m+TVRE75HxQEf7LLr7aSQ2xMSsO/tqhivJsGKDb+yxMqo5nr2vLBOwYXcKtJMqY1wUucUHmi3CDdAzL4vm0LcLiVBILSsNm26WlXxfO+K3I/i6ugBOVmoMuhYj8Bom9SJq0EHtaFiCWYckc0QQSHs/oXwMgFK/VQgUiVZAhnUWSDnTNnGeyIQy+2qsiySnFSU3LpKCImRhZ0WF0gJZmIJVMYwNHlCSdwRENtRlGyNOcLkRUPo1PIbl09quMd0gkyfajMB7UvUbq2FdJsQnq+VUMQeVqOBk0qOQa4JCo/2V/H5s3H5rwj5rJp83hHzfF+atr83xPm+J80PAPmt2Pm+J83xPm+J83xPm+J82JQTsnX5aqqqvEpDj73Lp7WLh3ozox/hXGiaAvpY3iZiaBuEdMHHq9bN451WZEJw3JFeLeKFTQPeuE3Jw9vy1VVVLRToRDPGbA9acFRHJhCQlwsRWPYDYoS8AZJQmGKEQzqO6iCUAtwTajgMq+00GASEoKipG0ESzVCxP8AoZOpQxMF0X6RYHXFMloQtA8NIh3IkSEvYhhbsQo81o6D6AVEiQ3PsUB3jSNHFm+87bJ60ANiQFEPaoRmhInQ4u3GK2Bi5DgnE56koSiQsy6Uigg2YyKxHd4SYtJt2ghPflw5Bv8ACT58+fPnz58TnK3+GGDBgwYMGGDwd4ACgO6Dg+lYdCsdi1jyWnQ1hwtYjqWIC0V3aK5LTDgVEYnqkIJQ5SqDKSTzJwrzSJagmQdoCGZ7Xaen+kdokeRrHh/JAwYMGDBgwYMGDAzHVzu4pJCstKRFboWHyKXI15Ga+IpOgF1AedRYTYnUY3QxBhTa2VjPAyqy5o8mJYKftSISx1toh6UNSxJUhvIXgqQn4eG888Gm+ShpGorC1BkHv2e20a9MJAY5uIvEnjYxt83C546FO61AmpSfStQbQktT5p1PaLS+32MoFmgA5SwSHvUUSCCl/T38X+nv4sv1U00001vun8QMMMMMMMMNHvslBPikcFYhrMN55LzyUoNUNL5rEeO2GCOPesMnKxYRL4xxqJzIUyGaLt89K0EQgbv7F7HarHFaRDSODsQ3+hflhhhhhhhhhhhhlI5aCnc4H/VS9QBpqN7GEsAa9rMXeMxQBEm58N8dmSQ57CPcSGntYejQ2+6x0bHRsdGx0bHRsdGouF4H22HVS/8AFDGR2lUHo3MulGfFIB4TirFI2gDH3rEkhiocEc5phS7H2K9hE8t65Kgmo/3Kh38lIcr5qxEsXyKrT+b/AJTsixFP8lf8lf8AJX/JX/JV1Uslh6Nh6Nh6Nh6Nh6Nh6Nh6Nh6Nh6Nk4n7Xwvi8iFCOR3DwLwJXwvijnR1HeGpzVCHkqRLTLRMUe1gMTRGjfQon/OyM/EsdCsn8LD0bD0bD0bD0bD0bD0bD0bD0bD0bD0bD0bD0aJIko07etOAP0pg7oVn6FDLUWJqvWCD8qhux9sUBrGR2mIbAUEzxQVdWXhQrIZ1V/SCogphkoANiQaQVBoUoeKrww9tUGN834UDC3zXzXzUDp/TxKWYTRl06uBC0Uj9GAhoAgKoJqUl7FXBVplvl3Pq+T6XyS+K+K+K+KnIrLrsuugm2foSSJr+K/BPrfG2ImfTskctHDxVButUeWdqGMszizNYd4unZtL5VOslAMy2Ho2Ho1QiGmiL4r4r4r4r4r4r4qg5PxqmgQyz9QlI2OhsefzRA+93rCDniyM3ZSytQrjQYPcJts/b9EimGKa+jxXX6Fgpshi7bDCIlKpkIyxUCMpmjgVklXJ+0GWeK7SREBi4FIKEl1/VKG7Hx80SgbJ1Kg5sej2PPY+PmiWHXtIbalehfD974Ds1Vks0bFiFlgVJyEE+Dea4SzWCaMHWFCZfSg21Diw8WNDf5smrJ1P12j6dhICI7YJYdP0chtsnXtJ17usUrJfFfFU27I6viqIw9wVgoghpTdKyUqT07lHNNZqCOxNjp81uEnkTXJ1QLnPS4I7xGEjdfy5BB1MFoYsZXrdIu5Seo7OSKyVd9gXRQhDQXXaf63R9O4lZuu71/R/3aUM0TkKibuh6d4HZfBfFfFfVfVfVfVXyvpKQoBo7IOG9f5vUL4Ip9MdwEtyQEhtLPovDKA+AyrNopsjq6GSnJ6XmgliANq80lDxOKCgmObIuMFkTP0Ckl9JZctD0o6E3n9do9xKzdd3r+jCkFCb+gCC8WTf50khqjfYQR3h4iGupCCVKGB6I2rWunGeSBg4GODmgjSAkBilkCmjIMB4qdBHFfHmwZe0nXtvteKgGD9O5cWD0/Bt9KiKewrN1eXdkRXJ+k1+l1foGRFIkx9OBlxUeuplgIaKsickqjGTysqN2OTukmP1xgj69vpQ6qKlRc3U97rl+kBD4pJn86wTVVlrxH0sodVgy5r65BU9ChXHoaKclCfr8khUXJ+DR9LhSViubru9e+67+36Tf2pg9fzzMduX0uL7MLcGPDmrFnigci+KxH7Ro+ndqk3Xd6/Rv7fpIOn6CLJ2OJ+mekYRlGkYeN1PF7LmTH7SEkjsNJYUXMzcbPcQ05n9lTw0A19PJCKgBirJxGoJjMZ7KE2VxijJP7OsEtWDswKpjVYL3kyUQftchg0VMcibFfyfN57hURDs+KMOG6/s6YulanT4EuaR5KQwwFXJWinSvt+3IgkaeB0Vr9qpwyF6453RqA2INGTJZyQ+LKZ/FKGT9mCJl9KeueSkKWiZPf2aMPxMIszZYkMauaMeChtPx+n//Z)  
-Figure 7  
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-The critical angle for light in the prism is $41.5^{\circ}$ .  
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-Show that the glass used to make the prism has a refractive index of about 1.5 [1 mark]  
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-Explain why the ray emerges parallel to the incident ray.  
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-[2 marks]  
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-#  
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-Question 4 continues on the next page  
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-Figure 8 shows a ray of light entering the prism at an angle of incidence $\theta$ and reflecting off one of the shorter sides.  
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)  
-Figure 8  
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-$\theta$ is the largest angle of incidence for which all of the light leaves through the longest side.  
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-Draw on Figure 8 the path of the ray of light as it continues inside the prism and emerges from the longest side.  
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-When the angle of incidence is greater than $\theta$ , some of the light escapes the prism through one of the shorter sides. Assume that the refractive index is 1.5 and the critical angle is $41.5^{\circ}$ .  
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-Show that $\theta$ is about $5^{\circ}$ .   
-You can use Figure 8 in your answer.  
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-A manufacturer wants to make a prism with a larger value of $\theta$ .  
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-Two alternative changes to the original design of the prism are suggested:  
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-1. use a prism of the original glass in the shape of an equilateral triangle, as shown in Figure 9   
-2. use a prism of the original shape made from glass with a smaller refractive index, as shown in Figure 10.  
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)  
-Figure 9  
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)  
-Figure 10  
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-Discuss whether either of the two suggestions would work.  
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-[4 marks]  
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-1   
-2  
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-Figure 11 shows the stress–strain graph for a metal in tension up to the point at which it fractures.  
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-![images/8497e6cd14aa20c9ca5e9f454cbcb887974bec9216b18142a7bb60ebec73ec54.jpg](data:image/jpeg;base64,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)  
-Figure 11   
-Determine, using Figure 11, the Young modulus of the metal.  
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-[1 mark]  
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-Young modulus $=$ Pa  
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-Explain how the graph shows that this metal is brittle.  
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-[1 mark]  
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-Question 5 continues on the next page  
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-Figure 12 shows a uniform rigid lighting beam AB suspended from a fixed horizontal support by two identical vertical steel wires.  A lamp is attached to the midpoint of AB.  
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)  
-Figure 12  
-
-The unloaded length of each steel wire was $1.20\:\mathrm{m}$ before it was attached to AB.   
-AB is horizontal.   
-mass of $\mathsf{A B}=4.4\mathrm{kg}$   
-mass of lam $)=16.0\mathrm{kg}$   
-distance between wires $;=2.00\mathrm{m}$   
-diameter of each wire $=0.800\mathrm{mm}$   
-Young modulus of steel $=2.10\times10^{11}\mathrm{P}\mathrm{:}$ a  
-
-Calculate the extension of each wire.  
-
-The right-hand steel wire is removed and replaced with an aluminium wire of diameter $1.60\mathrm{mm}$ .  The unloaded length of the aluminium wire is the same as that of the original steel wire.  
-
-When the lamp is at the midpoint of AB, one of the wires extends more than the other so that AB is not horizontal.  To make AB horizontal the lamp has to be moved to a distance $x$ from A.  Figure 13 shows the new arrangement.  
-
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 
-Figure 13  
-
-The Young modulus of aluminium is $7.00\times10^{10}\mathrm{Pa}$ .   
-Deduce distance $x$ . A pencil is weighted with a thin coil of wire.  The volume of the wire is negligible.   
-Figure 14 shows the pencil and wire floating in equilibrium in water.  
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)  
-Figure 14   
-Figure 15   
-In Figure 14 the combined weight of the pencil and wire is equal to an upwards force called the buoyancy force.  The length of the pencil that is submerged is l. A student pushes the pencil down through a displacement y as shown in Figure 15. The buoyancy force is now greater than the weight. There is a resultant upward force $F$ acting on the pencil when the student releases it. The magnitude of $F$ for any value of $y$ is given by  
-
-$$
-F=A\rho g y
-$$  
-
-where $A$ is the cross-sectional area of the pencil $\rho$ is the density of water $g$ is the acceleration due to gravity.  
-
-The pencil is pushed down and released.  The pencil then oscillates vertically about the equilibrium position.  
-
-Show that the pencil moves with simple harmonic motion.  
-
-[2 marks]  
-
-The time period $T$ of the vertical oscillations is given by  
-
-$$
-T=2\pi\sqrt{\frac{l}{g}}
-$$  
-
-The measured value of $l$ in Figure 15 is $85\mathrm{mm}$ .   
-The pencil is pushed down $5.0\mathrm{mm}$ and released.  
-
-Calculate the maximum acceleration of the pencil.  
-
-[2 marks]  
-
-maximum acceleration $=$ m s−2  
-
-Question 6 continues on the next page  
-
-A ship floating in the sea can be modelled by the pencil floating in water. The ship can oscillate vertically.  These oscillations are called heave oscillatio  
-
-Wave motion causes forced oscillations of the ship.  Under certain conditions, heave resonance may then occur.  
-
-Explain what is meant by resonance.  
-
-[2 marks]  
-
-The ship is moving steadily at $8.0\mathrm{m~s}^{-1}$ relative to the seabed in the same direction as the waves.  
-
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)  
-Figure 16 shows a ship moving through continuous waves of wavelength $118\mathrm{m}$ and velocity $14.2\mathrm{m~s}^{-1}$ .   
-Figure 16  
-
-The natural frequency of heave oscillations of the ship is $0.13\:\mathrm{Hz}$ .  
-
-A crew member needs an emergency operation.  The ship’s doctor is confident that she can do the operation if the ship remains fairly steady.  
-
-There are two options:  
-
-• stop the ship’s motors and loosely anchor the ship to the seabed • continue to sail the ship at $8.0\mathrm{m~s}^{-1}$ in the same direction.  
-
-Deduce which is the better option.   
-Support your answer with a calculation.  
-
-[3 marks]  
-
-END  OF  SECTION  A  
-
-# Section B  
-
-Each of Questions 07 to 31 is followed by four responses, A, B, C and D.  
-
-For each question select the best response.  
-
-Only one answer per question is allowed.   
-For each question, completely fill in the circle alongside the appropriate answer.  
-
-CORRECT METHOD  
-
-![images/fc90fe09eb45c0e24e0102ba561fcf3790dfbd2bc6039fb07037f0b360e27e1b.jpg](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAIBAQEBAQIBAQECAgICAgQDAgICAgUEBAMEBgUGBgYFBgYGBwkIBgcJBwYGCAsICQoKCgoKBggLDAsKDAkKCgr/2wBDAQICAgICAgUDAwUKBwYHCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgr/wgARCAAwAeMDAREAAhEBAxEB/8QAHQABAQACAwEBAQAAAAAAAAAAAAYHBQgDBAIBCf/EABQBAQAAAAAAAAAAAAAAAAAAAAD/2gAMAwEAAhADEAAAAefwAAAAAAAAAAAAAIc7QAAeI7zuAAB5DsO8AAHjPs9IB8nWdx5y7AAAAAAAAAAAAAAI4sQAARwLEAAEcCxAABFHYWIBhAyAV5HFiAY1Js0h7zdk8esyIQhqTOJhwpCRN8SpVlqRRPFCS5Tk6Z/PsjixIohCPOTp9kcCxNMaEFQe8jgWJj4gSqL03BFHYWJozj4TZy2PaRxYgHD07DSmRCAOaBwJMoEacjjtOPh7zTGeCfMmmBDDx/Qg4bnJY40FkcijYkcWJEHAE5YmTy1I4FiRJw+KU5PFoRwNccMy7Ok1hy8Oo7CxIkwaUpk8tCOLEAxydx7iqMakqZANgaAmDJh0EifB5y3N6eQ0Jj4vCBMgkKZzOwjixJo4ilecpD2EcCxNKaY/CkNgRwPcew0pMGsMsE6dhYmiMBmWiyPaRxYgAAAAAAAAAAAAAGNiiAABLncUQAAJk+yjAABLHYUoAAJsyWf/xAAtEAABBAEDAwIFBAMAAAAAAAAGBQcEAAMCFhQBNQg2EDM0FyBAEhMVISInN//aAAgBAQABBQL8zIvlMlY5zh3nOHec4d5zh3nOHec4dmkJmldNS+VSlbnOHec4d5zh3nOHec4d5zh2QQGCbm6r5XLVuc4d5zh3nOHec4d5zh3nOHZBCXpsnQQF0+dznDvOcO85w71nuDp6YFY7l4ec4d6r5ZCUvzR/1H9xz2Ub779xl8EZ719xnRP5r38ginbrbAAziDAqlPcvcCO5BYrNM8OJz1Oe90+OIZjB9IUDI84xobeQbvklwzh6oyI2icaJa6D63liQm2UT95BhOSFWAupSk8WtKeh3nF+mAauO0SYENNWntyqLjOU6zepcYodBPTwciyFochuxBkI0c5e1ZhxXahKraQXBeyShT3mHsbcLDjuiDwtGvRk0Uf8AUdOzHCGILZOgTOaILvlAOoJHjyY8uOnPZRvvtWV2CiY8imZ6sOlbKouNMU4KxCpl8EZ71TB0AcHw4nmQ1HqlmKhP1Iq3DXI1M6J/NVZXoaL0GyZxfrdoVVY4fdPUISrDpT3L3c4h1NY4k+HGYhYVkPMh+HC4ieQnUSiZB/BE169GPQm/5tYu/wCn18U16Yc4/wBbjxtLRE00ybdx0OYsuMcrkR0s63EVpw8jiTuRFTyg/wCGuH6Aa4Sd2W3MiKoRWuxZcWfFN1Y5eptv6bkQTQsoASLo9TVoaQo4FhJo/wCo6O6MWcic/qa+OUvx0GmzSAYL048GmnPZRvvti/o+oPmxiLNWLwuxFWMTQ/2uhZTL4Iz3p0ekfWFJKyOI5NkNYHW4oKUZdYCqqhJACraiQjhnRP5qpX6N7vGrwm7d7xmSpcNrhr9rouUp7l7nTXDLhqDktuPumOFwMjGQbxsXFT2hE4jda2MzzYq03I2soZsGIbgDUhqBKa3+BlcknSHCqcEDUUNS4hiLMwIh44uM0hLaLEZ+RFlHgWluGKLKXHXEgYH4YoOobdjyHDwsZmTo8dsxSAB6PH5N/j1ttQ9dDsjJSFXDjx48OOj/AKjqwP8ANlDIa6blOgOsISjjjp8CGlwqc9lG++1aQoS3j6xDiPp/izBQ0paXARoVMvgjPel0RFifNMQkecm9EImhVcauAaXE0c4YxJCfiS08zon81VlAiLVfJpztzBGEOE3VPTk6EkwqU9y/NTiFASijeobd6ht3qG3eobd6ht3qG0tKBlQTkshQEkj3qG3eobd6ht3qG3eobd6htJScaUeqSRD6UQ71DbvUNu9Q271DbvUNu9Q2kxMNqWdBJRxMUd6ht3qG3eobd6ht3qG3eobVsjHlRZv/xAAUEQEAAAAAAAAAAAAAAAAAAACA/9oACAEDAQE/ATd//8QAFBEBAAAAAAAAAAAAAAAAAAAAgP/aAAgBAgEBPwE3f//EAFEQAAEDAgMCBwsGCwYFBQAAAAECAwQFEQASBiETMUE2UQd1FGEQlNGB1JUicbQyFUKRIyRSIDSzwYIWYnJ0ssRAoTNTg6I1VFVkkpOx4fDx/9oACAEBAAY/Av7ZOp1E0/AdbhOIQXZVVW0VEtpX8KWF/e58cl6N6ed81xyXo3p53zXHJejennfNccl6N6ed81xyXo3p53zXHJejennfNcMyappmmBhyYww4pisuLUneupbuAY4vbNfhGJ8Ciaep7rUGQlouyqqtpSyWkOfClhX37cPFjkvRvTzvmuOS9G9PO+a45L0b0875rjkvRvTzvmuOS9G9PO+a45L0b0875riL8raapqWZEttgrj1hxak5ja9jHTf6cVCDRNPU91qBJSwXZVWW0pZLLbnwhhX+Zbh4scl6N6ed81xyXo3p53zXHJejennfNccl6N6ed81xyXo3p53zXHJejennfNcRE1fTVNSzKmIYK49YcWpObjsY6b/TiaxR9OU5bMSUWN5Jq621KOVJvlDCrfFz45L0b0875rjkvRvTzvmuOS9G9PO+a4zK0xRbdfO+a4TJi6eobjaxdDjeoHSFDwXHJejennfNcQYtZ07Tm2psrcb2NVluKQd2td8pYTf4Of8At1e/jWfd2/w2euKd74zjUHWjfukf8OndcRv58ai64R7nG/DpXXTH58VnrhX5Jv8AAl0+EtZqFY+wU1ln43HHNmzyXxS9LtMoR2OEhDgb4C5b1z5VXPl71C64/pn/AMDUFDqFORGkUOqmNlQu+8aIu253L7dmK1AFLEZNPkfY1579qjlS0hz6UHGrtYxtPtLY07VTCi3fP2kpWlKjwbPiwqqu9GFJkNIa3imY1cO8ULX2Xb4cQukhEeQ43UcrcGA2m7zz6iU7lI4zmB+jB1BU+iqA5DSnO7Bh1bNLbRx/NyqI5hiB0j6Rpnyq1UJLTbDBXlUc99my/rAi1ufA1zQVh+O5BVIaBPMknKeY3Fjij61m0dx2dW0tpgUiIrMt55fzATxd3CtT6o6M4CqcyneS2abVd5Jjt8arFOVdu4cRq1S397GlsJeYcHzkqFxiN0XS6OkRpLCctQ3nA6pK1JRbu5CML1I1TxLkF9DMWKV5d4o7Tt7iQo+TGkJWntNRZE3VTKVJYkSyhDRLIctmsefEdqq6FojUVTyRJdarClKQi/rEDJtNsVDU8nQ1JdpcN6yHRVVbxaFOBCDlycPrDFSq+sNIUuNHhUx6Q0YlSU6VuIFwkjILC19uKZqd2MGVT4Tb6mkquEZk3tjU+odRsohRNOVqTCWtK828S1lsr945rWwNQ0PotgogLGePDqFV3ct5HEbBOVBPMcVXXlNpjiJNIYkdspko5VsvtJuWlePu4j6nb6K6dLiSIyJCWYla+uLak5tgUjhtxYY6RKTEfmJmOoYhQRZLrkhSsm6P3Te9/Zx4Gpte6HpopAWnti6XUlOPQ0qNsykqQAuxPzcBxtV0qFwRx96vfxrPu7fefqSIhlywwtcSntk55BSLm1gTbnNrDjwxqej6Zp4zFTchL9VUjK4nhFg0vuHy4RpJdCdmTUyAiaabIDzLCPnqzWBJSOEW8owHWlhSVC6VJOwjvM9cU73xnGoOtG/dI/eQZOdx15WWPGYRmceVzJH5+AcJIwZblMplOZG3NNnFak/vBKQkeRZwJUzT8eZGIvvqVMzrtz7taRcexRPcwioU2QHWl8ChzjYQRxEHYQdo71O64jfz41F1wj3ON3ia7qKIl++VEMSUb1R9hIt7TYYzp6TtI04cTTkjtJ8qt40AfIfbi9G1RpvUHOzTpG5ct3PrHQo+3L7cKfjBaFtr3ciO8nK4yv7qhz8HcIIIuDfvUrrpj8+Kz1wr8k33m23G3HpD5IjQ46czjtuGw5udRsBfacV7Skl5ptEqmsT4MOdIU6mM2PUUE5bC5Urb7OPHyvPoRnU/RbCmXTTjvEiWvhWEqsVFI2EJzG6Nl9mG6hTpKXmXRdDiDw96hdcf0z/4Go60ySj9YdJZ4xHzprStygfQtONLV11ITG/Vh+l1JXFvWm+0IPtUsODy4kds/GJ0RE2So8KlPSEL2+Qj6MSFQtc0P8SJSlqmKQsjLwBRUoA922OiSr02CuLQ0yHkFt5zNkkON/V5lcZ3mfbs8mC44oJSkXJJ4MQJ0ZNoMrpQQ7TObcGRst5QrFToyvU05qph9cE/NhVAtnM13EucI7uzHRDPqWyGaZJYaWr4UyFsgJ8p4Bgz9J1Sgx4DMVS5nyvHdWdlyT6qgLWxStTVGOw09LYKltxUZW0+sRsFzzY1Y/Sh9vplBgVCnHjDzLili3tAKfLhU+nHNT6NomTU18f2iSwpLST3Uozny46IolCq6YEtcVvcy1Rg6Gz2NO3ISL4Yk1fpfYmRUOgvxU6bbb3qfu5g56vtxW/bF96axXOp5P5JWKHJpPTAxEjLpjJYiq0225uk5RZObeet7capNal9tTD6Ts9ZfQxkDzaVNZ1ZBewvY24sJeZcCkLTdCknYRjplqNNN4KoSGUqT8JkIiLD3lva+KAT/wBEi/kk4qlM1PVHYkGu6+lHTkqNcK3mf6otqAIG1K+HZh/UKtWQNUUqC3vJUapQ9xI3Q4cq0bFH97EarxUqS3KjodbCxYgKFx3q9/Gs+7t96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-![images/d5adcc1c8d2076adfaa968721816e1ece8cce5bb575f889b544f54dacf508b3d.jpg](data:image/jpeg;base64,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)  
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-If you wish to return to an answer previously crossed out, ring the answer you now wish to select as shown.  
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-You may do your working in the blank space around each question but this will not be marked.   
-Do not use additional sheets for this working.  
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-Which combination of an object’s speed and journey time gives a distance travelled of $1\mathrm{mm}?$  
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-[1 mark]  
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-<html><body><table><tr><td></td><td>Speed</td><td>Journey time</td></tr><tr><td>A</td><td>10 μm s-1</td><td>100 s</td></tr><tr><td>B</td><td>10 km s-1</td><td>0.01 μs</td></tr><tr><td>C</td><td>1 nm s-1</td><td>1 Gs</td></tr><tr><td>D</td><td>0.1 Mm s-1</td><td>100 ns</td></tr></table></body></html>  
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-A person jumps as high as she can from a standing position. What is a reasonable estimate of her speed just after she leaves the ground?  
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-[1 mark]  
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-A 2 m s−1   
-B 4 m s−1   
-C 8 m s−1 $\subset$   
-D 10 m s−1 $\Longleftrightarrow$  
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-A nucleus contains $N$ neutrons and $Z$ protons. Which combination of $N$ and $Z$ gives a nucleus with the greatest specific charge? [1 mark]  
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 
-
-Which statement about muons is correct?  
-
-[1 mark]  
-
-A They consist of a quark and an antiquark.   
-B They include pions and kaons.   
-C They are subject to the strong interaction. $\Longleftrightarrow$   
-D They decay into electrons.  
-
-The diagram represents a quark change in which an electron antineutrino is produced.  
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jdfItjwUZJ+Ck5rHYWBijmWQhmLFil1r0eW6rBuHkJY+CCQ1OSgGqBc1ARQXv60NBgaLIEJXkZrIFQyNmhhuqUEiGxG9cBIeUYXQ9Plo3hTMlW8UaxQCUx63XkX7LMgm6al/Hhy8Taci7jKWTiWK0SL0PbZ1L0avg0QLCtQGNVcGA2tYPJEEzTYohdHsWsNkcEchJCDq5GN7lDOeuAUVFuBCAYC60UDFQcNdEx5o0T2SkQ5pQY/NBMcdaEEfANq0WT4kMUXK6+EGXyxl+XNXZRWP9pRj43Kx0TZU2TrMgdEjdEZnIJ1jRVXuUTyIx2VCAt0jVGaYI+UWLmsHmyIpMtUEtioDweIwuKIUp0USyzUNj7oUlCEpGGB+hlE4uKEc0oQJ11Zfe4vjCUdIGUlDOVw0HXNIfI8GcBuOsWe4sZg2E/g1ZP8YzGYiMzqoJCDWQAQ4ovkBRk97sXArJpg2+GFdw3dNEwx93s/miE/7Rfiobse33Y9vuiJJ/XumCCokOtaienggHkpjSRwckkVDB+kQDhUSxzmq6fFmVBPwlZCAt7izQ4/onOKV/tgMVplPBXWq4AmkhOfBZkua9q2HmP/AO3v0E4rhgC50TXmnLCClexLQX5w0JnSDKYq5+f7LInEeIjpFXww+R/IFBgljFLjpS7qUQTKSxNkEEMNsz0jwLQXHHwBZPrIY5owIVGRXIFBclGQa8bQpVFYqNtlZqWJ+KSqu6yw2f8A9ptFOo/qMw0IYPqkVSNME94isLCOK0FHsfD3kvvXioMQlWev0KowkzqrJ0NtY0GSfkg7KjMF4Y8KCWl2JsEnNkzU00w4pb5QtAV/A2DqWRRkA8JlBmmAzHoxLgvUeaYDSbo5XUk3xV0v8YIjKRr0KPl0zdizOW2t7NQGxDwc6WW0ASXJKl3G6u2rK4QyiddBuzSIgAHtZRD1XdASD6PwQSEqUxFWkPMqUueYp2/ixuPkSGq5eGE/vKgdKCI7sRCSLK3FKJUSVRAExGuEADNA2jpmEOyIlUxzgV3XW6fT5By0/EN3HHw3E6nFZwTuqqbZUWMyqCHBKKrTq8NZPaaZ5sGUD9Vh9VJFwWZRvOttAKBkZKIRmeTFVJgegLYQScOVX7nVV8+4mGXtq4zMGdmJ3S2VtHBZqUQ0TRcEzubCW13rSfE+qkdPyQd2Snb+addAMHy7V1+gkkVAYa7XVz5E9UvMxMRYi6hr2pvCSMJgjnMmQyM1gITGpzZcD0iiA+MZBRmbqvFN2MJHDipkUOAJCFl9K3YqUaBCFhDDTWnOegKU95XFzClNXsiNBoRSk01AdpuoBqGcQesi5O9ECuVC5Npw+lOPGRD9YTZQorOqBkuUVqBi7ke1WMr9XEnnyYA81bTTWf4NAhLD3EDC0bCKMaDpSpgzO7hgcmTIcfdFzc4Pyw9NfEc2UZfzZIbxcmalQU5D3Bp32sQqaZdSYjRUVCEa4DQbejb1qzZkCPJCQDy9UtIevj1YWKphLRf/AJZo/qiskGroGnrfWEpDoVOr3URJPBPCiMypGbryPo0dP4KSY8hI4C0AnVyJ7oIetN4AqCgTnIM0IpIJZoEqKjxr8Lx6hTIRmmJUlQADlXVkuLqCyVzYzKyfyK6cjo2bcUzY+1zbIB7XpnwiLD+WkoSwTrivXgQVGVNi8otLGWTUAVUYbIFXMohJkQgkJmqQL4n9QSRvpWB7CooKrDSJUbNIyjNUYb1K8M14r66Mg9v4IqbvInwXLqaMU5ogAkARHtUpkVIVFoVH2KLuCLBBPQmaYgo7K5CbuUGjJNAK4qOlxY+MngyPoKxomiUoumnEJCVTyxamyyRAInNG6gTwYJPyVXk6BqXX5sFFNdkNTswKHTD/ANrIwdbPVoAHJkZ3iaMfMMbyylM3HAON6cAgu2ActcwLBg/F5BPes2uq6TGbON09FMsTWefGv0+Knmy9WmSf3M3hKyeLha0TJl6lg9UyC4x3RVphtrN6OQRZetSeSXdGSSzbQDuxxMcxXbDG4o1JUz6TY38iOAf1ZSmXi4ogCKQBqAFIWFGMlOHg6KgoAWUs81O5Mswm0BpNiUHnBwqEwswHearBvGghkq1EwhEWV9mYmhTgUBkLA7Kpgvo0CgtFg6FAwXNqpnAe9y4LgDt8URhsnpdfMU7/AFZTrxJNmkOelNksc0Z4jBhk57WK6jIYmBiX5aGxFIkZ5rbywEO7Z76TJkYQyYqiCyaSDAyXNUlImqzQgME9VxcXR43nV6Jj1pxEGHoV4etDTk8QCEUJQ52Zq+SRAlClFmJDdT5wjGCTlKZMwuI8pzRjsPBV5MWNDx/Ug7qOtj2+qEEfGB2f06PX9RyRUTdMFEgNA605uYqo1ObkXApKgWyShnPGpn3OLTWxWDG5DWzuQfcNyKqn0UHQeMbOE6dWSL8TTxIMOx4vOXw3hR7SHTMTtx+VjHlfxVvTvizBGTIt5G3OCauyKZnM0bGI0dLlP82HUJ/bQTP6zSshrGutwFUi4K8opARASH/tVRMwJyg4H9qZqyTok6IQw/ZuFrJyrqq0Y1Zu/NCeRgwX03WQXnUCBUQNxuv4tG5hI6SKk+ir9GasVFfAkGrUhYpeMzVhBUgv8lKTZxWhW4qVMd1oWVSSJk4YwZVBBTV5Q7sZzt4oLotYYT61E6ah60Kq5o0NNmg+OKJsT7RS6IK8aJ4nD362NniShBBUG65QUGnwUN2PRsejRHT/ABCg8aKkVXJqzGc1CWniebDUaEllRlCeynp4DACyNQT2qqoYy0CixxRJwjkazjinq0WiDma0B/oQZrNmbzJ8OFT0fGj+I/zSyV3sTTSFDEPSg0GyIjSr9VVENcIdwJxLCsFRSo9QWB2CK5Brl8K2yxx/CpmFANH9wUx4BdWB/DoGKgmaEGGhku7Bw0WCoIZvao56KTocOJxRFDDw5I7BPpYnJg1WaZGN0iaiEdUeAfdB0oV/vTOGgP4cBLdoxRkpMc7MXVyHJJRMUAzbggM9WIrqhPLnzNoZE4phNAxSBhwNcK5ZpRKMrNtYpI8+HJ/LM/XgKZeJvqKBl04ZCm6yTBrzDiMmGM0AgEAUyMBLBmmhms5oMEHSwGjwtxUsFv8A18a+/wCpIfsAdPz2jUNm9t9WA4+KZg8CWFoy/USccAVVOlaXTJhRqwp1G2v/AGjFv81WSOLxtZdG6AbJyvpZoKwdCw9GlDJ+oUmT9g8/JYJqknvZtXDm9jQZx9U+CrQBOqR8VRwndWWBx4FE1A0rB4CIsKTzjwVPaoOT81ihBH8l3L3r3r6KnhDpeBQJeMIBSlNh6bHvxJBmk6CTfVQQ5WOZ/Pr4CGKmZNtizL3ro9KQ6/Fha/kmzFgwXvV4NetrTC0Wln1K4Uk9KR3uYsiLGKA2IRCVGACiqK2nMAGECBk23MEkWAng+qWggVa3A1SXtUnDYOP5M80814jy+K5J8muj1quZdfrL7F3jBTEgzmT0amkfhXOpJdtNwiuAFivwbaER4P5VyRQZKFMVEYfCZWLHibXtT00MxDVpOaoB2xZgKGJkHvcq6W02bdDKEa7sQ65As5ctBJzQEURyfyxZmpXFxbrhimJ+B2qY3CDVaYPEGxzViuDF4Ng33qzC7QjOeUho83DyXQsB2DFdWGkrsUWA0Bmav8wCTVnF4fEyly0zqn01S49I3gk0nmijuQDYlIVMdb3PMRIHOkVDhRgiULFk4xYynpRMhRTqrsfzCyNg2rWS1wNCc0hYZhX8MEAzKrd5rqvoeuw671d+bH4M7T9FSMWAozQE4RihCEzRNlAzHyk1P8knsU9GldKTOpJFFPN1rSC8q4sXMi3DKAuOd2AQ2eEEzKnKzSvhSUGSTss+1UqwZdtLIhipipugCT5rEu/8eMk1wTTCSq0Jd1zLQ4FCAsjpoIGP1KpDlsIXuKwjvWPp04j/AHYN91NYs9lltK7anHIrP0ViHvVk+b0MP8iZBvtQNH6r0VTU2RKwFiy4MZAZ0P8ASYqztFBiw/BwiUHqhaEMwYE14wbVcHPSojDv+YgAQmqmo4Ehf+3Io8QCyUljYSVUZ5rjEBlsDskLYzQIowi5VJwcUyJMckhvCTMn0WR0mkNpl/NaDitz2vBVtW6TPf8Al5wxuv0fagEv5U8Oqs6EkwMYsQVUAjLjspu957xwEX1ckIcqiYxHdQoQyEE56aoNUYokQYOB7FCw6BABEFQILBerTiigMnijMzQgj+XjAq9Zns7f7Wr8QZlOOGUauIYQ5axXFqQ0L7bJYkhnbc+d4winQw6EDMiMPDWhJwp6ZtZFYOlWR5RNxPmnw/N1/mRRBmrcJ1GDm0wkXKlMRyZ1U4G5XO9rOT840R0B5OKBSYlix0h6FSq9Ob+DQ4hEMzOtTsbKiXGbOEuYpDhmfJVkLJxQgj+XcAP1Yi/XKFCJ0SbJ04zuWJbPexmo5LliiXDVtASDBqlQAu2yrBipQ/q5Kb4aNs4Y0CVx3LYis4uvMIkn81lKAyhO5TScOBRMDqCsZAMxmqjQ6LYFtTwOLJjiCU3W9md6AyMSW6AoxPNJSdPDBiLr7/zQBgrhWs2R0qxoDY3U8ThAzRDGugWTMYsXnVFScfREA6BwWY+Ypaocc8Uv0KoTeUWbfxXOGqSf5QxDn1vCz0UiQm50IdEn7aDTXFCFxKrFmwiEpq4FMxipBFPDCwOywGikYVDj8y7D8rKM/DtUIZ/k/wD/2Q==)  
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-What are E, F and G?  
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-[1 mark]  
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-<html><body><table><tr><td></td><td>E</td><td>F</td><td>G</td></tr><tr><td>A</td><td>up quark</td><td>down quark</td><td>β</td></tr><tr><td>B</td><td>down quark</td><td>up quark</td><td>β</td></tr><tr><td>C</td><td>up quark</td><td>down quark</td><td>β+</td></tr><tr><td>D</td><td>down quark</td><td>up quark</td><td>+8</td></tr></table></body></html>  
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-Photoelectrons are released when monochromatic light with a photon energy of $4.2\times10^{-19}$ J is incident on a metal surface.   
-The work function of the surface is $2.4\mathrm{eV}$ .  
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-What is the maximum speed of the photoelectrons as they leave the surface?  
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-[1 mark]  
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-A $1.3\times10^{6}\mathrm{m}\mathrm{s}^{-1}$ B $6.3\times10^{5}\mathrm{~m~s~}^{-1}$ $\Longleftrightarrow$ C $2.8\times10^{5}\mathrm{ms^{-1}}$ $\subset$ D $2.0\times10^{5}\mathrm{ms^{-1}}$ $\subset$  
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-Electrons with a certain kinetic energy pass through a powdered crystalline sample and are incident on a fluorescent screen. The diagram shows a sketch of the diffraction pattern produced.  
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)  
-
-A change is made and this second pattern is produced.  
-
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)  
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-Which change could produce the second pattern?  
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-[1 mark]  
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-A decreasing the kinetic energy of the electrons B replacing the electrons with protons with the same kinetic energy C using a crystalline sample with a wider spacing between its atoms D moving the screen closer to the crystalline sample  
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-A string with a length of $1.2\textrm{m}$ vibrates at its second harmonic.   
-The diagram shows the displacement–time graph for a point on the string.  
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)  
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-What are the wavelength and frequency of the wave on the string?  
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)  
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-A standing wave is created on a string. Which statement about the two waves that create the standing wave is not correct? [1 mark]  
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-A They have the same frequency.   
-B They have a constant phase relationship.   
-C They travel in opposite directions. $\Longleftrightarrow$   
-D They have the same speed. $\Longleftrightarrow$  
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-A double slit with a separation $s$ is illuminated by light of wavelength $\uplambda$ . Fringes with spacing $w$ are produced on a screen placed a distance $D$ from the slits. The distance from the slits to the screen is changed to $\frac{D}{2}$  
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-Which combination of slit separation and wavelength produces a fringe spacing of $1.5w$ on the screen?  
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-[1 mark]  
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)  
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-Turn over for the next question  
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-A single narrow slit is illuminated with monochromatic light and a diffraction pattern is produced.  
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-The slit width is increased.  
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-What happens to the width and brightness of the central maximum of the diffraction pattern?  
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-[1 mark]  
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-<html><body><table><tr><td></td><td>Widthofcentralmaximum</td><td>Brightness of central maximum</td></tr><tr><td>A</td><td>increases</td><td>increases</td></tr><tr><td>B</td><td>increases</td><td>decreases</td></tr><tr><td>C</td><td>decreases</td><td>increases</td></tr><tr><td>D</td><td>decreases</td><td>decreases</td></tr></table></body></html>  
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-A ball is kicked from point P on level ground.  The ball initially travels at $45^{\circ}$ to the horizontal.   
-The ball reaches its maximum height after a time of $2.0\mathrm{~s~}$ .   
-Air resistance can be ignored.  
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 
-
-What is the displacement of the ball from P when at its maximum height?  
-
-[1 mark]  
-
-A 20 m B 40 m C 45 m D 60 m $\smile$ $\smile$  
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-An object is moving in a straight line.  A graph is plotted to show the variation of the momentum of the object with time.  
-
-Which quantities can be calculated from the gradient of the graph and the area under the graph?  
-
-[1 mark]  
-
-<html><body><table><tr><td></td><td>Gradient of graph</td><td>Area under graph</td></tr><tr><td>A</td><td>power</td><td>mass x displacement</td></tr><tr><td>B</td><td>force</td><td>workdonex time</td></tr><tr><td>C</td><td>power</td><td>workdone×time</td></tr><tr><td>D</td><td>force</td><td>massxdisplacement</td></tr></table></body></html>  
-
-Which is a pair of vectors?  
-
-[1 mark]  
-
-A weight and work   
-B force and energy   
-C displacement and momentum   
-D acceleration and power  
-
-Which statement about a superconducting metal is correct?  
-
-[1 mark]  
-
-A Its resistivity is small but not zero.   
-B A current in it causes no heating effect.   
-C Its critical temperature is independent of the metal it is made from. $\Longleftrightarrow$   
-D Keeping it cold makes it too expensive to use.  
-
-2 2  A heavy uniform trapdoor is hinged to the floor.  It is held open by a rope as shown.  
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giIyR7UABlKM2EsCvAYHrTOSGwOyhsgsHQsHQ/QUN3vXvWTn9BfF7VCCP8AWQYdVct3pIHpdXhY7kch+Su7e7tQFPLrSEdKobbgUVF362RufmsTfHkobpYFzCHbN0womRKmoPjSNB1Hk6xciU5UNclyOp87oYXTOjxLkNH2wDntYF4VuNBMn5Lw/wDUDuItP5vozWWIHaiz8Bj1ME/NCVQsj6qIKLrZVfPrIxQ52DN9UAqMeDS4yBwYqTEK9D5uB/mw4dOcXt6MYeLMiT3p/T1psXPreBpx+9RN3v2b6pHT/sb69XfsXTUHoJRUFtOM5rBnpQknSyN2DaoItkB5FaazzUuPvSeJ9aj/ALUWVe93DfmyGGqSfJZwHg1lGXip23oU2FAAcBZuuVM9lbcYBRGoSuF8HH1KxAqXg9IYO8U6cpDu44/FRJSLHRGcfNNmJJl0mn4sHuFShzgyNbD2KJRkc5YpEhxLYDnKrxHhT0pDt3gn72A5aqUtRRRctEdPmyqmP5qmf5vY9aJE3d/mqM0wR5KGWgFQ7oeRqzD/AK++vV2A44sxHpQaBMEfBV5o/YqSxzYEjjyFyVODYcRSnHHkgkNF5o2aEQH16pHlZYCMWHpz1vWJTYFBkfGU5QDuBXIkwIKnzRAZl8gMlXBCgToH7yrXlz22EMVkJgLDPkwjUHEHum1Li4FdAW9IEvBoVAk2ffY+bOCPo59Gsk1DBQIWywzSZJLLP/tiQhdjUcYfCprRKFbLhW6ZU1n9JRjVYuUpl/KnNEclckeSHN7n+mWT3XDxr9iiYulF8kPoleDXk96YPNmzQCH9BQ21NiaRr7WK/wDKK1BUuBYetVIpc3DVmhqBL71YASja1iiPenS/leRCAsZB4RWzxTPZ4CUGrrxCGuVVZG6BJPih8ryhvAYpX/8AkknUYJ83EKMVPENWik+JEOsGKjniBSvaydwIaJ4pnaZLOCA5ihExIokBmh5B5oNtEcn1bvhWKRhZIrVnrTiet3jzg8Lv/REs7N9ZciO1jF2si0AaKXqFgfL9OcSNldtbMTZTmojnywCtSyEWCasHQsxSONVTl96GRn3uApA96vhrpXrdkvdpqDcS0TgU5rvvZaoZHEKuKSpR0kLVOpZ9vJH2LOrMq3gDRrdXpzCk5TfHaktCaFJkO6wsNkjeEAnjZNmlAcTJYJKS3KPa5mnan3ogQTo5s9Ie5TJNQ7KA0fQshvfpapXbPhmmpUEYKDUhjz4n/R2eK+spweFEnwoCCkM/W16hec83R4fpFEVLmpWVKgkNels+pe1QHVFHFbMfVtC5psAgY8wVDipY60biVjnXrfgZNByz2uQn0muSLrb+MD2SnEXtphM0UsrH80oZONUGD4kh9r6dac6MZzywQd6TE5CcuBum1VhAvKJkq2zPOi+KcjirZL8bJI1JQDZHTTMaai3Rjv8AWcz1sszVJNMM/wCjs8V9ZfsUYOpRMtIY7HqFXd53XIf0VBiwc3JFOrNasLZspXHXtUeFlw2HLdXkkYqDj1vY9bpPqQSGsLD2olMelHi4d6dIspgz0qaUVPCfayGOTCWJnnb8UTF/LSQlxJCe1KnOmgcmfGoVwoKO0wD8X2kWNQJj5rugk4joZnw2OjUCjYhE8GpnlmE9GGVXmiwdHi0uSgOQJK0DbgU1h8GyDF7b3qZMPejwH5ojkfoOJ8mzH+ls8V9ZfsX0VEeQRz1C/fuv9AC5t14n2qTF5WZ3YifLdEMeQeRKyNWZLvMPj+jCEVsc1t5psq+9nMls9huG1jdgMzYpMVJ9ys5p6VJIbHcWkaZccJOmdAexBWHwbJuIkTqQX3q2hQyaFb0o8KnRuYvDlrC2Abh2GJziaTPDuSQgOubHZaPkasoKkyAO2bGEoxDEtDIuMFnKA5blcmaAkfLiojps+eaE/wBHZ4r6y/YvovOQc9Qv3qYP161j5vdqdtBaDDvZvo3ol/pwdLiAxSObOqcJkeWeNO1BdT8UJMPcsrMaJSNclhpT6xcFTnFjIYGGa4XUwSx8zc3tThHVKj0rhpVkHBAPrVgXnPjQdr8AsYSJP5WLSkcN68zqlHsUzCVASGEobqx82mws5JuNyxzVAdTOaK/6ds8V9ZfsX0XnIOeoX7t9N9bc563ga5msVVppI6/THmKeY/VSOKF+lYJsWI6O7KCniUodPQ1ZHT5qGW7sqlJUeK9rMHO6ZNgDd0KwFKSoSwLpQz2FsuW6OqhJuYxRdHh0qiFYJEF6CxeqpYGDyoh2GBWyquJh5AYAASCOBTTIufIUBUT43L/S7PFfWX7F9F5yDnqFQzea1M+agwv0TUOlBxFlyi4s3lgVGJ/R4Ty2PH6e0iaveCMKZkIJgx0VBL5FyO2Nc3L4h0yJJEnjNFVQKtllu/InV4DFfElJ1SrNNCIwVQEcBqdUNuSrhhhLJTZLwsrBTAOsMzgxiOQzDkYyUJQqUiQcqwEBT56zkfsRhVScqYqkRhAExL11cbkOzZmmnEgWAYjNEE/0tnipku9+xfRVCxScn0ueiaTEeapHlwF7lmw/RwKUz181AlufHi6Hh+pIbbJ1KhzVP0AbIbbI6fIix5Ly4ZiFQoTlo8uNQYuTieYsvEduQEhnKbdVn44PS5pNYR8yOanIeecCz+ESHi6rb1sSGCSKsAAuek2WlaNsOUicrJES1yzOhLYA2qvPpUBgMkoWVD1k1Qw50zCdkR0nRrFDCHg4pdMvlEixuvSmCP8AS2eK+tv2L6K4NSfz2PRN+7dfhdl18mgfpgLKcVWeQ1G6jjo7j/yrI+SXFM6/Cmj6lAlsejY9Gx6NXxeosej5Qjr6kGCrz5b/AAs/TwIhNrFVlpQcTElmm06yiqDEFieBAGCh4AzQrHlAmyMfanP/ACtOs30E13OgT4dbnOXC3EyqYYHdZeIZRSRibOBJVqtrQg3rGV0ACVbmZoMqA5ToJGxEq2QgIaguN+csUEqYI/1tnivq79i+i82Cr0TTJrzSHyxYsutCCPNQ2+QyolWfCeh87IyareAI1YJhbeLES9+RJKgSJ3dHh9XDyQMXwVb9IjmysP0SZmvS3Sg2u9cY6Lpc0cZe/Vbvc8Z9JsgEwBXq5pWJBmGx4KcXKXlGRNyHenbH0erX53qNlZ0EwwY2Pk41my+nTakFkASACQZponFzhjll5QAHMxTYbGWmQJeEoSMjNIBACANFKgVTUcWvqWCaw4vjLLtZ9Cz6XwUR1/lbPFcG737H0CQqAk9Gvx5uIO3mlZoBnzRt5Te4kq6xKBa+YYD5smmsBLI54J8OawEVMn2iI+LOGqQI8eaDfnHE+Wz416aHn6tjxoligjwqBhuh4XjnVgXFXR1s1lvhcBvu4qcwrSEpRmmLjgUrpA4WlU1VxydaRkU/HqWchxQGVpmCnWHgLNsJqe5MpNgMCxiws8nKKZXQSEOWM1A/eICA0xMcM2DqlgmaeQZYYlBMnm4coo36XIbnD+icT0spzY2DJXpKdd3RhkoyT/k7PFfWX7H0CQq9QpFT1ujw/QiOAc0Yak+FZFINl6eghy1bjTM6YM4IQ4K/zQL9CdCwWznMWMCjwqgT35cQYuTM00eFCIKobrlnyhdFNeYgqTnm7HjSRNdNLMhYWUPms5C+N2NKinOh+1IogCVU+BJVq2eifQA6e6rx0lh42fw4ZoAQHlhVmOLzC5sH5qgWaK4E8MWALxhA8DKSgEkuaa3KAr0eNhKqVlIrkR3XUGEBCcgUTSaAcwSDkis7Yrl/CIQV18fxUt+ROWh4kVKS1YJi+ChUnX6HJFJua9B9qKpRiiOvLfynH+Ts8V9ZfsfQJCr1CvTvVIe31TI4LnPLpV4uyQOlLGAKyzSFdiAglhVhcKvqQYwouaIL1xgRoAXxUCyvjVEiDmoRHtTJNQcNAaKoLDiaLQVgo05vgbE3cYH0WiwYaI6ag7qOFBxRVlgmmyUviYJIPm75MUMGyLY0RMIACjLRWJ0BvFxajJRU7tV33GJYc4AZsQGMCY7mt9urlYgMmGWJSIq73FnaQuMDhkExSi4pRBL4IRhgKkPMD7tcaoBARAcU4YKC7BSw45TZ7CeBTOmsiJ8jMSiZsKfFI5fSnMaZA9FFDNg6BEJchuU05hUjDQloQQf5OzxX1l+x9AkKmkXRrYzzXIe31Zo7WLDngvaQrHydmaQuEYZn5p6aFkndLEDxIhrFIJnvRs1kDgrAJUm685lVs61S3HL5gmLr8+W7yOZ6eQSm4pmttLSjYDB1ZP7KdHWQEyYKCkYhGnTikjOU7oYdRINFRDt1qQ5ZsMqB73lR3pKCIziBZWjVUYSwLjidTCoZMNhTlBCzdABebMQHp8gTIMSGRBhr/aN1tgxI1AZmVGuICAEGANUoYJaXdMUQIMU1KAMh5ZuM9ajDrMqnxsWWOKbBYI6NMTDVJPIdo5r0oiYoP+WNnivrL9j6BIVeib9+6/rUZiqE9K7xvCrsI8LDKLybpqimUzNQ9tsWof5sAJwOJoaBjAEh2WxSHDU+TGSeUb96ikFCCPoKmLD0bKzqmW65UlmxsrGeJ8arSAlY2joyJQHMs1QRTnAYs6tglcc1M4HSbFgwUEEFUCVpCGZsBRGFu6Le7BXXAJ3aXoKpTkJwLABsa3UlFC0bp00AICMVSaBVBmmIEEZgMDN5iCPxKgYCgQABcLlIOyrkCNgs/cMltTojiWvI6eGtM8s1BgYZs6Cs5lpMkB1ufEcnFgBMGKr0qyjcZe1QKOspKBRiGpEz4E0WDCkAIjKteQFJMJ70JIP8zZ4r6y/Y+gSFXom/duv9BuHa7vhdGNcEHS581HmwySBknjWB1EfS0G2+npRXzIiSTiMbo1MGC0uDmgAPKKgvM+pHNQ7fSgNgNFmRXOOt6tibqZIQrRpjcUah0jDQkwwJghBHxQ0CK5I+1UCW50LE3GGK5pUjWqcr8KSJbs06BJYkCI5IWQgGx8Iyh5SRlgDBCGyaWZBxTCUDkofDDxnpjohAvIEAHAFYRzsOaPRMxU7yJjc4A7tBtLGrSriGJlnvQEman5sBxVFxOMaZWfI30nvoJtMSh7SUNCRSmoTqQQDEjntSC4e5JGRJiynKhK4wD8KQsQEvIsa9iz/lYYSswc9bJvQx4YgWual04BACd6s30Ej/AHJfK4cGWine9HPNcKEJlBYgwcbnFCU18aSMIiNjG9c01snT/L2eK+sv2PoEhV6JomPe6/rUN2eltiyOmqhazQWCBHequBM0DTPZMuutk19hwmPYg8VkeGBZDkceNWICMQUyJTyKuC6sUR15qDdCWKEEfQcFG+W6CLPKgPUIxrqzIfis5yjh7fqT81poJnNGmNQdCJsSDeqgkU/BrkqYgAKDrLwM2HZQqMAEIkFGEdlOcEe2StLLkmxmNtW2qITGNzwDaJYEkbz+rQsrJScu9zqqSNvXy1JNNRO2Y1bhJPigQVTkJpFKEle4wjsSJ0yGeldKGWeV3GBM80CEdhpIicDNTffNmCkYjVUskLCEEMJI5rWXGPssqmEGKSa8RQqES6psYIE921kjjQm56Z1LFyqJmHa27lsTqplS62hopBz0uQFLIcJOODAqH4fpRCKOQoAaN3hih86+ptEGDVlgBLXVaTTdaoFLxXpuX6iwTVV8petn0LPoWfQpnn+5s8V9ZfsfQJCr0TfvX0X1tzm7rKabG4UWRyNgQN96JxmqgrEDEU4EdsROHoV08bjX9kADKrnIpLzxWjRysxJPIoz5CNURJPIKQVRl+mATQqiCc05a4oyDMHjVNQCzAhJjA8OH40M6BONlE5SDFGwU5Bl/hSk2eppCeqnUeZWPlmvlBnhkijGxKQbkuOlrYTUiSUEzBlE1J20Yiq5ASQndWTAy+5wyxAJmAHFeuV3GauRaMhRtQ5K+kbKL6UrBAOLWMgMUx5kbdZ7N1s2oMZQSY6gbCd+Ds6ItBo70VkBABuEkPiqQQIEIgYdE5KidHwu0JEjYOTNk3Pe8Os4Rb6VqcAXYJQwQMoulavn4qAigWVNLNh/XQOjcgJmcGydEvZKiVThBRMEZyhYVQYDm4I9J5EQdGp/dsaiIymdgRAWCI2RRuK0RWHNNZ+nZ+gaP7ezxX1l+x9AkKvRN+9fRfXNksWLOe1h1vUqSImaen0srNJ6V9khmK30+SYR3AB3gsDdsAaCB5E6bmBhl5a+URYDutmF+vbWJY1nmpdHwySByyZ8bIQ0SWFp0cfWxLkVO2bER6VLp6VmumCsE1GAKQwrLADquC5TrJMUFpCCcIMkYq30SDIMrGNTAxETQOWp4gwoEC0YMsDDRpJ1XvPMmc07MAS3qi8EsBWc0sxFbdxSmZZhMe9hx4QnMCgDkrv7q0QRG9VguMh45GRq9SVTK+lhdWKCkiT6oZ1CuS3xiO5K55dXHXwHIawNOrLSAHMCdAAng1vQQeY7iAt3dh+qIYERkor/O5UlQkM9rDeBXRrCI+LAc/EXqwM+Ale9wgwzAgKbQSKYJEpMThi6en7KWLmzi7bJnHFSSKE+pyRVDgqJs+rQ8P7ezxX1l+x9AkKvRN+9df6G4qQw+QlQoD80AweWMlOyuCRlQeMHhFIpiCZc1IXB0w8MNhGMHTwJd1wXvUyd6sE1Q3eH1bJpvmphA6XpZzCYkwWg0A9aKSkzw3AdAMfFElak9DWQPpXG6KCetw1GCZlhYqFQEL0lB5EgcQ6sv8hiz1YCq7WaCBrOVyHQApXExXEo4IySFnPlbzZdyculXVo5Q0nw00Hi/umucOLOYSaCawpE2TE0ICHJNVhLKNVpMdKrCOGp5REzwsxrvURXBdpSScdEsKgdDyPxocNg1HcG6LCDoXfs2dRvvXOFMUUD6EG296gdP0oO7IsnF7V1TBH9vZ4r6y/Y+gSFXom/euv8AQMk1Bw+WzXDXNqrCrUtLiu0KIr3qk4RPhhvdDfo4HWFiEcXZYM4cJIyTTl9bD0KQF1FuWfT6skctTUo4sgZs3JUAHZSXsxLHzJIyI+9UwQR5UBMsNmTPQakjCJMM6MZdFAt6YtCgwkSGZ1HMqwppQJQOiZZbwlcKLupnmABEzFPYqOPiEyuOWV5bvvIDbzYPHZ6pm6Z+hho2DJ8V0KkSos3KbGMdnpWikdahWHiyOcTSPeULc6RHBWad6BGKbpD2q5h8biPq2eYniiuGgdfWGZf7mzxX1l+x9AkKvRN+9df6Gj4VQTXBNXlvVvqKz1zcPHlMCQMNM3dSxchnJY7wRGTSPSREfCkShzSmmPJpILJM+UnU8naDi55RYBGaIDEcrxR8xBIOTiVr3VYImMQRNnmQMRRiRGCg9CMEFgyafY2vBVdZk5UuHMCTCGiDObfsgLY6svmgdyhmTEyAKgXDI/LnezABYlRkq5btg3moYhoBkxQGf5oBg8gEtTMDREkqFlPNJq9AKAk8ltlACD6oJn60kh8oA15cKoc3vUlxQiF+uR0/2dnivrL9j6BIVeib966/0NHwu67Lu8kBv4u2sPLyjQF3NnkcbQu5VgVEVMS6fYjZmxbMFqcgw2ISGU8tzdKeSYQrOJutnpRkWe1xbDladw7VSQDlF0G4qIs1ErAvJKDsFf8AeTZ+vvUzy4Rii4Qy4SiW3wql0daz4EEgYFUDRDCogwEcCQJ3WS0QjMiHKQHNBsgxAYdVFc7nMpQUYLwhROPNQ3Zqss3iW9+jcnvZHTS6aBnFANH1yG2yOn9ThXphz60b+bhzmjDNXwUfJRkmuCapopqjJP8AY2eK+sv2PoEhV6Jv3rr/AENHwu6iRKkkNUcWPVoaLhhZyF8pcdNUaEc82gIVJsTdYQ7ZFDkKpO9GWuNI7XqMVgRNVEpgCXhWQwVwKSg0ZDnTYBK5nWbomNuIk0ExmFQFFNYyHGqHU75svNIWHjUyAF/isYog5UGQMyZwBAbH1U5FhIREgEoDBUNYVKAeoNDAZMrEp3K0EANF2m0y68pIjSh9DTNYIqRhoni9qm1WIX9BnNUbLKc3emD9PX5r79XZVccC2EhbHrY9Wx6tCCK5IuLLc1cm/wCxs8V9ZfsfQJCr0TfvXX+ho+SI1DVhZOKvBQmSpElbw3S+K2zMp4p/r5gEy8gIeOjiBETrDc+0XJ2caIlesVRJD3qYHpWQNCCLo+FhYJDC8tBU6uZ+CGcCxlZ59aV8r+L08lUiA9ip8shzpE2qwByoUU6zISLeZAVFADOG9QQYUyyAhQkKAMtgQApQCwKOFSBVzYCIEUUcFPwUmHjyUCaMitMfSfSucR8xc0WPb2oXH6YmcUtx+pr80QRP6LMlbO7p8f2NnivrL9j6BIVeib966/0GRHmh4sitDF7sWRhbCgsmVvQikhD1CjinUpZwGHWadtCuc0todrQkSlCs3cXwsjJcjNTYmnbSwYhaGX7VvXULsTKBO6oEQDQIgpaSVlKjQK6EUDaoiCvm4xUwMxKVVg0ab7WVOQA3P3UVfjXOuNlyJIZnFPIsUQMYRr0KQgGAoYQKLCuTlqhMXY8fqSs2A0fpKG6ngvgqrupUnPksE1T5Nj6hJTOypsTTcrwZcDW/Xv0iHPlKolpiH9jZ4r6y/Y+gSFXom/euv9Dh5gXNO+14C5oir4qYPjyd81CYw0EWLINTi7Zj1EqHOiOqRhVmhSlwogvSORlpsRQLSCb7+SnysiouftMjNhUP9HkYzANwLJulpnm2hn9ETs81ewpNzSAxJQ2CZXRmJhBY711pIH5NIEzHFDKAmit1KmwNJsQ/VpPJFYBxAKQjNYPCphs5zHebtyoGCKz/AAGfDyzmas5rRFJNf0HBNR+pDw8u1e1QDX1hxbaP3sCaZlRRmh76uWn73tNAtBQYXdEYUGA+lhAv9jZ4r6y/Y+gSFXom/euv9Df6HO7xXsTUmYsB5uE9rLgQyYswyqBPF5bSWBQaIwMxKgQBxwuk4GF2SqlMBKAwhaRfuXPktahyM4MWRzhKoijhhK4TEU8owGS9CikBclwowuCmW0K4VriiYGFksxIMXOkKOUFIJQlgJylX/wBHlJiFBJkISBwUi4XLXq9aguUSiUMgDzAIaBr+lNgfLgmyOn6dDw+nJv8A8rmXkhO0KGO9XLAlZwV0bhTGT0mu7WDvoMad3C40SqEuI4aMmDKtjT3tP/KUIRil5reHbpimnSwGk8bFzNJIWyOn+ts8V9ZfsfQJCr0TfvXX+gxfoCWCz6ln1LDl+gKw6X5D1rM2myipdwNk8KGuAtGf1lNzhu9CSJ1pjCV6+a2oOGGCMkfdUDFVcuvlME09Yj3JIwCxg4rabZdmIgUqOhBQiVmPVJGJYhMDAnikqueWmJ56COERUYvBNYlg+NfFzHQhaZngrgmiMfxREk/pwGPKbB5CjJVJP0aHh9KYjzdPhZNcFYrHtYVgnLFgm8jIHIj+C6rNHJtGABIsT4TJdlWFHor/AAc4QdZyVjkixE9Yl62JD4JIhgk6lw0IBFWPurP51CSZSbWy2HOE9G7h2grLFUDdJcMtkcPpYk/1dnivrL9j6BIVeib966/0Nnx+jl9Ehtr0nkBJFyUellbiiihZinp2uhmTeHxKUX9gCsMMYBsGm6eRUwvGysKxiGwwMiDISVAgFrx4lxGmpMyrTmSZpdksCQERAGQhlE1jy+FQMIQQEsuQWQVrbl6GkyphELGDBP1FcQkgIAQqUINSIGIGeypnLkfPR8LwTq6/03mOlWCass+fL6NDw+hgpazKea5D2pMuSoA4braMU9bzsHBhOr3s+HrkpZNR7l5828knswXFFeAN1MSc0q0qySFELx3Ugy2AECDmeWsL87VlC7LOuKi6MdMONqX5c1HBFpKXIxll+bEOQCSBTmkCD4PlMdZsTHeiJf1dnivrL9j6BIVeib966/0Nnx+jX5+hy1Bgqn28yHUwSZYsHme4XbFaaA5Jnp6USfogxTskhk0advIDkm6LSGDmAqLOqEm7nzriQYcpEqEEuaMqTJOwmVJZBhF60098EYxySOTAQzV5mjhp2XLBjLTKBoCXsXMfypUEeHno+FGnvdDw/p7ro+H0cvo0PD6Pu3Sd6lM+UEzSgTOi8I7OcWGrY7MTEMmSee1lSjwPklgTJ72bIRiJACGJHPNUxUs8ZAAWF4bIrtovFD0QxQN0z2Gjc9+K07r6lWBxCz2uVCN8E8Oyx8UULDZXMjnVVzsZ+aCzdDw/quYUgzihgHNdEWrLzRqsLkCeNSj5qAxgw3dkgzHVUYbv3Yptd86Jr3NGJPc38wv5hUWJ92oZfc1LfvbLX1N/Jb+S38lozPuanv3H/Ka3uP8AlH17mzJMj112h8qPfDqve9ypYl7qSZr3KqcHagzEPVYsBAAQnev9Z34UM4IGSJLBLQCeFNYJOYiGaBhQoNc8R5eJwZC7bMFVJjMYwyglXNAJchONCKCgTBrJReUEZy7wOEJHOc3CHAAlGCJxWBvFEvrwrKMHZNUQ/uu1BT+xdqqP774pAn3tCP5n/L+af8v5p/yoE+s/5UsvvP8AlSw/sO1R3+w7X9lfxRNfsu1Yj9o7VeEfOgJPObEI7rMCTwsnHRR9VAK9J0YbmTHvY74s5LhIdHZRKcxyWUNJ1ihy5Ln6/wCIXYb9qhCvfZgV8VMkmaKJAxDftf5kP+Xaj53+RGxg97ZaepSQj47+W38tqBBfK4GWgBmrNwKClywZe9MLKJSvBt3fnaBWJSbAK4J1dmaSr4hFTJo82QFhPssYH81sEAaOoSJRJOMoZPi61/GyU3xYYhjqrzHuLt3u0E/m38tv5bfy2/lt/Lb+W38tv5bfy2/lt/LbL/0385v5zRNe5uhfcqMqwd1nMd3v4pqim37oeWi5s2CsC6i4bUN3OWxijzbJYMMLwzB0olxzXEBcqBloBPEDYOvYWDv2l/gVz79rah/GuDL7C1v+G13Pt6Xv2lfgVBEejpUh9rSbmLwV2Z0xpHJlOAduOFgv5rL0hZsQPs1IvYTW0bysq6KRktMdVJG2RUiBzOSvPYaJmZRMMRxNZRU/zoHHQN9aDNCK+MD9qfVB4dRMwyieXFgFkF8BcfD+3Sq373/llx4+gQM7buXa8FCIPY38Mv4G/gS/gSza9sv4ksuPSX8QrteyqyfZLpvYUDXtKag8KLVeLSVRgZSgSS4sK0kDEAZYbnV5zJJB3xVsB2DpWVfKlAMpSWD0soHKWFMoy/NS73PhREAFyuZc1ICcmd4sfu6XABiOtAyOOtzApuMcDQTJsqABihSaRBKxJMB1sNgVCAK4IjqupVbP4WJgvhfN9jUqTF22/Xg8v8Ev8Uv8MtGT2lhb9hf4FX4NX4NX4df4df4dcp6/Rf4vf4vf4vf4vf4vf4vf4vf4vf4vf4vf4vf4vf4vbx+xv8Zv8Zv8ZuL/AJL/AAyyDHsLhz6C5Rhohc2jg0gnAsUKqQZWSB7kuEC5grkRzY48oS9qOBObhO1n4pBY3Hd3QoNBvZTAbn/moTHgTf8AvTTP5mpMQomfvUXWbu1WI+7Z3+Ron/S/nL+cv5y/nKvh96gT3hUnzcFioMpC6NIbuXG4duFk7KfILG6PUcyVnNBXnNkSpcJccqpyc4IXVpWMOdpL7SyZDt+Qwwd2Cxvfsx0QJ2SaaT0mEdxOZYgByqmMjORolYo0UqGM6i3DiTeLqvSJx3tPZ2u7EW4RMzk736YzvhKl+ntJkfeCzYZ7kBluBBpc1LXCc+oKjhQKIdjbD37MgZmwMO9kQ7E08RhLrqyibJsOMg7QV3iPK9io9YKmR6M1nvFQIkMzZUJEIkMHXJc265j47Cglk1PkpsUoTY6KU8KIOzthNc14hOcjaxYlCCYymtikJheqboyzbdh8Md2h4e7YHHu2cSPl8qeI+7f2jfzTfzTfzTfzTfzTfzTfzTfzTf2jf3rf3rf3rf3rf3rf3rf3rf3rf3rf3rf3rf3rf3rf3rf3rf3rf3r5Mnu35Rq/H3rn9YE1tAnBNIpK7Kbt2rExozyNTnMfIJIcVozrZwdqfDLihPhQzB4lEDFbuPmvDURoHEKbQsnio6VMZN1/JXGUsBkvcruV3K7pXlFRJxXcJYE4+awwFH0srEXbxQIPsqiQoO4IpljiiCUIqYIUMPO9/SwrKg6RE9qZOsvIwI4FUJucC9fh+ViJReZzklDndjX6VTcE8OxqnTV4hgVvZNcRXlLqKjei/YWgAzelbGSQeHxVWGbwsoElxFBwZpn+6VCYT2LKAx0vOfalGVhB9yjHMdi5Ifaug+apbdAsCWEjKsciDtWdM65TEmRhZp5ChJawBOghUijCIixb9BqZJWkxb8bOje7HkADEHe69FyGQCLgIfNIgBl7da7pdqdk11qzNTGfFQXiCYc/+0FbPn0TgEtFwc5c8tFkhJuJ29b5Kb6MIgAh6R7WVYsRNmC7VqJoI2VDkojs9q9JYez4r1i9896yce18L2vhe18L2vhe18L2qZQvbXtr217a9te2vbXtr217a9te2ofNd/wBl7/svf9l79Ju73y9NKyaH4smZKI0oMXEK5cktdlK4RFHGfKB8C+PzWPA3YySxQeYuWqAMeNF0zViQLmDGusVck0NRVgVAirtvybAkVS/9bL/1svJaX3UAuWuWueG7Q88aMohumViKCmS81oqCK9PCaRJSyRysRvBm4+0vII7WVWJ1VmQXRFYlljJTPsixX1m5zgMTrAAfi6u1X84oolBsTgPAByHxX+VxG6sGd1s0tt+/FKUf3FY9oqT2mkCFHSEjSkMeWo4aeliyHjXCSfN0afNMwFg6FHEXUkL2t0Q0QvalAC8hcZSzcBroshgnmmmEpok55r9SYALVlYb2WYOMUaI0DjQAVyPN4zUe5eiqGVIoMFJyw4lLGLllikxNUS56VUwuHYPLCSy+28rTbmLH14QhCEKI/VQhCEIQhCEIU6p1TqnUuMeWE0SW6ngugYuGoVce5ZopDQdOmvCACQ+TuHFMeeaHwVOvLqmqRRniCX0ropOFym0HPLaCiqPm6AqN7yQYJM3GzUQtwju4QJ8xeng/8vnGjR4PK3qRqHi8sCJfJBiJmoylRGyoJinjU8EgQs1MCjIXBJk0vkSw+BUxBXtJiawytVmL5sDM0d7AyfGqR4sSoIK8qPWkE7CweDiugfWLyL3qDGyW2054FlxwA2HATmO9fusdT9EHilUfESG/H9rQQ0REz1UtPOXJeGVzNQxMB1rOCkJGmSK7BXMKr408n1qXr0ooOD2ocCirdlGRk9WuJYHFCCPLVik+lc2kpmCKEzkoCRBB5IhjHWzFcErXAlSDFRWxQ45tpIy+7UB2etenI7n2pqhbf6SKGgwYMGDBgxEf1sGDBgwYMGDBgwYMGDBgwYMGDBiaoYlqHztJaGr7PswFHVA0v5qElDgPDywbs1CF5qAZ4sjcR1o1kuNFAHxGKzA4bBNHLmvWlODzXQhjz/wp0PHV8i2LHl4MPkeaszVXbXV/fv8AF/fv8X9+/wAX9+/xf37/ABf37/F/ev8AFi19Esssh/z3FimZTwRax6p2G6YuP/DdMnhEYYO18NYBs8EVbBlqCARZWBez6WVqHJ0aYqzqVSVHrFHwO7RnAZlitBoYYJbmy07GVDrHl3rZr0E6pk7TZOUriE8yXdtRz/lV1Qx96gwcJ/ciXaKAw8iyPm5wmZRaEgjEDWARSeWp7HK26VQE8mjFFhUgol6VwqThFUj6pSmcucWfxvTzSGKrhaj1JVmWpLzWLyELSrlea5mVzV3vdTH7/tT4f2/arcr+/pRbv7bHUn+95J6m/Od4yL7/ANfXXXXXWCR/SuuuuuuuuuuuueeeeecE+lySSSRXJ12CY1cdtlDJJ4VYByAEy4g7+Xom+sqIY9KbF6VPihQz2AC0kU/8Uu3dIJL+gF01OMPmhPPrsPT62O/3sd/vY7/ex3+9ORfoJNA1ElbqgipVqmOL26EEfRB0LMcNSkJZmb3igAEsnXzlzB3sQUhhQ/xWCFhCB9rquI97bXvNSBUDZ6DR4FQlmOnYy/xqAagnjthOeXk011FSjtEWGzg/DYowOJRxLzW8KyjrThqCGIQxl6Ff70BD7JTXNgIysxfiPkpcU8SLC/ESWX8vNYITzd1m0Gsf9UBI+XJagTXj2TDZyr/G5T8UQRPl6Juo80UEetxE6UgB+Kkjt9dnL7XRetUT9CAu/PvXvXveVPoUPJY0CwPkobb3r3qJ4rNkd9awQthzt9fSqBhfMkTNhZfM+K3J62NZJnNEwYpmC7UuwXAyiUkYX+Ymh5lDR9skYU7CkI2IwgYTEdqHbOxuTJxN0/SIMNA6HGQUlhjmr2riKljZkPFdZQGdLH3pyIEKgihkny7qOeljK+H81Fhz41zDUDC2PRsuDymy/wCUFToU6PNf8LEijFfURZJbRWP2KD5UoJPKUY8pRn6Oosull0s+pZ9Sz6lWWHo2dn1LPqWfWqYDWQ1QmFmkkLTysOlgNH1pCS8KiMPnoeH0Mxi4IGosq1dy2aJXlFkwyclJkAsx3iieJ2YplBgcAVyp2HtYK2saM4qllmKwLu/oJVPHrhxVuYltoeiUiGkoxAmfKWje83ZwT9E5xQ4YomgH+WAQ6UhzzSNGqSMmqSbQ3aQ8Gpx5sAdvOCZ/pIOGm5KucFia/RKIGwMXsWTw2HVdDw+pBw0bVBIPvXfHrZGSqQ2izaJuCWojmbCkcRWv9mnI6AzBXv1weNTHK5odplUYpC854sMDcQEBTIzBZUuXpSiXp7kwc2BMfQg7sHH+aa1OVPxnWvt6pGl4sGb5KTXZyp4bN8roeHmkcFA6/pKG6vrFx5aw/wDGknb3+ka1X+2gceU+pZ9Sz6lMEfooOyoZrNMWfExQ2Fo2o6JSE5EB0oWSyj/xUKPSBmoysurHXlLDRkjY2rG69KEEfpSdSydSydSydSydSydSydSydSydSydSydSydT+6BHusJHNkQOulGI46UinwLcAh+xVAOlJLvdDw8khJUrWif6LMYrM5vCpFax82UZrfQwvk0Td/j+gLPajv50EgYcV0QS6WeBPNCYYGWK1kc0zC6/USElVWWs2G969697yjpU19Wr+4gkWOKlidDpDh5yuMM7us7sgKMiATgq3MMmRzFSSGhN1ee6hHxvUf0jDN1p5FOJux43T5+jd8tfm8v6CSRT081BoAEHnGAZbAfq7ohi8x5S6WXLe1YOn16v7iwCyBDqahMI6K0Wxshc9aJ5DJJ4lwMRyoGAJ4Cmj6N103V/S1+br83f4uvzdjxunz9G7RcZuvzeX9HQ8bq8boeHnseN+7+turp8tf0tX9z//Z)  
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-Which arrow shows the direction of the reaction force of the hinge on the trapdoor? [1 mark]  
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-A B C D  
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-A sphere of mass m falls with speed $\nu$ .   
-The resistive force on the sphere is $k\nu$ , where $k$ is a constant.  
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-What is the terminal speed of the sphere?  
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-[1 mark]  
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 
-
-A trolley moves down a slope with constant acceleration.   
-The mass of the trolley is doubled and the trolley moves down the same slope again.   
-Air resistance and friction are negligible.  
-
-Which is correct?  
-
-A The accelerating force is unchanged.   
-B The accelerating force is halved. $\subset$   
-C The acceleration is unchanged. $\Longleftrightarrow$   
-D The acceleration is halved. $\Longleftrightarrow$  
-
-A variable force $F$ acts on an object of mass $2.0\mathrm{kg}$ .  The object is at rest at time $t=0$ The graph shows the variation of $F$ with $t$ .  
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)  
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-What is the speed of the object when $t=1.0\mathrm{s}?$  
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-[1 mark]  
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-A $3.75\mathrm{m~s}^{-1}$   
-B 5.00 m s−1   
-C 7.50 m s−1 $\subset$ D 15.0 m s−1 $\subset$  
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-A heavy cable is attached to a fixed support and carries a load at its lower end.  
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AlYAcUSQcYCVk45rIFkgP5NAplyJ4TNEAQKECAmBJDgWPMBsU29VDGuqoihCYyUAQQAoMzNUaaNQDfxUv4TcvmF0FWWU4onnJjZWSpQRLJc5ofUXuJmekEr6K86MaNA3AghIcRFQPNhIFjJ36WBFRq6lstKA3VzNxoSGWCQKIR2VKTlMS+i/eETKViAjACabnBC4h5naBVLkxVMBRzo50CV4LOHMWHtCCUYEIYaoENggfOTsUsGfEEBKhMgMI8VPa0MMJVyAQyFgqSgY5Ad8098UEkMDAlIkXSi5DUDEIktpWYA4ozwylRLOhgntVb5ehoJOMIEiDihAH4ggA9VH5UgQYWXIxT8z51dKqkYExhg5pP01HAan4qsqhBxhP14U3IgLsApsZkoJLM/muK8grHGUYHZCX1IOrE0EZ06VlT2AD1YnYYGCIDG9By0DOJGGmsBRiz2I+Ep+cQGxyijyqzcFaJGPi20bhmU9cPxRRuDMx5ZzpCCYSSZ4rLr/ueWEmRoBUs24mYoP7pjieEbdNIfyONpJ29uaDTIl8ULK7nGSIhIZA008OkSApgCKe/ENckyTCIjCwMaAVBi2YLmj7JxqOlyFKzGISgToSzl21yAqSXsqJO8JDMWCRhR3SnXJRaCaW0+OXPapqutrMyph6DFkQ3OykPNwIkSGmHYlev0tpUyAr3o/J7RPdNW0inzlNFKkHNGzIgGHoqX0bg0jzUzpNWr1Fn2axYgazDrS+eBLg5Ia4SgNEJoQJajG1Wys4TnYoa8aVhjag6oL6wtTO1pQw1lPKzxsKmkiOaAGU3LuCl7oe4REE7mPhsGhSBx5VSryruquiGz+1OCyaCWgshInmKt+i0wlYJxK0APr0S5mosEW0qpgZtAMUctRJ40yIlLFvJs/NOa0pQV9jne6kYksQPzRDxkGdISlGEmYiipmgC6IeEFThEToGp+dUqBAkODECaxxyFNe9RgIBNkZzHWmg0kQ4CP/R283EIZQz7qaOPrJhaHVGpjABEOlc86D4hKQqOpyXKB0CAnF6AoSHvUIYS7nsMvmosuPoGAwNcdasrAZFxRQaR4KHIRoskjFjfIEBB0pSeoIURJIw8UdO2qRRglcTBjpQ46WnHSoA9BuIyRhjhvTlUKCNzizpgDMsU6QgYk5GwcsulkOqBQdApHy8FpjrS+IpW7ynGDGq/fcQZoi03RDMoI6Qc2Y5WQdxLrvrRRic3Hqi4ONYDMyhxJKhPyEOMcYr4lHxgmFTqA6TlxS4IQIloqegLopo4RXicKamdLFEaQIIYAvzN1MP6T1T+QygZduTOyl2sYzBjND6SBNfWbFEKQTiZLPAeAwuWKFA6mKdgKT0s23sbacVFh/OsMDFR5nulDC8XLjSGyQUOyydixqg1U2RSHNiTPpSqTeqmGKoH/AJvGw9WdGRyXU8cWftfdxA5uJJeq19Fjb0hOC4FYR78SlYmOtnuWjgEdqxEfumMtiqMg7Xm4clXImaiHE3Vt61nMmvQx+bOyMdK7KR7per3YheWErpPPdglBeaBNZvxKriJRqrKgEet1MlkRjNF5OV33hCRcTQcdeKBSa74neikyqUkTkQqhJH5pNwGAquQTipkRuYsYwfVWJB6Wahhzim5I8zcLL0q4FE9KcIJuax6eBNHxrUE6tGF2ExccMdqiEE0kpLlU+bNmD6omYtlgS5osnYvRabhIW8+6JKjR8wY1YFLWsP3NUnk4K9MwNwSrcCSdGq46A5M0DgieleGL1pATvU3mdShxlV7ieMdZwdUcvwUkgRYHZXEg0KEYnVgZNMyE1U2gMAWNCpA0GAC5pcdOjwBZTDRjIbqR7ihEQWH1TWReVYMijYaB2VBmnMGCvlRYBpigcij2LkgigTMnrdJNOKdqQmC5JM3ABu4YgimzTdiouRZEGKHQakoChslEMBUHZcZ4XE4u7FlhPYvi7CEXwQZ71L+qwdPG6ZeDMMD5YfNV1kVwDkdZo/xNlUCHI3DkoHZq6Aq0B7zUYGJoCAqDsprkx0oqYVOAKEYTUuAUoQavEDXqslSpsg+KkRKBGKeQmKBylSgBqp0TRlCSkJAVOH3UtgaSIKuipMDYwF4RmoZOKLmYHBYOCkwGYrKFAIDY6CgZB+KYAR/BBw31VFVkj7vEDAqvCsuGypmrqZJpBEWcRYzM+FJDXViERujyixNWPRZWFU7qSRS2pxYqSvxsCIoBmGgGYqjhZElkaWqxLHIpuKik+GYQH3qqy2RM1IgqO5UUDUEJ4dNEYL6Ca28Zvtg8SwTFhrNh0WFOFDjVXJWAZdc3NmAyc1gDHuqB8NgeMCmZz5QcNDUuKPhpDUEBZLJWbM2URNSSKQcKCgNVV6sGWyGCqCxmlHJRBFVJVFiLFzSrFkdUymdVCCpJDUJGqExS3abmfHMUAIKoJik2I/ig4b3UJvPiDp4QdlTOGgOLA7L6LB0LB0LDpXpsHiXVh349Vg4qHZfR4gdl9HmDpUHZ5ctDQFScNeloFgdlk4vqvosBopFj1oMo8mF61hI3ShXSuyc3RnSwOyJp9yQMgkEOrrWigFtcmeo4zQu2gpGIOH702ogqdLtixpPjHxWOGKAQfwEavNcuqAiLNqk3EUiaLD1YerDoVz0UY6vRBYer2/m/6mw9XrXNgoYihcmChCx/x5gdn84On/TSG3/5MGvWlhPlDFQauVoPRbCI1ZRcuCyCzMmwjjo6oNYbqdzkCLkjgmMlmAMl5MCpYl68WZGJrRhxSZimSfEBo/nAaP8AgQGjzAaP+CzGK6r7LL1bL1bL1bL1bL1bL1b7L7r7LLrfZZetEc33WXWy9W+6y9Wy9Wy9Wy9Wy9W+y+yy9W+y+6y9Wwc32WV20RpvssvVvsvusutl6tl1vurLF5qDumSa6apv+S8ToWMULNxqr3g5d2DSUtwLqrhCTVhEErYjfQdCrCP+e9BU2/8Auh4serY9Wx6tj1bHq0BYOhY9WgOKh4serYdKhserQHFQ8WPVoDiwdCpWx6tj1bHq2PVoSxserQHFStj1aA4qVserYdKhserQHFg6FQ8WPVpzzzco+NHt4aPmWk9tvMXCGwgLhCKNofei6dFRpjdgCfpojB60R3efyaiOedtgr7PeqBLWQFzyarrH90TA4KrId1QEa9/TRmK83X58OCaxhpIUkSmu/uWWlawaAYK0wotpm7qKAaPpr+2qTxs7UGhPrpFj5t/mUSQUmyeHTYNOfNI6fpn+yqTxs7WQH1Uo+Cxpg9/xhMn9UAIsThsDU0fWaB/50nUsnUsnUsnUsnUsnUsnUsnUsnUsnX/sN/e7fPjd2qk+kXXpJ30/y/5hz438SiJsvXwKapkn/kbv/lq/7Df3u3z4LJ9Ux8F3/BM/y/5s5KkYSwGjyC6L6qRZf+SJIs+pZ9Sz6ln1PF6r6r6r6qgyn/Yb+92+fH41EF28UkYyn+X/ABXOCjJP8YOn0tv73b58EUPS/wBXzSx/l1YJoHXhwTSeDqqfptv73b58be1/q+aWNEN1+aofDjaKH76pN8fTe/vc4fG3tdLmlTuTWxvR/e6Fd6sUCvOXdEclMg3Setcy+m9/e6njdUGOtIQHOxwG919Xa6fF2O91XW6rp+m9/e6njddV/I+JXodrp8XY8CpNR15uKHr6b397qeN11Vz3PiV6Ha6fF3+PIGnuqEfX03v73U8yDJ86leh2unxd/OAZv60RPprf3up44X9/OpXodr+t38ARmr4c3B+KKNC4+md/e6njhf38mleh2oEpLHXwkkV21g5s+lRYSjJP0xv7+XC/v5JK9Dtdfm7Hfzs9/wCFr8/TG/v5cL+/kkr0O11+bsd/Oz3/AIWvz9Mb+91PHC/v5JK9Dtdfm7Hfzs96EseN/iiD6Y397qeOF/fySV6Ha6/N2O/nZ73euGKSJuh2+mN/e6njhf38kleh2uvzdjv4cE3Z73f4qTgogzTB9Mb+91PHC/v5NK9Dtdfm7Hfxo9rs97v8fTe/vdTxwv7+VSvQ7XX5ux38aPa7Pe7/AB9N7+91PHC/v5JK9Dtdfm7Hfxo9rs97v8fTe/vdTxwv7+SSvQ7XX5ux38aPa7Pe7/H03v73U8cL+/kkr0O11+bsd/Gj2uz3u/x9N7+91PHC/v5JK9Dtdfm7Hfxo9rs97v8AH03v73U8cL+/kkr0O11+bsd/Gj2uz3u/x9N7+91PHC/v5JK9Dtdfm7Hfxo9rs97v8fTe/vdTxwv7+SSvQ7XX5ux38aPa7Pe7/H03v73U8cL+/kkr0O11+bsd/Gj2uz3u/wAfTe/vdTxwv7+SSvQ7XX5ux38aPa7Pe7/H03v73U8cL+/kkr0O11+bsd/Gj2uz3u/x9N7+9SShBFJLHFduhECzGWgnQ3sAQQyhfUoDCnaqI5utnCfHrfawaH2pKAvqoGVqBlsOtkweAlihBH0kZh7sGfG/tTB/5l8egYL5ze6VmJR+bElUEtMZcdrpXz6qAceZFACD6TMxOtEHjR7Ux8H9t/IWZ9tv8ygIaEZnw8gNTWYxEvWoAf7pknzg56UY+BB9KOJe6Hg0e1Ysev7axD28WBCI8/wFWPzc+f3cUmlh5iqOc3dMH0o4bPJWYPjR7VTG/wCLXL+CpmE8UCA0ZJ8pIp2ig9aqjtpI3+blz+aFAvFhy/Su7uVuXPjf2qXt/wBnxKLpt5XojvZifQvA2dWV450ur7ksdtObNpVbSwaal3Qgj6WMsjksB4ZI9X/DctgQpR0OEPuhiJfAlfGWFIfa5avMK0KGmEl3UDDYZSgcYeagCQaLv6qMOOaVcmfpY5lAQeNHtWMXr+2znqy0wbBuylqhDmjPmE1CgUBwoJ9gWYy66cc3Lk+KZksVVUZ9X/2ueABiw4oaMQV5oS7GgAgiuJnWlMT/ACEdP0izDgrmLE83JHSsF/yWn7CWS1O3AVx0NVFelSMwGPvZoQOUAETHumPaK1KZQEMZTDeIcgWJmJBCPVF/clknUittgqGdKhBF3WSLv+Oj2r+kW8k0kAHWLJgQFQHOP3VltGThtsXofmopBPNBDg1QZCwW501MWzJimWodKchxqE4saL/PCMhDL+FaqaLoJT8+FJDfjdSyc/xSSKhl+kPnYfeopMCd0IXZrlYMexhs3hDW9apRJV02aBKw62Splcw3al5QVhFjKSuQA7lZaRnlc01iQnDuLgNqI1/ArErK6vpWDMkzTaJaN9h+7wpiogkkdQWWZTrisGY5qyMwZ8xFAemrP43YnArngoZztWpmSYJDykxsXlK/gMOrxRmwKnSiHAMxWNkJxNGIYaWv8IzN0AqhiLOhOYoyT9Ip6ofmwZYCJ7Kf8FDzaZywdRqSSmMNWvIoUQwuFyQk60+ocuWMleGd2UoZ+wugCfxsO5jNl9RXcRq6n8d/ilmai0wRdDt9I6P8ZuHdQ/JWDkCLRaMk0KTBTUZJ6Nd0+9BIhHuiczx7DRci1L7FNJu+wUJixM/xkKib8Jt+kogP9NhIJpO1xo8mgrkQqbKnjnNH4+7f8B/qnlzzmxVFxukM0yyLBPJYMX2SOlclBIN2VZwUZJ+mClf9NgY/IElaBy+REmIB964+mdO2CnXzPmtea3u967OrO5lL05rDU0SeQh4jXFnYjw7tPoUQsc0QC7rv8XX5+mEzgyIveplmw859yUKuAlDc0cHLTiucrOoBFtsF7FQX3+vCn3ami6Ti6wRauC545zEcPxSokhDZASY4rhQT1pQGiSKBlShCH/qv/9k=)  
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-The weight of the cable is not negligible.   
-The cable has constant cross-sectional area and density.  
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-Which graph shows the variation of tensile stress $\sigma$ in the cable with distance $d$ from $\mathbf{J}$ to K?  
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-[1 mark]  
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)  
-
-A $\Longleftrightarrow$ B $\Longleftrightarrow$ C   
-D  
-
-A box with four terminals is connected to a cell and two ammeters.  The top left terminal is X.  
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MT7/wD4m19v0ibX3/qfb/8AE+3/AOJ9v/xPt/8Aifb/APEFhgtLZ/SfYv8AE+xf4iZb9j0gx+1+Ihr9j0hp+X/GZ/731NRo/bpAY/a9JdBk+3Sffb+JRHn2cQGAOp/hLZWFAVhvVfMepSquiLlbjEfskGrOtOtAOjFDVnW7IdSdLtAGDtZxE1jsle2l2odSUGh9bTCN2vMSzMZmCr7JDE6ko5nWnWnWnWnWnWnWlnMt3ZbuzqT0ipdRukcFwC0djLtETPntkmBeDBuzAbbxuh4Deo8RmGZqjRls9YbnApX2dfLMuQFAymvaxSv8jd14D2CRCj4GlEBtv5EvfajMBkoQc3IG9Pg4NLakvSE5FNqSHw0fsktBjLVx5qBHMyF6yrM67x0tyGgZQeafzAoZS6noEOIfcDE2WylZnwzDN97mBdrKW1mvZY4DjlGHoZVdviChBwuWMrLNH3AcDEMCyx1Y4lfSEYZoiFrMHLHvCReY4YWdWU6MrcytzK3MqHVTqoYwpQaUayvmBgvrCReEyhHkRZE1gTiNdWkbedY5x41jZ5oP0gjg2xCiMZUMlxaLi3nu6RTzHTtJeO/pBsuDZf1nu0vpQaxPVgaHs4ixB7TowKUqq7Vd2V3ZXdld2V3ZXdld2V3ZXdld2V3ZXdld2V3ZXd7QBg7NlwjEvxdZSdILSy3rAO3ZC0BM1TrriMzEhYxXQrQqqmRI7lrDQ6SmfTNxQEd5XBh0gVLAhNX5NIWcvXZVjkOESVPWOvAioaAtxAuP0RAR/MSH3DveiAIPwhvD9CDrLWe8u/uKNPzGr/KYgaTNXKPhOWxs81CCMxCLnMvEWsHpiaBiRZ9AODXU5sy6fYO2/mZYitR1iHSUWNW/zOG5Z1/Mof6lRz+ZrvCV+0W+WCmv1S53MamF4MveS95L3kveS95FZVxHV/Met4QmIXAz8y8owRyveC9N0lCMVtGNKCRbobjfiNHFI85Q2iSFrx/SCJZHJUCWe4BofRrOl2q7veulOlFrLHVM6kH0g0D3QSmN5TpMh9PLG3r3gmDEpXb/AJxjiQihj6br1CE77Svd2ZaS6aozU5utEsrTGxohaManwSk3FPJMe47Rm5BrC2xMrRGJcpxA14csNFZcyMsxMZCqjJVLo4ba9YMgjm3w5n42uniOSnVjsMwZqMaLDMvx+zRtLpcylfsEXA8omoaliX+LVQVdinyS3Sq9jLZ5sQUeEuxr4EN+LwaPzDzrAsvkmA9BHN4415ig2rJByOSMUF1iGGVWuWmjMjTE4yxLczqRBast3ZxXEtvLd2W7st3Zbuy3dgtmYdF+o90G4UtimVbr0xHBll7S1ZIKf0i4AKax+ZjH4gaYgFdC6lOTOWQPujiZuX7jOX/wpZU4kDqTjbgLP7TUi3KbzHg1lm8ReLaDAoiw3nTeYHYPmOq8k/uYLp54Pp5p/dT+4n9xP7if3E/uJ/cT+4n9xLP9J/YT+wiOvklf+kEvyoFk/mE/1jf5cSZ1t4VJ/aIE8q4g3muQ34ETqehq43VaHxACjQjDiQtmgDKwwZyJqon6QIKy0QPeJq0tQ6S1rxDiB1gKlgaJYlZJb2bBB2zQBNaRJNFKg6MppcOYJwzoPM6bzOm8zpvMR1HmJ6+SJa+SDNHnhqF8wfQeZ03mdN5gdEN7gdUEXPUlH9O5akQ05Prcoap5y3pa9KlAlQgAK86RPg6p8rNw17THAaOkpVZ7GGXgt+FuqNCqJecLmFpYhScPKUgLqsrQvRs+JrVnhJSReJYLGHGTiXRrC37SLywR0e1t5a6v1mpDZZC1iVNBm5Ym5ewJerxG7OOgGP1SWkANnVIg5DTMFKldl1Qi8ViLhS8ajBlQrOXWWPyOaiwdwTQ1vLsTniWQM6rmaIxg3F2WcsF080HyHzBLHzM+s9z/AGKYRXzDRDzOm8xHU+YjqPMR180Q180S180A/wAkeDzSxlPma/vmClh8zoPMsG6cRwOZo8oKEjon7LkY9DGNFga7WWy96CzgQArk8TLutT8igBOTEzzW44XilCpmfNI7Wjywjoy6ascw6MPucDBAjzY31vnz58+fPo4+3Fr1+CPUvgj1f4YMc+SBLjV5lcwZNfpBl+IBoVS6LX5Lu/yjIRqAw8Rd6k0jBxogoV6cq6QxbBgIsnNQAKsQqJZ5Oks6y7V0o5ibS1OzDgic37hsXgAa0GFaiMzWLUIJDWICFDL7hz8Z4qQwYWGLN5wFItQj5ICKt/AmOUyVuC5DRaBLGtPGzAQ1T54cvw8rlFQk/X4oK+xiIk0TwwWksvJrsTVgkMM60+AmaCUBsdoj/QSR8zaXNlm8xbiN6nK0KVdMj465tKNrBWZWzBoQmSzcWZILLJ5qe6X8pChLg61BcEtZSaOcBNXM4HaFGB+0dlMM2BNYBrESI+k0aZeQX9JCD5EZNnThoL8BF5CB6Zl15R4YhQ4JN0DfpeQITG8510Rj82hHDwofWxl6P3Qb2qCLJFG1B2W9BlsxBCnbUYOAhjhDGEXpzMcwYulTpJqSwbSgdMcDpx9xPBHN2rEvrL4x+ObWZoj8OBPYARzPLBxTqJwj7XFpW3PxQaxm0pdW1DVPUk5lC1o1FAWOsUMsEdPrBV2h03EikKLC2IVMOhdS55bCMiqRaGt/85ljl7o9f4Q00IuaL7uIRkfbtNYb7Np9vfxB/bfiB6fddJ91fxPur+J91fxPur+J91fxPur+Ivr910n2F/ED0+66RDT9f5zTp9u0+y/4gtfaukK1vt2ijf3/AKiyfd/EokHT/GFZkEr7OqJ/0M019oqGoRAAoXx1UIDORuI1OsCIVWnglr6BrVSYUHUyKhWsoOWbg8pQ3EWtirlTb6hlsaI2k5jHgo46ZhiKhGEGGH8aYF5WtKMqkAC6sn+CLa/cdJzP7/yh1MIMl6gNqPr/AAl2v3HSVoX3/lFq/a+kDaweKP0nTN92IfoPT/Gfbv8AEXOAfbpPv3+IGlbEF1aHkOkFnww4lQwX+keuutBX8Rg+B/kYkm9Ef5Dgs1UUMggzd0DTCsVoaEWkYpZZN5CeeTfgHEuChQlZIDi2S1Di8SU40RsUDTiC1qNztH0YiakDK57QMr/aYXbAGqeYwXRDQI0m3xBOcRFIE5yixEkMCBUZM/hNEcXV3z/MI8dgpXVQbU59dkatGPmP45zd+sWKE0I/pCLiIYnmVioZUoJXRW46soDdP4dA15XCfxEti4+7Et/hP8nE/r/OBKPuekO+x8TUvv8ApMqv7/yiDX+P+T7s/iAa+N/kS0/u2n8Q/wCMo1H27T75/iN+fuOkI+08Q+1Pt2gzqfu0hk60DPlGJUyzEh/JV0tWgMwBLwleYLEhvWZcyqyQZo+gx6Ilk4gN68xgQeDMwUMklVqKhndJlZbmEGLy1qXOvsZrPgQqn/wsB/57Y5vxn2iPF+Pfb/wM/wDCx4J0G3xLrDxAmPxhdEQunkiGk8o9lPzOcMSVx5IERa7FjDxFMR7hpl3x+I1hBvjbtYsotI90JZ0uHu0GdkdUgo1Yn8WBKhXPXWNE+AJOAHLFo4YTF3KcYayieM4RT4I9XtQMdtU1jGCDFwWNmGLZcFsSyKU/mHVPlLeWGZRi7PHaVMUiufKAt2+YPFsBr5TgeJDVLq4Equ8qfa6/rKQKFTsEsA5XzCvS73mdYKRSo1w2jpzxWGkiTRqPoIMeRMhwGpQVXEwqJsZh/MTgq9ZRloBlgtyqgLqFdRKa+g3yjiUbEo2JRsSjYlGxKNiNXidaOdWG7sDpF3IuX7y9FOZzT4k3Um0svxFmPVWl0siM3mouotqGRuLzcmMFdYMEqyF6wvY6csBV53lKNSiVoteZTQuseoVABmHtDOQEe1TSTNA9nTEFMQLV5mkXFsXDaL5lml8oh/klYQsttOZgihrKv0ls6iSBpfZpk7pnE7v0+i/OkMvf4hTIYkmdpa0WUpA8AolNNUIwMwbTB2BMwcANA70bSjYlGxKNiUbEo2JRsSg0O/QeJqg8TVhFMibZAW6xogiykGAqJUifC3XL62UpxPoYFfTMsZbF5HolPzLUNZiXM6ibSoE8ERpC6QsTjWoKQFYjNQPJNSFz1LsoYOf1C2io6p+FeUdlTs2Shpe0LBwBmqlhrDsGBqB4lGxK2EQaQhiVEnASthKNiaiLirMTAij+BLPuz0vHQQg6A1jehvFRHRjYDOCzfmITYWbYX1pkjdXuO0qVOky6xvmot0IgzcW2/oESnJK7MrsyuzK7Mrsyuz2S6RqXcV3Ne1UKGKwlwGzJBqqRhDH6TVxa6Ea2zXM1rH1FdXCZkEQRGtUmIPVGv0DYodusEoPqSZCN1HuMcS50w+BhuDuzexCCKhaD12RzL3ElJbtVvrFYPZduoCEKSqzqSm+pAp8MyC+YuXaf+XapWP8Ajs4lTWMMMdcMVPIiVC64GbegXxF86Nxt1vY50xDXPh+/IxabQwSoUDSLOpquEZU71iMQWttEtHNXTgMoDUJhQWlGjbRL/wBE2BqYpkgU3BXwiKu0Aad2BTEOr67M/EQnYWTrDaJp/dhPykUV9iSO3MYoa+I7HJgl7wmHEBt/EDQ/iWlbyjLBOkAaNS7z+8byV2YlKJUSKt1r1il1K6+A3jGHCANGhAG152gu7/EFDX9Ywu00gSBRdfpiGvrrvmJZU+ZVwEockFFdjGzEVXOEazKenoRaLlmAsqNIAbDskCQlFnHca5pe5Zcz7hPrBr2yvoeI2+eYvx2j3RPKUNfoQaJ1oPmCpkqINE60606060HyfUkLIyMtJcpQuAUHxNbGssbgQlukQ1bzUacVcDzRRQaZJoByAjSXKzyUl9HCTPSscq5hf4oou4h5sWO/EtiUFLkM8FIwH/VBFmwXRuBgJTiD0TWQzHJLWZLuNXWM4v6GhiJyXxE79r4i/LspGee2+xDCZC34iX4DtnbbzDAZ8wMUjrh4h6WwfKLaqW3lHMVgxrhZaaMVn76poXEOpB2QgblXUuxcx+rGWWXFKI1UzV7QU75gL8nexj8kVXLl4n5kSaPEW89tPzG5zEpb9CouJVrFPMpewmArR3OncsXPEIbUAbBIvoQWMdBlTp9BskaHrvrxwJBc5LLzCxPSZOIqDXTmU8e4N4J+L6LCdKAdkHWLxKTUlLoSziBNTP1a00PuNbiEvuZdXScm+7IfDLNDz4VViU6jF1oQg6LPjgdumF99INOwUx3oEpPzkOwAHwQ6ZJl5PuM4t7vxHJUQbRcoPPY1fH0IJTOlmPekDeI8qzXrsAe21vTshNXCrS14zcFiXjEVUl6splGkZdKBRUPPYof8FGJfklsNtHMv5TAhH2ijnWAFRxPy/wDYiqR910itusEAw7aYAYCAGD6NSa3bUgtluUmnfMVmZdcEsDPLL4O9hqxDVmA7Gx7goHfXmnLEhmryHV06TMwRVbpLC4UbgUV+1Q6koND9mraTX/xNIVB+HmE2jzL+wTYJliDZgoIGgHcQTgJg39ELEwX+nYspm0uJcoz9KGZv5hnxKOO4UnXtilt0jWIQz3F0nvjmaf8AkGupTL2pQYDLbSm6qCeIFFdjBX/Br+OyuXMMlwAYlmM1EvenzKD4hv3/AO9sH4j9Ia90QSbjuC36dYKaqWBJ7ht7qGVgiWPb8BgrSe9hdII6QNTMlRa3mUBbz20/MNO7OMU0cbRUS6xhhRUb3rnXsCWVELP/ABqi4ttwLVmCkv3K7RUBRKkfcO1acSt0r0h4vpz2Iw3lGcM4r8QYMjsglMG4F6TT+3o9shw3P0QqoSKOiIQiF08xCYnAR5Rli3H1HN/8U4L7KxDQ7ALTBTU0vqVe2FKGNEIqvn6FDLHn6qEbUJe7qIGcQTR7IoTOj89kCXSojBXlTJdkTEVlISv8o4iPiLWIJkxn9OyAzvNB67gRuEWgN8sAR2Nwb52hofWoFsrs9oR0/aUNZY7aQPMNKOJYoE56OsBwPmCRB4gCh2Q6kyXT6dIjpNxKGAdP2nQO2ev7KRVClBvMZjpAv7mPVnWg3mLbfcatieGXhtQKK/4daaezKqCJfbTsVMLV5miSG2RcJ1+mBccQbL+ujYlJqaMvmFeVKgHEyRLegS71bAqw+gA3YY+ZeMRZK6pescnxqBfiXhWNailbde2skN2B2oW4dh6drDVh6bMELGTeC46ywv8AS2YM9om+HyhgEwQkg7/9mm+hG89IB57W7st3Zbuy3dlu7Ld2W7st3Zbu/XVYZ6MqafsKGsTeCLSq7qGrALhlhn9lAjHUFk1p+giqbVGx/GTLN0xa9lc/rE8sGsnYKK/5Vtuafns6cwUyMsO+FukYW/esWQZBW3FynX6HWEGm4Wl/sKLF4mknxBQDjpGJwWwR8RsGtDKjdDnacFztMj4lp3wh1mFj9bTQar45phKedw7pWt7Eg4PRFsTpVX7rIkFh0CTUIbYA27kS4bh1Ilqx7BhSnjeHOzrOMKGBWryTtZxF6ed4oLc1FnWMtw+3rTrTUnSg9/8AhAND9rDHeW3ist76+2TfT9panuav2YROtOa2bInXmr7jxE5zG3XZs0prEpr/AI3BfbTXdsFMka69tX12KaL7R3KFal99HxEqzSisPqS1YmX9JQJzUDyz0EKkt+ItGcFu7WFA1uQbSYMOkxtPPMywZVt+ZcanCPYIAaRyMRpSNhlSck6XfBrIwkQsyYFlzwCyuKg4nigcY0vGp5gHcKGy1gAOS+4s5h0K1izcuNv57MFqGCKYhkI2jCn4lKDmVuLMIKs7HNFX8xP7RKXLcsVwxR9Fm5+4rL/a/V7aXfX8dhTXT9panuav2YdkX4CfhzX9w4uaH3Nfx25TSmo9zX8f8eh7Pd359uXbV9fQUHcoou/o6/iaU0Hr6WiSMIClUS4rBykfTuLdSkodBRlpZsa4TFgteoPKswwYD0EvJ5xY3FNX2jRKmFS1gFRa2iiVa5P5lSfBLytHBfysNaGq7WCeYrkGuGmSd0EpIKmC8zj16jBGTquP4HAZrXgy1E+VgQHaE0JplI2Wp8ROsi9o4LmCj9Izk/jsNh9FmTtp7CmkMl/tPj9r9Xtod9YwFaJr/ZFhNT3NX7MIblxq3ZPw5r+5p+Zzmv47cppTUe/+S0/PbU+++l25dtX1DYkTtBwtT6HGa/iaX0JMEGy46NzBN5hipjMzGNou0sdZ+KrV0ca8Okr8qgrvgARVYnQKgwUJpMC1Mx8XNVGSMCQDXiMiajB6jVauNXpQXxCIX24KFjOhGCUOK0Bsf+di2rWsRQZfI+mfPEviEa+ppsic9G7o9GjOFv8ASCtGiymnMBfvgUrDKW0I8lrXLN7sVG4LUmN44sJ31RO/jnXmhDXRYCJLM2QYFMo8FH0KjD2ea7iNGD5J6SuzF8TqS3dlHMN/YaySz9n9XsrPprl+1tT3NX7MOx78dPw5r+5pmdzX8duU0v8AleKjo9wNlxUO3Ptq+p+b/sxlgqYUvv6OM1/EVA91RG3U0/ESyokIBpxNBBz4i3S6S2tfGQ93MBBdguWEK+IbHEuZKGrHQYSYolnhKJ0JadnXCMe6suNuscsEtBCZUjTR0a48sf2E/RAdiqeB8TlQC3rFtQ+yaPHqM4BerHh+x6i08OSWcQZKn8Qf+I0YA9HsiBQKo6RUTG213NMHpDafgijdvMXKuw6060TxFVtmkVW39wDD3Hz2utKbyzclm5LNyWbkQ4vPZ09wpRKMs5ftbU9zV+zDse/HT8Oa/uMHxMi+s1/HbnNKGS/+ThNTsrY3Saj320u2r6n5v+9pBxka339Couaj3NPzNe2n5iLiYk+huGkC5PsjjTALZh60CN+NBDEDUzBaTNsOJNWrnUDNK80qJXYhhhd9YGXPe/nEcQ3z0HpDEdNItbVKSIApIuS9s6V8zHQvzBX9exgJzcNIssdGCVsFdEEeg3iggouCOd5qglRke5uOZRNrhjzkrowTqRJEvZG18wy017kwibmVKHUimogekUGhOEs3JY6PfU/eo5npPSek9J6T0npPSekoVXbUfTp/amp7mr9mHY9+On4c1/c0HqaZrvsKJpTQev8Ak4TU7Cmc5qPfbS7avqfm/wC90Fa339NqPc0/M0HZB1ihqBRX0DBwVp6TWJBa2j5VlJjRmoAAbQKLaQrb+wSgiFEUjdWRzHoAtyt3lrboH04J53xmptO1sCLdkw+XlMA68VhB6acyve6oSX5O1QXeFSd2zENY8vQmKYiVAGToHiZCoILiq583a93jDHeuYzke1YVBKvFpY3NBqPxAhCYHHYhuFPrimfoodSUbEo2JRsfs0OpKNiVlOGe06U6U6U6U6U6ULMkoND6niv2VZNmanuav2YdnwseiDm5iXs5lRifliJrKNpr20Hr/AJEsqImEnKRE1JTtKMsSCrd9tT1HU1kgKnjW+/ptR7mn5+uBUpLUYjnUBjrEPSJpZlPvpBakJa9SXpZUCU2TVF3ZWM7ECgFhCoMEtAEStNJF6ai4OWtYPRh0IgcEysDrBdhUTDrShfMpuTgrN57OhgAzGonECElnSUGh2AwaC5KlUmma98DdkM4mSS1zREsa1mITSNnOIuW3dwXFtuVvsFtE9p0pRxKNiUbEo2JRsRTidKdKdKdCKcTpTpTpRLpie09p7S+5L7kvuS+5L7kHealNp0osLvuBamtP2f1pqe5q/Zh2LAuhmSXOsx4JukBwx4og29tP+VDFcMW6x0oPmAGDvp7DUXaOeW/pdR7mn5nL6lhgiLaAOTZVcQrF0FS0ANr0DglFH9AA1KBrqcQplzyxQqBnMBAwRUMBTUHFQbCKE2awBasloLF5nqLolQ4WmsJsquFKMrdNL54l0gGvb8b/ADLsEcjEudxe1USoKTUedA2lVrEXFF4hKgiVuUGh2QRHH0Cj/uNNxaLg1gmv4/Z/Wmp7jlP2U7ZsGwVLpEXjmPUr1O2lYf8AnLlrK7z2ntF3iDvMccPfTDW/f/e6DuX0OM1Huafmc/qDURzyekIQBTwRoVkQStEwktj/AEucrVkpdAg/hoUteVuolUTKGxT+Is2obQJJY6S9PYh8m8loHqJQYqTnFZ0cSrx5QCapheVzeQmJbioANCIWHjsbJGVTtTn3LpSihJwONKTQgCa8ooiHG81tfn6EHWUeu5F/70sqaRHCa/j9n9aanuVmfZSG48bq2TBRd73mPMqzP/GWe50og296cELNf+AW12E5geXtJ4ZeImsBz20x+b/vdB3L6Q5Zpgor60BTzLXwEnm7glICLQ4R1JVQoUY66Dl44mCYr7v8I3rtEkvwgqvKEi6+hRkFXdRWMMctaZlxWOq73k1r00mTtG8A6XcFjo0lQ8IzQ4weCJMDW6gUUdqg6yhPosdGDuZebp+h9QV/whCnH1aGOjGpmcv/AIBp7Nfx+z+tNT3Of3YQLpVHTEuIY5F3lBP1J+CHN/XFY/d1o8V2hb2N7KbRLpFESyuyU1NMfm/73QcbU+hy9i0/ZQFMVGzHSzKq49UtCpWZcEdct1tZ5YI+G0jwb8ZomCwOErikFOkN3IUbctw1gSAUDT4AYGwDywKKJaRhs0lRKlN32QdZp3THA7VPSYjJboKJag2grZgoHc+rSLZ1Y81vOf8A8DX8TUHEWSv2f1pqe5qn7KdoVc22VxRBd9r+U1jOXvu4L+h4rb93WnOa/icoTWBbU0lWexplLxNaMD4n5v8AvdByBV+h+rDXM1/tJZTCK6wSzaMThXGLlLioV9VAxBD21YLNAWWTSuIKo04gmre8HORCztQvrBsvugJC6XPaGcEOyhtKSnWNRe31VFSpuWRn4gB/3UYJxRI1HxHZ+wjk8x5Uws37KSge3GszVHPbeYtazDrP/GXY7uSvo1p+7rTXNceaipuAeZRzFOrFRcY5zANZVgiy9TT90HO7Ostd3LMPajFQdwWk4X6VDWekMl93QkvQIcEI3CqVcSgymb1K6mCqIphbYI1T3qWFQ13Juz8ztDAmwtL9IF2+ZhGtIOhlr1gE4nWgGks5n9UMtIbpk1+YW2Z1JY6P02byzclm5LNyWbks3JZuSzclm5LNyWbks3JZuSzclm5LNyWbks3JZv2QasAnXnUqek8c88ESWGrEmk9II6PaprMHqgF71Jel6YvhKDxG194QdY0mvnmHFKrnJfqPdEVde2hKMhjvr+P3dacoNNweSBdYg5npLsX6irxMsTvM9zH8R7esVwDGJM1GSZa0gcuzQ7T+qbDcAwMtyTrR2wdVlr0js1+haLZpRL212v0ihMG9V6EHkQML+lUvTERb3/Uma6wHpkoHITq9SwessGXNRgW+IJajMNS2KurE5vWN3ntf4iTSC6w3ILW0t3Zbuy3dlu7EOLlt8tvlt8tvlt8tvlt8tvlt8tvlt8tvlt8tvlt8tvlt8FcWcxhiauKusbvPbnMXNw2XE1I9y+IaZl24EyOZely3kvDsOSxMQus6xsTkbxnMHUiTntpRLwwU9tf7wUM9nZW0s3ljzF1tziSaUmm8VLik1O0WtOIFpOf9jWVADRAbXrHbHzHb/wAgtpfmZs3MXNwu8T1Mv+9m6xKeR7afoaJNpZdUa1vL9IApPRx8TDCBaMRhYNl93Xq/ozBDv+pDfsh1UlG/iVoPUS+6ARiCLV2+e4hgukbf+E+XiHOoDVZX7JTlld2V3ZXdld2V3ZXdld2V3ZXdld2V3ZXdld2V3ZXdld2V3ZXdld2V3ZXdld2V3ZWIeIjhiax+keiKZpg7wQzX9IE/YuD/ABBbLiZu79BL3OYzVhwnhIG51mqGKtGjHJct4wywURqZYKHZBKZ7QA0/4FV54hDWYi4m/RGGce4fPnmVK5alfEUtketHSW4/xNUH1QGOqtSQbpKnV8QIVOnZDPT8R3j8SjWASjY70bSjY+kWjpHHBAXRfpLpcOqtxBbBEpqMHLP64BaHsqTo/RmJbucMEMUrmSi9maRDOtuy0XDDdweTdRt2Eme1XaYcQLoT0lOSU4Ox0pXdK7pXdK7pXdK7pXdK7pXdK7pXdK7pXdK7pXdK7pXdK7pXdK7pXdK7pXdK7pXdG+gkVxHiwF4IbrBHJ+xUCorFSxp9glIjNrOiUWXpDK3zLKXLHkdIvn83F5NW5M5ZlBoR2Vt/x5prNaoaq+JVDlIwcziiVy+mKS7HDBVCNWqmN9S3HzLIR910l4K5lqiCsAlwjDMkaoBLqCOT61DLENYkXb4lg0MtQiuV/wCUuJfdEsVZIllMO2atZusqC+34T9GJAp4hoTN6Yl7WZmkL8eLvlQsHp0lTvsClEdbslnFKBakKtJ0oiU6MKtJ0ovzE+IsVae2dVOqnVTqp1U6qdVOqnVTqp1U6qdVOqnVTqp1U6qdVOqnVRYwJPbPbMFZnunRfEGzUCBRX7DDTSFQCYkzwekehhXy/zinOKY9plnXOFNlHuIlDkBv6TX+D9FhiFYNTL06MesLreiJJm5hRtJYbb/4qOJk3JmERfRb0lpotFwKZwHWvdaQ9aVhN8iyrkOhyIaBe2Mso0a4SzfbWEKpDDTh+kSKcy+SGckQQzRC4PpBnJAQUVf1sYi3BFii8zVOESplNbwR4iLqDI4Wmh6igWxmiFqxqG1IUNnbMOj9GGBfx3HGPEIYbnsY6aoSukBZUMNxLXzRLXyQLvAcAPB5Z/Yz+xn9jP7Gf2M/sZ/Yz+xjqB9xfp4n/ADYxjGMYxjGMYxjGMYxgRS3aP7Sf3E/uJ/cT+4n9xLdB5nQTrSvWKtTOn8zop1pVqxLXzRijuXEOits0Bu4Mir0cBpYZ/hS/VEHK5jaEyOUiJSQaaXRtiAt45tzYfS0baMxgtzQaG3EOmo3zacvEVG2bLlGLmEieIiNP75JbEVdTHHWUxEJ2XBZ4oijrG1QcRz4TeG6d490F84VvAuu81F75NX8jCHigKMDLQhZ24s7om6DGmC6kt26T84yIag+Z/bTo/MdZ5IFp5Jdp5pfofM6KdFOi7LrTrTop0/mf3Eu0MEsD2ysW3EBVVlTD9VbgmPwTRn8R3T+kAWn57QAbDsbJ0/ozEXAVrALUIoy9HG3qkADILRcUzzoigc6RPiXLWNRjFWJ24fQQ6hkch2WlXp+xodOvXrw4c6iONV7sVmUe+9ehNP8Aj9//AP8A/wD/AP8A/wD/AP8A/wD/AP8A/wD/AP8A/wCCym9mCBDnnLvoRs2YD/cg0fZx5Bjt0dtCP9CZUcjXgmTVXcAeVGM4xpU1Nl2haBneaMvLGXrCNxjnGSU/mbmydX9JtS54Rl1Ztax3vEh9aiilLpOYtK4w4YOh5dxT+suGwXDkrhkA1KivUUYixxFtuIIt0inLBOGW7st3Zbuy3dlu7Ld2W7st3Zbuy3dj4iWM0/XW4Liaw6kPFRRCHHGS7iMltQDZAc2rgiG3TVxWrxnEImpggIwsTByywEdImA9rY/ST+LHNL8QXWUODmKpZVXmY6eZS+RXuOuqcQNcxC2QELgCzF+ItZkE5O4L16nXvZtGwX382IY7iNApg1yVVajm9+TKKtdVcxzs8ZETnVNIbmNcvMtH8E1T+kOD6CIuBR8RusS193BUFA7x4BUK6cJm8dMRnCqgFsMVVEBAMTTMXr2o6Gaf8foUUdZHWR1kdRHUR1EdRHUR1EdRHUR1EdRHUR1EdRHUR1EdRHUR1EdRHUR1EdRHUQG3LpvMAKr5n91P7qf3UFaPNAdPNA2wdsq/2jrPmn9pC/HmhfYfMNweY5iLjAVPaEGsHyQEitXDaLTzRFw2T1IY1e+k0vt6cpAR2PhG1eRa2QfRPBh2SN0ei2gE1brzEw3U/iwP8RzNFW+kQsNeszj+scPjMWsy/DOlFtl9yG9nSnSnSnSnSnSnSnSnSiJLViZF3hNNkXanio3QVeJoN4WMJ4ENdWfUo7Y80U3junhnJxguqvlltUZQ1HDzrLC0Rd166EL+s1Irbrfk/pRYdd576RyrV7wN0G+YDQQVUDzGaMBODBzB5gRgRAyJ006fzEajzAW6+Z/YRVtPmAMDzLND5ixUUNP5glk1zKBwOIcOvgr+ELiDpcJzuFL+kRFkYMdmu3stFx0JlqSLnDBvlrgQS0zFaLzOt8x3HmKOrzFm7+Z186mBOW/MVKt5nWeZ1nmdZ5nWeZ1nmdZ5nWeZ1nmdZ5nWeZ1nmdZ5nWeZ1nmdZ5nWeZ1nmdZ5nWeZ1nmdZ5nWeZ1nmdZ5nWeZ1nmdZ5hsldrlv/SW/9J/aT+0n9pP7SLzd8wDB5J/aQZf5oXqdYX/yS7/JCBfklpR5IMPNvKq2DrCxFMzsX+Ir5LMGYUvkcxefNGzNeWN1BhTaUdpaleC7AbSx1lKux0ywk93Lw9Ggrep7Jgg1WgEY6DpGxi5ShWJKr8SrqSxlJ1jzGniV6eJXp4leniV6eJXp4leniV6eJXp4leniV6eJXp4lenidUjCqRjcawCJMy7IbzTCSi3onqHey0xhU1bEaDS5hORwNuNRU1o10hyWUbm7AA3sCGVLmua6zXMjzAqvNhkjXf3B/LEHmtuq4ydl3lkp5jjnzQTK8zIC8ytz5oFh+YPXyRX/SLaeSNuvzFefmf2Upu8spu8sCb/NP7CH/ALk5G9sYNfMdKL3L3Y6y3U16QU0j3UMl/QFw3iDbNO6WVFrlj14QKr31ITqnmDafrL9Is3JZuSzf6bN5ZuSzclm5LNyWbks3JZuSzclm5LNyWbks3JZuSzclm5LNyWbks3JZuSzclm5LNyWbkLS8zrTrS+xL7EvsS+xL7ECxFsRRmWqJasn48djr3sTpNDaD9SFJWLRCww8FL23qB1cx8Qa1NYJR0KLb1MxhNehMLAOkSgrSPTkjbkUuUnsT2J7E9iexPYnsT2J7E9iexPYnsRoXZFbIBhItbs8RUyeY4PhWstAvO0B4zgplNWuSwEEO3rHNatweB8sJqmTeZBNd5jV7oKrKULDdbTGWeoYvHmHolrxBHJ9CXMQjXgiTg8wDqB8yjpUz4IUZTzBtQfM6CIaNOky2j2AUcXLekCYufdUxF9ipjuIlOT6kUxLmssNr8QWmoupTswTxOtPtM+0z7TPtM60vuS+5L7kvuS+5L7kvuS+5L7kvuS+5L7kvuS+5L7kvuS+5L7kvuS+5L7kvuS+5GSX+yX2SnSU6T4S+yG6pTpEMkrf+Rhn3iI54iZL2s3hpALHn9BAO1FE0uGHWqWvMZs/pGDQiJaNRxSvRCyV/E0YfMQKuCYZyX4i67eJ13xOu+J13xOu+J13xOu+J13xOu+J13xOu+J13xOu+J13xElW+InrfiXNC+JjtXxHKV8QtH8I4s1MNg6y0Da4mleOCGZxdRDQzVD02iyuUFXLcgi6R9DArDaWefxHzP4juZczCmXx3dIzBNJca43a3OnAZ1WJ8xC8wMGdZQVzj6DWTvpdzm6mahieJkwy4p+oIpm8huw2V/wDKQ6k1kIdYAoO6ABxLW3WW74CzbCIDatWYtwZBBoXsj3TmIgKyeJQsobb8JVCAMCllLy5BUfqvEq57C8Djbid2W3H7NttttKDzghj8OzFIzUUECwLUtNosCiVMmJPSXa8IFapfdnFBGrXgmKka6kzNmomjS4moiVgeO9BofsUbEo2IlimsRi8wEMNMfRf4i7xOhCgs76fmUX1i7xLsxVgg2WRQ1Z1oliCwE5rZbdLcqAOWDdFnWZbdPbPbPbPZLbpbdLbpbdLbpbdLbpbdLbpbdLbpbdLbpbdLbpbdLbpbdLbpbdLbpbdLbpbdGK2v7Qap1YVbzDdYJowRyRRtIQWFQLxHkNguPEUNMRatlbhyJpMcOkk+YA8V4eFhHpGCHELVfEkVmNSZbIhwDHLoelzscfmFOX8PsvJDFGA5f3cKNm7du3bt27du3OEbJGSK9Jmn/NNn+CQq14XuYGi8cutDPEN+gSnPGln8IZ/82l0qeFD8Ta+fIkqc26fK6pYXmF9ZhtgukYYlVuXpGnSCNTWINYg1OhK+GX8M6UG0uAdO+kFxPZHqWKdLIK8rDou5oHcWVNO2l30/M0/HblNfxNKa00PqaH1NPzOH1cv+3879rnOHZpfR/hQiBLNmWU1Uh3rDWNUW2n0pBp4l9l5iEtf/AILsju0rYeNIBENAoO3Ca/iafmc+2n578pqPf0a01pp+e2p9zUe5r+Jp+JoPX1//2Q==)  
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-Each of the boxes A to D is connected into the circuit in turn.  All the resistors have equal resistance.  
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-Which box gives the same reading on both ammeters?  
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-[1 mark]  
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)  
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-A B C D  
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-Two circular discs made of card rotate at constant speed on a common axle.  
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IDmlHMrPhWQcuthAJ/BRQguEKI6WrIrgsIiP0aDjH98kmCNLHO7Nhbjgoq5yJ7U9L1mTSUDOBgTVw/JQeOBYWCSSbCiHQrWaZzRDDiqC4E9but+PMsyJXTxzQgQodIxlHtW0cBgIMA1YHyJNesCpP2rrRVhNDLjG7Q9KQIhokAieSh10A6cIgZErR1fZbYDLT7LD498DQn+GZaBKAntVMWmaD2HwgTNCMXn/aisNHka1qkJzP5+QGvhBRvkYYmb37imb3736NZOpUHNR0qDj61I1QrEFiYnnrVGSyzii0zQkDF4X16EFQn3lUOLEt8AhhWoAhw2oaRJcWQSA1mKTDMSw8mblCm1R/NK2DlUX0sVYIYPyJD71Tm02WpaJBiV5pZAsAg9SrqzXcqFLMQcGRHkamyXVQheqiJXcimCKO32miFFGPzYGP3pLb9bM232+tl1PWy6nrYwKbKE1PxdaiMDUCVohM2HWg4oyT81nxXPn2vJ+WzKwdUDx9b2frez9aLpoHmw63v3v1Mm9Coymjk0hgXsFmJdCnhPGDuXj3rV45FMEMQ5czA199iKWQwQwMElaWTxrh3nvJaM5ggCLwnVdEvTw8WRWu4xyZbrGh1c1DfXpYfmB+amdAbuhTZTnxnRGZOmLAYIQISOj+Wyk5lvq/aSQHuA2R3703zAKzqdh4nSKThAQEdd6/QQmKFExxOPiTrUiZoVib+tGbmkzXpTIL9as4SRkZjZzQ4L4gHgoxAOZrEhYytV7HS16Jp0mm5A4C74vmzOTxZsL5rwrJqtHk/DkigpmyqVGKVXRSpc8tlkouYJifz9jka1kKnlVHEqMyjxRhTm/pi62CvGp2VY4rM0gyVOYpuWq/l3siUrySqcYrwTmmReSs7BDBUZzhAVT0K/vaq9mj149MUDQCXLoBXldUUFMSS/WbKBLhqhpB73BB7FHpu1HhKlf6K5ciU4x0wvFgr1xLEBAY+qV+ZxSBkEyMnNSQDKTNChK1xWpbXpVENkZCgbM805hXaVW7VBhGzAOlm06UIej0pJKV2AmSz02fNRgjNBkl7qrYplpJmVnRFPmKEz+1wCK5TFgZXpQsy81Hf4vcrAFvOKgga6JTMNOaSYKfRjBQMFVG3BmfICGcxpUERRr0lsBLibuEiMrWYn3pQgGlQLXPNMYN4m6xRLqDmypwyzBrpSQ2K8TSP+go0AxBEhp1LVWSUTpHNJjJ9jFOeaM1n26KpJJnYJnd16ohb9dHGtXK3PD8POWZrAQzSePNwgPpZcyoY4onB9KBnE9KwnIVB/Cv7PFhwibwpqmNu1Ak3ySPN7W9he1omRPiTrUdi6YaDE8VQQaUPFMH2LBNBp89q4IgsFgEEWAZo7JuLGXWgM2A0fKHZcMQskWuKIYM0FRiybpaEZkxVbGEZILEwHKBTySGBAc1ewVNaJHKqqPIEY7WYc81TYLzFVYxTMPPLY82nwdWLmYVsHbQwkKegj5pIfLlUObEMsPhZHnOkL3Q+yyPcM0jPFgdlOkMdjVMhRdUSEsBj63xXLOCoDRXcKAwVzjigRHPNU2KcoUDAFUjGwdC9iwdLA7LB0vFxVu6ctNS8B8KYQujxmgpWaEQBqvzx8PkhO7BrEhs1FEjYU2CIFud6sDXmZBJkiOvBuyUa5sPeoRMnSsyyTibMhcU/BEWcMsWAqyzdNFRBXvTy5lWcEdlN80+6BQENzOParYv1ZYTVzPp1DstS1QL2ogefhlKZSURLsyPFmHFWkgvM38aRqjGdjr4gRNAzNEiLvS8AvZVegITVZwsczzcEQUAICyKHqgPrRbLkM0CJcUlhQG6SlCrOFHSgszu8dAN7y1dOzPWoStqn0I2A74WCjzNAmTIhAySIxvNeikcw6pYFl6/KDhsWUNLs2Myj0r4IifV9LIlJkjzTY5zCaZ6asHyJyidbEJQIXo11lbpPVsAP8dTobsqq7A0rrU7i0TGemrAiCQEeqsJZZOQ9NUO55YQrsXgnoTivSvbKITvkq/FXMcw3x0yqljg63FjFy9qPfnJxjHOKzRF/EXJl3P0lP5vRK+akweEF6NN4dwDq2KSOo9qyU2SoeKrjTlUxDsKCVCw4uXgVQsj7ADu0HTjYMn3Jj2qRFWTAzVa65AirggVApcZKYARtp9KhbOP0X299NpxcrKvD6l0GLU81HLWQlRoCoSDx71IOxOv0CKYsxNB1o6AGJP9KRDqACB7IjY8OgyumrHrklD2o7M1PluEVqOT0rumEU66opjYBXoYsy0wAeqazOaLVGI1desy57ey4jGcdA4ph/Ej1k2dgQ4Xo4qKQ2wMOurJmDVoTBncDoYuYl0CVyJ6MquDVgWXJAR1rVURARZhg4dL9chPJin05h1XN9XVKlooJW6GKj0uF1i9LCMtOUxBjdw6jNIjPsiioGK55A6zB73mOnATDqJPvTlnJiGslfgDkDA9r7WsD9ah0+dOgFnlghQ6t6kZouk+nrRfBcMWEINRSEDVOg5SQ7zVDjvcwNow74UFOCmUlPSttpby+nQyvFhIYWCBkTfJ7V+YwD5NdPgEJ6FjSDAqnUWaZKTHqm5Ijht0LlsPEQZvk9bjym9MQdUHgLAAm3Hd9aGvNSiMde4HvSKGiRPayNCUgc32CLv4qAJOhisw/gu9PSr4xEYjyasXKkjisQAk8uxRmnsJ5rjWwAlU77VrSRMkhJxJFGsriDGANJ0KACLGWLl43iyN1klJ2Or7WMLGeZWgq1FZuoqJrm4HhmsDrfxUdKCkuZAMbCgGiSXmnMgCFljuO8V37cGMyPHE+fsUispv3LLsDKXHs1K1ZbHrROOIPAdGhufQHqoi+QIg6ZWuxiUKeuKiKZLSd5WlHnNvJDVp6bZ4lWuAptS7YS53vnZ7TR4gAVA9Esz2ZVM1EyQ4U8kzfqR8LooVOhFp8ytfE+qPqC7hEGeJVWpZiRehKLFoCgqoSiCeUsgyyTyEtGSJhqieqsgcLRVhIGTvKiWeDFuqIrYekw53aEVdPkyRPpRwhkKPdfxQzgwLlaoG80FwMOVXMISUlHqsQ5UziIdoLCljjzFG04jJAPDJSBMxmmOxKCxRRJOFWWKjOOZMB+yyt/lMer1U0eQxDEY6UD6S/fVgVxPFHj5CqZBVNZ7iWddTJEvKqfltCjxEU6MGgqagG3AKDwgivTcj1lRmRiIviHVTQwFUdVBWxcEPPVFF1EBHkSlTSw5+otNW6IkOhIoFMQZh6lTmhydB+y52+iF6tMOGSrp0WF0s07zDYhzhAuy9F2UMoK7MJReTPVgaj3RlCp4wl7vzLS0Lp+yzP1q5Ld3CAhlEh9ZqZLEJ7vKNh9cIYR5UpFmtJexDjpXzvIZ+o0DymAERGRYBhgRHqddRjdwRDknp+1nMMrqelAWctMk0KPWkMBrHW7wIl32GfStFAEZnlz6VqI4AdhJ9LK0as37lir0/bLoDZ72OskBJ9wVfrTmscUiBPCo1sLhl0BmsjqzOKoZYgDDsKeajz0h6XNsBOT2YYZ7UCl1YxaxSCHXViRk6p9Rm4o6IJuQRmhBMBQTKsY6UA6plgQTEZs+xBKdWLJxY+gZDEq1Jn2XWFgCLEGW7wbFxgyvWziEJ1VLIUi07KrNbuCPAsIoKUJEzPVKlbBe6EIzSUQ0AS0inYZUdxZ+tmRMhl+NHOhGOHvNkpDLN8liQ+fskyaDzQohB08tckAxRwxUx2sCQfSBWeDkMnSwKFaIiSNNFBA1BUuBPcqqYjNHw/Hmc1uClmxeCwRuKaGZQGnBhzQ1+LFEIASmJHAZsz2FwJpEIxxHyJWSYoOqz7XrcMU9bkbvqrEkxzNV2h6tyu+9lzBPWycrnrUUsNFMss4aDl1TUHmrEi96DMYcZqE0wUENBzmyWUh1uKDIIpg88ohhMqcTh3ToxVh0NtglXdAkwMk0HmWebCIo4JqxbJqa0gnvVgauGfQpnq9q5f2QdwUOOyJDEZ1AHzQp3ZOPFxBrhDZ6xli7d6aY/HVlpHqRjlVIUOTJknFHqGD0UOXOpsxKDxNwZrYcp2mozRdLTYoBBRKm4900OsqBY+ivpWHoB3Ggw+gaQxMjorDwEZsoPcomIXSjZaPagQs4uTBPWLMzN3Umo7wdKZEY61BZj4qzLmpyxQgj7NYrWVhuSj8NZyagYwpuskoLK2FLHCCxDsj2rWlLkYxkaJ6tdZGSFfYRgJuoju2cP7NkHPlrqUjpYxKzhnndiv81MPAZElFsUOzDS2CRpXmVloR71Gv2SYNkWn2cXeZE6jdJUZSgk3RhJpADC4WyD3RI4AinWhTTrZM2zJpkWQhXgH5OlE6gJQCz3Q0DoOsLKyG5d0wMAO0vawVjfgiyREGKS7EC5U5sk7VK5U5sExvU2AnMdaDKrzZaXOpp4A6tE/QyYpoXAmE4pjccVB5lERYZKg4LSR8AHi9696zGBbJqLMLRHKKwUiJDiW7Qifz8sb/AMChv/GkkNzYwko4y0OylOLrOGSSdWl2ODwUmGEWnA60RGa8pNGCkurDkLgPjrS8JP4i+uuWkYMGQe8TxVdvlsWLu6NLVfMlckEj0oNd4XOFFXMq2vtQXuDx9hQMHlrHGJCYmn2wosRV9Cqk3sHQj0TIhEkazrgH1JdSPCtPzGIh7tV/JY0eaEH2KBLRmB+NMNNRsBo+9Ky0IwfO4UMVjDLJB1fpNnGPJt1ZjE/sqEF7eDHqgqk5YZmxKBysYwlOKaAyJSQjZZuSlCW+KlZiRsYKgciOApJ19ZoDspZpEuChc5jrZ3nomTo8p9rn7WqAyeAnaLv4PyVu2NKG68KkfLualDiSrU96Bc7bJTdMiwMKcxYjc2Hs/H+L6GD3vFVwOLo2TxIrnsrQ3JIqyr72dOTls+JBr7jUgOKDHoqYARdHxZsFGsQet9QrAKz3WNHSsuWh5oBgqHU17AvP4rAvvQYWselcMVZz9bntPWj4/Nh1sI4q+leIn63PuwJ+yTU3WB2R1ZmUPemFyKyZFcrKe1KkwMcLiid4rOP6WB8VuVJMVHH0s3fCbzjM092+teIGd5qdwSDaY9UVElBR60jlM2EnUtJhfowlIWRSh0ChPMfFTkAgHSKajjPx18VBvYDhplEXggOgX6WFxXDUwJ8FzKPRADFI3xzUrVkDAAD0K08Q20CSywUSEvrQJjjn4Rs1LYuVksWbDirnDstyL5iubL1po+VDbRNPysEt5sq3wCzIRTAMH0LGtukkTenol1RPyYoOunNFKRNyG89bJBxNdwKpyNjcHcq4RRYGKH0cuQA7ogp5gT8q4Phx7XAkNFAuXegINUDKAmkqcyY6w7us+aCKAYunH4oidBUFITZxjpM0ECTo6sTTO3OQXjxZp96I0c3ECN1Sj+3uKe8mstUipjMgl96ODjDkrZ7LB/jCmGs2c+lNlKah/ik6n3pMFaYmyt2Xq1WN2fQqJu9y96m5s6JrIXrVwTXSPtcvMTRTnhAXYTdgL6AKC7IwtMk/vUIzLibgF9aCTFC6hM7acT2oCE1WSCStAomB0x/qmbgBENJWxVxe2SvasoOvFOq1FMpHDrOyNQ2nWAE9YPoo86KIGGaXlHSrjXEm7OjjNsCWDlir1eG6wIG6og9VmJ5QGZPGCWg4CR6gRNAIHkBs2mH8WPaWV20FAYB8REsWIpcFZCOdguF/6M6CBPah0iAF9ETvFgR9piOBJXYqlh2k6lBoaRQs2FwfIXFiTNQ5aTGfhiqgmLea9pwQBUFGpQ6h5I5oPB4RCD65veq+nFZcDrUN2ZzZ3FDQhgqGlmLNAoBHmr2SJmN62MTzVzuyKc/vXk8PNIoc2ZjYl6UVEcKfQxzMOvnz2ykQ+5L6/GJbZDMUgkh62DVJPxELIIBxoSYqyf5ahiITlvtZBwmcq6CQDGKtCZ+lxEaLAh9LkG7D7Jwn4A9UliNWTKf5FTepvhqAvysE1c815Kg7Pg7dk2/S9C+R6WHMXqXu/SsWGnqfpXJv4oAg+Jjfa7+LESwaniIrkE1sEidJy+Yr6yxl9v8AVAxZP6sUZ94rT72P3Uxi5Vevniwdgl4DWXjpT7ljCHoXXbDZSwJbhptbArAzNcD5MV+iuXlVDbSnH+5rxujRJ5CrspAGcE089WRRAYd3GfFnecJx60MeWzQqcATzBhuRSZQ1Xk8xWxFyJmNCTX6UDB9j0qoARKG7I8ZpuJ4QhzjFlSTtcqBjiCZKPsEMMOhGFnUSLOGTjY2I0CQxxTAKCSCIzC5L4CWUPRDp3ZyhWkNnxA7LB0KtVJn5CRYf9a+ZlJJ8UKQAyOGnhi6bB7HL63vemhWL7fSpP8Ffnr0ohdCPSnQ4cVsGngDM0l4zDsDYeTGSkjma+IFSSUkifW9t7kCEgJMfUUkDbnBicG4ohrzaiem7qhU+4xmR0d0pJu4zEHO267LoZazSpE0XjHKyv2msvpYWT8fYnMvb4BWL5UE7+l5H+QKS83yPSxXy3XENEIf8kB0/ACWmh4oI4P5KECRjyr9qnseZZAD5/Cl+a+tRgszmkKFMZC6FMPY6UuGJvFs3mgpkYHxWTwPuIAfdpiLgi9QIuLIcKoq8hNgjyAoaxyhu4E8o+11L1ZIQTIwThoBqGktoXFzBvtc7yBwXamYF97mz8TZjwVbn639c0wdB9qSRZBmiziyLmk2iHiqFYPLI8HSkYurPYVwaUNvNBGCeqvx2YLkIjvxWiCPgJvbDczIRGaRIjlWUVs394SLIdDQOLbYIO0vpWzq+ZAS7h6ta+UCektSJbzSmNWLilE2Asp7WiSYzmqgdgynO8H3smkmyhvPCMeavK6rGapHfrQTnNfDssVrAFXAuOKcggTCZFzCDBLGKMGT8jymDLNCxNiZQ40+3HLu323mljV11VKAXj/E5Ispin7XX/IwUtVhYMz4s2m6/MhtsLi9Rojz9m74VAeKxC81VAymq+a4GU/RFWP8AE8ZRd3HpWmPN+NHMfWucxexpB3WDH5rsRTZvhsVfosjIj1Q96cBh0MUvyzCUaDE82CElnSkWtaBJBGU9lMIg+hHAwyKzApiRQh9AMQ3c+2awfReKjuEIiKHEP3LGM+tn39bI3+aLj80vgg7rHRYJmPsQAAYHFhLI/gf2FLDtGTDI+8z+yiHzh+Jyh+14iqZeaHWTWF5DRm/so0lU75N0mCtpO0nagyJUd0KTFjqq7PzU9NdLQIDSLD9frk0rtAfahh5GOAD9qwzbkPhYUYM+FjyWEjofmtIFhjuIm9uuRh+Aj325HFC4ZUAO3iZPrY6wwAh51SbEUmFbtbAJvLOaoT/gEOKEsUA1/wAp+ZQbGJ6ViXXusfgr1l5pAiN0gPgi7P4UNn8KOgbA2Wr0AzfEhryMDXebnVZJAxvpR2Oq5KPXl7Uhn9aGAqKJKA6ByweaX9xVT+ej/uVRQ5kY1AvPpKFPgq13K87adTwGwLo4LF3NDdbU7KYre5rb3GOU9y0jC5YRMphyG7L1HqMkUVB3c7Lp6jA/NNt0IALqoetNJSmTmgShet7agEIe9QmNk6lk6lUZ/D4CLCpSaziG6olaTPs2TqVRIkqKY2TqWTqUNiBFM9qmUttPAOhW9rKLPD6rgEMm4oVAhAtngAqExqiRJWS0gDPikIJzvV+bAg1UAFx4YHkQ+tfriWZuG1FK/nqsvXrH+5RJ4utUzs62BOoM1k8eRxZj3ilMBRmMvjAXvcwY5RzNHTfPia4L5kYiplBm3YAyZnOUEsXJAWx1lKjZkGE4rtyHKDzYPXkDbShcN7KPdbBfSY68vgrouIj2sFh+tBQO7p/wId0Az/zZ+yz1qJEBmUsRUeJDohFmhKFc0WUd8VN5qaoP+dQGF/dSNH7qZ/Op0P1Vdb46bEFSNmipM/m2YeroUA2DrixFsJltls2QlVmhDKRrmxyPNI7RoJPw3UxUXgqZudjpkhiaLbSWGscmmoKz2A2DnAJkMtzubmjoSmbNu6Iw7pAdiVl7pUqs9NdomXtWzeQy08LYiOQgHxq5fAYi+hij9odjNUu3KCbA4H82f8AMeb/clrpH3UrIFESa259nTQIB8fUUCZSmzQVkoMlAzgaajeBTQVIvFHmo8h20Rc4nnNAAopDggjALtClMEMnDTLHlEuo3HpU0ZPNANKdtFJ7udKLUxT1kKKAGtW5EApA1JoQwyywyjVCIATzijzYmlN7UOzaYrXZ1SZPSdpyQpKmMmLCgIJdqJZa03RDCj4IirO8Ql8Dmqjs47uiby8KeweBU5AdZUucwJ7nE2KuHT9FDBWE5a0/ohqqRLzg31bzJo9AfR+EjZbJWRxY9i/1WPRoVsnX/ALArEsGH3VeZwH9hiSzwxXKUiIsUI43fEokWpXwChNjGtAUFYtLZoDXF7sDZoThoJMaIaRTCusRU8qUx0CiPR/EMnF4FLSdGBTdMZKToKAidkj7leK2sxRDqIG3FDE1xEmEx8RA4oUDgSfeI3dmkLUOx0oqPJnBcQeEs+lki4yoMj3pOshSUg7N6ElAydAoKQTNnuu4oJkaQsYrT5+OujBGknwHl/nuHgz44mJm4JvO3vtAqFQqM5ylMaISMRJZRRqilpkFEZ9LKfKApUzJodBt+K8lkvLLwrF7qLpINegxRQP2YhZr6AaWu7n4sEk3c0GmsPTM2L0MVI1FpCvOrRnuTEiZn0CER4pwPDJOR6CclB6UGAkrjEkJtUzvFg7DnMzmWmeWrNJxw9iy0Hq5ueZO9CBqe5yxFCsBO4pN6YSusYprPyczUhJRrCURpqrDRTVR3/wBb0gqwl91V29auEvWvsOqnOrtBy6DgsFzaMyoiBVASz3rBxOtEU9a8xqpyoZc2Kr4HWxXl60zFkzL1vf0blRc71u4MWoniHNMQfkktGvl+ZrwCvtcj1B7rgoOgNFIjPWzgrrrdaM9bLhP3qSLXnvRCjl97RqZN+FkJQUUfqXIn62SyqrSvdV1mQjntZNiqcL2PrSmvrUWA+tKsN1+mQ3JYajfahTGxqHrXjHfWzGOaNGDHVSkGdeAArkYetkcjfWjHCg8fWx0PWxzF0YetTwl96xxCZqQ3OtgA4dw0Kw9ZKNj1ReO+9WZfWvZ+tSYDL1LO/XFELlOYuMER25ZK9xw7j4klmRLAcSYDtZP+LlWy+ct1ydgsFnhoSuTir34M9+4gWBcF3mV9jj2oZlomgNFQ8XYWTDQmfiDL8FCev/UYrmL3ErZ8kgor6SxzZySp2C6Zi9TR+yz4uRu7Ity5MPZXLlD03ljMREUgZGFkw3bB7KjV00FWaHGDlQjVsTSGn2FOGSmx16K33w/pwXovGG2JOPLZQKnpQARGNsVgqvGczxEPoWNR5Iinny3NgWkZPEVZ43NYSLBuheRJ/NeHWHLpHzD6WLG412qINvFhB9BSP2lQq/GMy49FcxcvLD8djK3sXnb8rg6VFzHUWnIp60Ik+HeARts4cNnE6YHKjjPmKzO0DSETyJTqblI5bFA/DjEYL5VWCtGTHcTn2MmygkRRbCXBNVOjGKmF7rN5SDm5o9YLeIlSFQqj0hyPthpoCPNQObg0AEmY+9BCLX3NdqC7LgUlx5WLxyub4JdKc+Yu7cI/ZNksmL5UA18E8v8A1jSzNyjM1lZ6W4rvWC3hxKFFQyxesewl7VGgzUyJKncUJUB+EtkTl5htUQEw19LnlypPFWoCUiWUotcBgFWUhkmc0KCOAaxWfG0vyqlhFVkwx2uX8UN+rAEicZFmNgaFsYxPFSp8ZsYkuJWbAmaSSmga4sNwz1oLlA1QKpEKuk247ViCKPuFgncnVRoPJYKTVgKbEzN2xx0sDeTpZTUnB1mr6RiVUAjB4sctEWgg5AR0hqupnrapwfhr/dqtYg717NZq7uwBw0zpvTHxEOjsYEFqnCDKh9LXQ0wC+tjiB6JeKgxzS/diQnjawYpFq/AULt97ggODLGSoNE2WPfYDaRuAR4q8HnqFqXLvEwtsfNK5RctM3rxfSS5IPeK4ExzrH61DYsMdESro4sDkMsUIQXDVxAJoL2BurQbYJdhZNcCKH1G0MSKeaIa1pZ8BIBCRiOKr0bYlCCoEsG6SFnEu4h4pKjGKinvQDJUMU0LcouDQr2Yc91ezHPkA9A+5DY9X4gGj/skR9LAkJJ3qqKORH6XLYHWfvT841/HKybJ7lk5tA9UmCFxQCiPFi/hloL7CRjvtyQcqVo9oJIRaxOicIkyGisGqy8OeKG1r5s6ynShblMRRBKFgDBB2cPetwoCYAXO68WdxLvOf30rn19Xp6ytxy9f81zv9f80s/rv5sPZjr/mxTAzIj8182AyRSmoqCJvaarpjtZE9KsazY6EzcdM0h5mIzMTumaup4FCyXuRJub9lTc6+LMkfLUURfQoMsUjopFfmKLi3vrgF1/2WGOBYxgnrTzBIXhkkzk8Vh5M6i5Whx+jd6qlN0nTh+rY6B2dAyaOoBtVoq7qWPKYLo4bzQExeGb6jZ0zxqQ0jMXS+U2yEx5UM2DzsNUE5yfzZj64DKfLiFIxAvUKmME6nSOd5WRYgnP8Am/mw1e/V0cj19FP5/wDN/mnWRXN3XXhzh/zVZ6Qy7ACZNpSpYwNVZsFoYJKSz6lmEaNLJXDoMU6WQwDCDUz/AOKjEXdQSEo0PoXLP0KBr0qZR6F/oKqhDtY2S0qADtQVAlOI62XxXywOYNUjPDmlZQeAMRwKHCZKPG9KT9hU4Q9YqkA7TQwcUnh3srrXQtlx4inujtub/BBlAelfob6U0gelAaNWHxjtZUSvwzNQIVVy0sH4CY4qhiJJYq7EzvJSKr+JSd4I0v6uRSjyAOCzmqVCPasmT6U3h9L/AFlOgEDi55hS7Ni4aJip4Dmhla7goPFyIhAE23mhRuhF4lAXy63ABJujYDPN3n24qBlQ35LR0rqkdJUwojdZA8rYKzTVyg02J1VmDel0eigABQMUmkFBzQMGnNM50uCE9UqEZobITHRaR6kCsbysNTwpFmhTkVuNKksR3ZAI808To6WTBROrnE61AqbeOlRgeOlQbJEPFUYotfTbfoKYMCa8x/4pUpqLE3FIlzNE8tofh7pNHxDYpKWeeAy0JaUwnMWFCJNl4JgiaQygYipUyHlBksqz7aICKLDB0s227UTtWG2qks9iSLCfpe7pMzI9pqddFjGF04VYXKfzTGXVBNXiy8u581JIoSSwtOy7TXCVugzUBHSx5KLDO+tmQdKAXU6iEB6CH4qqqBHqlGYWYhzCwhN8UgePm+Mbk3osSvcWIJlf1xeo/S9XRU2UxV8IQgkhs5eoBIySc9oo8JYzYIYDwit6ghDTXCXHLTJuqS9Zed3I9AqMkPZqCFwcAZAOaDjDPurP71JLI6U/D5HzrEz9PjYqrjy0EOqIqEbmycCCRkQOwaWEjQebEmyFBx+1JGPpY/8AqsuPxVtl/i4pCF2la1ctB4oIXQIsfUBjvFBUTm6iIr9o8ZAcj2PUqx5QnrWBcn/iRyjj4QspYclAgqcC+Cyrbx8voaNVdBBEEhJ4kDyldn0cibugJ4dhiqbBQYuDoi/YcHg/N8ixkjJdWxa4InWDYmQBhwRY7zcsFAQb1XPwgm7JxQc0UyvAKuM0QztcAPWkEdL1CQo3ff6AYtbrD2IMROt1V8d1/iMCymmQ1EtUe7MkKI0+6YiCK4TLHGuq1LAFA72DEO90PYoVfrkHeq3xPaCdJ79LoVPUdIgHlyarNcF9AmY4lLc9Mgbo+Khjipg/i8r73UW0U/RgQCiXmixEgm7gotCfo9aPCxLHjN8tGJmq90FOKRURho4qQkqdqCrQ7lS9GRRgk+sVhAJ0ioS9GfvU6SLF9B/4inuqy35pstASVKClIZTzZGEA4sUSmyuBuVhf7SWXAEbrfkkUIp68kpIkrIjQIjhWPDRTSWShHxJ1KYg4Zm6Nw1cC9xib/wCaJjIjLpB/DZRIioIVZCJ2H+y4afrcMK+tFx9d0F+t4VzjYoxRKRUADzci6VO+H6q1ynsgBjpLoBQQ0EBIHBQLbprb9fv2TQn+6R5vKUvCaxfEUC45NKSzy1zT5PsYBqEB62OnYl87kL2ryB1qtqLD/FCuGKmDiyBdXWlkcTZ2SmUp9L0/0qTiic0R0nwM7pYJI3FY4z3rGHoyIHjvTShjfIchdlR72QKNrkHhXXP1qOJd/G6dQNvrfJ62JFzl9PigGg4RzZImKExzyW6TZP6kHJSt2Qex/g9KBhGY/wDFfMvj+os0LCitUygbwDpibjYc1xOYz6nFeksrC7UcapuV8UIqUy8cwybvCFdZ0u8sieVmms1gDkrDgqmQoKk/egbIDyV+ksCa4I0lBpkyAB/egZhK6mXvJY0kJZIZ9qK5Lixr5CWChXoOKjssGGmlVGc0h1kUaEm6PEXyXniia8jiQVmwyJ6Jp7FswxdDx9o/FdovSXt0HHFwIbkVFmYYzZqROJsCUcgqTGafjdWbJSJ5bKDGQ3Ux5oWPkSQWFgoass2dTEUFGWKKA5pYnW82X6ISYLu4lFYVc00zmuQ8iP2pXbJIWSC3RGVeIsSIrCKYIuqkN0lYTcTJmiUN2bKQnIBZzQDCBmpQc9LljUGuL5P/ABZLCdSzk4+6CWFTyOKgTYqR72ecwKZoqdhrIsC/WsQkDWW4kYOMXw1rDCP4qEx/AsTzQhm6zcj0pxyt0BBAVwCU1I0pMwelLC7TY/Wkgj1pHHwEvg1QFeZo3w6QWa4TR0VzKFnpZ4hebHIVhIUSxFkNetOpppj4l6elGcurqOaLVZbixgzeKyHElx13iTu2DPIeSQ7l+yxAVQdriSnpf6+6Hj7UHZUtQ6ignMelgGCjGSmT4IzFiJCroife7Q4pGRdWVA54vP7IHZVOKOWKBQYaFr3i4KDi4fSLuYakljPjON6g8aOMyPJ6qEc8VZDypBKOKZ19LC8elgaCgWHS6cNmaWpULqh4ndKAEm2qJWYvZxge9bNkOBXTn6N2BEyKdygANf8AiriAMs1jdZ3swHDyRzSdHGfgTzJIyNHYKOszKI8B1W7MPeTMuVSEosq5HSEIFGJjNFGnB/IGQJp7UtBpllyspziEin9mcQmLiTNc1gHBMVYJpR+ykZj5ixVM1hNoHTWzhTDcxKlNVQ5mHTRsDU8WviJxzI9yQqkKSQY4q766zzleR9FSMfH7LIiyp/axVNPLxN0PBpdy+FbQsFdvPeQC8KTPW4ixJBJL0WVUSlLOn967mLBiangvhfC+FGaMk/ZzUAhpU49bnqONXqoCD5QbaI5Gk2H7dGqObrHX4EhQkDHUpmDMdcSmZTcgBo2DScKqe1KQodll0fS6i0Mh+tlJ/Fg4+ljEVQq4pphpAHLwXhEG2tGm3BW/ymIGb9yVDhPED7sgvvWhhohkFEEj/wCIlJAEyAVIs9qQoQGm15N0UfXSHEJpNHmyoK4KESgCddKIRSFoWGAzYhJZEJ1SgCShITWWR8QukhIsw7oIKpI1jAzlxc3AONbxnyC7m4qkESFB2UcP63DfINdmjGCiMvFbSSVZlGSirZqSHPomw2LGJbmBBBntTgQfChizYEkxgllZYLjhNdIBeSfWiM3WNl766tyK2XGaAeii5VorIgLIEzBzc2dhhgNJnRwl21rEjI60BBsKwZigGCxM/aYZr4+xJIra6WNUGJrH22815j44n2+11fNY93xuFCRMGWKvLsKwjcBGUB4DEC6YWaH+QZcSNjyOKmwZ4sqIvNCIlmmKc3ZFbqmhEyqhSU0FJskpRBFFzuIdJOrLBXnoTxABmRdnZi428IGqTLmpy/CwvSf+Io9CkECgMZDEYFE1DE09si5AAMm5yptkkIp5QiWxsSEG5pEiMgWEhKXxb9HAGwGEJjGqcfUETwEbji4v9eX407RQY+8AJaaP3rMPNMAT7oOl3UQA+bDnC6u2XMz2aIOWCcpTpJAztpXcwwQp281WKHBxr+bD84Z+EABSlOFC0iojN6UI6VBBCfKMWfHfAxEp2wYowsECZE0LCzhqlMuRZAbKc5ndz5oLwPyGz7FKne833ANXNqwwx9okowzZ9LK0RJ+wCZpDM1004ia2XPeyZjDEFGUxrhuBypjTwWMEFgMWYmJvevc2ySpG3iiVDObACmutxpnp8gwQl7WbENHjBlmsfDuBAKtSxteBb2USQkMWCEB9AAQgsDIJ8UAqhMrWQ5P/ABMANQZx4VIDJllsod4nd1OYB6U9xG14uRKPF3vuFxQYchQSAVUFV5LhlfdkHDRCXjkKHOTuoXRwjHioheIcEYETk64rTkEEQSRuED2pb4Mx5sYIi5Yn1qiy0REqsHNhRgTSmqFxZxJUdRM1NPkiEnGwBdqiRa5FKDkFPVrw99GohIDtUABs+xyRXDHzMe6wMOrwPt9yDs+1wY+Hb8CjJe/5+dUHBdF3XpFDjWumos5QBsmqEKNZpDGRk9FRk9slhJ6BoIpmAqFGBOKkkxNRy6VZcc3cdajvOtfoFh3hiW5NXnRECaShWxSz5Dsog9qmIsyOlZDg4sQxf1zY7pP/ABGTOLpyqBLWWJqGVL2Vi56ZRUuJu7S4QeKFEKtH3bQoDIfEEpXdENtNwSSdbmnBn6bNQQywBsoL2ADdiCE990pgiXS+dQzdxUIg80yC+Kjw+9xGFxHmpEgR4Z0JxODNTPMp8HjKrkEddOA5C9RN1g4NUBgAHBUEp9bEhgrYI4+2TJQD42fPxsef8fD42fNWCb0FeIqkn4cjdUS/Zu8WZAZxQiEC4SN0kRbcoDKi2k2Ij6EiGHmvlKlkybw+KZULlpDKicyueJzzQZ81sailtyfJQFkXYrDXAuFdOlXrKcGtkNS8c2IWl3FJKwgipFnN0Mf+QIIKNYm4crrTzVJW6Pi4jVO+LIZaS7qf1pIn/Cg4bNAAHMk1sepVJX357gBEA9UpgIYErGcQdyTQ++FpHMjTEQMITFcH7khSkNzkfVTiqHzpCgGuUZzTEhURkRKhkSOlAPJOiRKRJlXlaAAYDFQHIxWxMUG1wKoyL9yDA3Z8/Gx5/wAfD42fN2Xf2vK6vnZeX2lk3q0jLiLKQTgSixSmkcgEyyMrFQeEKVgEgwLO431aoiCp9mmep9eU4uN53f4s2AZXJnikttEh7o9nrcwqH+TAE9GHZcaixk25WXO13SzIIwiqegxFM5VaQEdK2Y+NX/iFEJ8IZS0kM733reo7rQCGumzsJ5q+U9ykZlQMqu0W6UMn+OXtVmGUwThmzYDgo6EPcQ15IDSuwdf2qlgIsA4lKY71Suowb5PqLqHFs8ovPDOqOVIqTHQz3IpOLIBYKAtoxUYWYs7fuskB7lhYirwGoZH71VzvdUSJP8ZWILD0aquVUQKgcummV9gHhSkyfaJYFaiOSCsykWFNIIdWv/GIT2Kda7QX/QHA4VG+AL0iP1uzlk97WWalhNg87BD3mozOSzaV8lFE2DRhoEAVxiU0rFvCoiKcKlKEonqUoiUq4LD0f/kh/9k=)  
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-The discs are $2.00\mathrm{m}$ apart.  
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-An air-gun pellet is fired parallel to the axle.  The pellet makes holes in the discs.   
-The holes are separated by an angle of $45^{\circ}$ .   
-The speed of the pellet between the discs is $300\mathrm{m~s}^{-1}$ .  
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-How many revolutions does each disc complete in one second?  
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 
-
-A resistor dissipates 100 W when connected across a $25\mathrm{~V~}$ supply with negligible internal resistance.   
-The supply output is reduced to $20\mathrm{V}$ and the resistor is replaced so that the power dissipated is still $100\mathrm{~W~}$ .  
-
-What is the percentage decrease in resistance?  
-
-A 20   
-B 36   
-C 64   
-D 80  
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-When an aircraft turns in a horizontal circular path, it banks at an angle $\theta$ .  
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)  
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-The aircraft has mass m and travels at constant speed $\nu$ in a horizontal circular path of radius $r$ .  The lift force acts at the angle $\theta$ .  
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-What is tan $\theta?$  
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-[1 mark]  
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-A mass, attached to two springs, oscillates horizontally between P and Q.  The motion of the system is simple harmonic.  
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2ws2+zENCauhJSyiFK4Krbtn7VtJBPzD1zrqYayVe1HKyn1gpk0Bj1dq219zX6xWbiu21aiTLsmE9ISN1rPIp3zY77IlVgwJKGk2xp1vMv2Bv5jTzXmwmmhAidTyEHXfqkeesHnbYg2ddo1kbRpCVhbOSYqBGBjbckTTTNJtR7NBKBtRx0tX6llEuHVYus7Q97FoVkgmNctw1ESacpXd52bfEkVOwpf09Ya1vzLJRrO7NRWO0aIWVI60ridqzD/APPKmknW8IRMDZgk83CCFgpBFuuo2sw6dN12ddensb7OmWBhR9LJP/O4lbb+pHl7d1o4qSVtRab8vgxSa5Lt28VBT/cWZGMQE2wRI2nCslWlKatbQVf0pJJD0UiTuiqqiUz21xubclUxXSbDRRNGBVLNJ11e2R0wRU0wjqSalUKJqKR0CEghLx2bz9h6yc5AID93GWBdxnJs9xl+xkUZ/aGBMXPgskZVV8hViOmkUjSSFR3QtFzV6kTkCoTjEzQsTZQQ9NpViwRlNYVYaRBooVFUkQ0uaKpuKvVLDEomNmaYmhnbkRWZFEDnr4Hm9aE19weH10dnqU09rVjRybvhtYIuQqj9+Vd69PClGqFmpI9o8v1uEaJ/VVslt1+QuNQs/cIMK/AeCvQ4G9Fx+tgz9bBh3ouRXYeA3gHn66DCugIxXo8O6AZRWK0OfrqWE40MnvUyBG40REK7SFmxb1UaDQ7vFVR4noORvQe+wHMEqSRl2maVkt1MBZqcht1CL9yoBwTlQEf7m39Y3GiWDv0hGbjQ6xX6RYd6lhuFE8DfokQ3Clyd+kQDcqPIHGiZ/uFEs/c2/Du0hZ+orcR2+sm+gyuEJDZ0CzsyeOK4nXt1Uqk8BhD6lZPgqP6mYGJWU2zQqcaoPk404LTLSLBaSaBZ8hmPA6JYyz5FsWFoxhLPkcw58jmHD0Yw4ejWHC0YwlnyLYuRaMYjwtFsREPRDILI9DJYjLQyG6/IBEiHd1Mm2xYyaHQZCLRCIybQKGt1YfLHrWGuflmQeA8syCI5fLHrmwQNBoKGP5EIcWFoRClnyIQ2D0Ahh4Hy/IUOf6/obsegEKeFoBCkReX9C8/IBC58gkLx8gELnyBQufIBC4LQaGMj8vyFwPl+QhYegEKef6+oXkOhEMHJ9CpgzDodiyHR6fqWgJxuC6qBnjUNFtr/ALdS8DIjz851CHOws5kztJnaXO82d5c7yZ3kzsPOw87DzsPO487y53kzvJnabO0uBGI/BeJispGFBP8AK505O3EYhHnbOx53PCFghHhCFnIsFIIs9UeEMeEY8GIQcAIxFyPBSGWBkM/AxmWEI85POTzueeoLPVFnrHhzCwpJMI+S9sEfUgfy8eM4ww4H8f4P/wBsEEIy2HUvpawzv1B/Zoy5AYPciwwEeHFgQ9fEwkedCzgsELqQZilwi48DBzgQdfDgs48DzpnTDBnpFhRlnBeBhzphFx/h8/CIsMzwA8tVIbkbXP8AZSmr+pED1gmLsZYMXUME4zFbklCOERijEP2ALsXcPJiIg/r61oTMpE+82hSHz/wcgw4EZDKIchj5LOclmDESkX6PThtTlRdaHqBFgRGIZiIvCWwCPIhjF4i+DnO+ds5wvql8BhzrnAgmqErAp2tyf66HSVfzMVbOM+xWBQpY/Me22YoPMqnnFuRm6qipeV7t5MoEbb5h6P6tW7BTyITtfzHAsYptjU62svLbsEr7PqjZLIiHJD7yhVL12CDNibTbNfSF5kYKk6o2cn0g0hvlBSpbeYXNKl5kGdyE4bBTCq3M+7VRWt2iPzL120TsqmxPpk/MtWvRJ/ZTI9pOp5hq7qSF2Kn181c5zh/AeGWcZx9Dn4eML4xEXOzkpEu0lSVe2ddtbIrkmr9U+Vtio1dcabYGwW7tksgvnmlKQ1D5jd/sDc7azuX3F8E7tDU4tGkOv2f5a6wIkJ5ZGiGy5bia7FXao4SOTd6CVz45C2+80It9+hcbHwEM6LRcUlny36DaqcOsE1Sg/wBn9lrdGJ5a7hUuxn9G7aFek06zJpsqMG9qLYk9ZI9VbeaElpmiuW9eSzeoMH44+HjOM4+Pn4OPjPA+E0YZAbCSjgp0vUevMqzV0fqh+SKA0AnXxLa61eknti2vsRGqZ92tsDXS2a1o4NW59uHs3U9V5SpP/mOc62tdZfLtA6haNlo550MjFGk7u4Us/va5MQe+4UctZnJ6r702dR2dqSdQoOkXmBUjUlUKsm7RmnWu+y6+YUMoI98K5D7DRy+2Akd67TaXpB2ltq8Dl5kGdvY9Jj+WbL8/UHR1Mj1sz3hRAHgfb6/P1C8DLnD/AB/EiOQJ4EAQFKAJ5GKMBCD3zkOSwgmDGQAEPqee0AATxSYOIh4CLjB8FgZou85fxDH6hlGHI4o4MkCDsEQZCFAfbjgJSx8B/rIOKM45opMPOvj/AP/EABQRAQAAAAAAAAAAAAAAAAAAAKD/2gAIAQMBAT8BSp//xAAUEQEAAAAAAAAAAAAAAAAAAACg/9oACAECAQE/AUqf/8QAUhAAAAUCAwIGDAkJBgYDAAAAAQIDAAQFERIhBjETIkFRMmGU4ZI1EBRxIzMV0VKRgaGxIHIHQsE0UGIkQzBAFrLwU0RjdJOCVGSVovElYHOE/9oACAEBAAY/Av8A4du1CtelTFl8aChiHIWKYdg222ZEYx5BDKGw4zRT2+RpyYkgiiahLlEou4/trOzNNqi4FKAcYs0WFpuaqBTWE5Cj6mdGnAMVb7RF8hEfhfBH8imxbXNp1aTTGOcy42OGXPBq1OkoR0V0zF3W6KACObA8tQ5lE1jgljHixCysf2oiymcbQ8VcQQMJcWAeVowvRMc6u6DenVSARu6fqOgKGTNJUxGKTIONwawoNzSIhFDeMQY3/Im9vzeJ1Gj0GoqRpAyVjJrE+zw2QNU/WEtPJkJkxIPraFGpiZQBElrhxsP2t2LIHS4tflJ405ZyHJi4gCwNKr1eoAhGkWwqYuXY6LT6FJLIxDzg+F02nf2MJMhvHZ3/ACJgKfDfja+uBrCWAMY4SXxDiG+eTDEOIeV4ih+3wi8IFYIHXBKUl5lcQ5rHSJKmjU6eI8EvGX4RzcLU0yn+kgjGxmjJCI4ejNoVuRShhnVDOMP2XwweX5DuxOXIT8bNIS+wphdx/cbkFoBKJjMvJIiQA5TDZgBSgUo84BB7tNMAAHl80PyALVBUo38MNt+D9zpqyZREC1OPftnYfsi8H5Fze59rK7EKYIbsD2G3L8/L5ubzeXfyebIaXa4nACX5eJ5O9vyNiHbxNU65hEfDDbfg+bvVFPgu8zWdr3eK7yfAUu7lNi5c3wTB8DuQ/wA6l7k4gX0nHxW+k9v5HMmTaIZCxgQw4GO5hDlYd64MD8rW+rvT6SWFZMATFZMPJjYBxXs4K9fradVjzziUUTFyxZcduln+sRfUhUYqBQV9HJktYvJe2bj6x09TzSJqqJMKQe1Z+m5mukI0kU94MYpAsUOTY6pDq5yrTKUvu1VSEAuPbyeJypVP1pHphYsgyZY5NuXLk5lL16UikdHOPOTKAbwHUImntRIUqFBVwELljMPuYUnVGGfCDbUC8G3RYHa3fu05Mu3kzgJAH2uJ4jcf5Gu8XQ1ZCw3N4WbPviDKA8rkpp8UQvyFenk1QC3pklvFiK6gNrlCEFw9zp02ggJJEkxUkVB2Euxruu/rakCQ6WPCkpwbcl3qZeGoJ0QmFzHMRDhtTVH1c1s9LlYx3uA+w3SDN9W2r6+WpxiRBU8KLxbNufS5Opfqz1atAqAriVXAfLF9FofV9qvUA1FNYuIFRzyY8EQty/MpiCJrFUqSAG7Zl3fL+4X71u+MbpZRlG55rEAOV75YwFyvmLOoicBwmtl+2s92xgkHnKicfmBbiFq/WIScpjWQ3Z0cIYeL1OABh4EKSVYg+IWvpxRTCEhLAc4cTJ9XlUkipGJzVsPCAXuKlrKprxwG5UTHsHxOpBFOYY81TFYR8fra1RoGrqjTyyDXVTjKWBqroSlZshULKSJWZmtV6JXJdOWXG6ngprA/SPpmTUJvEvMG4g/KWv0fMiyBHhR5Savaj3r/ALZJBQwAKx8JL+9+kJZrJ4biHGwlksBTBcomakNA91U+fyd64tfUtQkCADzSBxjssANXU2rSmR4eJCMf7JOK4cQtekUBQxaegmbfTC8oBxcoMy0lcym8knsYw8QD+2uDNceJ+kJG3eCHzd1gyfBBrViRfdolxGswMpCqQiPswTWdgp9U/wCnmf4Cqf8ATzP9Ij1JMNmI8EQBpTIRrkVIBi+IXcAd9283l34MdLMJEtJEwdBhszAf4Hls+dn88z05VZMoUk06qInEOMMLNVKsU6NNS/BJh+tLyi/4L0Xw0khwVCQT9T0APKy0IkneL4MQnNtMHeEo8bU1JqaeCyUYLQ49+Al+cPKO1jQqKodKlIG/SJpf7x+aHQxomnqcRWSsgYoR09tsO1pgqHCLJUAfe9vfu8Xes7vEwJyu7xvduzAoDzhzZYKwZ4xF2+dVhLt8GydNVViFE4xE7iJeh/hC9q/whe1ayyEcAAglvYvS6WYhcI+BpX7QPmcJ4gF5C4ElP9TORUHxALKZEdm1g8Pzb/PNiemkFrbr0sOMnKGFjoPRN0UylwyaknsQAMsIdPqZKLR4e+krhkUnnFjcrV1FqSYK0yWFylH9ST2P65O+ppSngaPBRAPDlrZq/mg0dMaUhFVlnDBHjp8XSPIDqGpdWVIgzF4pt7KVNkW4ZFDkaBkNhlVB8eb2O1u9m4+jkDc9DemN78vicrUH/DkuBPacapqHuMhID38bn0RPMIKgFMPLld05ImZJsoERL7NxALtWURQAEqYiU7JUzkEpgkGSMA8duNo6TxeTXi7wvjuOXxOZWSZKIEExA4zdDiVH+3TuLq1PxeTgKgQvTt9TiCkPDkSipW5LiAMZR1ADCncTP06OQHUEoEHieEAex7HsdVC36l0wwh/c0/kfNfNc0xS+z8oOmD/yaX8oPIHsexqeFF5uxz0IRcJIMnciHtdLptEUQuNRUwAcPsZD6nIqK/6pExmhXkU93vgG6Y8VhEPuamiyo3HwbegpxP0sdPGbeFKUgbRuIA0ZxA4CqIH97qCSaIlCLKFIn51gDN0ujCmJjTlwIYQ+y1qkI8BFAyg9NgvZp1wCYQVvYvJYX/ApPsRd+c/vy+JjWUs7GAuEOO7Rmk4W9KBsnd5Pms2IHp2n05TAZWpiAqcgYc2FG05EBWoKm8nFLzlzjtEfh42prPXM1NWZa511OagHsF/rjaldBAEKWGJOOXjWz5/xfH3hNbYDLS6JE8IqEvgpFT+yPKbocjU2qJ5FKiYmKSsb+UoNavaoIZCKkQ5qbAMOQ8HnnZY9UmEIr4SrwQ8byqRfc+6RH3TKzJlqRL2yycXXpgEBXrG6IYwfqjCUofKLi6Lj8IpijIk29kAt94M8tU3lYCZkU/pFDJwTyvPVSAZWTflE9/kddmIebpMTyA/4gYr/ACA6fDhG8rUcCSXLfab4gF1ijXwEjCTcX4r4s2XXK4jwaxgjm/wxLh/mu6bpVE90iEGRMD6NrfKLEsg1joInKX6VxsDpyMjn1KGrJk9JhMUQ+V1KRGG6FMQJh/8AuA1zfFZwqbTz3l1NJFIn+4t7ur0MeDHir71LoKP/AIfhqtVRwG2WM+6hfc+6JPc+6RXVCoTyD5HY6UYobYSfyPY72dSWULsAPlB0zeTyF/QUcunADsapkfdInufk5RT9N2qrS1CmlGJ5ACm4xGzVpCwhZanpHW6VOE65qVLNGlS0yRh7W/3uDSYpuFUlwNb/AAg53yurIL8EIkkSlAeIuC7p+qj5HnylU0xH2DiGBkpZTYkKbCOtJL+eJTAH3MJ6Z/LFibpH6YBZmo5wtjp5Fh6TiYbuq6qRzRpqpCxx/ODI3xumacjDdWoSCAf6BRAxvidYgrjhTgSj7eIBERB0rX8ktlqpLUKP0DAAB8os+kU8yRogyVfpBkHyumSanLInhQIkYVDW4TBI9TJfofdMj7qEfdQnudCDTYpylwqXk072zs5Ws9WzSDUFhxSFzm4KQewX+uJkrNRIrGoqGaEI/wCuEB55v64n6ApgYgTSuosmHAIPs+PvytSz0iJ4+csJrm8QcjLqzVBTkiJGH0fTFi7Q4jncug6XVMlDRROFQqIFyLweYT4ml4VAQkHTkKF3qiICJs9rsFCh4f8ALl9T7iQ/9AvqeVDh9XL6n3Bh9XL6moNPjlIMVVNYpSBYAApgH7mrrw4X8KTIikI+yUtjfGDk/VkmUcPpkZRg/wAIBAfuF0nVSRLJxVNyf6GEfvs1gmF8rU0zqKmHbwwzcWnqBwNPpGEwcW9xCX+UzkQaaHlqzT/B4gBxqWt97TQSDyqJ01Q+liDF97n60WDgKCVJA30LgLX0ENynPW98cA9gpCm+50XVhi2QiSN2vbiKb/w6keWS6k0qqxr8oks6equAiSkxFEgAf7TEFvkFyYSSWVXgpR08vtiYwfe0oJ6agoCaZeEdIBuNs3caFD6uX1O3oGH1cvqfCocPq5fU6oYlGjFEEchKiDpX+ST/AJe9a7qRRKBtmQ+MHTBNRooj4GltQD2QfBocT/QL6n3AidXL6n3Cif6BfUyHPR4nBH+wL6nC1GncRWIukH0zAAED3takCS55CJllTcYiI7xo1dS/g9LpxEEb8ZxDh/IDqenkCiVatrJlSKXxlv8AEUXS6mnso8hIxrf2ZdoudrKSXKqKY0foYQL9zL9XuD8HVJEhQPzSKcH4hdMrRb4FYykf4cBrfGLWp57iecBzmv7RxxNGuqXH0bDBAA4t7ccf/aIOpaEiAOKulTwW8QXcGRFTsSlTETl+iBgu6jrlctz1U3kwH2QDD9zR+rcqYGRp1RVXkYy3sAWwfILstRYg2HIRQL6nlQ4f+gX1PuHD6uX1Mf8A0EPq5fU9O1oIUaPuaqJlBImBbhhfpqupmjUSKrijxDE/E9Jv642fROilcBiZS5hOagTk+kyUVK17Ccd5mY48Zh7w+JmqepjEXiRBD0fFDm4vbN8bV0rQldxDKfd1Co4ed+YQWeg6ZibyQMQwJxEjcVhuYeTjaBlY+7Pv1Ll+FjcPmSYGG++RMT3hZo0dIlipBk5GrilDeLxyJ+Kwj62FMnhwAUAz3aSXkw5peRyVYeakpcVVDcvQ6dqKaWx6YJhTDlEbepnpxiXKcgl8V2nRYgXKmQA8Y8rPq0xQ3544J/HtZ6PLDgHOU1/EyxChkBQBrqxgDy6xlB+EbuHUJhAvDWFQgvD3tneqo2/u7phf+TT+R7Xtc4hftYflB0z/ACSX8od7Z34nhpAwxJBVgAeOw3YxTbBLh+BnhQCgBTrGUG3S4urVSgJ4qG7Kn03HP43JoE/ZJQFMTcl2nSo2SaRcJOhytURiBvJQFxdFtvvaKEsbbhcFSvwEE7ABbAxp0Y2MTKCc5+URcLVRw8pDTMUPhFyKQrsWIINCmRkwAqKYFAPgczU0Qob+bhx9Fr+t8Lvi9MxlSeRGrji7Vm0DodRQClAAmTreTjl5C8pvUyU+EhiXP5pIMzqn5WbU2oV8c1Utik4kSD9n5O8IdDHS9BP4NDT7oTNgj+YXpaGltPQt8uYPIoeyPtGFzazqKpAMuVGPiVVHjw7A5GQ3pEprrq8fS/xRfe/xpfe7DML73zg7YHmcO2B8E4dsDzUDtgfPDtgfPDtgfnA7YHkoHbA81A7YH5wO2B5qB2wPgqB2wPDvQL04gflKgQfGcH+NS7cH+PS7cHvPSCYB9MHcKmn24Pumn24OqJBMKN0LXxg6fECWA4YieeIOR/iA7YH+JDtgcqMMgLnw/aDldORLUScCIlniD2QfdFMP94PuoTtwfdJPtwfCqKXbg+DU0+3B29IpduD4VST7cHlUk+3B2CopduD4VSTH/eDv6RT7cHYKil24Pugl24Pumn2wP8en24Pumn24Pumn24POoJduD7oJduDyqSfbg8qgTtgZsSgCH0genokaWZIx6rbeEsOHgsEIiW+lGHzROesoLHVOrVimlnC6aZuagHIDkSUEzowY5d2QTh5weXxZd8Dn4hya9fTHhLkADfA/R9YhgqAc0BDY/B4FVqaCeITFTSl2AL7eJ936x17sPu9WOvdh936v17sPu7V+vdh93av17sPu7V+vdh93av17sPu7WOvdh93ax17sPu7V+vdh93av17sPu7V+vdh93av17sPu7WOvdh93av17sPKvVfr3Yf6XPqavSeXf7n5yf1nsO5V6gAf5nsMtBq1RnjDmBeIYZOSYhtDZx5MASVnhl/xPYfnKj1nsM8Q6lQwnDP8ASewyoFCfcoWAfCew/Ozus9h33s7rPYdpJp5v/wBPYZUUTVAAKFg/SOw81ah1nsPzlQ6z2HbeVDrPYfnah1nsPztQ6z2Hfe1DrPYfnah1nsPztQ6z2H52odZ7D87P612Hbez+tdh+dn9a7D87P612H52f1rsO29qHWew/O1DrPYfnZ/Wew/O1DrXYfnqh1nsPzk/rPYf6NUKgQOiV2HYa9WOvdhozQqE+QeOpjSLKk4igPisy1+SlillJhA/Qxgn5g7WnDN9gtg7+bs7gD2PY9j2PY9j2PmvmvmvY9j5r5r2PY9j2PMO8eGc2FYogaKcNoKBs+NngVb8dTvJSA5eT4ncoPMO9sezvZA9j2PY9j5r5ryB7Hsex7O9sex7O9sex7Hsex7O/wXc371YwNDWenULika04nKn7TRrNPVxIyU8aI8oPP5m15/Ou7B+0t+QbM6MgmMhy2MQeNq6SX4MCYa9PPxJmH9WHxPdG4VngvnyPD3hBXLkd0wyeIz4Obu7XeIw2BiCC5DAUOEJTXaiNJqJFTJGwqAXiF2KHe2Pgixyy71nmLBGt15OOY2wBZJ9PlAqicLlUDjfBG/esI97DfN3MH79d4B4MlFTeRVPYU4hZqzqiXfwVK65yhzn6TS0RO8A2+GGS+zytXW1IVOeMikImA5bDk05NAosupHVJcUkksieMWSZCgLKT97uxpZScO7/hyqUValyhHgIyQsJmEOUJ5EowcCJHDEcRZafqrTsmjKKj5I0gnAMHjZdS1iX+jmDgYMxP4n4cTR0sIinMkqEtk5GroxVJRFUsBSxi4hKYXUKNMhyjrnMoYq264AByXdbhhTJEyprTTChFQJfFmL9AVaiKUuSY1k0l9pmBBM0wnxFVjrZJIoluYzINV0fJhxz/AN4WCwA4FUmidQtVWBONui3C4sapINhTKFxZtZQkFfBS4vOlsOTCXR9Lz5sQC+UWSQvYWpWtQaclS4AoYUoRksy7c8Li0+LDPvJCIGhU9BPM2WyzJ/FOjptNIofDvBS2eN/xHOmlKgYgHA5h2gLPUaXo+ctT0slpwJc1q6zCZu4ccOGczPUKVo6bKiJ86UVHKz9IUNQw4DYVUzlsYg/v/CcqhklAkc5LFMYcr3uw0zq3QSVTpsZLdlVip3MYoeJ1RTTVI8BIgmoRaNa2E+C7QmKIFMtIMcVTCHFxPVSUdEN1FMBkyiGwcnpSeJikAFDZF48wdfXmGKIQiFBAh+TNz5ChSJGjp4kjWsOIH9X1J1Gr+jHQIqbFxqX7AOTTJcNPwfdWyLxWepqUmfeRE5C4Rr5hsdUEqQYvCFuFbxuu1JdIplyTRwiYOkXpqqFEhB332Mr85gbkcXVelZiQSoPmUzjzg/oWSkfXFoE5I4ZDLjJeT+Ha9KT6WoAQz1IgpB0XBrhisAR9vwOoEtmTeYBdOUSjExika4iXbm6iRRBOyULgBh4uG46lP0apWK0ml5Lch5kPuaw1zSsenQQALqmVKKh+TYL09Cx2BeSgRQR9nC0KWkgluASC9i7Wen6KRQBNeaHhBUj5D9JoQ6Z9WkJaMORDEWLYf+51Os6n0wWnR5yQWSQNcoHYYP37CZyKTSJwx5ByeSVA1rDe7Jpn+EY0zdkBPw/FkIco5OsRZKxF6lV8Z1Sp80oiFrNGh6hQBOWkqpiL+bfJ6mr02AolEnYdydQOdsendRU5O8OAoIyB+EGP1h/Vth8MUJZdJTYcGSjawoKdIpgCG/DGOJQfc6dDpK4JTqQIHgHEbBcLZD7mXTCmk0UEhLu1KgJ8jh7nI06pJKotIxmOoA3uYwOdpCpaXH0YvvFCT78YusGrNPOgmvMMZIVA5wXF6en0yAqqjHWusZMMi87a7GFxNY6FkrKSYeXgW9HdnDxbONhpfVOi06dTziG/OG0enY6bTKMcfCaOIKRgvtMDPp2sUpGlxcOGRJPnvS9GTmaenQ8MwTnCMQPtFELOFSJ5MK6BBBQOQbuo60XTtAVQMQh+Xnetr6/0HSwqB5ie7VjKcmWz3MnpehRoKROEEFI3D+HJx9N1KIpHkxkiYAMFhxFB/wAMRtJFXAgYEJuLYXpyc7T+op5zyqiO9WMocR3Z78XuYaToWmEKlDJwUJWPm9Oxy9R60qZ1l5w8KOC5jJpeIB2O/wC/7XbffG93j+F5e98AXYRdwOIeJ852MDwbzZ0vCObuY93Yhnn8DufN5ms7eEX6Hz8LwjKExeR24uRjgC19rA4G+B5C7783ve34Xg3+b23fnrdD4Bru3zP/xAAqEAEAAgEDAwQCAwEBAQEAAAABEQAhMUFREGFxgaGRILHwwTDR4fFAUP/aAAgBAQABPyH/APc1PFihQsWKf1IWKJazcHegpmMIRNN10Zqu7opE4F2bPCwkHpu770ppg6Sc0ZFGBUD+YgmtL0kD3uWqc70wFaAscPSIzYVP6qVqOp06A/pWL5UeseXQIIwYnxYlTiKjk83JPIWJFx2qX7B1VJSjnWifFQxPWSyWHNk56Q6KC4RTBxZw3SaKs/UTDHvcQLMIOcpZ/seyzsPF9IW1K/moDa3TFDOn9sf3H0FKbEm6OqB7XNdzyrcGIROr8lmxkHIeV0nzWMK3X1viVGC8ayF47Pmz5s+aKrZxVpq2Syi9xTYKx3RIY+KlmMIdq6ryssZtATPgAjUL3bL6yf8A0OnQ0NukzCySukrx0OijUsRYPrQ2ul4GY61pJwl6wNTUtjzY0oA6T72d0g7ilJYUxKbwJmNOaH/Glg0wg9KRoVMHOWHs3nVIHua5lA6YQXJ0ZDx/fNjYfZ6g6oLHF1mjEhQkug2re50oiP6yAzWafTHGO9gyJDSEaZ3RSpfSERQIFUFyWW9zfYf0SWfq9BX3DWwUKfRMFgZdp9qAxsG1ADjarKiTchR4zdRs9IdrJqVtikEvW5C6iZay08BtvqrQ4qM6orjpZ0k3Lp0PH9BpKvqz6cdqvqlixY+pdYeUGk2uayqrIyWU5pgsSKIxBdRpcqpsJibA2PLSLFEDUGIXfNjV1jV6c1eN3O+6yJuatLKvtQbU6fhTT7ueoEfei/YB+ix0T0aYtltBlejdSyakkTYzgujpgxVgVFJ8+8kt7CxdputWPQ1h0unY+CrNUaymLrlznNMAomlDQ73eqYfA3FoONllx6RYLB9Zs9T7p2rqVgqTmpipmi2Xiy/U9JaPivHSBaLgpdGexSrt0FfasxGVFxmUdNrA8/NB8HCIwDMTRuCpEiGCWqc2FKVpZa3tNGTe+c0MZsa53yWOKjyyQIbjq173BItqU8BUhxSQu7uNN6+gzAMPAB/5WAKSENDdkr7eJ6/zrAs0mj+iVzdrL0aLs+jVDjP05KIyXsdEPVh9oOLGwoiCve4TZvwCvSxZ26d7SpD2WJdynikLAnhVHdB7itVS5aIlbplFbgnWT0sbk5NmTTnk2WLcYbG9sjh5kYrNRCfRnCEM6zZ1xekYY1Y1ppmYw16oCGwyh/I5WCadVhvr/AEx0Q4sBXSnFSpBxVJg9HBNjrpBLpTRvNdz1REUUm7XPQNVA/abJze9Yc9BkUebiyPTyJ/8AKjFA6dBHQK2HO7tBqnWobQ4dUH+K6o4CU40HxXgNMYIQMGLCHfCyHTKi+HPOlJ5wcJ6TRZ+zzHGdq4+oZt7aWTTVYXcDScBuoRydY8gb5Kw2JSTmw5snNk5vco2/3krWRStUJe1x4mSyqCJckYsbSkz8OgNoBmxhhgS4RuGbmbXC55SbGptTdH9MvfiBPM1riaadB+bNQiLJOiZxSi6rJulWThvOy7ih6OE6GXmkZJZrsNxaZqwrLXNSj5ajBoaUJ8WmWPFERUi6HnomhYiBpnokhLOMu1yza2GCRshkN16FkJNICOicYoossHLNf/E5tWAU4dLWixws2hzHTLfomiqanwaFZj0/Aiu4UyI4fbQjmaWgkmgHA9ne5Qz0uRKvqdB0gIbmLbQHVLGyzJDYeCcXBy/uca4bzmCcEvON2WueJMocmoxpihnULQUR0CDPah5vTGkOFAje+eibgFU+kfZhr8gtHu1WFxe9OJ6QcdCo4LDyV4ypirGzZ+LVQ4PGwn0YG2ikpUaUTFjEFHzw0zuKLNpds5O7bhGvRXJdrLNrTpLjoISSsoAC4bHSSjYQsqLSkJpSOGPbyg117MaqmtmdO5WdOXjSkBBuRkHgg6n1eYkgMuxkz2Sw4DHGGMGhiXa4KdNYiVomMc+bHjnZuhm5ydj5bNC1eXDuF2WBUnpszVSEHzQ9mPAoIoEnMS9Jirglccg/N8XG6E3U1hEWHorWMqLQAfyV6uRpDB81GcnxchHcako8U2RRHUSnvRkM/wCxXMvC0x/tSMu/aA67gF2QTWe5dRD+H0nE/G78CWLJc2LRJtKzW1sMMq6yywTarj9X6PTUML6BBJfZ605CI13gmKtAL1+tfd61i4+GGT3q9g74qfAzYZwD0DW3b7pIfldKKtQ5aPAlI3PyRFzKvTtM3R0lsOfmfnU9x7US/wAuh5h4NYkRJcE2YZY7U6UrR3RNzhwxNlVOzdYWsSzlrVoGAArSTTXtRShl5ihLGOBnohmUjBTTNCX8AA1bOahOIhd1zAZof9+oz0N9Y0xGLjkRWQ7YoU5fdTZfA3+DbQLpZKuhpwGNM0f1YrQHylwHkHfE/LTrhA3Qn4VtJmbIUpROA2dlGalqEacAZvYZudc2cSPyVi+ROiqL1plKPdvn0xZ/vAmT31/zOOQRSwvCWpC/ZcxjE4gh/Khof3D7XSi+qs+PmXSR+jXBaoOrksYkZD40sQDlZOQssb4ycpMi/hybIgD1WBmb4I+aG0EAsDR4WtLeXpr+LOn7lueqLpDEOQ/GktMViIfvzQMRUa/i17mQJAvlVgsmCM6R7WW08ps+L4oRQVfjQbQdc/GjOiShIo/xZVtNhNt/mgYjl4gD4qFNAMiHPmz9Qnd+LrjejdpPRq1j0lcaS5OKOZTFmDGHM9JeNN6ae5zWckaQY9FMH0kGiGmJS42hnooJdrCHA8VBJuYwb3BRxrP5bphmM0N4QMDTkd2mJqQFI0dw3oayTDRNxaPoAHMk60TXCxlsB2pD3FYC3hVu9/gyWWdBh2RlEXu+RxPSs4O3oB71bRE229yTWcQJ2L7K14MnH+DQjR6WEDwrsBelHKikeL7Nwh7F02BkQH1RQZjPcpUfjcs8x2VqOZsUaxKlNg6HaYh6ZO1zPp+BRczY6j8GMEjbM3J/Bq+TSN+kYiLCVmoHRsVB+QO/yQWZ0Q6jU8wsUDVNjUj4UwqtAiBRYVENw898FSJJF0cR4lN40I+APDTKw+neH4K08DdUhfDYlx34WgR5KcISQe9wcEhv/tKhSF2mMONDVzrqgxnZbZ6YyCJomqsYQVC/JBvRMDQE2ZBm4F0XiD6x813QM3YTyjHaRmzHpLqLLcqrOdJ6ERedFZYKMAuTUkbV0GYkModNOuSYxYaCacg+pLvikm8BU4GDb6boenml70jDkDlZacpPwzKr6/jSaah3hmkBNEdBxYJIQ8podqPmtc+liPl54En3oKnB7GfVdo4DvJ9cMXVQdbIT+aMIcBuFlFMA0Uh72cPob6QeiTTQNCzCEuZ6B3wj5LIjH8OlSDUbTlK04TW0zGKrLrnQbskIe1IDJh3ERVvHg+HpUKJUYUnr0WLDe/gibibETZFhDtAbD/p6WaWQxuJj2qQHhPFnDKJmwZy0Oqgz7U+zLXaSJofX7piC+utZSygZkXvWPDO/UuzaycMx0S0HneWiWweBYliiMTBZXdGudXYq1kiuYmHxJ3TpFO9FeE1XdYd2GcYnNic4Ll3tYmkrLRH/AHKEcTsUPAd2VAR7Ogw+BcuvorFj9rvfzR/2pP1nzUzm/pvcf73zT9+/N0L9TvRTm/pvcl+w71gjL+29yxn6b1LIP05v7bB3oHo1C5IX7c2XrWm3tdJoHmuml4qsTcDkO9iyRd167I/a+bE/petk/wAh4ve4rttUw4m1P1Y97MpPNV1RJg+Kcoc2RlPmg1OcFMcDzb3cqJdDQ6CpDFrIhB4uMY8a/wDa4/8AR82CUTVKzLBe0Q+Kbx2hEYw/9q28klPkujUDPkl7yzrpNWF5TQz5Nc61j+QMvGJ5I7PTXFMJiaJpT6wn2lH5srrLJySJraFMbnOF4s/Bv/Ot98e28k+3vB3/APxfTX/+MsGylm6oj23TnuV7Ox49rcW9nbFPjGdwvAEfjZDROZObFEeOsqrhIQUTlsBmyOaLsUIIuADMBtcj+Ff4R1gQBtCyYqwdAtH+CtCfb2wfhr/znYn8PphxY9rcQ9rZp+1tX/Ff+ArDZ9la3+az/mr/ABYbU/wbZ/j3/lSzK9jeh/HsD3lkKg3OG/LPN4LP4Iugon8FYrJPorxBjY4CDqDWMulnxJsmnQmp648vKO2vbXt+vWSkbw3nrlFxVYki5I1rEJMm2FwlMbJ6o5yKjE0zFXCi0kxQutkYm8P0OCs4dVsq3RQJpLGux6CRipeK1FK1phkrBKV267GvBvZ3Ymzs20iVlhoWQ53R0phmudYpj6oLB/THVQqS5ACZvar12ZVyjBTDgcnJKwJy1dLYSLulXatJUHTKUKhUJ+3S4BB0n5aKmei1j0E4sLCyNO00WtC2sVFszX+gT/XNaH6bnT4ZFOtt/C4OMN1nHiwscyt9KRTBa00ZpEQ3NGJeRRwQxYZaXFeYRU8GeKuIBKrpRcXpZA8Vg6lvSoMzzdcLieVloLdnhzRNGsWBmzGJaa7hRnN2/wAtBTQXhcJMVLUdHPhUDQdcH6IK9EpWbP3WrVo/Qk0Wz2s523CJh+xn5AoYBqkUxg9SpOP6R6HjvYWBNBCpEt1z/b+MC/xdRkAPc70HBN4ohYh6psMEkkE0R7THp0VaMRRImWgnYG9CFpojuakuUULGc6Ek0oWEmicp41sp1YPuJxV2npKxOJ7U1YaFFBnqeRNjAKySPNzkI2oiVkgzVRYfzJrcUrHUzLiWwmz924E5JmkAlNW3pRiT4sVzoGaWpiwKuE4mwMogo6LhyBJ7VTE5CLkJh+bL5VCCdknGcWQXjjo1R3qpfEzgEl5sN7C5fQVaWUFix1mz9EVKfUWKZ6NyQUZEIdAB7lMGiDyjMnbtUTDUluA6allOLDwcfhsD7b8uVGxPXjv+bvMMNnKB9avQzhIQQtwmg8SJhnWkocYhDUsQbY7tefihO4FZWYZ2GinjFBqAujcZFB5iHb0mXusFsJ1wlbvWzs+tigwStkxDUcGT2kz7VjIwp5Zr5h+NAjZV0AlPmiXEermt/YYzZ/w3rteNca/+VUAxBjHvS2tTyqOUwZjijHtY/hqNRcAyZgWMF1jg1uZ+yFh9y3ys0Z6osfV3R0RtA7lHjwfiDJPF1sOcjEZM6pxVGOwY7G1jWFG3+GxBcCgxlEVzUpbgU/hsr8oW+k0cwt0OJhDVI0Od6yF4CyJDb+VkZ4QtxJtsKSsMANXxcURBjlgj1ouIEGkJFiXKIj/0o34lHSSHKp11nwuFNEsWIbNWtZtNREYfi75UjQ+l7U/Sm9OC4831keGLkBi+Ug/hS6edkjyDxpDOSvPEQie908iHEJI8WFZgsSx3LjEuciOWxhpVMKxL1HNpzjI5Y4CxsUgJEcWajq6Uf6HStXoGlPu1Jpg6AIbAhhZn1PNLa1Od7rTEZdyxnDYBvDKjshe030Z2js/dRGGDRmLyapAbklk1cV3JLlsKY3msz13XsbkoBu42xjUdKGeUmiQcGUb2c/8AO5SXmoZNlDTzbzpSYvnaGmE2Ndi4YhSLNOn/2gAMAwEAAgADAAAAEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAJAAIAAAABAAJAAAABBAAJIBIAAABBAJAAAABBAIIBIIBJIABABBJAAAAAABIAAAAABAAIIIABAAABJJBBAAIAAAAAAAAAAAJIBJAIABJAAJIIIBIAAAAAAAAAIAAAABAJIIAAAAAAIAJBAIJAAABIAAJBAAJIIAAIJBABJABABBAIIAAAAJAAABAAAAAAAAJJIJBBBIBJJIBAAABBAABIJJAAIIIBIBBJIIIBBJBJAAJBIAABABJBAAAJJAIJBIJIBJIIAAAAJBBIABIAAAAABIBIAIAJIAJAIBAAAAIBJJIIBIAAABJIIIIAIAJIJIBBJJBAAAIAIBIJIAJBIIAIJBJIIAAAJJIBAJAAJIAJJAJJAJJIIAIBAABBJIJABIJIIBJAIBAJAIIBBAJAIAIJIIJJIIJBJJAJIAAJAJBJAAJBJAJJIJJABAIIJIJBJAJBAIIBJABAJIBAIBIJBJJAABAIIJJBAAAAJJAAAJIBJJBIAIAJAJJIABJJIAAJIBBJAIAIIAJIAJJAJIIAAAJJBIAJIAAAAABIJAABAJBABAJAAAAJJBAIJJABIAJBIAAABIBIJAAJABABJIBAABBBBIAJIIABIAAABABBABAJBJAAIBIABBBAAAABAAAAABIAIBBIBAJABIAIJAJAAAIAAIBAAABIAAIIBJAJBJBBAAJJJJAAAABAIABIAJAABIBBJIBBJBBIIIIJAAIAAAAABBIBIABAJBAABIJJIAJAIIIAAIAAABBBAAAAIIBBIBIBBJJBIIJJAIIP/8QAFBEBAAAAAAAAAAAAAAAAAAAAoP/aAAgBAwEBPxBKn//EABQRAQAAAAAAAAAAAAAAAAAAAKD/2gAIAQIBAT8QSp//xAAqEAEAAgICAQMDBQEAAwAAAAABEQAhMUFRYXEQgZGhIMHRsTDw4UBQ8f/aAAgBAQABPxD/AN59wo2rEFfj5s+yz7KEIf6gcxYmQzQCe6CgeaRQbTelDAw1IPa0QRCNuXFguG1SDwsJMJscUFAi7DBWxOKCZWaAYPxRyNWl7ymw5dVwmKVXFc/9Co8E82LrxfmIA5PmxfTMRBgRXXFE+gzJUHdhmdUZiyszULK0II/oBrRmriy4fYSjxTLuw7+n9I1GZoXn3eFc0RJGzWrGZ9Fdj0iSoTBcrFInwCeiycvFVtpaYhLkEA8WDkSSHp7CCS9lDLfJfJfCo+CpHm5JpgiiqPFGksTWDhJUqZJk+Whly1G2SOKzdMZ8CkO6VNTWMESREaxVjS5cBF9agClQqZC7Zf2oa8t/HtugGj+lwTVzWLtr94qjPsJAB56qqc06NTY1g3iHHHPQjA8horDFIfE5JYjqjsuTBmBtZPzZAmHPpZ8mykIIV3G8KqeBey8y9yp5opTdE3ENMnHiuGcRTUwg+5WsC4liU9W08QLIWECvM2GYogYSIRc6rEZUuQ4+Eq+OVJsIvXVgNFUNt813/wCPuuf1oZ1U09u+c1JmxogZoqqBBEkk81K1bONuFxw803CFcTk1OAVyFeO37u5V8XTPtvPRc3V0AIsCSl/500VDKVNWjGDHmwmQSkpAiYlOq9MxWBixcB5U1PRnOSw5ZyboL7xQUDEeTviiyYkmlQLvacY67v8Aua5HY/vQYsPdH1NGST8XiO6ZWLBM369HstsoDSKcNpqiayAEYWvbEjNwZ+9MKo5KQB1/XIKejacT+Cok+BN2W6Awi6GntVNThIKowJMQWFEOiyLXVDzc1Jxb9h/j81DftAWB/F4ipootrUWFa5PxctLM3wWLLRB+GG6WdhmexfvUXeIYXksHAgWPC+0kiNeSVjCubFYCrBNd4f0o7FAZ7KyWFAP0qRK7qQM695o1DWTmAJR0d12DqOGaNZGE3ERZryXXsHgizpguh+bRxVm9qqhP4IJDSVecfenesGOt/hJMTZWSz7LPspnn8VuMHdGZ1xTZpEDCONZ1zkojYI6vF5uJ9mQSjYUwHdChjxeET1XKSaB9FXKYlgBBMVmAPNTYieLAr1WIpKjImjEWWfHIuJAe2ndhxGZ8tZgltpHCfZCGYsuvvf8AU3R6fmOVg5T70AyfzQ/FIbahzXCC43QBln5qeE+tYO34oF22TD+HQvooHn2XLD4sVZlYaSmZM3dFCHgk2adHp7Q9xaCWdUiciRh/mwksAypNDlOGxJHHIiLJEFmbL1KpeQQGX6VuSHRk6YpYaODKKU03wkV5J1RDUKI7sDQMyIEj60sMnkpIliNWB2WHV8V8Fg6PdQ3Y9NA82TsqkYaM5PrZOyydlkdP4EKESDXZW+6ES1I4osiovRQjkoeR3+BzNZ5rPgaXD9Vk2RVCToW0bqz+B4lEk94KqNwsjKUTsiaxWhgb4qkzXr0eC0jsWfiMknJGgR1ZZti6jB2SpZmic2SzIhO91sc8yjAaAOq7taCUWAHLjmnG6NgEQMsJpbZIGbAzpIy5uN3PfLklk5NNNncGpAJIictcorLQhNlAQvPVQQlGaHFzjZSPNQ1HlujcU1n89n2onhqpKKgYlrXdcTO6Jxd91bCM17ka2XsckUIIc0xiJPdmwS+LAzGoJCVycfS46KI2ULZQDR+EDsq+WlKDwXBEUDmGMcg3ZexCRGn0Q/j2JWhisGes0wiBFMVZ8Upg5fJEH2q1LW8yMHVYGWGMjGCFGVNUUTmFXjykknLNTACKHkgbjxzWb7MSFSM0m0srMyUeA4VwsOKGY+KCJBwgyR9K777GeYk1NXqidkxg9XvGCa2cDNDg+SzUjAQ4pliY5/oQdlTxfV9qcopoFIobkkGbLIBzTeCogJNnspFwV+GYhsxQPxPA0wSdTUWHx6AklfFjAKLSKfp7Q0t3Xv5INtGJBRGAXwrI6a6aOqJSccuhIoqmyM5DH2WNDnVJle2oAMeBGzvScAUDGLjrusyaBlTH6aO1ixmDgOm6CCR42CAE3iyydgEEQDGAutInZhGXpVg/3JOWFA1ZSP8AsfmacsY8FcqTwhhQpKOYoNCm0mchg0fFnRBkMLQZJPc6Eq3Yf6amBB/SmQ5qWxfCuOYXHMKls3Uiydlk7LI6faQ2+0mJKA3TAnQO2DYXysE0Tg5uLAFDqvVW0Ckso5afZooQrwWCqOV4kqWhg7aBoyKZUOakhKLOKx6zMZiRIYgOKy/2kjFnslQLE55KuFYdS6M2foxmpwiqpdVGDcwI8USyirMFUAWImKshSAwjC/pcSqrJgFdckOLgSqclCxGyqwyXXzWcpGFkZAvcoYG90+NmKRhAw2bHHNPMCCk/e4jZFwgSsZJQAkXMO44kRrXimp3QFOGJ8WA42rmLXFJjNOfe4ywBAD1AWC8MhsxUqMsUISZoR1mwmRstQVf/AIqnjnmgQUx5rnHsSmnNd83OOTNggEYZMmSReLPBe4flwyYs5gkqZhOgNMDmLMQDzc4QyF0NM4S+fZ6mTB0kUsq43gIgZAkMkSCG8O/MIbjAQRIOamYR1hNfAIEwSkZWL6GkEE/St1c6qKa9KZgWFlRgwDirACOqguZ4ouSCa1HcivEhW/rcQzGc3je6+bERtRHbJkpcGmcGm/qmGwrVMjmkmkyiyTfT2jZBPceyazIGS7MRoARVc19lz/OLNUnk/wCdRhFMXnCaeNHFyhSYSujNg0JmgNCpRi7aEL3DYbGNk2OOHTQ5vEWRjMfPdJrKN92ZYATmodYpNhGjNYOYIqMGHxZmOYqhuSwkRqpfbMzpq4jm7WDp6pSFq/JRj0mqRoOosLIYYYJCDEqSoBhGSy0lIwRSWIw/YFgACM0yuSrn3kVgdDAkYXS5wYZsCwz8IhBZeAwbAeW46JpyjDCliaChBHkkIPO6ZT89V8ZJ6rKYUzY2ojbxUIzvZCXqj76QBJMwr1tt8XrzgIEH816xBJC8fCn8lJpxDz9ADN9Li842JbB8xHzQLl3kR60zXKJYZYeuPgaJaHPJHuMMHij5gOwzv5IrNA0cks9pQfWnEEkyOR0E/iurM1A5Z+X+aaQU2Y1HrTRQPBVtXxTqweSufYr6cqcVkG9O2bEPpUpsU1mFEaWbCs5iyZCckKwfoLIyRxiyT7s+oJYGoFGjJrjy49LgBwt8Z6/MK2dpMp4PLF/fXu14PgFEwc+hJ6+F1SQyYT3IXgab47dAv2ac2g5BUPUs9S7U6UqfgvD/AB0EDyoPLWBlBwzI+UlcrJgSh+lJPorl1pkHB8l+KvsQtJGR+tWegUeLLFfQqQPDdFoeFPWvfEsiwV4ITSjYc2PJwmDgGNCcM1eESg22TNEGSsZszCYUAmhjIwElJGa6QxAywTFHvUxJhVuYZAUAZQrzmzqIDsgkSHjbYbJnLoMlSxSATkKli6MYyTJBqKELhz+xSSh7/wCVm2g4/aqRwkBUyGq86p1HmACfr3HwsUkoeMwnixJUyyGw8qRHNg2TBwkfkg5wVYhzmWxGpFMaoE0OUAo8NTegH2AeMzTlxMSSSX4Dppx+SgRejBzFhn/FDEJ6mO8lNMgSZ84CBxd7QKBI+X00b0oChhLgmLoWoIPzBLquAmy98gmXjJpLi3D+zd4T/PFkwc9ftXL/APgLpBsQX4MkfvU+YsKWHVKhFQ0/YsKHg6w4/M2cUY1/yqUjnCfs0bLmEH9SkU4RGYhlqD+1GYQUbRy+LI1C8hDK9DUcyUgATTM7LwnFc4kkMjHAq55aiP8APmBXlAtDZDROAPlIL5qXJZUhjzZWKURUxkX5YJL4pTZ85iKeq7LZZME+BnTmiQSgBj8Yp3Y/hM684wPN77OYGr0xsfNx7xECISJZGDNWlhlpD1CXXw8f8qGQbkf2q9zQzsfazeBkwwURyyGYmsIdmGyZADDZhlqLIIBeJBGQsqQorLRqHGKkpEkGUQH2ctAJWziICcY3qwGBU8zWfvmiAjVIBkXU5bprjuVFgHFJFtpF0/t5BLMwHdEk4JxW01DSepqogDGAx0WZ5zEwAZNFE8ZQER+l4t0gJ4AhgY4BGmq7Cp/fbNQEYyoYy5Th1Lqx6htCSrhwZc/WhBF5EvLHDMy5sZmVmWWvQL4rNjwwjC6FWxuyK14BkRxRNMtAHjtszDrHFDcF2jlcwDB21N5FMklNQIOwpJ7sA98mwWd2YuskhFUWGPik03nLUHMd1foQagxNZm0Q2ShB3OppLR+tJ0Nbmwu6x+wDupDytqm5nez1bZTUUNu7lyW8gUliFsoah0zZFFIWZrsng4mjkT45kG1AToA8U60kkTWO9vLnipmEFGM7uQnbdXrCNnnA2e90VQiMrBeitTm5wjQuQvtVjTHNJsL9EzFW7klU5lu8iHjqmyq4s2G1ImYn0qIdkqk4NOmO6as4akt9Hamx0prPQSAYXNAGAwCI0OARrHNXtAyZJGam9zjNUiBGttAaZOXSQsKZIkNXRY1NnAJi0oSDpTPhmpEROUBjDS0PqAI3OCtyTlB9kcYRY3pq60LZVchLLhAYsMmuHKZIoBxZpMlcrmtzaKYPBioZQsUBW1UNvNXBC5z+DQoNpo+iMviguGwSQkeVX5sRCuBS/wAmDWuQgmRA+1YdlhxegdBWbwsZGE8gB9LLf0TAC8ofWxpFbM4x6ZfFBYNAIwP5RLTJIhsF8+3xSmsGJCFGPnQNiRggJ8hFZ8ECH2uYVyA6RWn2xetA1hGDbRiKy88O59gbSTOo9QBM2fxl60alru5UMVabqAueLsJEsVeBE901ZZ1R8GxEHvlH60i4+4iPgBixMYkTMT0wx604wqPoQj4Cx/GwSDo+c0/QccAQwesvzV2BZCSQ9SLzR9mLkjL8iPzU4KUSJQEokoLmClfMBQXwKIgl4IHi4DKYZP8AQmbGMSMkXqEK8ti8rKBUz6g+lJxjJE1ng9mMd97umituw+Jql+HQMGERYEIGWshEUjxhKlDBASwC3CddYCHmV2USSDHsiiFgXyUeZ4k8AcSgto5WF4L+MYC6kVKWJha+l3kzgcQAAACkxK0fpggTjJmNVJzTbs+9NIY4LxqzQb361WV6TPUIAHeHQqYmouMeEXTeDQ4huAwgeLj3o656BuOyi5qnsw1dArHG+lkkmXckmlmFj72Ic7LJMYWz/tZMQkMN+rRJb/Ddznh/3FYhyzHhKT1mAYCSGVy5HFzbOBsWcsAq46FLoUE5SYyzUk8Qfua9rDN2CFH+E2JYO5P9b6SA8+7TEY8bP0moD64D/wANKqHMH/Nfh7qr9JoLIvX/AIabIjj/AL2QsiFP37Nm9v7tZAXWN96mMLnK4phRDuKIFeHE/uU760P61eVP+t02P8R5o7G0xE796rweG1niJQSheA6+aheTESxcoqcKjARNfoZuKlOBAUxlMSgUOX1yyjSQyZFCQfZAKMO6aNkuRQme8LVcHcb/AIOdGxkAnEJHMLTtCOaQDgSGLzmhl3X+oVsqPGbZWsrLadLT19rlSX6K8cUq2Pob/hx3H17Nzp6WnX0w3QsM/i1jB8xscKXIz9GnxNHM1KMGGgOtGR0bfABKablKlFeo5XT53GsQ0+SY/RTRMZWBBc7nOIsGQUsJM0XhGHpijB8C5LFN2QpQSNUz8U0MpagM/RihkGhcnslv5rIpy2aCOhknmx6QbAuVo0vhB7ReDCVhmqwZ1rBwUnK1OXUEek60AaDalspYxzSI7UeaF8mRKoBDzzcXGjYuMoT7hSSgs8aT4D3jAk4q4sBWVRcpY0HPFeA0OhQ6NS2b41TxvJH1of6jV/3L/wDWqPH63wvrXABFIwaOsZ4smmK8yPSoBB8VCI2ZrrmPcmtCATSbrwMJcJDo2S9zcVGJcXDFHiiYRPU3KQsoD60fQ+acesVoDYjVHiqQG6tj7lOz9SiZ8jNjpe7BGMcXJwVeIvrR0OeqQy1DBaNIUgAyUxSUyg49oDP617KaQvOaiQJcaT1WONHc2fEnqgYMuPbd6Vv4KrEPvVpnnurk/BBw3xWDj+hB3QDIe27KjGbgmaIAQEmk00FMImGg4ayXg3ZhnjCCSPRLAeCUKJsg9tGcus1yZFZu33Vg0zQtF3VpTPrWJWboSttIrz8nvolmDNGBMUR1VZZ+tDwLQgg4oIlVefvTnfvQFO+ZsLJdlWgwVAECw6Y+a5Cn5sCD8UHZcHigWP63rcndy/hB62mYJqRVuJr8cZlrKNhqofDg5pJCZ3uogsC/r+tUxh3LJYo5mvFTZEME5r0UfIuBcqTKDKbOmNZFNzdpiKomHYc1mghwDtXRdxEicErQjqzCXiIsKxuRpaBHMdVSbkYpJM8nxVgQZB03MmQJdXCivU0sohxS5gYFrTEtrFAwDyUBGUfVcUpFDYrKJhh8UeAWhaIkjNkonkzQ7R6X3WAOPwN3QHf2uWJLnm4c2PTRzkoySfiobbJ6WTHFQYKy5apPcBDTsH3qWD96FGTheIqHMT4bPijKQWYgyJKobpFizSe2BTtRoiVR2jJiN0JQj64UxRJj0NXRmeiRrZ+HFlt1A6YVbclFsAKoQlEwnPNmS3EjLoUSiHbmh2olQxJJJUN82aJ5EtIsgY7p44OsITCFZcFOI9SQd6jhDqhDfubVick0NSeqQNkABWC/FMOYkm1sQ+gXy4MQYck6obwCMQk4gYZ+LBNh5HMoAGYcmq44Z5BNBiWDVbEnw8SwRHmwEaFRxrIATJrVDw4UJQhCTNK0FvopgMZRgclyHH0xSTMd+GhcmEADPKjF5se7pwzhdNU9aTaAcIpEJ3FHVUx60FIGeLkHKckwYNKAE4XhvQzc2evwdqH5qDM1jZ61vrZ9lO7QjBVDbY9Nj030VV2+yiys6rUQY/ABWCfv7Q7zcwUyWiswsoJAVVsI48pw0dLIdyCC0U4buaPYGi1RjGSvqPiDSgjG6MfiDhpTQECRGSZlOHIuI2ZJkBzLBZWj4BicLoeaNfhIzMIQZN1xOe2Bo0iCFj3mXLcCeqf57Gx53wc1ZFBAC0k5wtJDJBOosB8i1JwAL9mm0l2JCAwyJcDTSYpnIxQGP4oYjuMCMq8bpRn1yMEg+RZcFgAp8lHKfGGwMIkhmo2LRMVZWRMwIrO+BgyMVkTMUV/42TFK4jFNp81BIMmOWaMPHEQ4OUDhqjmiMqBCSMlmCKldKTSZuxRnYRJ+taJcxWfvI6bA7Kpu9X8UJz9qAEH4Ly3psKFsZsCguCnZse2gPxZrWL7O/wCQQlhbrqqnJzhzuvcAzoKtLMyqNY+KgDgw6phugNIQo3KhvxrdkTkxTMmKGN8lE2AzijeTzorgoyAMYUzR/AGUCKDJKIEJiuXVsMEy5jEO2K31o5xTssHYGrCmAiXQGUn7qlEiFmMYEutSRdFVJRkhLg9XKBSlIMNTso1hgcqD1zSIrOwECtwdUzEYEpZIGQkCbotI4FA2TnlNOuFGvKQrm400zJahASBKuMzWkp7yKH0sYXGYFDXcGeahMsIlgACqSRtr3QaaIhICQIVzYn1SEAk4O1DpkJBQRsiHM83VviEWIqUGBhcVzF4OnA3AAczQ3mIxEI/Mw7acSDEIp6c1Rkn2UJ8XP/RurdWZi+iwZLvSRP5uCKy1Q0e3E6mTyEDNR4dtGaebm7OaqZ7TbTQcpBo7n0YpHQOUEnmh4AQgRWgFTTkogawgLBhAieHutixmeLxQMhOGuzuA5ePaDxqaZxCzak4RbEUamUia8MMYFOrl0ITaIo0Bjzb/AJoVpJsLurkC6hz6KAZlg/41yGxsc1JCzDM04OEZyTe1iBD6WPwRxZIETVwCiCPb/9k=)  
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-Which quantity has its magnitude at a minimum value when the mass is at Q?  
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-[1 mark]  
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-A the acceleration of the mass   
-B the kinetic energy of the mass   
-C the potential energy of the mass–spring system $\Longleftrightarrow$   
-D the resultant force of the springs on the mass  
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) 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-<html><body><table><tr><td>Question number</td><td>Additional page, if required. Write the question numbers in the left-hand margin.</td></tr><tr><td rowspan="10"></td><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td rowspan="7"></td><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td rowspan="5"></td><td></td></tr><tr><td></td></tr><tr><td>Copyrightinformation</td></tr><tr><td>For confidentiality purposes, allacknowledgements of third-party copyright material are published in a separate booklet.This booklet is published aftereach live examinationseries and is availableforfree download fromwww.aqa.org.uk.</td></tr><tr><td>Permission to reproduce all copyright material has been applied for. In some cases, efforts to contact copyright-holders may have been unsuccessful and AQA will be happy to rectify any omissions of acknowledgements. If you have any queries please contact the</td></tr></table></body></html>  
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-AQA  
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-A-LEVEL PHYSICS 7408/1 Paper 1  
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-# Mark scheme  
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-June 2019  
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-Version: 1.0 Final \*jun1974081/MS\*  
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-Mark schemes are prepared by the Lead Assessment Writer and considered, together with the relevant questions, by a panel of subject teachers.  This mark scheme includes any amendments made at the standardisation events which all associates participate in and is the scheme which was used by them in this examination.  The standardisation process ensures that the mark scheme covers the students’ responses to questions and that every associate understands and applies it in the same correct way. As preparation for standardisation each associate analyses a number of students’ scripts.  Alternative answers not already covered by the mark scheme are discussed and legislated for.  If, after the standardisation process, associates encounter unusual answers which have not been raised they are required to refer these to the Lead Assessment Writer.  
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-It must be stressed that a mark scheme is a working document, in many cases further developed and expanded on the basis of students’ reactions to a particular paper.  Assumptions about future mark schemes on the basis of one year’s document should be avoided; whilst the guiding principles of assessment remain constant, details will change, depending on the content of a particular examination paper.  
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-Further copies of this mark scheme are available from aqa.org.uk  
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-# Copyright information  
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-For confidentiality purposes acknowledgements of third-party material are published in a separate booklet which is available for free download from www.aqa.org.uk after the live examination series.  
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-Copyright $\circledcirc$ 2019 AQA and its licensors.  All rights reserved.  
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-# Level of response marking instructions  
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-Level of response mark schemes are broken down into levels, each of which has a descriptor. The descriptor for the level shows the average performance for the level. There are marks in each level.  
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-Before you apply the mark scheme to a student’s answer read through the answer and annotate it (as instructed) to show the qualities that are being looked for. You can then apply the mark scheme.  
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-# Step 1 Determine a level  
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-Start at the lowest level of the mark scheme and use it as a ladder to see whether the answer meets the descriptor for that level. The descriptor for the level indicates the different qualities that might be seen in the student’s answer for that level. If it meets the lowest level then go to the next one and decide if it meets this level, and so on, until you have a match between the level descriptor and the answer. With practice and familiarity you will find that for better answers you will be able to quickly skip through the lower levels of the mark scheme.  
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-When assigning a level you should look at the overall quality of the answer and not look to pick holes in small and specific parts of the answer where the student has not performed quite as well as the rest. If the answer covers different aspects of different levels of the mark scheme you should use a best fit approach for defining the level and then use the variability of the response to help decide the mark within the level, ie if the response is predominantly level 3 with a small amount of level 4 material it would be placed in level 3 but be awarded a mark near the top of the level because of the level 4 content.  
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-# Step 2 Determine a mark  
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-Once you have assigned a level you need to decide on the mark. The descriptors on how to allocate marks can help with this. The exemplar materials used during standardisation will help. There will be an answer in the standardising materials which will correspond with each level of the mark scheme. This answer will have been awarded a mark by the Lead Examiner. You can compare the student’s answer with the example to determine if it is the same standard, better or worse than the example. You can then use this to allocate a mark for the answer based on the Lead Examiner’s mark on the example.  
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-You may well need to read back through the answer as you apply the mark scheme to clarify points and assure yourself that the level and the mark are appropriate.  
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-Indicative content in the mark scheme is provided as a guide for examiners. It is not intended to be exhaustive and you must credit other valid points. Students do not have to cover all of the points mentioned in the Indicative content to reach the highest level of the mark scheme.  
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-An answer which contains nothing of relevance to the question must be awarded no marks.  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional Comments/Guidelines</td><td>Mark</td></tr></table></body></html>  
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-<html><body><table><tr><td>01.1</td><td>lodine-131 has 6 more neutrons (than iodine-125) </td><td>Condone iodine-131 has 78 neutrons and iodine-125 has 72 neutrons. Condone “6 fewer/less neutrons than iodine-131" Do not credit nucleons. Suggestion of difference in number of protons loses the mark.</td><td></td></tr><tr><td>01.2</td><td>131 (nucleons) </td><td>If more than one number is given, the nucleon number must be explicit. Accept reverse arguments.</td><td>1</td></tr><tr><td>01.3</td><td>The tellurium has 1 more neutron (than iodine-125) v The tellurium has 1 fewer proton (than iodine-125) </td><td>Accept telluriumhas73neutrons Accepttelluriumhas52protons Condone “"proton number". Condone "number of neutrons/protons have increased/decreasedbyone" Treat any nuclear reactions as neutral. Discussion of electrons in nucleus scores max 1. Accept answer in terms of quarks (one more down and one fewer up). Ignore references to nucleons/mass number.</td><td>2</td></tr></table></body></html>  
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-<html><body><table><tr><td colspan="2">A</td><td>Any 3.</td><td></td></tr><tr><td>beta-decay: (electron and) anti-neutrino released; </td><td>(internal conversion: only electron released);</td><td>Treat each difference, as delimited by the answer book, as a single independent mark.</td><td></td></tr><tr><td>C</td><td>B (both statements required for mark) internalconversion:allelectronsreleasedwillhavesimilar/discrete energies/momenta beta-decay: electrons will have a range of energies/momenta v</td><td>Contradictionwithin a difference cancels the mark for that difference (on list basis). For a contradiction between separate differences treat the incorrect differenceasneutral.</td><td></td></tr><tr><td>01.4</td><td>(internal conversion: no change in constituents of nucleus/element does not change)</td><td>Allow: F (both statements required for mark)</td><td></td></tr><tr><td></td><td>beta-decay: neutron converted to proton(allow in terms of quarks)/element changes (to one with (one) more p, different Z, different proton number/different atomic number)) </td><td>Internal conversion: may be accompanied by X-ray photon Beta-decay: may be accompanied by gamma photonv</td><td>3</td></tr><tr><td></td><td>D (internal conversion: orbital electron lost)</td><td>Allow“shells"for“orbitals".</td><td></td></tr><tr><td></td><td>beta-decay: electron comes from nucleus / no change in orbital electrons v</td><td></td><td></td></tr><tr><td></td><td></td><td>Do not award separate marks for force and</td><td></td></tr><tr><td></td><td>E (both statements required for mark) internal conversion: mediated by electromagnetic force / virtual</td><td>exchangeparticle Condone "W boson" or "W particle" but not W+ and</td><td></td></tr><tr><td></td><td>photons</td><td></td><td></td></tr><tr><td></td><td></td><td>W</td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td>beta-decay: mediated by weak interaction / W √</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td>Total</td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td>7</td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr></table></body></html>  
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-# MARK SCHEME – A-LEVEL PHYSICS – 7408/1 – JUNE 2019  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional Comments/Guidelines</td><td>Mark</td></tr></table></body></html>  
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-<html><body><table><tr><td>Ray enters (prism) along normal v 02.1</td><td>Allow normal explained eg at right angles to surface Accept “angle of incidence is O".</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td></td><td></td></tr><tr><td rowspan="2">Treat each point independently. Prism material/it has/they have same refractive index / optical density as windscreen v</td><td>Condone'it has'or‘they have'or just'same’</td><td rowspan="2"></td></tr><tr><td>Allow"no change of speed between prism and windscreen" Allow "made from same material"</td></tr><tr><td rowspan="2">02.2 Prism fitted to windscreen without gaps v</td><td>Do not allow“same refractive index between them" Treat“monochromatic"asneutral Allow"contact between prism and windscreen is clean" etc. Allow "touching the windscreen"</td><td>2</td></tr><tr><td>Condone suggestion that any bonding material has same refractive index (as prism and windscreen). Do not accept 'no boundary'</td><td></td></tr><tr><td>(1) = (990)  =()  = 02.3 each boundary) </td><td>The first mark is for the calculation. The second is for the discussion but is contingent on obtaining a value for C.</td><td>2</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td>Accept clear reference to angle at point A in place</td></tr><tr><td></td><td>of45°statement. Do not allow “angle of incidence> critical angle" on</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td></td><td>Do not allow “angle of incidence> critical angle" on its own.</td><td></td></tr><tr><td rowspan="2">02.4</td><td>Calculation of critical angle at glass-water boundary (61.0°) OR Calculation of possible n from glass to water (0.707) or absolute n for glass (1.88) OR Calculation of angle of refraction in water (53.9°) </td><td></td><td rowspan="2">2</td></tr><tr><td>So total internal reflection no longer takes place OR some light escapes/refracts (into water) / less light reflects v (Less light stays within windscreen so less light detected at sensor)</td><td>Do not allow suggestion that TiR occurs at critical angle/when angle of incidence=critical angle. Do not allow "ray/all the light escapes/refracts" or "no light reflects" or "less TiR". Do not condone “total internal refraction/diffraction'</td></tr><tr><td>02.5</td><td>Statement of effect of change in n on the path direction v (Sensible reference to the variation of a few per cent) leads to the idea that change is unlikely to be significant v</td><td>Eg for MP1 Light may change direction inside windscreen Light may change direction at a windscreen boundary Eg for MP2 Variation too small to deviate significantly withinwindscreen-internaleffect VariationtoosmalltoaffecttiratAwithout</td><td>Max 2</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td></td><td>droplet-boundaryeffect Variationtoosmalltosignificantlyaffect transmissionatAwithdroplet-boundary effect Allow discussions that may cause a difference, eg</td></tr><tr><td></td><td></td><td>thereisasummativeeffectfrommultiplereflections etc</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="3">More sensitive because... more likely to encounter/detectwater dropORwill encountermore water drops bigger decrease in light intensity, so more sensitive to rain v 02.6</td><td>Allow any 2 comments taken from list . Theremust beasense of whether the comment relatestoanimprovementordecreasein sensitivity.</td><td rowspan="3">Max 2</td></tr><tr><td>Treat as list; mark 1 and 2 independently. Allowideaoflargerarea</td></tr><tr><td>Do not allow a response that discusses travel time of ray.</td></tr><tr><td>Total</td><td></td><td>11</td></tr><tr><td></td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional Comments/Guidelines</td><td>Mark</td></tr></table></body></html>  
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-<html><body><table><tr><td>03.1</td><td>Central maximum with lower intensity maxima (either side) Central maximum is twice as wide/wider than other maxima v</td><td>MP1 is for comparison of intensity. Condone references to brightness/dimness. MP2 is for comparison of width Award credit for a drawn answer eg on Fig 3. Suggestion that pattern due towhite light = max 1 Reference to Young's slit or equation = max 1 If only a single maximum is referred to MP2=0 but</td><td rowspan="2">2</td></tr><tr><td>03.2</td><td>MP1 can score for description of intensity variation. Wider (central) maxima (maximum) 'The pattern is wider/more spread out' gets 1 mark if no other marks given. Not "larger pattern". Condone "larger" distances between maxima. (Subsequent) maxima further apart v Condone 'maxima more spaced out' Reference to Young's slit or equation = max 1</td></tr><tr><td>03.3</td><td>d= 1 × 10-3/500(= 2 × 10-6) (sin θ= n2/d = 6.5 × 10-7 /2 × 10-6 = 0.33)</td><td>lgnorecommentsrelated tochange inwavelength AllowPOT error for d for MP1 May be seen in diffraction grating equation.</td><td>2</td></tr></table></body></html>  
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-<html><body><table><tr><td>0=19%√</td><td></td><td>Allow max 1 for use of grating constant rather than</td></tr><tr><td></td><td></td><td>dto give 7.45 x 10-11 o if no other credit available.</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td>Any two from: V v</td><td>Givecreditforanswershownindiagram</td><td></td></tr><tr><td rowspan="5">03.4</td><td>(Range of wavelengths results in):</td><td>Evidenceforthesemarksmaybeseenin calculations</td><td rowspan="2"></td></tr><tr><td>Central maximumunchanged inwidth</td><td>Treatintensityvariationasneutral.</td><td>Max2</td></tr><tr><td>Broader maxima/range of angles for each maximum/order Gradually getting broader/more spread out for greater order maxima</td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td>(.06</td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td></td><td>8</td></tr></table></body></html>  
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-<html><body><table><tr><td>Question Answers</td><td>AdditionalComments/Guidelines</td><td>Mark</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td></td><td></td></tr><tr><td>04.1</td><td>The centre of mass of the beam and box is at the pivot v Idea that moments balance / sum of the moments is zero at this position v OR The anticlockwise moment (of weight of the beam) = clockwise moment (of weight of the box) Links pivot position to a consideration of moments v max 1</td><td>Accept one route or the other, do not accept points from both. Allow max 1 for "the pivot is to the right of the centre (of mass) of the beam" pivot' on its own does not get the first mark 2 Award 2 for 1.25 x weight of beam = 1.5 x weight of empty box Confusion of moments with eg work done/forces =</td></tr><tr><td>04.2</td><td>Clockwise moment = 610 x 9.81 × 1.5 (= 8976 N m) Anticlockwise moment = 250 × 4 + T sin 50 × 4.0 (N m)v Use of clockwise = anticlockwisev Use of T sin 50° seen / relates vertical component to tensionv T(= 1994/sin 50° )= 2600 (N)v</td><td>Credit any evidence towork out a moment with one mark Condone cos 50 in MP2. Allow ecf for clockwise moment 5 Allow ecf for anticlockwise moment Use of g = 10 N kg-1 gives 2990 N Omission of 4.0 m (g = 9.8) gives 10410 N. Use of c0s 50 (g = 9.8) gives 3100 N</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>Allow max 4 for use of g = 10 N kg-1.</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="5">04.3</td><td>7.5 = 12 g t (t = 1.2 s)</td></tr><tr><td></td><td>2</td></tr><tr><td>(calculatedistance)</td><td>AllowecffromincorrecttforMP2</td></tr><tr><td>s (= ut = 18 × 1.2) = 22 (m)v</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td></td><td></td></tr><tr><td>04.4</td><td>(Range will be greater:) component of velocity upwards v rock will spend longer in the air v greater tv therefore_the range is greater v OR (Range will be smaller) Counterweight will fall less far before projectile released v Less energy transferred to rock v Initial speed of rock less/horizontal velocity reduced v therefore_the range is smaller OR (balanced arguments)</td><td>Candidates can argue from both lists to reach a balanced view suggesting that there is no change. Full credit can be obtained from 2 deductions from one list V√+ consistent conclusionv 1 deduction from each list √√+ consistent conclusion v Do not allow an unsupported conclusion. Max3 Conclusion must be consistent with correct statements. Treat incorrect statements as neutral. Do not reward arguments based on a longer time of flight.</td></tr><tr><td>Total</td><td>therefore the range is unchanged / answer is indeterminatev</td><td>12</td></tr></table></body></html>  
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-<html><body><table><tr><td>Question Answers</td><td></td><td>Additional Comments/Guidelines</td><td>Mark</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="2">05.1</td><td colspan="2">Conversion of 110 km h-1 to 31 m s</td><td rowspan="2">Allowecfforincorrectorfailure tocarryoutspeed 2</td></tr><tr><td>= 1 x 1.5 × 103 x their conversion2 with a consistent answerv (= 7(.2) × 105)</td><td>conversion Expectanswer tobecalculatedcorrectlyandto2+ sf.</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="3">05.2</td><td>Component of velocity = 31 × cos (20) OR</td><td>Allowecfforspeedfrom05.1</td></tr><tr><td>evidence of using momentum = mass x velocity (eg 1.5 x 10? x a velocity) v</td><td>Accept 4.65 x 104 kg m s-1 for max 2 3</td></tr><tr><td>= 4.4 × 104 √ For unit only accept kg m s-1 OR Nsv</td><td>Use of 30.6 m s-1 gives 43 kN s</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="3">05.3</td><td>(KE before collision = 700 kJ)</td><td>Allow ecf for speed from 05.1</td><td rowspan="3">3</td></tr><tr><td>Speed (parallel to barrier) after (= 31 × cos 20) = 28.7 m s</td><td>Use of KE = p²/2m can gain full credit. Allowecfformomentumin05.2</td></tr><tr><td>KE after( = %2 × 1.5 × 103 × 28.72 ) = 618 kJ v Change = 700 - 618  (= 82 kJ)</td><td>Final answer depends on extent towhich candidate hasrounded in earlierparts.Allow correctly</td></tr></table></body></html>  
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-<html><body><table><tr><td>Speed (perpendicular to barrier) after = 31 × sin 20 (= 10.5 m s Loss of KE (= %2 × 1.5 × 103 × 10.52 ) = 82 kJ Justification that total KE = KE due to speed parallel to barrier + KE due tospeedperpendicular tobarrier√</td><td>Inthisquestion, do not insist on final answer to 2+ Sf.</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="8">05.4</td><td>Evidence of work done = force × distance Eg Force = 82 000 / 1.5 0R their value for 05.3÷1.5v Allow 80 kJ for energy = 5.5 × 104 Nv This is less than braking force - so yes. v OR energy approach 90 kJ v</td></tr><tr><td>work done by barrier = 60 kN x 1.5 mv</td></tr><tr><td>which is > Ek of vehicle, so yes v OR impulse argument</td><td></td></tr><tr><td>evaluate time taken to stop, 0.26 s v</td><td>3 Generalschemeforalternativesandreverse arguments is:</td></tr><tr><td>impulse value leading to distance or forcev ·conclusion consistent with correct method of calculation v</td><td>first step calculation subsequent calculation(s) leading to</td></tr><tr><td></td><td>comparativevalue.Allow ecf for error in first step.</td></tr><tr><td></td><td>conclusion consistent with correct method of calculation</td></tr><tr><td>OR use of F=ma and suvat : F= ma leading to a = (-)40 m s-2√</td><td></td></tr><tr><td>suvat leads to 1.37 mv</td><td>Alternative suvat method:</td></tr><tr><td></td><td>uses suvat to get a = 36.5 m s-2</td></tr><tr><td>which is <1.5 m, s0 yes v</td><td>uses F=ma</td></tr><tr><td></td><td>which is <60 kN, s0 yes</td></tr><tr><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td>(Steel barrier is better because)</td><td></td><td></td></tr><tr><td>05.5</td><td>Increasetimeofcontactasmaterialdeforms Reference to impulse (= change in momentum = Ft) implies smaller force (on dummy) OR Increasing stopping distance as material deforms v Reference to work done (= Fs) implies smaller force (on dummy) v</td><td>Allow correct discussionleading to concretebarrier is worse. Alternativesecondmarkforeither alternativecan beawardedforcorrectreferencetoF=ma</td><td>2</td></tr><tr><td>Total</td><td></td><td></td><td>13</td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional Comments/Guidelines</td><td>Mark</td></tr></table></body></html>  
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-<html><body><table><tr><td>1.5 (ms) 06.1</td><td>1</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="3">06.2</td><td>A = 4.2 (mm) read from graph T = 2.0 (ms) read from graph </td><td>Condone power of ten error in A and/or T but not in final answer. Evidence for T might be seen in equation, as 500</td><td rowspan="3">3</td></tr><tr><td>(f). (amax = 4.2 × 10-3 × (2 × π /(2 × 10-3)2</td><td></td></tr><tr><td>4.1(5) × 104 (m s-²)  (Do not allow 4.2)</td><td>Only allowed ecf for max 2 is use of 4.1 mm for A, giving 4.0 x 104 (m s-2)</td></tr></table></body></html>  
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-<html><body><table><tr><td>06.3</td><td>longitudinal (they) oscillate along direction of energy transfer</td><td>Both required for 1 mark Condone“vibrate”for oscillate. Condone‘travel'fortransfer</td></tr><tr><td>Total</td><td></td><td>5</td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>AdditionalComments/Guidelines</td><td>Mark</td></tr><tr><td>07.1</td><td>Mention of increase in lost volts/ pd across internal resistance (in cell)v (because) current has increased OR internal resistance is a larger proportion of total resistance OR ratio of internal: external resistance is larger v</td><td>Accept reverse arguments Do not accept terminal pd has decreased Treat comments about resistance of lamp as neutral</td><td>2</td></tr><tr><td>07.2</td><td>Lost volts reduced (current remains the same, V2 > V1) OR Effective internal resistance is a smaller proportion of total resistance / ratio of internal: external resistance is smaller v (because) two cells in parallel behave as a single cell (with the same emf) but with half the internal resistance / reduced internal resistancev Alternative: Current through each cell is less than cell on its own v Decreased current through cell decreases lost volts / pd dropped across internal resistance v</td><td></td><td>2</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td></td></tr><tr><td>Total</td><td>4</td></tr></table></body></html>  
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-<html><body><table><tr><td>Keys to Objective Test Questions (each correct answer is worth 1 mark)</td></tr><tr><td>8 9 10 11 12 13 14 15 16 17 18 19</td></tr></table></body></html>  
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-<html><body><table><tr><td>A</td><td>D</td><td>C</td><td>C</td><td>C</td><td>A</td><td>B</td><td>D</td><td>D</td><td>B</td><td>C</td><td>C</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td>20</td><td>21</td><td>22</td><td>23</td><td>24</td><td>25</td><td>26</td><td>27</td><td>28</td><td>29</td><td>30</td><td>31</td><td>32</td><td></td></tr><tr><td>D</td><td>B</td><td>D</td><td>D</td><td>B</td><td>B</td><td>A</td><td>C</td><td>C</td><td>D</td><td>C</td><td>A</td><td>D</td><td></td></tr></table></body></html>  
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-# AQA  
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-A-level PHYSICS 7408/1 Paper 1  
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-# Mark scheme  
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-June 2023  
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-Version: 1.0 Final  
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-Mark schemes are prepared by the Lead Assessment Writer and considered, together with the relevant questions, by a panel of subject teachers.  This mark scheme includes any amendments made at the standardisation events which all associates participate in and is the scheme which was used by them in this examination.  The standardisation process ensures that the mark scheme covers the students’ responses to questions and that every associate understands and applies it in the same correct way. As preparation for standardisation each associate analyses a number of students’ scripts.  Alternative answers not already covered by the mark scheme are discussed and legislated for.  If, after the standardisation process, associates encounter unusual answers which have not been raised they are required to refer these to the Lead Examiner.  
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-It must be stressed that a mark scheme is a working document, in many cases further developed and expanded on the basis of students’ reactions to a particular paper.  Assumptions about future mark schemes on the basis of one year’s document should be avoided; whilst the guiding principles of assessment remain constant, details will change, depending on the content of a particular examination paper.  
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-Further copies of this mark scheme are available from aqa.org.uk  
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-# Copyright information  
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-AQA retains the copyright on all its publications. However, registered schools/colleges for AQA are permitted to copy material from this booklet for their own internal use, with the following important exception: AQA cannot give permission to schools/colleges to photocopy any material that is acknowledged to a third party even for internal use within the centre.  
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-Copyright $\circledcirc$ 2023 AQA and its licensors.  All rights reserved.  
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-# Physics - Mark scheme instructions to examiners  
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-# 1. General  
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-The mark scheme for each question shows:  
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-• the marks available for each part of the question   
-• the total marks available for the question   
-• the typical answer or answers which are expected extra information to help the Examiner make his or her judgement and help to delineate what is acceptable or not worthy of credit or, in discursive answers, to give an overview of the area in which a mark or marks may be awarded.  
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-The extra information is aligned to the appropriate answer in the left-hand part of the mark scheme and should only be applied to that item in the mark scheme.  
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-At the beginning of a part of a question a reminder may be given, for example: where consequential marking needs to be considered in a calculation; or the answer may be on the diagram or at a different place on the script.  
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-In general the right-hand side of the mark scheme is there to provide those extra details which confuse the main part of the mark scheme yet may be helpful in ensuring that marking is straightforward and consistent.  
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-# 2. Emboldening  
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-2.1 In a list of acceptable answers where more than one mark is available ‘any two from’ is used, with the number of marks emboldened.  Each of the following bullet points is a potential mark.   
-2.2 A bold and is used to indicate that both parts of the answer are required to award the mark.   
-2.3 Alternative answers acceptable for a mark are indicated by the use of or. Different terms in the mark scheme are shown by a / ; eg allow smooth / free movement.  
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-# 3. Marking points  
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-# 3.1 Marking of lists  
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-This applies to questions requiring a set number of responses, but for which candidates have provided extra responses.  The general principle to be followed in such a situation is that ‘right $+$ wrong $=$ wrong’.  
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-Each error / contradiction negates each correct response.  So, if the number of errors / contradictions equals or exceeds the number of marks available for the question, no marks can be awarded.  
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-However, responses considered to be neutral (often prefaced by ‘Ignore’ in the mark scheme) are not penalised.  
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-# 3.2 Marking procedure for calculations  
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-Full marks can usually be given for a correct numerical answer without working shown unless the question states ‘Show your working’. However, if a correct numerical answer can be evaluated from incorrect physics then working will be required. The mark scheme will indicate both this and the credit (if any) that can be allowed for the incorrect approach.  
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-However, if the answer is incorrect, mark(s) can usually be gained by correct substitution / working and this is shown in the ‘extra information’ column or by each stage of a longer calculation.  
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-A calculation must be followed through to answer in decimal form. An answer in surd form is never acceptable for the final (evaluation) mark in a calculation and will therefore generally be denied one mark.  
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-# 3.3 Interpretation of ‘it’  
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-Answers using the word ‘it’ should be given credit only if it is clear that the ‘it’ refers to the correct subject.  
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-3.4 Errors carried forward, consequential marking and arithmetic errors  
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-Allowances for errors carried forward are likely to be restricted to calculation questions and should be shown by the abbreviation ECF or conseq in the marking scheme.  
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-An arithmetic error should be penalised for one mark only unless otherwise amplified in the marking scheme. Arithmetic errors may arise from a slip in a calculation or from an incorrect transfer of a numerical value from data given in a question.  
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-# 3.5 Phonetic spelling  
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-The phonetic spelling of correct scientific terminology should be credited (eg fizix) unless there is a possible confusion (eg defraction/refraction) with another technical term.  
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-# 3.6 Brackets  
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-(…..) are used to indicate information which is not essential for the mark to be awarded but is included to help the examiner identify the sense of the answer required.  
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-# 3.7 Ignore / Insufficient / Do not allow  
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-‘Ignore’ or ‘insufficient’ is used when the information given is irrelevant to the question or not enough to gain the marking point.  Any further correct amplification could gain the marking point.  
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-‘Do not allow’ means that this is a wrong answer which, even if the correct answer is given, will still mean that the mark is not awarded.  
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-# 3.8 Significant figure penalties  
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-Answers to questions in the practical sections (7407/2 – Section A and 7408/3A) should display an appropriate number of significant figures. For non-practical sections, an A-level paper may contain up to 2 marks (1 mark for AS) that are contingent on the candidate quoting the final answer in a calculation to a specified number of significant figures (sf). This will generally be assessed to be the number of sf of the datum with the least number of sf from which the answer is determined. The mark scheme will give the range of sf that are acceptable but this will normally be the sf of the datum (or this sf -1).  
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-An answer in surd form cannot gain the sf mark. An incorrect calculation following some working can gain the sf mark. For a question beginning with the command word ‘Show that…’, the answer should be quoted to one more sf than the sf quoted in the question eg ‘Show that X is equal to about 2.1 cm’ –  
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-answer should be quoted to 3 sf. An answer to 1 sf will not normally be acceptable, unless the answer is an integer eg a number of objects. In non-practical sections, the need for a consideration will be indicated in the question by the use of ‘Give your answer to an appropriate number of significant figures’.  
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-# 3.9 Unit penalties  
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-An A-level paper may contain up to 2 marks (1 mark for AS) that are contingent on the candidate quoting the correct unit for the answer to a calculation.  The need for a unit to be quoted will be indicated in the question by the use of ‘State an appropriate SI unit for your answer’.  Unit answers will be expected to appear in the most commonly agreed form for the calculation concerned; strings of fundamental (base) units would not. For example, 1 tesla and 1 Wb $\mathsf{m}^{-2}$ would both be acceptable units for magnetic flux density but $1~\mathsf{k g}~\mathsf{m}^{2}\mathsf{s}^{-2}\mathsf{A}^{-1}$ would not.  
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-# 3.10 Level of response marking instructions  
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-Level of response mark schemes are broken down into three levels, each of which has a descriptor.  The descriptor for the level shows the average performance for the level.  There are two marks in each level.  
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-Before you apply the mark scheme to a student’s answer read through the answer and annotate it (as instructed) to show the qualities that are being looked for.  You can then apply the mark scheme.  
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-# Determining a level  
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-Start at the lowest level of the mark scheme and use it as a ladder to see whether the answer meets the descriptor for that level.  The descriptor for the level indicates the different qualities that might be seen in the student’s answer for that level.  If it meets the lowest level then go to the next one and decide if it meets this level, and so on, until you have a match between the level descriptor and the answer.  With practice and familiarity you will find that for better answers you will be able to quickly skip through the lower levels of the mark scheme.  
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-When assigning a level you should look at the overall quality of the answer and not look to pick holes in small and specific parts of the answer where the student has not performed quite as well as the rest.  If the answer covers different aspects of different levels of the mark scheme you should use a best fit approach for defining the level and then use the variability of the response to help decide the mark within the level. ie if the response is predominantly level 2 with a small amount of level 3 material it would be placed in level 2.  
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-The exemplar materials used during standardisation will help you to determine the appropriate level. There will be an answer in the standardising materials which will correspond with each level of the mark scheme.  This answer will have been awarded a mark by the Lead Examiner.  You can compare the student’s answer with the example to determine if it is the same standard, better or worse than the example.  You can then use this to allocate a mark for the answer based on the Lead Examiner’s mark on the example.  
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-You may well need to read back through the answer as you apply the mark scheme to clarify points and assure yourself that the level and the mark are appropriate.  
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-Indicative content in the mark scheme is provided as a guide for examiners. It is not intended to be exhaustive and you must credit other valid points. Students do not have to cover all of the points mentioned in the indicative content to reach the highest level of the mark scheme.  
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-An answer which contains nothing of relevance to the question must be awarded no marks.  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>01.1</td><td>uds v</td><td>Do not accept D for d. Penalise extra particles</td><td>1</td><td>AO3</td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan="4">01.2</td><td rowspan="4">weak(interaction / force)v strangeness changes (in this decay) (from -1 to 0 and strangeness can only change in a weak interaction)</td><td>MP2:</td><td>2</td><td rowspan="4">AO1</td></tr><tr><td>Reject negative arguments (eg 'strangeness is conserved in a strong interaction')</td><td></td></tr><tr><td>Reject the idea that strangeness always changes in a weak interaction. General statement ofstrangeness</td><td></td></tr><tr><td>conservationintheweakinteractiononits own is insufficient.</td><td></td></tr><tr><td rowspan="4"></td><td></td><td>Accept “strangeness is not conserved (in this</td><td></td><td></td></tr><tr><td></td><td>decay)".</td><td></td><td></td></tr><tr><td></td><td>Condone “strangeness is lost".</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan="3">01.3</td><td rowspan="3">anti-neutronv</td><td>Acceptn</td><td>1</td><td rowspan="3">AO1</td></tr><tr><td>Reject ambiguous answers unless supported byotherevidence.</td><td></td></tr><tr><td>Do not accept answer solely in terms of quarks</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>01.4</td><td>1.1(1) × 103 (MeV) </td><td>Rejectincorrectlyroundedanswers. Accept: 1100 MeV (2sf) / 1110 MeV (3sf) / 1115MeV (4sf)etc Calculatorvalue:1114.66875MeV</td><td>1</td><td>AO1</td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>01.5</td><td>Any one from v (teams must be large and international) because: research is expensive / requires funding from many countries both scientists and engineers are required (because the machines used for research are complex/large pieces of civil engineering) research is multi-faceted / multi-disciplinary (because</td><td>Treat idea of peer review as neutral (this argues for independent teams). Do not accept idea that it 'avoids bias' or 'reproducibility'.</td><td>1</td><td>AO1</td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan="5">02.1</td><td>Conversion of 1230 km h-1 to m s-1 OR</td><td>Expect to see 342 m s-1 (341.7)</td><td>2</td><td>AO1</td></tr><tr><td>Calculates time for 343 m s-1 run OR</td><td>Expect to see 4.69 s</td><td></td><td>AO2</td></tr><tr><td>Calculates total time (using total distance, 3.22 km, and speed record)</td><td>Expect to see 9.42 s</td><td></td><td></td></tr><tr><td>OR Calculates unknown speed v</td><td>Expect to see 340.3 m s-1</td><td></td><td></td></tr><tr><td>Answer that rounds to 4.73 (s) </td><td>Do not accept 2sf for final answer.</td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>02.2</td><td>speed from graph: 450 m s Use of their speed and KE equation to give consistent</td><td>Accept 445 - 455 m s-1</td><td>2</td><td>AO3 AO2</td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td colspan="2">Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan="5">02.3</td><td rowspan="5">MAX three from: Vvv</td><td rowspan="2">Expect to see 450 m s-1 for their speed</td><td></td><td rowspan="5">4 AO1 AO2</td><td rowspan="5">2× A03</td></tr><tr><td>Evidence for gradient may be on figure</td></tr><tr><td>AllowECFfrom02.2</td></tr><tr><td>Use of graph to determine gradient 450 5600</td></tr><tr><td></td></tr><tr><td colspan="2"></td><td colspan="2">= 0.080(4)</td><td rowspan="5"></td><td rowspan="5"></td><td rowspan="5"></td></tr><tr><td rowspan="4"></td><td>Uses (their) speed and (their) gradient to give acceleration</td><td>Expect to see 450 x 0.08</td></tr><tr><td>Use of F = m × (their a) to give resultant force Use of P = (their F)x (their speed)</td><td>= 36(.2) m s-2</td><td></td></tr><tr><td></td><td></td><td>Expect to see 2.35 x 105 N</td></tr><tr><td>Final answer between 16% and 17%v</td><td>Expect to see 450 x 2.35 x 105 = 106 MW</td><td>Reject power that is calculated assuming a</td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan="4">02.4</td><td>Identifies distance decelerating AND</td><td>allow 7000 m to 7600 m</td><td rowspan="4">2</td><td rowspan="4">AO3</td></tr><tr><td>max velocity = (470 ±5) m s-1 Uses suvat equation(s)</td><td>allow answer consistent with their distance that rounds to 15 or 16</td></tr><tr><td>to get a = (-) 15 m s-2 which is less than 3g (so yes). v</td><td>give full credit to calculations that show that an acceleration of 3g would stop the car in a (much) shorter distance, with a statement that</td></tr><tr><td></td><td>this means that the actual acceleration must be (much) less than 3g. For MP2 allow calculation of gradientx average speed to give</td></tr><tr><td colspan="2">Total</td><td>α = (-) 15 m s-2 which is less than 3g (so yes)</td><td>10</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan="6">03.1</td><td>(1 C of) the charge gains ε J on passing through cell</td><td>If no other mark awarded, allow one mark for definition of emf in terms of energy transfer.</td><td>2</td><td>AO1</td></tr><tr><td>OR energy transferred (by 1 C) in R1 is V1 (J)</td><td>accept: 'dissipated'</td><td></td><td></td></tr><tr><td>OR energy transferred (by 1 C) in R2 is V2 (J)</td><td>accept “lost volts' for Ir but reject 'voltage across r</td><td></td><td></td></tr><tr><td>OR</td><td>accept 'work done' for 'energy transferred'</td><td></td><td></td></tr><tr><td>energy transferred (by 1 C) in r is Ir (J) </td><td></td><td></td><td></td></tr><tr><td>(for conservation of energy)</td><td>Alternative for MP2 = V1 + V2 + Ir</td><td></td><td></td></tr><tr><td></td><td>ε = IR1 + IR2 + Ir v</td><td>provided that MP1 is awarded.</td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>03.2</td><td>Equates emf to Ir + 2.89 in some formv 1</td><td>If no other mark awarded, award one mark for use of emf value in MP2. Allow in MP1 (their current/A) x125Q for 2.89 V</td><td>3</td><td>AO2 × 3</td></tr><tr><td></td><td>Calculates I from 2.89÷125 (=0.02312 A) 2</td><td>Allow alternative routes for V1 and 2. E.g. "Lost volts'= 0.11 V √ 1 Applies potential-divider equation e.g. 0.11÷2.89 = r÷125 √2 OR 3÷(125 + r) = 2.89÷125√ 1V 2</td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td><td></td></tr><tr><td>03.3</td><td>(Resistance splits 25 Q and 104.8 Q) Applies potential divider formula eg  V 25 3.00 129.8 V = 0.58 (V) ~ If no other mark awarded, allow one mark for</td><td>Accept other routes for MP1 e.g. using V = IR, with 25 Ω and their current, for example from I = 0.023 A (from Q03.2) emf 3 total resistance 125+r I =terminal pd 125 OR using V = 3 2.89 with an identification of 2.89 V 5 as the terminal pd.</td><td>2</td><td></td><td>AO2x 2</td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td colspan="2">Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>03.4</td><td>Any four from: Straight line O V A to P 1v Less steep non-zero gradient from P to Q 2V Short steep increase at Q 3V Q to R about same non-zero gradient as P to Q 4v Horizontal line from R to B at 3.0 V 5v</td><td colspan="2">3.0 V pd/ V 0 A P Q RB position of C For 3V allow range no greater than width of "Q" label on horizontal axis. If graph sketched from 3 V (at A) to 0V (at B) award max 2 (based on 2Y and 4~). If a single diagonal straight line from O V (at A) to B, award iV only. If a single diagonal straight line from O V (at A) to R and then horizontal to B, award only 1V and 5v if scored (ie max 2).</td><td>Max 4</td><td>AO3 × 4</td></tr><tr><td></td><td colspan="3"></td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>04.1</td><td>Uses 1 sinc= m to get 1.51 v</td><td>Mustseerelevantworktoawardthemark. Minimum3sfmustbeseen</td><td>1</td><td>AO1</td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan="5">04.2</td><td>(Each) angle of incidence is 45° (at 2nd and 3rd surfaces) AND</td><td></td><td>2</td><td>AO1 AO2</td></tr><tr><td>total internalreflectionoccurs/whichisgreater thanthe critical angle. v</td><td></td><td></td><td></td></tr><tr><td>Angle of incidence as ray leaves block is 0°</td><td></td><td></td><td></td></tr><tr><td>OR The ray leaves along the normal (and so the ray emerges</td><td></td><td></td><td></td></tr><tr><td>parallel to the incident ray). v</td><td></td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan="5">04.3</td><td rowspan="5">Only (totally internally) reflected ray seen at 2nd reflecting boundary Reflected ray parallel to first refracted ray (by eye)v</td><td>For MP2:</td><td>3</td><td>AO2</td></tr><tr><td></td><td></td><td></td></tr><tr><td>acceptablerange forray</td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td>isthelargestangleof incidence forwntcn allof thelightleavesthroughthe</td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan="5">04.4</td><td>Angle of incidence at 2nd reflecting boundary = 41.5° √</td><td>MP1 is an identification of angle at 2nd reflecting boundary</td><td>4</td><td>AO1</td></tr><tr><td>Angle of reflection at 1st reflecting boundary = 48.5° </td><td>MP2 is (90°- their angle at 2nd reflecting boundary)</td><td></td><td></td></tr><tr><td>Angle of refraction at entry = (90° - 45° - 41.5°) = 3.5° </td><td>MP3 is (45° - their angle at 2nd reflecting boundary)</td><td></td><td></td></tr><tr><td>Use of n = 1.5 and Snell's law to give 5.3° to at least 2 sf v</td><td>Accept answer that rounds to 5.30</td><td></td><td></td></tr><tr><td></td><td>The identification of their angles can be inferred from their working or diagram. Simply writing 90° - 41.5° = 48.5° does not get a mark on its own.</td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan="5">04.5</td><td rowspan="5">Using 60° prism (Fig 9) does not work because: light would not leave the prism at the original angle v · idea that light will escape from second reflection v A smaller n (Fig 10) does not work because: ·larger critical angle v which would reduce the value of θ√</td><td>Suggestion that the design would work limits the mark to Max 1 for that design.</td><td>4</td><td>AO3</td></tr><tr><td>AlternativeforMP2</td><td></td><td></td></tr><tr><td>Light would no longer be totally internally reflected at second reflection OR</td><td></td><td></td></tr><tr><td>angle of incidence at second reflection is now less than the critical angle</td><td></td><td></td></tr><tr><td></td><td>14</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>05.1</td><td>Evidence of appropriate use of Figure 11 e.g. 105 × 106 ÷7.5 × 10-4</td><td>Some evidence that Figure 11 is used: calculationbased on a point on linebetween</td><td>1</td><td>AO1</td></tr><tr><td></td><td></td><td>75 MPa and 125 MPa OR calculation from point on straight line</td><td></td><td></td></tr><tr><td></td><td></td><td>extended</td><td></td><td></td></tr><tr><td></td><td></td><td>OR Use of triangle from more than half of the</td><td></td><td></td></tr><tr><td></td><td></td><td>linear section.</td><td></td><td></td></tr><tr><td></td><td>leading to an answer in the range 1.38 to 1.42 x 10l1 Pa</td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>Allow 2 sf answer 1.4 x 10ll (Pa).</td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>05.2</td><td>Idea that wire undergoes only (very) small (increase in) strain beyond the linear section before fracture v</td><td>Reject idea that there is no increase in strain. Condone 'extension' or '(plastic) deformation' for 'strain'. Condone 'shortly after' for “beyond”</td><td>1</td><td>AO1 x 1</td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>05.3</td><td>Evidence of determination of total load or load on one wire</td><td>Total load = (4.4 + 16.0) × 9.8(1) = 200(.1) N Allow 'g' for 9.8(1)</td><td>3</td><td>AO1x1 AO2x 2</td></tr><tr><td>(halves load) Use of E =</td><td>(their F)x L A×△L</td><td>Expect to see F =100 N and A = 5.03 x 10-7 m2. Condone use of d in calculation of cross-sectional area A in MP2. Or separate calculations using o = F÷A, E = o÷strain, strain = △L÷L CondonePOT error in MP2.</td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>05.4</td><td>Evidence of extension/strain in each wire is the same 1v Substitutes data leading to Fa = 1.33 Fs 2V Calculates Fs or Fa 3v Evidence of an attempt at a moment equation 4v</td><td>L ={FL÷AE} steel ={FL÷AE} aluminium {F÷d²E} steel ={F÷d²E} aluminium 1v F F 0.8² × 210 1.62 × 70 Fa = 1.33 Fs OR Fs = 0.752 Fa 2v 1.33 Fs + Fs = 200 N Fs = 86 N, Fa = 114 N 3v Attempt to takemoments about A or B or other suitable point, expect to see 16.0gx = 228 - 4.4g ~4 Note that an answer of 1.14 m comes from not taking into account the weight of the</td><td>5</td><td>AO3x 5</td></tr><tr><td>Total</td><td>Distance = 1.18 m V5</td><td>beam Award max 4 for this approach. ECF forMP2 andMP3inMP4</td><td>10</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan="5">06.1</td><td rowspan="5">Equates resultant force to ma and shows a proportional to y, as Apmg are all constantv</td><td>In MP1: Condone upthrust/buoyancy force for</td><td>2</td><td>AO1x 1 AO2x 1</td></tr><tr><td>resultant force</td><td></td><td></td></tr><tr><td>F = ma = -Apyg</td><td></td><td></td></tr><tr><td>Apyg =D</td><td></td><td></td></tr><tr><td>m Condone missing minus signs in MP1.</td><td></td><td></td></tr><tr><td rowspan="5">oscillation v</td><td>(hence SHM)</td><td>In MP2:</td><td></td><td></td></tr><tr><td>Minus sign included and explained: (restoring) force/acceleration directed to centre of</td><td></td><td></td><td></td></tr><tr><td></td><td>Minus because force/acceleration is in</td><td></td><td></td></tr><tr><td></td><td>opposite direction to y OWTTE</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan="3">06.2</td><td>g (T=2π/∞)S0∞= (= 10.74 rad s-1</td><td>AlternativeforMP1: calculates time (0.58(5) s) AND then uses ① from this time</td><td>2</td><td>AO1 x 1 AO2×1</td></tr><tr><td>(amax = - c²ymax 1</td><td></td><td></td><td></td></tr><tr><td>0.58 (m s-2)  from some correct working</td><td>MP2forcorrectcalculationofacceleration.</td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan="2">06.3</td><td>Idea that (at resonance) frequency of forced vibrations equals natural/resonant frequency 1v</td><td>Acceptfullylabelledgraphofamplitudevs driving frequency with resonance frequency clearly labelled1V and an amplitude peak. 2v</td><td>2</td><td>AO1×2</td></tr><tr><td>Idea that amplitude (of vibrations/oscillations) is at a maximum2v</td><td>Condone 'wave frequency' for 'driving frequency' Ignorereferencesto phase</td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>06.4</td><td>stopped: wave frequency (=  )= 0.12 Hz 1v</td><td>1Vis for calculation of (driving) frequency when stopped. Condone reference to "frequency of waves'.</td><td>3</td><td>AO3x 3</td></tr><tr><td></td><td>moving: when ship continues at 8 m s-1, forcing frequency will be further from resonant frequency 2v</td><td>evidence can come from the substitution. Reject simple “0.12 (Hz)" 2V is for a relevant comment about the moving situation OR calculation of forcing frequency with the ship moving (giving 0.05 Hz) For 2V accept incorrect calculation from adding speeds provided comment that this frequency is further from resonant frequency. 3V is for statement of why moving is the</td><td></td><td></td></tr><tr><td></td><td>eg for stopped option wave/forcing frequency very close to natural frequency, (so amplitude of oscillations will be high)</td><td>Allow answer for 3v that mentions that damping will be highly likely, so amplitudes may not reach high enough values to prevent</td><td></td><td></td></tr><tr><td></td><td>OR for moving option resonance does not occur 3v</td><td>operation</td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Question</td><td>Key</td><td>Answer</td></tr><tr><td>07</td><td>A</td><td>10 μm s-1 100 s</td></tr><tr><td>08</td><td>B</td><td>4 m s-1</td></tr><tr><td>09</td><td>B</td><td>8 7</td></tr><tr><td>10</td><td>D</td><td>They decay into electrons.</td></tr><tr><td>11</td><td>B</td><td>down quark up quark β</td></tr><tr><td>12</td><td>C</td><td>2.8 × 10 m s-1</td></tr><tr><td>13</td><td>A</td><td>decreasing the kinetic energy of the electrons</td></tr><tr><td>14</td><td>C</td><td>1.2 0.17</td></tr><tr><td>15</td><td>B</td><td>They have a constant phase relationship.</td></tr><tr><td>16</td><td>A</td><td>0.22s 0.662</td></tr><tr><td>17</td><td>C</td><td>decreases increases</td></tr><tr><td>18</td><td>C</td><td colspan="2">45 m</td></tr><tr><td>19</td><td>D</td><td colspan="2">force mass x displacement</td></tr><tr><td>20</td><td>C</td><td colspan="2">displacement and momentum</td></tr><tr><td>21</td><td>B</td><td colspan="2">A current in it causes no heating effect.</td></tr><tr><td>22</td><td>B</td><td colspan="2">B</td></tr></table></body></html>  
-
-<html><body><table><tr><td>23</td><td>A</td><td>mg k</td></tr><tr><td>24</td><td>C</td><td>The acceleration is unchanged.</td></tr><tr><td>25</td><td>C</td><td>7.50 m s-1</td></tr><tr><td>26</td><td>D</td><td>0 p 一 K</td></tr><tr><td>27</td><td>D</td><td>X</td></tr><tr><td>28</td><td>A</td><td colspan="2">19</td></tr></table></body></html>  
-
-<html><body><table><tr><td>29</td><td>B</td><td>36</td></tr><tr><td>30</td><td>D</td><td>2y— rg</td></tr><tr><td>31</td><td>B</td><td>the kinetic energy of the mass</td></tr></table></body></html>  
\ No newline at end of file
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+++ /dev/null
@@ -1,3992 +0,0 @@
-[
-    {
-        "type": "text",
-        "text": "Please write clearly in block capitals. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Centre number ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Candidate number ",
-        "page_idx": 0
-    },
-    {
-        "type": "table",
-        "img_path": "images/46e70cec9112412d6ad0f31ff2a5c52902cb416b0945f7320186304d360fe9fc.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Surname Forename(s) Candidate signature ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "A-level PHYSICS ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Paper 1 ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Monday 20 May 2019 ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Afternoon ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Materials ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "For this paper you must have: ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "• a pencil and a ruler • a scientific calculator a Data and Formulae Booklet. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Instructions ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "table",
-        "img_path": "images/f003ab9632052c94fd7041d219b360221ca0a674f6cb630ad5371c5e4e663900.jpg",
-        "table_caption": [
-            "Time allowed: 2 hours "
-        ],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td colspan=\"2\">For Examiner's Use</td></tr><tr><td>Question</td><td>Mark</td></tr><tr><td>1</td><td></td></tr><tr><td>2</td><td></td></tr><tr><td>3</td><td></td></tr><tr><td>4</td><td></td></tr><tr><td>5</td><td></td></tr><tr><td>6</td><td></td></tr><tr><td>7</td><td></td></tr><tr><td>8-32</td><td></td></tr><tr><td>TOTAL</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "• Use black ink or black ball-point pen.   \n• Fill in the boxes at the top of this page.   \n• Answer all questions.   \nYou must answer the questions in the spaces provided.  Do not write outside the box around each page or on blank pages. If you need extra space for your answer(s), use the lined pages at the end of this book.  Write the question number against your answer(s).   \n• Do all rough work in this book.  Cross through any work you do not want to be marked.   \n• Show all your working. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Information ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "• The marks for questions are shown in brackets.   \n• The maximum mark for this paper is 85.   \n• You are expected to use a scientific calculator where appropriate.   \n• A Data and Formulae Booklet is provided as a loose insert. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Section A ",
-        "text_level": 1,
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Answer all questions in this section. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Two isotopes of iodine are $_{53}^{125}{\\mathrm{Iand}}_{53}^{131}{\\mathrm{I}}.$ ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Determine, for these two isotopes, the difference between the constituents of the nuclei. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "A 131 I nuclide undergoes beta (β–) decay to form a xenon nuclide.   \nState the nucleon number of the xenon nuclide. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "$\\mathsf{A}_{53}^{125}\\mathrm{~I~}$ nuclide decays by electron capture to form a tellurium nuclide. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "State two differences between the constituents of the iodine nucleus and the tellurium nucleus it decays into. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Internal conversion is a process in which a nucleus in an excited state can release its excess energy.  In internal conversion all of the excess energy is transferred from the nucleus to an orbital electron through the electromagnetic force.  This orbital electron is ejected from the atom. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "The tellurium nucleus formed in question 01.3 is in an excited state and can undergo internal conversion. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Discuss three differences between internal conversion and beta $(\\upbeta^{-})$ decay. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "[3 marks] ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "1   \n2   \n3 ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Some cars are fitted with a water sensor designed to switch on windscreen wipers automatically when it rains.  Figure 1 shows a simplified diagram of the sensor. ",
-        "page_idx": 3
-    },
-    {
-        "type": "image",
-        "img_path": "images/a9c8e4c76cb475e96d7dab0fa62ee0c3a5e4754f10db5b0b00edc1fbb50acce8.jpg",
-        "img_caption": [
-            "Figure 1 "
-        ],
-        "img_footnote": [],
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "A light ray travels from the light-emitting diode (LED) through the first prism and into the windscreen.  The ray reflects off the surfaces of the windscreen at A, B and C and then passes through the second prism into the detector. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Suggest how the design ensures that there is no deviation of the ray as it enters the first prism. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Suggest two features of the design that ensure that there is no deviation of the ray as it leaves the first prism and enters the windscreen glass. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "1   \n2 ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "The refractive index of the windscreen glass is 1.52 ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Explain why the ray follows the path shown inside the windscreen glass in Figure 1.   \nSupport your answer with a suitable calculation. ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Question 2 continues on the next page ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "When it starts to rain, water droplets form on the outside of the windscreen as shown in Figure 2. ",
-        "page_idx": 5
-    },
-    {
-        "type": "image",
-        "img_path": "images/d16b66292d34ae7fb47e44e2b0285b155962b9eb55095d147e64c7fe41ed69c5.jpg",
-        "img_caption": [
-            "Figure 2 ",
-            "The refractive index of water is 1.33 "
-        ],
-        "img_footnote": [],
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Explain why the presence of water at A causes the intensity of the light at the detector to decrease. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Support your answer with a suitable calculation. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "The refractive index of the windscreen glass can vary by a few per cent across the thickness of the glass. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Discuss how this variation may affect the path of the ray through the windscreen glass. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "A different design has the LED and the detector further apart.  The ray undergoes more reflections inside the windscreen glass before reaching the detector. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Discuss two ways in which this different design affects the sensitivity of the sensor to the presence of water droplets. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "1   \n2 ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Figure 3 shows an arrangement to investigate diffraction.  White light is incident on a single slit.  After leaving the slit, the diffracted light passes through a green filter to reach the screen. ",
-        "page_idx": 7
-    },
-    {
-        "type": "image",
-        "img_path": "images/de9a802d6cbcd57baf944cc3bc60d657cc47877d862f8e9d3fb0aa6fc5dbda6c.jpg",
-        "img_caption": [
-            "Figure 3 "
-        ],
-        "img_footnote": [],
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Describe the pattern produced on the screen. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "The green filter is replaced with a red filter.   \nDescribe the change in the pattern produced on the screen. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "A diffraction grating is placed between the red filter and the screen.  The diffraction grating has 500 lines per millimetre.  Light is incident normally on the grating. Figure 4 shows the arrangement. ",
-        "page_idx": 8
-    },
-    {
-        "type": "image",
-        "img_path": "images/fabc3263cd3a872616fd323d3dd9d35c53da4d2ddf638358e589f2a33caae3f1.jpg",
-        "img_caption": [
-            "Figure 4 "
-        ],
-        "img_footnote": [],
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "The wavelength of the red light is $650\\mathrm{nm}$ . ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Calculate the angle $\\theta$ between a first-order maximum and the central maximum. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Question 3 continues on the next page ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "In practice, the filter transmits red light with wavelengths in the range $600\\mathrm{nm}$ to $700\\mathrm{nm}$ . ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "Suggest how this affects the appearance of the maxima. ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 9
-    },
-    {
-        "type": "table",
-        "img_path": "images/7c8e14945066cf5ed3344a4be90b3d82174e88eb545cda6532b593a851a68805.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "Figure 5 shows a simplified catapult used to hurl projectiles a long way. ",
-        "page_idx": 10
-    },
-    {
-        "type": "image",
-        "img_path": "images/0341f0a8113368ec4c4311167f1a870b8054149af1695356487fb464c85e784b.jpg",
-        "img_caption": [
-            "Figure 5 "
-        ],
-        "img_footnote": [],
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "The counterweight is a wooden box full of stones attached to one end of the beam. The projectile, usually a large rock, is in a sling hanging vertically from the other end of the beam.  The weight of the sling is negligible.   \nThe beam is held horizontal by a rope attached to the frame. ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "The catapult is designed so that the weight of the beam and the weight of the empty wooden box have no effect on the tension in the rope. ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "Suggest how the pivot position achieves this. ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "Question 4 continues on the next page ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "The stones in the counterweight have a total mass of $610\\mathrm{kg}$ and the projectile weighs 250 N. ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "Calculate the tension in the rope. ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "[5 marks] ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "When the rope is cut, the counterweight rotates clockwise.  When the beam is vertical it is prevented from rotating further.  The projectile is then released horizontally with a velocity of $18\\mathrm{m~s}^{-1}$ , as shown in Figure 6. ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "The projectile is released at a height of $7.5\\mathrm{m}$ above ground level. ",
-        "page_idx": 11
-    },
-    {
-        "type": "image",
-        "img_path": "images/429377680bf1eab098132953c8f6c07f75ca6a4f58f5e3903adccea5950f41ec.jpg",
-        "img_caption": [
-            "Figure 6 "
-        ],
-        "img_footnote": [],
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "The range of the catapult is the horizontal distance between the point where the projectile is released to the point where it lands. ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "Calculate the range.   \nIgnore air resistance. ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "In another release, the sling is adjusted so that a projectile of the same mass is released just before the wooden beam is vertical.  The projectile is not released horizontally. ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "Discuss the effect this change has on the range of the catapult. ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "[3 marks] ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "Safety barriers are used on UK motorways to prevent vehicles crossing from one carriageway to the other carriageway.  The barriers also absorb some of the kinetic energy of a vehicle and deflect vehicles along the barrier. ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "The standard test of a safety barrier uses a vehicle that contains dummies.  The total mass of the vehicle and its contents is $1.5\\times10^{3}\\mathrm{kg}$ and its initial speed is $110\\mathrm{kmh^{-1}}$ . ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "Show that the initial kinetic energy of the test vehicle is $700\\mathrm{kJ}$ . ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "The test vehicle hits a steel safety barrier at an angle of $20^{\\circ}$ , as shown in Figure 7. ",
-        "page_idx": 13
-    },
-    {
-        "type": "image",
-        "img_path": "images/afdb467c0e3976a0fbc7ca8e251a51ca8b5a95f7c60b84c7d9604ba3bf20fb0b.jpg",
-        "img_caption": [
-            "Figure 7 "
-        ],
-        "img_footnote": [],
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "Calculate the component of the momentum of the test vehicle in a direction along the line of the safety barrier.   \nGive an appropriate unit for your answer. ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "momentum $=$ unit ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "Immediately after the collision, the test vehicle moves along the safety barrier with no change in its momentum in this direction. ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "Show that the kinetic energy lost in the collision is about $80\\mathrm{kJ}$ . ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "The steel safety barrier deforms during the collision.  For the barrier to pass the test, the test vehicle should not move more than $1.5\\mathrm{m}$ towards the other carriageway. ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "The barrier can apply an average force of $60\\mathrm{kN}$ at right angles to the carriageway. ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "Deduce whether the safety barrier will pass the test. ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "A different safety barrier uses a solid concrete wall which does not deform.   \nThe same standard test is carried out on a concrete wall. ",
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "Discuss which type of barrier would cause less damage to the dummies in the test. ",
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "A loudspeaker cone is driven by a signal generator (oscillator).   \nFigure 8 shows the variation of displacement with time $t$ for a point $\\mathsf{P}$ at the centre of the cone.  P is oscillating with simple harmonic motion. ",
-        "page_idx": 16
-    },
-    {
-        "type": "image",
-        "img_path": "images/1b51321d182d4468f445d86a2bf2cf5aef4b47cbc27ffdf69d55b1c089987f7a.jpg",
-        "img_caption": [
-            "Figure 8 "
-        ],
-        "img_footnote": [],
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "State the time, in milliseconds, when P is moving at its maximum positive velocity. ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "time = ms ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "Calculate the maximum acceleration of P. ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "[3 marks] ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "acceleration $=$ m s–2 ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "Question 6 continues on the next page ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "The loudspeaker creates variations in pressure and produces a sound wave in the air around it. ",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "State the type of wave produced and describe the motion of the particles in this type of wave. ",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "Figure 9 shows a practical circuit in which a variable resistor is used to control the brightness of a lamp.  The voltmeter reading is monitored as the variable resistor is adjusted to make the lamp brighter. ",
-        "page_idx": 18
-    },
-    {
-        "type": "image",
-        "img_path": "images/5acbfddb641053eb041bc9f7e66ff93d5feb92e11e3cca9d194eb37c8dff9a90.jpg",
-        "img_caption": [
-            "Figure 9 "
-        ],
-        "img_footnote": [],
-        "page_idx": 18
-    },
-    {
-        "type": "text",
-        "text": "Explain why the reading on the voltmeter decreases as the brightness of the lamp increases. ",
-        "page_idx": 18
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 18
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 18
-    },
-    {
-        "type": "text",
-        "text": "The variable resistor is adjusted so that the lamp is at its brightest.  The reading $V_{1}$ on the voltmeter is noted.  A second identical cell is then connected in parallel with the cell in Figure 9.  The new reading $V_{2}$ on the voltmeter is noted. ",
-        "page_idx": 18
-    },
-    {
-        "type": "text",
-        "text": "Explain why $V_{2}$ is greater than $V_{1}$ . ",
-        "page_idx": 18
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 18
-    },
-    {
-        "type": "text",
-        "text": "Section B ",
-        "text_level": 1,
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "Each of Questions 8 to 32 is followed by four responses, A, B, C and D. ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "For each question select the best response. ",
-        "page_idx": 19
-    },
-    {
-        "type": "image",
-        "img_path": "images/046272758a9f601e216ac9000a79e56ff1f0c83747fb4a54e9b882acb08608d1.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "Only one answer per question is allowed.   \nFor each question completely fill in the circle alongside the appropriate answer. ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "CORRECT METHOD ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "WRONG METHODS",
-        "page_idx": 19
-    },
-    {
-        "type": "table",
-        "img_path": "images/9cec0251051fbb3775d6dbf9e72581e9f9580e9cf4622b4f8ff16008805b8209.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td></td><td></td><td>女</td></tr></table></body></html>\n\n",
-        "page_idx": 19
-    },
-    {
-        "type": "image",
-        "img_path": "",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "If you want to change your answer you must cross out your original answer as shown. If you wish to return to an answer previously crossed out, ring the answer you now wish to select as shown. ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "You may do your working in the blank space around each question but this will not be marked.   \nDo not use additional sheets for this working. ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "The process of beta plus $(\\beta^{+})$ decay can be represented by ",
-        "page_idx": 19
-    },
-    {
-        "type": "image",
-        "img_path": "images/b4292b9ab6a0d61bebc36ea25d1e7aa52c17e4ff642dc2b318d623add9cc4dfd.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "Which row identifies particles X and Y? ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 19
-    },
-    {
-        "type": "image",
-        "img_path": "images/f4152bf7f36be4eb4b5a5dbc1b2bc68a717e3aadd707d4770c6aef92ffe42808.jpg",
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-        "page_idx": 19
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-        "type": "table",
-        "img_path": "images/4b012981154c1ce8d7ce1795ac00b0545a4e6d4a1e9f31cf806b90196cd35403.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>X</td><td>Y</td></tr><tr><td>A</td><td>W+</td><td>Ve</td></tr><tr><td>B</td><td>W+</td><td>Ve</td></tr><tr><td>C</td><td>W-</td><td>Ve</td></tr><tr><td>D</td><td>W-</td><td>Ve</td></tr></table></body></html>\n\n",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "An electron collides with an isolated atom and raises an orbiting electron to a higher energy level. ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "Which statement is correct? ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "A The colliding electron is captured by the nucleus of the atom.   \nB A photon is emitted when the electron rises to the higher energy level.   \nC An electron is emitted when the excited electron returns to the ground state.   \nD Energy is transferred from the colliding electron to the orbiting electron. ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "Light of frequency $2.0\\times10^{15}\\mathrm{Hz}$ is incident on a metal surface.  The work function of the metal is $4.6\\times10^{-19}\\mathrm{~J}$ . ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "Which statement is correct? ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 20
-    },
-    {
-        "type": "image",
-        "img_path": "images/4b43b951db653f5a43ed85934e9802c981d24681065c8f4da844a2610378feaa.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "A photon of ultraviolet radiation has a frequency of $1.5\\times10^{15}\\mathrm{Hz}$ . What is the momentum of the photon? ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "A $3.3\\times10^{-41}\\mathrm{kgms^{-1}}$ B 1.3 × 10–40 kg m s–1 C 3.3 × 10–27 kg m s–1 D 1.3 × 10–26 kg m s–1 ",
-        "page_idx": 20
-    },
-    {
-        "type": "image",
-        "img_path": "images/681578c65b0e5e04aa6b7755ce583140fdbd0996ce8f2c2b0ab50ea717a3c845.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "Which statement about a couple is not true? ",
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "A It must consist of coplanar forces.   \nB It can produce rotational motion.   \nC It can produce translational motion.   \nD It has a moment with units $\\mathrm{N}\\mathrm{m}$ . Two cars P and Q leave from the same point and travel in the same direction.   \n$\\pmb{\\Omega}$ leaves at time $t=0$ and $\\mathsf{\\textbf{P}}$ leaves one second later.   \nThe figure shows the velocity–time graph for P and Q. ",
-        "page_idx": 21
-    },
-    {
-        "type": "image",
-        "img_path": "images/1406274efcc816dedfc4944b865335093faa06ac99f49182b9bbf91f467a4223.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 21
-    },
-    {
-        "type": "image",
-        "img_path": "images/ed0e1d08ba703ff647c64b472741f8c9da88f767c5352d59e15a35a581f0f473.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "What is the distance between Q and $\\mathsf{\\textbf{P}}$ when $t=8$ s? ",
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 21
-    },
-    {
-        "type": "image",
-        "img_path": "images/353c155147e5e92821617ea22c8ece0fe19d27a67b9b7f4293b1edf57a664ac9.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "A 40 m B 80 m C 160 m D 180 m ",
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "$\\mathbb{A}0.20\\mathrm{kg}$ mass is suspended from a spring.  A $0.10\\mathrm{kg}$ mass is suspended from the $0.20\\mathrm{kg}$ mass using a thread of negligible mass.   \nThe system is in equilibrium and the thread is then cut. ",
-        "page_idx": 22
-    },
-    {
-        "type": "image",
-        "img_path": "images/7ac40b1fcd1ddcf16449f2caf39baea59c8d308085d8edbf5214743500ec21eb.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 22
-    },
-    {
-        "type": "text",
-        "text": "What is the upward acceleration of the $0.20\\mathrm{kg}$ mass at the instant that the thread is cut? [1 mark] ",
-        "page_idx": 22
-    },
-    {
-        "type": "text",
-        "text": "A $3.3\\mathrm{m~s}^{-2}$ B 4.9 m s–2 C 6.5 m s–2 D 9.8 m s–2 ",
-        "page_idx": 22
-    },
-    {
-        "type": "image",
-        "img_path": "images/1d589cccb55276ec12548654ba735da0c12ed7d491898b6ac22c6f92b6359180.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 22
-    },
-    {
-        "type": "text",
-        "text": "A lift of mass $M$ is suspended from a cable.  The lift descends with a downward acceleration, $a$ .  A frictional force $F$ acts on the lift. ",
-        "page_idx": 22
-    },
-    {
-        "type": "text",
-        "text": "What is the tension $T$ in the cable? ",
-        "page_idx": 22
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 22
-    },
-    {
-        "type": "image",
-        "img_path": "images/9c756f7308b5ce6c68f8ea520a992f52919cf84bc4e9246ba2d147dba4db4a8b.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 22
-    },
-    {
-        "type": "text",
-        "text": "A $T=M a+F$ B $T=M a-F$ C ${\\cal T}={\\cal M}\\left(g+a\\right)-{\\cal F}$ D $T=M\\left(g-a\\right)-F$ ",
-        "page_idx": 22
-    },
-    {
-        "type": "text",
-        "text": "A body of constant mass falls freely due to gravity. The rate of change of momentum of the body is equal to its ",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "A kinetic energy.   \nB mass.   \nC gravitational potential energy.   \nD weight. An electric vehicle is driven by a motor which produces a constant driving force.   \nThe vehicle travels from rest along a straight horizontal road.   \nFriction and air resistance are negligible. ",
-        "page_idx": 23
-    },
-    {
-        "type": "image",
-        "img_path": "images/8da7ff924c1989577c679b9a6c0d45be475bb3fa3c2017ffa7186a3efb0d0c94.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "Which statement describes the variation with time of the power developed by the motor? ",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 23
-    },
-    {
-        "type": "image",
-        "img_path": "images/b26ce9f6714b3da27ff71e8ebb73ec9e95252a2e7209c9633a1c15c39b1c05b1.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "Which is a correct statement about mechanical power? ",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "A It is a vector quantity.   \nB It is measured in J.   \nC In fundamental units, its unit is $\\mathrm{kg}\\mathrm{m}^{2}\\mathrm{s}^{-3}$   \nD It can be calculated from force $\\times$ distance moved. ",
-        "page_idx": 23
-    },
-    {
-        "type": "image",
-        "img_path": "images/d4b9ea543fa7fecbd310e55676ac451822c1761ce42383ab75893e6bf2abe5da.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "A load of $50\\mathrm{N}$ is suspended from a wire that has an area of cross-section of $1\\mathrm{mm}^{2}$ . ",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "The stress in the wire, in Pa, is between ",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "A $10^{0}$ and $10^{3}$ B ${10}^{3}$ and ${10}^{6}$ C $10^{6}$ and ${10}^{9}$ D $10^{9}$ and $10^{12}$ ",
-        "page_idx": 24
-    },
-    {
-        "type": "image",
-        "img_path": "images/e358e7f4aa36894fd37ef2f8ed5eaae0486a936cceaf4da51821e4590eed089c.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "Which combination of properties would produce the smallest extension of a wire when the same tensile force is applied to the wire? ",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 24
-    },
-    {
-        "type": "table",
-        "img_path": "images/d0f8df12e078fe5004d479e019cc81f8f9d3d0c2f07cfd8fcb2f3723c6b2edf3.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>Cross-sectional area</td><td>Length</td><td>Young modulus of material</td></tr><tr><td>A</td><td>X</td><td>3L</td><td>E</td></tr><tr><td>B</td><td>2X</td><td>7</td><td>E</td></tr><tr><td>C</td><td>X</td><td>3L</td><td>4E</td></tr><tr><td>D</td><td>2X</td><td>7</td><td>4E</td></tr></table></body></html>\n\n",
-        "page_idx": 24
-    },
-    {
-        "type": "image",
-        "img_path": "images/5400a1bc747a225e13f223a7294e1e88168637c81beb088a13a4bab7776de572.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "A rubber belt in an electrostatic machine has a width of $0.1\\textrm{m}$ and moves with speed $0.4\\mathrm{m~s}^{-1}$ .   \nEach square metre of the belt carries a charge $Q$ coulomb.  The charge is removed and transferred to a metal sphere. ",
-        "page_idx": 25
-    },
-    {
-        "type": "image",
-        "img_path": "images/9c68d31c621d2ab4783e16299f2168c3d9b65c7668044d30d3455aa4e98d8043.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "What is the charge collected by the sphere each second? ",
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "A 0.016Q B 0.04Q C 0.25Q D 4Q ",
-        "page_idx": 25
-    },
-    {
-        "type": "image",
-        "img_path": "images/a4d70f89757c75f39d00c133a4b5d7878e86ac591d26af27642c3048e8d93446.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "2 2  Charged plates X and Y have a potential difference 1.5 V between them. ",
-        "page_idx": 26
-    },
-    {
-        "type": "image",
-        "img_path": "images/68652cb80907f916334c1c88a8b63137ea940564c05ca05dda97a3644e29ea0f.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "Which particle gains $3.0\\mathrm{eV}$ of kinetic energy when moving from Y to X? ",
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "A proton B positron C electron D alpha particle ",
-        "page_idx": 26
-    },
-    {
-        "type": "image",
-        "img_path": "images/01c45e6ab071d4b21b95d3898710c437392fcecdc2a1e316a57eb913d0040b0f.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "The diagram shows part of a circuit and the currents in the circuit. ",
-        "page_idx": 27
-    },
-    {
-        "type": "image",
-        "img_path": "images/3f576db96ea0abf9c1b89284326055f51e6339a887c12f6aa02cb0302ab2deba.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "What is the potential difference between point P and earth? ",
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "A 60 V B 100 V C 120 V D 140 V ",
-        "page_idx": 27
-    },
-    {
-        "type": "image",
-        "img_path": "images/fdb096c8aaf4f45c67f73ec1592b5496c5dffb1dfd4c3c3b27f71beab04b2f99.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "A voltmeter has a resistance of $4.0\\mathrm{k}\\Omega$ and reads $1.0\\:\\mathrm{V}$ for every scale division on the meter. ",
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "A power supply of emf $20\\mathrm{~V~}$ and negligible internal resistance is connected across this voltmeter and a resistor in series.  The voltmeter reads two divisions. ",
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "What is the value of the resistor? ",
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 27
-    },
-    {
-        "type": "image",
-        "img_path": "images/f196269a0925414c8b0dafa701109262a2054259282780d5e061a25a3267fbb2.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "A 44 kΩ B 36 kΩ C 4.4 kΩ D 3.6 kΩ ",
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "Two cylindrical wires P and $\\pmb{\\Omega}$ are of equal length and made of the same material.   \nThe diameter of $\\mathsf{P}$ is greater than that of Q. ",
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "P and $\\pmb{\\Omega}$ are connected in series and the ends of this arrangement are connected to a power supply. ",
-        "page_idx": 28
-    },
-    {
-        "type": "image",
-        "img_path": "images/a917e8581e8ead4fed205c229ae8504393b6bf37cbabef89a852da1bd27e24dd.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "Which two quantities are the same for P and Q? ",
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 28
-    },
-    {
-        "type": "image",
-        "img_path": "images/9224e2ca294c6476680c41903d9f1a8f76b6f25447a8767ca2e779fdc7395170.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "In the circuit below, the initial voltmeter reading is zero. ",
-        "page_idx": 29
-    },
-    {
-        "type": "image",
-        "img_path": "images/15b9c6a01998d98ccddc3091fe62ae55ec2299ffd56e834d44279c258845d2be.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "The temperature of the negative temperature coefficient thermistor T is then increased. Which change to the circuit could restore the voltmeter reading to zero? ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "A Decreasing the resistance of R.   \nB Increasing the resistance of R.   \nC Decreasing the resistance of P.   \nD Increasing the resistance of Q. ",
-        "page_idx": 29
-    },
-    {
-        "type": "image",
-        "img_path": "images/0f9535557d9dc0b2323ec38d0fb1dbf2960e2d69d4755cfca5ece9492f52a822.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "An electric motor lifts a load of weight W through a vertical height $h$ in time $t$ . The potential difference across the motor is $V$ and the current through it is $I.$ ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "What is the efficiency of the motor? ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 29
-    },
-    {
-        "type": "equation",
-        "text": "$$\n\\begin{array}{r l}&{\\textsf{A}\\frac{W h t}{V I}}\\ &{}\\ &{\\textsf{B}\\frac{V I}{W h t}}\\ &{\\textsf{C}\\frac{W h}{V I t}}\\ &{}\\ &{\\textsf{D}\\frac{V I t}{W h}}\\end{array}\n$$",
-        "text_format": "latex",
-        "page_idx": 29
-    },
-    {
-        "type": "image",
-        "img_path": "images/1efd430ca87371be6652ac0ca207b44b81b2fceb6a978214b56340b28e216d51.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "An object of mass m moves in a circle of radius $r$ .  It completes $n$ revolutions every second. What is the kinetic energy of the object? ",
-        "page_idx": 30
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 30
-    },
-    {
-        "type": "text",
-        "text": "2 2 mn r   \nA 8π2   \nB $\\frac{m n^{2}r^{2}}{4\\pi^{2}}$   \nC 2mπ2n2r2   \nD 4mπ2n2r2 ",
-        "page_idx": 30
-    },
-    {
-        "type": "image",
-        "img_path": "images/3869272d01fa7d807b87241f0a196d688b1f30669d80572c17ada0bcff2f223e.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 30
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 30
-    },
-    {
-        "type": "text",
-        "text": "The graph shows the variation of displacement $d$ with time $t$ for a particle moving with simple harmonic motion of period $T.$ . ",
-        "page_idx": 31
-    },
-    {
-        "type": "image",
-        "img_path": "images/a6110daf80338d3809ad4e230772f9952bda886d4d4d562a668e977a4264e527.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 31
-    },
-    {
-        "type": "text",
-        "text": "Which graph shows the variation of kinetic energy $E_{\\mathrm{k}}$ of the particle with time? ",
-        "page_idx": 31
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 31
-    },
-    {
-        "type": "image",
-        "img_path": "images/987a29e481fb9fd331b10c8e28fd602d6ec79bff053c07b0a0aa34056366cf6c.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 31
-    },
-    {
-        "type": "text",
-        "text": "A $\\Longleftrightarrow$ B $\\Longleftrightarrow$ C $\\Longleftrightarrow$ D $\\subset$ ",
-        "page_idx": 31
-    },
-    {
-        "type": "text",
-        "text": "Two pendulums A and B oscillate with simple harmonic motion.   \nThe time period of A is 2.00 s and the time period of B is $1.98\\mathrm{s}$ . ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "A and B are released in phase. ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "What is the number of oscillations of A before A and B are next in phase? ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "A 49   \nB 50   \nC 99   \nD 100 ",
-        "page_idx": 32
-    },
-    {
-        "type": "image",
-        "img_path": "images/b2edc2a2a00f86f4bd4d91426ee61a95d5babe2e34416d17a60a156b3d6ed111.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "The frequency of oscillation of a vertical spring is $f$ when the mass hanging from the spring is m. ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "What is the relationship between $f$ and m? ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "1   \nA f ∝ m 2   \nB $f\\propto m^{-2}$ $\\smile$ 1   \nC f ∝ m2 $\\smile$   \nD $f\\propto m^{2}$ $\\Longleftrightarrow$ ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "A metal panel is driven to vibrate at different frequencies.  The amplitude $a$ of the vibration is measured at each frequency.  The graph shows the variation of amplitude with driven frequency. ",
-        "page_idx": 33
-    },
-    {
-        "type": "image",
-        "img_path": "images/201f1959d2f8348670644b70641547d3247582cc72191f18d312acedc401a130.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "The damping of the metal panel is increased without changing the mass of the panel. ",
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "Which graph on the opposite page shows the variation of $a$ with frequency with increased damping? ",
-        "page_idx": 33
-    },
-    {
-        "type": "image",
-        "img_path": "images/a6170c918ad88811d00ba23894b2ca436ccb90514531f171d45402df961e14f3.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 34
-    },
-    {
-        "type": "text",
-        "text": "A   \nB $\\Longleftrightarrow$ C $\\Longleftrightarrow$ D ",
-        "page_idx": 34
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-    {
-        "type": "image",
-        "img_path": "images/5cd0702bdc366f5fc7c168eba29229f73b51ca7707aa7f1acb56491fc04ba792.jpg",
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-        "page_idx": 35
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-        "table_body": "\n\n<html><body><table><tr><td>Question number</td><td>Additional page, if required. Write the question numbers in the left-hand margin.</td></tr><tr><td rowspan=\"11\"></td><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr></table></body></html>\n\n",
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-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question number</td><td>Additional page, if required. Write the question numbers in the left-hand margin.</td></tr><tr><td rowspan=\"8\"></td><td></td></tr><tr><td></td></tr><tr><td rowspan=\"2\"></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td colspan=\"2\"></td></tr><tr><td rowspan=\"8\"></td><td></td></tr><tr><td></td></tr><tr><td rowspan=\"2\"></td></tr><tr><td rowspan=\"2\"></td></tr><tr><td></td></tr><tr><td colspan=\"2\"></td></tr><tr><td colspan=\"2\"></td></tr><tr><td colspan=\"2\"></td></tr><tr><td colspan=\"2\"></td></tr><tr><td colspan=\"2\"></td></tr><tr><td colspan=\"2\"></td></tr><tr><td colspan=\"2\"></td></tr><tr><td colspan=\"2\"></td></tr><tr><td colspan=\"2\"></td></tr><tr><td colspan=\"2\"></td></tr><tr><td colspan=\"2\"></td></tr><tr><td colspan=\"2\"></td></tr><tr><td colspan=\"2\"></td></tr><tr><td colspan=\"2\"></td></tr></table></body></html>\n\n",
-        "page_idx": 38
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-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question number</td><td>Additional page, if required. Write the question numbers in the left-hand margin.</td></tr><tr><td rowspan=\"11\"></td><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td>Copyrightinformation</td></tr><tr><td>For confidentiality purposes, acknowledgements of third-party copyright material are published in a separate booklet rather than including them onthe examinationpaperorsupport materials.Thisbooklet is published after eachexamination series and is availableforfreedownloadfromwww.aqa.org.ukaftertheliveexaminationseries. Permission to reproduce all copyright material hasbeen applied for. In some cases,efforts to contact copyright-holders may have</td></tr></table></body></html>\n\n",
-        "page_idx": 39
-    },
-    {
-        "type": "text",
-        "text": "Please write clearly in block capitals. ",
-        "page_idx": 40
-    },
-    {
-        "type": "image",
-        "img_path": "images/2dc6eb1feb9b638e506f876ed84f3e449e02d28e394081421b10c96570567031.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "Surname   \nForename(s)   \nCandidate signature I declare this is my own work. ",
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "A-level PHYSICS ",
-        "text_level": 1,
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "Paper 1 ",
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "Wednesday 24 May 2023 ",
-        "text_level": 1,
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "Afternoon ",
-        "text_level": 1,
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "Time allowed: 2 hours ",
-        "text_level": 1,
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "Materials ",
-        "text_level": 1,
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "For this paper you must have: ",
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "• a pencil and a ruler a scientific calculator a Data and Formulae Booklet a protractor. ",
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "Instructions ",
-        "text_level": 1,
-        "page_idx": 40
-    },
-    {
-        "type": "table",
-        "img_path": "images/6d4b17f3897c2425b971603390f7397c8b021dbce7cc1b53711c7a4ab466afde.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td colspan=\"2\">For Examiner's Use</td></tr><tr><td>Question</td><td>Mark</td></tr><tr><td>1</td><td></td></tr><tr><td>2</td><td></td></tr><tr><td>3</td><td></td></tr><tr><td>4</td><td></td></tr><tr><td>5</td><td></td></tr><tr><td>9</td><td></td></tr><tr><td>7-31</td><td></td></tr><tr><td>TOTAL</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "• Use black ink or black ball-point pen.   \n• Fill in the boxes at the top of this page.   \n• Answer all questions.   \n• You must answer the questions in the spaces provided.  Do not write outside the box around each page or on blank pages. If you need extra space for your answer(s), use the lined pages at the end of this book.  Write the question number against your answer(s).   \n• Do all rough work in this book.  Cross through any work you do not want to be marked.   \n• Show all your working. ",
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "Information ",
-        "text_level": 1,
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "The marks for questions are shown in brackets.   \n• The maximum mark for this paper is 85.   \n• You are expected to use a scientific calculator where appropriate.   \n• A Data and Formulae Booklet is provided as a loose insert. ",
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "Section A ",
-        "text_level": 1,
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "Answer all questions in this section. ",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "The neutral lambda particle $\\Lambda^{0}$ is a baryon with a strangeness of $^{-1}$ One possible decay for a ${\\Lambda}^{0}$ is ",
-        "page_idx": 41
-    },
-    {
-        "type": "equation",
-        "text": "$$\n\\Lambda^{0}\\to\\pi^{0}+{\\mathfrak n}\n$$",
-        "text_format": "latex",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "Deduce the quark structure of a $\\Lambda^{0}$ . ",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "State and explain which interaction is involved in this decay. [2 marks] ",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "An antiparticle of the neutral lambda particle decays into a neutral pion and particle X.   \nIdentify X. ",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "The rest energy of a $\\Lambda^{0}$ is equal to the energy of a photon with a frequency of $2.69\\times10^{23}\\mathrm{Hz}$ . ",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "Determine, in $\\mathrm{_{MeV}}$ , the rest energy of a ${\\Lambda}^{0}$ . ",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "rest energy $=$ MeV ",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "The discovery of particles such as the ${\\Lambda}^{0}$ is made by large international research teams. ",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "Suggest one reason for this. ",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 42
-    },
-    {
-        "type": "image",
-        "img_path": "images/2aeffab49a778cb119c80f10ec0ff8dbc52fe852dfbab42b4a39df0a24da26b4.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 43
-    },
-    {
-        "type": "text",
-        "text": "In 2021 the world land speed record was $1230\\mathrm{kmh^{-1}}$ .   \nThis was the average speed achieved by a jet-powered car in two runs.  Each run was measured over a distance of $1.61~\\mathrm{km}$ . ",
-        "page_idx": 44
-    },
-    {
-        "type": "text",
-        "text": "The average speed for one of these runs was $343\\mathrm{m~s}^{-1}$ . ",
-        "page_idx": 44
-    },
-    {
-        "type": "text",
-        "text": "Calculate, in s, the time taken for the car to complete the other run. ",
-        "page_idx": 44
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 44
-    },
-    {
-        "type": "text",
-        "text": "time = s ",
-        "page_idx": 44
-    },
-    {
-        "type": "text",
-        "text": "Question 2 continues on the next page ",
-        "page_idx": 44
-    },
-    {
-        "type": "text",
-        "text": "Engineers are designing a new jet-powered car to break this record. ",
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "Figure 1 shows the variation of speed with distance for the car, as predicted by the engineers. ",
-        "page_idx": 45
-    },
-    {
-        "type": "image",
-        "img_path": "images/525c53aa6dfc03507ebfd7e0b0233f6b52d6485465e88c7bbdb3f3288423d9a1.jpg",
-        "img_caption": [
-            "Figure 1 "
-        ],
-        "img_footnote": [],
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "The car reaches its maximum acceleration when it is $5600\\mathrm{m}$ from the start.   \nAt this point the mass of the car is $6.50\\times10^{3}\\mathrm{kg}$ . ",
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "Determine the kinetic energy of the car at its maximum acceleration. ",
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "kinetic energy $=$ J ",
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "At any point on the graph in Figure 1, the acceleration is given by: ",
-        "page_idx": 46
-    },
-    {
-        "type": "text",
-        "text": "acceleration $=$ speed $\\times$ gradient of line ",
-        "page_idx": 46
-    },
-    {
-        "type": "text",
-        "text": "When the car is at its maximum acceleration, the power input to the jet engines is 640 MW. ",
-        "page_idx": 46
-    },
-    {
-        "type": "text",
-        "text": "Calculate the percentage of the input power used to accelerate the car at its maximum acceleration. ",
-        "page_idx": 46
-    },
-    {
-        "type": "text",
-        "text": "Scientists recommend that the average deceleration of the driver of the car should be less than $3g$ . ",
-        "page_idx": 46
-    },
-    {
-        "type": "text",
-        "text": "Deduce whether the average deceleration is less than $3g$ . ",
-        "page_idx": 46
-    },
-    {
-        "type": "image",
-        "img_path": "images/ff7ac384adbdd82b394556f406fa6e2759de5cd4ae0aaef93676518d53fa2706.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 47
-    },
-    {
-        "type": "text",
-        "text": "In Figure 2 the cell has emf $\\varepsilon$ and internal resistance $r$ . ",
-        "page_idx": 48
-    },
-    {
-        "type": "image",
-        "img_path": "images/5abbdd19ad01175edda239875d47c069530f6522e97aa81b4fb9d816008d7da5.jpg",
-        "img_caption": [
-            "Figure 2 "
-        ],
-        "img_footnote": [],
-        "page_idx": 48
-    },
-    {
-        "type": "text",
-        "text": "The current in the circuit is $I$ . ",
-        "page_idx": 48
-    },
-    {
-        "type": "text",
-        "text": "The potential difference (pd) across ${\\mathrm{R}}_{1}$ is $V_{1}$ and the pd across ${\\bf R}_{2}$ is $V_{2}$ . ",
-        "page_idx": 48
-    },
-    {
-        "type": "text",
-        "text": "Explain how the law of conservation of energy applies in this circuit.   \nYou should consider the movement of one coulomb of charge around the circuit. ",
-        "page_idx": 48
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 48
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 48
-    },
-    {
-        "type": "text",
-        "text": "Question 3 continues on the next page ",
-        "page_idx": 48
-    },
-    {
-        "type": "text",
-        "text": "Figure 3 shows a variable resistor made with a thin conducting layer on an insulating base. ",
-        "page_idx": 49
-    },
-    {
-        "type": "image",
-        "img_path": "images/469a3e10e6dff61f6ab5b50b4a42aab0a12fdcb118ae677a19f1d4b60c17aaa3.jpg",
-        "img_caption": [
-            "Figure 3 "
-        ],
-        "img_footnote": [],
-        "page_idx": 49
-    },
-    {
-        "type": "text",
-        "text": "The conducting layer has constant width and thickness and has connections at the ends A and B.   \nC is a sliding contact that can move along the surface of the conducting layer between A and B. ",
-        "page_idx": 49
-    },
-    {
-        "type": "text",
-        "text": "Figure 4 shows a circuit that uses the variable resistor as a potential divider. ",
-        "page_idx": 49
-    },
-    {
-        "type": "image",
-        "img_path": "images/dd645ace588ac4d57fbdb977f36a28fafb86bd2b891c142ab43107962ff781b4.jpg",
-        "img_caption": [
-            "Figure 4 "
-        ],
-        "img_footnote": [],
-        "page_idx": 49
-    },
-    {
-        "type": "text",
-        "text": "The variable resistor is connected to a battery of emf $3.00\\mathrm{V}$ and internal resistance $r$ .   \nThe resistance of the conducting layer between A and B is $125\\Omega$ . The sliding contact C is moved to end B of the variable resistor.  The switch is closed.   \nThe digital voltmeter reads $2.89\\mathrm{V}$ . ",
-        "page_idx": 49
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 50
-    },
-    {
-        "type": "text",
-        "text": "Show that $r$ is approximately $4.8\\Omega$ . ",
-        "page_idx": 50
-    },
-    {
-        "type": "text",
-        "text": "[3 marks] ",
-        "page_idx": 50
-    },
-    {
-        "type": "text",
-        "text": "C is set at $\\frac{1}{5}$ of the distance between A and B.  The thickness of the conducting layer is uniform so the resistance between A and C is $25.0\\Omega$ .   \nDetermine the voltmeter reading at this setting. ",
-        "page_idx": 50
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 50
-    },
-    {
-        "type": "text",
-        "text": "voltmeter reading $=$ V ",
-        "page_idx": 50
-    },
-    {
-        "type": "text",
-        "text": "Question 3 continues on the next page ",
-        "page_idx": 50
-    },
-    {
-        "type": "text",
-        "text": "Figure 5 shows a variable resistor similar to the one shown in Figure 3 but with the following three manufacturing faults: ",
-        "page_idx": 51
-    },
-    {
-        "type": "text",
-        "text": "• at P the conducting layer changes in thickness so that AP is thinner than PB $\\bullet$ at Q there is a scratch into the surface of the conducting layer and across its full width • from R to B the conducting connector is laid over the conducting layer. ",
-        "page_idx": 51
-    },
-    {
-        "type": "text",
-        "text": "The width of the conducting layer is constant. ",
-        "page_idx": 51
-    },
-    {
-        "type": "text",
-        "text": "A pd of $3.0\\mathrm{V}$ is applied across A and B.   \nC is moved from A to B. ",
-        "page_idx": 51
-    },
-    {
-        "type": "image",
-        "img_path": "images/b093eec94cb17567e3ee76cdd17f1d084a3cb4d3c516419fa17327fb25936124.jpg",
-        "img_caption": [
-            "Figure 5 "
-        ],
-        "img_footnote": [],
-        "page_idx": 51
-    },
-    {
-        "type": "text",
-        "text": "Sketch, on the axes in Figure 6, a graph to show how the pd between A and C varies as C is moved from A to B. ",
-        "page_idx": 51
-    },
-    {
-        "type": "text",
-        "text": "[4 marks] ",
-        "page_idx": 51
-    },
-    {
-        "type": "image",
-        "img_path": "images/e15b5c0a90d2d0538a480bbb998b1e999c5ce87cecdf0a09c885a9045a934b40.jpg",
-        "img_caption": [
-            "Figure 6 "
-        ],
-        "img_footnote": [],
-        "page_idx": 51
-    },
-    {
-        "type": "text",
-        "text": "Porro prisms are used in binoculars to reverse the path of the light.  The prism is in the shape of a right-angled isosceles triangle. ",
-        "page_idx": 52
-    },
-    {
-        "type": "text",
-        "text": "Figure 7 shows a ray of light, at normal incidence on the longest side, passing through a glass Porro prism. ",
-        "page_idx": 52
-    },
-    {
-        "type": "image",
-        "img_path": "images/a1fe560a1181e67cc06b8a8eb79894f34669d2031b50659cdd72fd7d90dd00a2.jpg",
-        "img_caption": [
-            "Figure 7 "
-        ],
-        "img_footnote": [],
-        "page_idx": 52
-    },
-    {
-        "type": "text",
-        "text": "The critical angle for light in the prism is $41.5^{\\circ}$ . ",
-        "page_idx": 52
-    },
-    {
-        "type": "text",
-        "text": "Show that the glass used to make the prism has a refractive index of about 1.5 [1 mark] ",
-        "page_idx": 52
-    },
-    {
-        "type": "text",
-        "text": "Explain why the ray emerges parallel to the incident ray. ",
-        "page_idx": 52
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 52
-    },
-    {
-        "type": "text",
-        "text": "",
-        "text_level": 1,
-        "page_idx": 52
-    },
-    {
-        "type": "text",
-        "text": "Question 4 continues on the next page ",
-        "page_idx": 52
-    },
-    {
-        "type": "text",
-        "text": "Figure 8 shows a ray of light entering the prism at an angle of incidence $\\theta$ and reflecting off one of the shorter sides. ",
-        "page_idx": 53
-    },
-    {
-        "type": "image",
-        "img_path": "images/b59926f9d24baebce0e545ebefa26e68114d5a6877489ee9acadf8b24ce7341e.jpg",
-        "img_caption": [
-            "Figure 8 "
-        ],
-        "img_footnote": [],
-        "page_idx": 53
-    },
-    {
-        "type": "text",
-        "text": "$\\theta$ is the largest angle of incidence for which all of the light leaves through the longest side. ",
-        "page_idx": 53
-    },
-    {
-        "type": "text",
-        "text": "Draw on Figure 8 the path of the ray of light as it continues inside the prism and emerges from the longest side. ",
-        "page_idx": 53
-    },
-    {
-        "type": "text",
-        "text": "When the angle of incidence is greater than $\\theta$ , some of the light escapes the prism through one of the shorter sides. Assume that the refractive index is 1.5 and the critical angle is $41.5^{\\circ}$ . ",
-        "page_idx": 54
-    },
-    {
-        "type": "text",
-        "text": "Show that $\\theta$ is about $5^{\\circ}$ .   \nYou can use Figure 8 in your answer. ",
-        "page_idx": 54
-    },
-    {
-        "type": "text",
-        "text": "A manufacturer wants to make a prism with a larger value of $\\theta$ . ",
-        "page_idx": 55
-    },
-    {
-        "type": "text",
-        "text": "Two alternative changes to the original design of the prism are suggested: ",
-        "page_idx": 55
-    },
-    {
-        "type": "text",
-        "text": "1. use a prism of the original glass in the shape of an equilateral triangle, as shown in Figure 9   \n2. use a prism of the original shape made from glass with a smaller refractive index, as shown in Figure 10. ",
-        "page_idx": 55
-    },
-    {
-        "type": "image",
-        "img_path": "images/d5311b2001e7c70634cbbc6703a6866357ab24d260dc32abf9eb5df4c04a1ff8.jpg",
-        "img_caption": [
-            "Figure 9 "
-        ],
-        "img_footnote": [],
-        "page_idx": 55
-    },
-    {
-        "type": "image",
-        "img_path": "images/8abee1e6ec31997b2ac7625b6d5bf329ec4b092da8a4308cdd8918686801058a.jpg",
-        "img_caption": [
-            "Figure 10 "
-        ],
-        "img_footnote": [],
-        "page_idx": 55
-    },
-    {
-        "type": "text",
-        "text": "Discuss whether either of the two suggestions would work. ",
-        "page_idx": 55
-    },
-    {
-        "type": "text",
-        "text": "[4 marks] ",
-        "page_idx": 55
-    },
-    {
-        "type": "text",
-        "text": "1   \n2 ",
-        "page_idx": 55
-    },
-    {
-        "type": "text",
-        "text": "Figure 11 shows the stress–strain graph for a metal in tension up to the point at which it fractures. ",
-        "page_idx": 56
-    },
-    {
-        "type": "image",
-        "img_path": "images/8497e6cd14aa20c9ca5e9f454cbcb887974bec9216b18142a7bb60ebec73ec54.jpg",
-        "img_caption": [
-            "Figure 11 ",
-            "Determine, using Figure 11, the Young modulus of the metal. "
-        ],
-        "img_footnote": [],
-        "page_idx": 56
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 56
-    },
-    {
-        "type": "text",
-        "text": "Young modulus $=$ Pa ",
-        "page_idx": 56
-    },
-    {
-        "type": "text",
-        "text": "Explain how the graph shows that this metal is brittle. ",
-        "page_idx": 56
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 56
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 56
-    },
-    {
-        "type": "text",
-        "text": "Question 5 continues on the next page ",
-        "page_idx": 56
-    },
-    {
-        "type": "text",
-        "text": "Figure 12 shows a uniform rigid lighting beam AB suspended from a fixed horizontal support by two identical vertical steel wires.  A lamp is attached to the midpoint of AB. ",
-        "page_idx": 57
-    },
-    {
-        "type": "image",
-        "img_path": "images/93ff3930946f9d84389c70d9a39970d476a23f32097eef05828f2edf98c516be.jpg",
-        "img_caption": [
-            "Figure 12 "
-        ],
-        "img_footnote": [],
-        "page_idx": 57
-    },
-    {
-        "type": "text",
-        "text": "The unloaded length of each steel wire was $1.20\\:\\mathrm{m}$ before it was attached to AB.   \nAB is horizontal.   \nmass of $\\mathsf{A B}=4.4\\mathrm{kg}$   \nmass of lam $)=16.0\\mathrm{kg}$   \ndistance between wires $;=2.00\\mathrm{m}$   \ndiameter of each wire $=0.800\\mathrm{mm}$   \nYoung modulus of steel $=2.10\\times10^{11}\\mathrm{P}\\mathrm{:}$ a ",
-        "page_idx": 57
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 57
-    },
-    {
-        "type": "text",
-        "text": "Calculate the extension of each wire. ",
-        "page_idx": 57
-    },
-    {
-        "type": "text",
-        "text": "The right-hand steel wire is removed and replaced with an aluminium wire of diameter $1.60\\mathrm{mm}$ .  The unloaded length of the aluminium wire is the same as that of the original steel wire. ",
-        "page_idx": 58
-    },
-    {
-        "type": "text",
-        "text": "When the lamp is at the midpoint of AB, one of the wires extends more than the other so that AB is not horizontal.  To make AB horizontal the lamp has to be moved to a distance $x$ from A.  Figure 13 shows the new arrangement. ",
-        "page_idx": 58
-    },
-    {
-        "type": "image",
-        "img_path": "images/59794ad74e3c90f35560f033094612b7bd0d38e73b7a1e043fec98d9de64372a.jpg",
-        "img_caption": [
-            "Figure 13 "
-        ],
-        "img_footnote": [],
-        "page_idx": 58
-    },
-    {
-        "type": "text",
-        "text": "The Young modulus of aluminium is $7.00\\times10^{10}\\mathrm{Pa}$ .   \nDeduce distance $x$ . A pencil is weighted with a thin coil of wire.  The volume of the wire is negligible.   \nFigure 14 shows the pencil and wire floating in equilibrium in water. ",
-        "page_idx": 58
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 59
-    },
-    {
-        "type": "image",
-        "img_path": "images/4b9a8fc761c493dcf513cfe98d12648514d62b9dcd5f1e9573834c61e2ced345.jpg",
-        "img_caption": [
-            "Figure 14 ",
-            "Figure 15 ",
-            "In Figure 14 the combined weight of the pencil and wire is equal to an upwards force called the buoyancy force.  The length of the pencil that is submerged is l. A student pushes the pencil down through a displacement y as shown in Figure 15. The buoyancy force is now greater than the weight. There is a resultant upward force $F$ acting on the pencil when the student releases it. The magnitude of $F$ for any value of $y$ is given by "
-        ],
-        "img_footnote": [],
-        "page_idx": 59
-    },
-    {
-        "type": "equation",
-        "text": "$$\nF=A\\rho g y\n$$",
-        "text_format": "latex",
-        "page_idx": 59
-    },
-    {
-        "type": "text",
-        "text": "where $A$ is the cross-sectional area of the pencil $\\rho$ is the density of water $g$ is the acceleration due to gravity. ",
-        "page_idx": 59
-    },
-    {
-        "type": "text",
-        "text": "The pencil is pushed down and released.  The pencil then oscillates vertically about the equilibrium position. ",
-        "page_idx": 59
-    },
-    {
-        "type": "text",
-        "text": "Show that the pencil moves with simple harmonic motion. ",
-        "page_idx": 60
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 60
-    },
-    {
-        "type": "text",
-        "text": "The time period $T$ of the vertical oscillations is given by ",
-        "page_idx": 60
-    },
-    {
-        "type": "equation",
-        "text": "$$\nT=2\\pi\\sqrt{\\frac{l}{g}}\n$$",
-        "text_format": "latex",
-        "page_idx": 60
-    },
-    {
-        "type": "text",
-        "text": "The measured value of $l$ in Figure 15 is $85\\mathrm{mm}$ .   \nThe pencil is pushed down $5.0\\mathrm{mm}$ and released. ",
-        "page_idx": 60
-    },
-    {
-        "type": "text",
-        "text": "Calculate the maximum acceleration of the pencil. ",
-        "page_idx": 60
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 60
-    },
-    {
-        "type": "text",
-        "text": "maximum acceleration $=$ m s−2 ",
-        "page_idx": 60
-    },
-    {
-        "type": "text",
-        "text": "Question 6 continues on the next page ",
-        "page_idx": 60
-    },
-    {
-        "type": "text",
-        "text": "A ship floating in the sea can be modelled by the pencil floating in water. The ship can oscillate vertically.  These oscillations are called heave oscillatio ",
-        "page_idx": 61
-    },
-    {
-        "type": "text",
-        "text": "Wave motion causes forced oscillations of the ship.  Under certain conditions, heave resonance may then occur. ",
-        "page_idx": 61
-    },
-    {
-        "type": "text",
-        "text": "Explain what is meant by resonance. ",
-        "page_idx": 61
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 61
-    },
-    {
-        "type": "text",
-        "text": "The ship is moving steadily at $8.0\\mathrm{m~s}^{-1}$ relative to the seabed in the same direction as the waves. ",
-        "page_idx": 61
-    },
-    {
-        "type": "image",
-        "img_path": "images/094b4450e7343638a1ec955e5f1af99ac05903bd9003eb54d02ef61f4d31b4ab.jpg",
-        "img_caption": [
-            "Figure 16 shows a ship moving through continuous waves of wavelength $118\\mathrm{m}$ and velocity $14.2\\mathrm{m~s}^{-1}$ . ",
-            "Figure 16 "
-        ],
-        "img_footnote": [],
-        "page_idx": 61
-    },
-    {
-        "type": "text",
-        "text": "The natural frequency of heave oscillations of the ship is $0.13\\:\\mathrm{Hz}$ . ",
-        "page_idx": 62
-    },
-    {
-        "type": "text",
-        "text": "A crew member needs an emergency operation.  The ship’s doctor is confident that she can do the operation if the ship remains fairly steady. ",
-        "page_idx": 62
-    },
-    {
-        "type": "text",
-        "text": "There are two options: ",
-        "page_idx": 62
-    },
-    {
-        "type": "text",
-        "text": "• stop the ship’s motors and loosely anchor the ship to the seabed • continue to sail the ship at $8.0\\mathrm{m~s}^{-1}$ in the same direction. ",
-        "page_idx": 62
-    },
-    {
-        "type": "text",
-        "text": "Deduce which is the better option.   \nSupport your answer with a calculation. ",
-        "page_idx": 62
-    },
-    {
-        "type": "text",
-        "text": "[3 marks] ",
-        "page_idx": 62
-    },
-    {
-        "type": "text",
-        "text": "END  OF  SECTION  A ",
-        "page_idx": 62
-    },
-    {
-        "type": "text",
-        "text": "Section B ",
-        "text_level": 1,
-        "page_idx": 63
-    },
-    {
-        "type": "text",
-        "text": "Each of Questions 07 to 31 is followed by four responses, A, B, C and D. ",
-        "page_idx": 63
-    },
-    {
-        "type": "text",
-        "text": "For each question select the best response. ",
-        "page_idx": 63
-    },
-    {
-        "type": "text",
-        "text": "Only one answer per question is allowed.   \nFor each question, completely fill in the circle alongside the appropriate answer. ",
-        "page_idx": 63
-    },
-    {
-        "type": "text",
-        "text": "CORRECT METHOD ",
-        "page_idx": 63
-    },
-    {
-        "type": "image",
-        "img_path": "images/fc90fe09eb45c0e24e0102ba561fcf3790dfbd2bc6039fb07037f0b360e27e1b.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 63
-    },
-    {
-        "type": "text",
-        "text": "If you want to change your answer you must cross out your original answer as shown. ",
-        "page_idx": 63
-    },
-    {
-        "type": "image",
-        "img_path": "images/d5adcc1c8d2076adfaa968721816e1ece8cce5bb575f889b544f54dacf508b3d.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 63
-    },
-    {
-        "type": "text",
-        "text": "If you wish to return to an answer previously crossed out, ring the answer you now wish to select as shown. ",
-        "page_idx": 63
-    },
-    {
-        "type": "text",
-        "text": "You may do your working in the blank space around each question but this will not be marked.   \nDo not use additional sheets for this working. ",
-        "page_idx": 63
-    },
-    {
-        "type": "text",
-        "text": "Which combination of an object’s speed and journey time gives a distance travelled of $1\\mathrm{mm}?$ ",
-        "page_idx": 63
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 63
-    },
-    {
-        "type": "table",
-        "img_path": "images/29bd375d1bfae31c93b54ba0523be6ec40a9e5cda5128c1800b2b32214a29cdb.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>Speed</td><td>Journey time</td></tr><tr><td>A</td><td>10 μm s-1</td><td>100 s</td></tr><tr><td>B</td><td>10 km s-1</td><td>0.01 μs</td></tr><tr><td>C</td><td>1 nm s-1</td><td>1 Gs</td></tr><tr><td>D</td><td>0.1 Mm s-1</td><td>100 ns</td></tr></table></body></html>\n\n",
-        "page_idx": 63
-    },
-    {
-        "type": "text",
-        "text": "A person jumps as high as she can from a standing position. What is a reasonable estimate of her speed just after she leaves the ground? ",
-        "page_idx": 64
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 64
-    },
-    {
-        "type": "text",
-        "text": "A 2 m s−1   \nB 4 m s−1   \nC 8 m s−1 $\\subset$   \nD 10 m s−1 $\\Longleftrightarrow$ ",
-        "page_idx": 64
-    },
-    {
-        "type": "text",
-        "text": "A nucleus contains $N$ neutrons and $Z$ protons. Which combination of $N$ and $Z$ gives a nucleus with the greatest specific charge? [1 mark] ",
-        "page_idx": 64
-    },
-    {
-        "type": "image",
-        "img_path": "images/f06bc7de8b270c4f2c3be9d0ce85ede5e7cfa45dd91ea708cbd1931e5d8331cf.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 64
-    },
-    {
-        "type": "text",
-        "text": "Which statement about muons is correct? ",
-        "page_idx": 64
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 64
-    },
-    {
-        "type": "text",
-        "text": "A They consist of a quark and an antiquark.   \nB They include pions and kaons.   \nC They are subject to the strong interaction. $\\Longleftrightarrow$   \nD They decay into electrons. ",
-        "page_idx": 64
-    },
-    {
-        "type": "text",
-        "text": "The diagram represents a quark change in which an electron antineutrino is produced. ",
-        "page_idx": 65
-    },
-    {
-        "type": "image",
-        "img_path": "images/552ea65dfae798a061f6d16b93136390e65d935169ecff89841ed7ecc8cb18e2.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 65
-    },
-    {
-        "type": "text",
-        "text": "What are E, F and G? ",
-        "page_idx": 65
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 65
-    },
-    {
-        "type": "table",
-        "img_path": "images/ca7d0aa420f562544b429b85300501c17ca7881f4eb566a71e117f42b87f590c.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>E</td><td>F</td><td>G</td></tr><tr><td>A</td><td>up quark</td><td>down quark</td><td>β</td></tr><tr><td>B</td><td>down quark</td><td>up quark</td><td>β</td></tr><tr><td>C</td><td>up quark</td><td>down quark</td><td>β+</td></tr><tr><td>D</td><td>down quark</td><td>up quark</td><td>+8</td></tr></table></body></html>\n\n",
-        "page_idx": 65
-    },
-    {
-        "type": "text",
-        "text": "Photoelectrons are released when monochromatic light with a photon energy of $4.2\\times10^{-19}$ J is incident on a metal surface.   \nThe work function of the surface is $2.4\\mathrm{eV}$ . ",
-        "page_idx": 65
-    },
-    {
-        "type": "text",
-        "text": "What is the maximum speed of the photoelectrons as they leave the surface? ",
-        "page_idx": 65
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 65
-    },
-    {
-        "type": "text",
-        "text": "A $1.3\\times10^{6}\\mathrm{m}\\mathrm{s}^{-1}$ B $6.3\\times10^{5}\\mathrm{~m~s~}^{-1}$ $\\Longleftrightarrow$ C $2.8\\times10^{5}\\mathrm{ms^{-1}}$ $\\subset$ D $2.0\\times10^{5}\\mathrm{ms^{-1}}$ $\\subset$ ",
-        "page_idx": 65
-    },
-    {
-        "type": "text",
-        "text": "Electrons with a certain kinetic energy pass through a powdered crystalline sample and are incident on a fluorescent screen. The diagram shows a sketch of the diffraction pattern produced. ",
-        "page_idx": 66
-    },
-    {
-        "type": "image",
-        "img_path": "images/d0bcade1d6eecd11c7b01a830874a85e0bdc19ea90eb2b78af4ae3d59d3ae4f8.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 66
-    },
-    {
-        "type": "text",
-        "text": "A change is made and this second pattern is produced. ",
-        "page_idx": 66
-    },
-    {
-        "type": "image",
-        "img_path": "images/cd4ce3af50f954eb058f6cc8093cb9da40b553f64860b24e882b21a6c3fc8950.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 66
-    },
-    {
-        "type": "text",
-        "text": "Which change could produce the second pattern? ",
-        "page_idx": 66
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 66
-    },
-    {
-        "type": "text",
-        "text": "A decreasing the kinetic energy of the electrons B replacing the electrons with protons with the same kinetic energy C using a crystalline sample with a wider spacing between its atoms D moving the screen closer to the crystalline sample ",
-        "page_idx": 66
-    },
-    {
-        "type": "text",
-        "text": "A string with a length of $1.2\\textrm{m}$ vibrates at its second harmonic.   \nThe diagram shows the displacement–time graph for a point on the string. ",
-        "page_idx": 67
-    },
-    {
-        "type": "image",
-        "img_path": "images/3e901f3fea35b80edd32390c7e3c2a7b11e5e18779065ebbf16c8fed8caa2a5b.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 67
-    },
-    {
-        "type": "text",
-        "text": "What are the wavelength and frequency of the wave on the string? ",
-        "page_idx": 67
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 67
-    },
-    {
-        "type": "image",
-        "img_path": "images/44b1d4cf7a79b186f6049d6ec7f972462a57f574c3cb41e18b1a810022551015.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 67
-    },
-    {
-        "type": "text",
-        "text": "A standing wave is created on a string. Which statement about the two waves that create the standing wave is not correct? [1 mark] ",
-        "page_idx": 68
-    },
-    {
-        "type": "text",
-        "text": "A They have the same frequency.   \nB They have a constant phase relationship.   \nC They travel in opposite directions. $\\Longleftrightarrow$   \nD They have the same speed. $\\Longleftrightarrow$ ",
-        "page_idx": 68
-    },
-    {
-        "type": "text",
-        "text": "A double slit with a separation $s$ is illuminated by light of wavelength $\\uplambda$ . Fringes with spacing $w$ are produced on a screen placed a distance $D$ from the slits. The distance from the slits to the screen is changed to $\\frac{D}{2}$ ",
-        "page_idx": 68
-    },
-    {
-        "type": "text",
-        "text": "Which combination of slit separation and wavelength produces a fringe spacing of $1.5w$ on the screen? ",
-        "page_idx": 68
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 68
-    },
-    {
-        "type": "image",
-        "img_path": "images/4cc79f3b36b865d03cd79b60f417c2cc67740b3fa5c2224c535b4ef3c77ce1ac.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 68
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 68
-    },
-    {
-        "type": "text",
-        "text": "A single narrow slit is illuminated with monochromatic light and a diffraction pattern is produced. ",
-        "page_idx": 69
-    },
-    {
-        "type": "text",
-        "text": "The slit width is increased. ",
-        "page_idx": 69
-    },
-    {
-        "type": "text",
-        "text": "What happens to the width and brightness of the central maximum of the diffraction pattern? ",
-        "page_idx": 69
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 69
-    },
-    {
-        "type": "table",
-        "img_path": "images/bc0d117ccd2413548ce8a0b16acf1fac1dd445e2518b732875699fa7385cd5ef.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>Widthofcentralmaximum</td><td>Brightness of central maximum</td></tr><tr><td>A</td><td>increases</td><td>increases</td></tr><tr><td>B</td><td>increases</td><td>decreases</td></tr><tr><td>C</td><td>decreases</td><td>increases</td></tr><tr><td>D</td><td>decreases</td><td>decreases</td></tr></table></body></html>\n\n",
-        "page_idx": 69
-    },
-    {
-        "type": "text",
-        "text": "A ball is kicked from point P on level ground.  The ball initially travels at $45^{\\circ}$ to the horizontal.   \nThe ball reaches its maximum height after a time of $2.0\\mathrm{~s~}$ .   \nAir resistance can be ignored. ",
-        "page_idx": 69
-    },
-    {
-        "type": "image",
-        "img_path": "images/0b5f6d4f2e6fc2a8232dfa1d2565264abb0403a362dd2751b0b9bd00bc0b508d.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 69
-    },
-    {
-        "type": "text",
-        "text": "What is the displacement of the ball from P when at its maximum height? ",
-        "page_idx": 69
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 69
-    },
-    {
-        "type": "text",
-        "text": "A 20 m B 40 m C 45 m D 60 m $\\smile$ $\\smile$ ",
-        "page_idx": 69
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 69
-    },
-    {
-        "type": "text",
-        "text": "An object is moving in a straight line.  A graph is plotted to show the variation of the momentum of the object with time. ",
-        "page_idx": 70
-    },
-    {
-        "type": "text",
-        "text": "Which quantities can be calculated from the gradient of the graph and the area under the graph? ",
-        "page_idx": 70
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 70
-    },
-    {
-        "type": "table",
-        "img_path": "images/0801163dd5d73fa65ba88e570473f58c1a58298d0e4b992a1ec0cef9b6929853.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>Gradient of graph</td><td>Area under graph</td></tr><tr><td>A</td><td>power</td><td>mass x displacement</td></tr><tr><td>B</td><td>force</td><td>workdonex time</td></tr><tr><td>C</td><td>power</td><td>workdone×time</td></tr><tr><td>D</td><td>force</td><td>massxdisplacement</td></tr></table></body></html>\n\n",
-        "page_idx": 70
-    },
-    {
-        "type": "text",
-        "text": "Which is a pair of vectors? ",
-        "page_idx": 70
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 70
-    },
-    {
-        "type": "text",
-        "text": "A weight and work   \nB force and energy   \nC displacement and momentum   \nD acceleration and power ",
-        "page_idx": 70
-    },
-    {
-        "type": "text",
-        "text": "Which statement about a superconducting metal is correct? ",
-        "page_idx": 70
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 70
-    },
-    {
-        "type": "text",
-        "text": "A Its resistivity is small but not zero.   \nB A current in it causes no heating effect.   \nC Its critical temperature is independent of the metal it is made from. $\\Longleftrightarrow$   \nD Keeping it cold makes it too expensive to use. ",
-        "page_idx": 70
-    },
-    {
-        "type": "text",
-        "text": "2 2  A heavy uniform trapdoor is hinged to the floor.  It is held open by a rope as shown. ",
-        "page_idx": 71
-    },
-    {
-        "type": "image",
-        "img_path": "images/10fe5965c77c0bb40c20f2cd2f8b631e93193e67d44e858a850d7e1f2451532f.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 71
-    },
-    {
-        "type": "text",
-        "text": "Which arrow shows the direction of the reaction force of the hinge on the trapdoor? [1 mark] ",
-        "page_idx": 71
-    },
-    {
-        "type": "text",
-        "text": "A B C D ",
-        "page_idx": 71
-    },
-    {
-        "type": "text",
-        "text": "A sphere of mass m falls with speed $\\nu$ .   \nThe resistive force on the sphere is $k\\nu$ , where $k$ is a constant. ",
-        "page_idx": 71
-    },
-    {
-        "type": "text",
-        "text": "What is the terminal speed of the sphere? ",
-        "page_idx": 71
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 71
-    },
-    {
-        "type": "image",
-        "img_path": "images/ce27ad9bc78f9bc1162d578b67e29e78a971663103a5283f2c87a0d03181ff33.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 71
-    },
-    {
-        "type": "text",
-        "text": "A trolley moves down a slope with constant acceleration.   \nThe mass of the trolley is doubled and the trolley moves down the same slope again.   \nAir resistance and friction are negligible. ",
-        "page_idx": 72
-    },
-    {
-        "type": "text",
-        "text": "Which is correct? ",
-        "page_idx": 72
-    },
-    {
-        "type": "text",
-        "text": "A The accelerating force is unchanged.   \nB The accelerating force is halved. $\\subset$   \nC The acceleration is unchanged. $\\Longleftrightarrow$   \nD The acceleration is halved. $\\Longleftrightarrow$ ",
-        "page_idx": 72
-    },
-    {
-        "type": "text",
-        "text": "A variable force $F$ acts on an object of mass $2.0\\mathrm{kg}$ .  The object is at rest at time $t=0$ The graph shows the variation of $F$ with $t$ . ",
-        "page_idx": 72
-    },
-    {
-        "type": "image",
-        "img_path": "images/040afa95244ad6af8e31e279611140b49dcc0790869ebbca95353736ef6ccd6b.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 72
-    },
-    {
-        "type": "text",
-        "text": "What is the speed of the object when $t=1.0\\mathrm{s}?$ ",
-        "page_idx": 72
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 72
-    },
-    {
-        "type": "text",
-        "text": "A $3.75\\mathrm{m~s}^{-1}$   \nB 5.00 m s−1   \nC 7.50 m s−1 $\\subset$ D 15.0 m s−1 $\\subset$ ",
-        "page_idx": 72
-    },
-    {
-        "type": "text",
-        "text": "A heavy cable is attached to a fixed support and carries a load at its lower end. ",
-        "page_idx": 73
-    },
-    {
-        "type": "image",
-        "img_path": "images/e366da6f2631cbd47c9a3f6ea6a2b0f5532229422527e30c29f0d43e3e42de0f.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 73
-    },
-    {
-        "type": "text",
-        "text": "The weight of the cable is not negligible.   \nThe cable has constant cross-sectional area and density. ",
-        "page_idx": 73
-    },
-    {
-        "type": "text",
-        "text": "Which graph shows the variation of tensile stress $\\sigma$ in the cable with distance $d$ from $\\mathbf{J}$ to K? ",
-        "page_idx": 73
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 73
-    },
-    {
-        "type": "image",
-        "img_path": "images/729c39e8c747e3dd41e75544994ef349cf590f24847c0667699f7ccb2b495e34.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 73
-    },
-    {
-        "type": "text",
-        "text": "A $\\Longleftrightarrow$ B $\\Longleftrightarrow$ C   \nD ",
-        "page_idx": 73
-    },
-    {
-        "type": "text",
-        "text": "A box with four terminals is connected to a cell and two ammeters.  The top left terminal is X. ",
-        "page_idx": 74
-    },
-    {
-        "type": "image",
-        "img_path": "images/7de2e3cf5be681ce1c6209fa2ac0dab26d2b5540940b08364ba4b046637b71e0.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 74
-    },
-    {
-        "type": "text",
-        "text": "Each of the boxes A to D is connected into the circuit in turn.  All the resistors have equal resistance. ",
-        "page_idx": 74
-    },
-    {
-        "type": "text",
-        "text": "Which box gives the same reading on both ammeters? ",
-        "page_idx": 74
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 74
-    },
-    {
-        "type": "image",
-        "img_path": "images/77bb2d37d708972bbc45658589f16c12cbd14ec8a061d940c224506ec4964f00.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 74
-    },
-    {
-        "type": "text",
-        "text": "A B C D ",
-        "page_idx": 74
-    },
-    {
-        "type": "text",
-        "text": "Two circular discs made of card rotate at constant speed on a common axle. ",
-        "page_idx": 75
-    },
-    {
-        "type": "image",
-        "img_path": "images/bc8d0e365da0d6b89e9a913a27af5bc0fb2ac2f61fe1b32890bf32c33e2c6ed3.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "The discs are $2.00\\mathrm{m}$ apart. ",
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "An air-gun pellet is fired parallel to the axle.  The pellet makes holes in the discs.   \nThe holes are separated by an angle of $45^{\\circ}$ .   \nThe speed of the pellet between the discs is $300\\mathrm{m~s}^{-1}$ . ",
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "How many revolutions does each disc complete in one second? ",
-        "page_idx": 75
-    },
-    {
-        "type": "image",
-        "img_path": "images/d655065f0021e9cd6476e5101e273f7dc2194a85535176d4136ea238995f0165.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "A resistor dissipates 100 W when connected across a $25\\mathrm{~V~}$ supply with negligible internal resistance.   \nThe supply output is reduced to $20\\mathrm{V}$ and the resistor is replaced so that the power dissipated is still $100\\mathrm{~W~}$ . ",
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "What is the percentage decrease in resistance? ",
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "A 20   \nB 36   \nC 64   \nD 80 ",
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "When an aircraft turns in a horizontal circular path, it banks at an angle $\\theta$ . ",
-        "page_idx": 76
-    },
-    {
-        "type": "image",
-        "img_path": "images/bbccf30d69340d2d9dbdd455609e40c4ecd1620e7955b5bac7dd60fc68f59cc6.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "The aircraft has mass m and travels at constant speed $\\nu$ in a horizontal circular path of radius $r$ .  The lift force acts at the angle $\\theta$ . ",
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "What is tan $\\theta?$ ",
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 76
-    },
-    {
-        "type": "image",
-        "img_path": "images/25be9a776968767016ad4f01c16137f63cdcf38d4ecae80ac5eb845529219d00.jpg",
-        "img_caption": [],
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-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "A mass, attached to two springs, oscillates horizontally between P and Q.  The motion of the system is simple harmonic. ",
-        "page_idx": 76
-    },
-    {
-        "type": "image",
-        "img_path": "images/fe11f5d4d779ab6f8e11b6b0be250f73f795ee54148741172a3b19c5d2078ee4.jpg",
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-        "page_idx": 76
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-        "type": "text",
-        "text": "Which quantity has its magnitude at a minimum value when the mass is at Q? ",
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 76
-    },
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-        "type": "text",
-        "text": "A the acceleration of the mass   \nB the kinetic energy of the mass   \nC the potential energy of the mass–spring system $\\Longleftrightarrow$   \nD the resultant force of the springs on the mass ",
-        "page_idx": 76
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-        "table_body": "\n\n<html><body><table><tr><td>Question number</td><td>Additional page, if required. Write the question numbers in the left-hand margin.</td></tr><tr><td rowspan=\"11\"></td><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr></table></body></html>\n\n",
-        "page_idx": 78
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-        "img_path": "images/9a755c2b6a0b1e7642ed5ca1052bde3de04138f8a4b4425cfd20f765a966efa0.jpg",
-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td>Question number</td><td>Additional page, if required. Write the question numbers in the left-hand margin.</td></tr><tr><td rowspan=\"10\"></td><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td rowspan=\"7\"></td><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td rowspan=\"5\"></td><td></td></tr><tr><td></td></tr><tr><td>Copyrightinformation</td></tr><tr><td>For confidentiality purposes, allacknowledgements of third-party copyright material are published in a separate booklet.This booklet is published aftereach live examinationseries and is availableforfree download fromwww.aqa.org.uk.</td></tr><tr><td>Permission to reproduce all copyright material has been applied for. In some cases, efforts to contact copyright-holders may have been unsuccessful and AQA will be happy to rectify any omissions of acknowledgements. If you have any queries please contact the</td></tr></table></body></html>\n\n",
-        "page_idx": 79
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-    {
-        "type": "text",
-        "text": "AQA",
-        "page_idx": 80
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-    {
-        "type": "text",
-        "text": "A-LEVEL PHYSICS 7408/1 Paper 1 ",
-        "page_idx": 80
-    },
-    {
-        "type": "text",
-        "text": "Mark scheme ",
-        "text_level": 1,
-        "page_idx": 80
-    },
-    {
-        "type": "text",
-        "text": "June 2019 ",
-        "page_idx": 80
-    },
-    {
-        "type": "text",
-        "text": "Version: 1.0 Final \\*jun1974081/MS\\* ",
-        "page_idx": 80
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-        "type": "text",
-        "text": "Mark schemes are prepared by the Lead Assessment Writer and considered, together with the relevant questions, by a panel of subject teachers.  This mark scheme includes any amendments made at the standardisation events which all associates participate in and is the scheme which was used by them in this examination.  The standardisation process ensures that the mark scheme covers the students’ responses to questions and that every associate understands and applies it in the same correct way. As preparation for standardisation each associate analyses a number of students’ scripts.  Alternative answers not already covered by the mark scheme are discussed and legislated for.  If, after the standardisation process, associates encounter unusual answers which have not been raised they are required to refer these to the Lead Assessment Writer. ",
-        "page_idx": 81
-    },
-    {
-        "type": "text",
-        "text": "It must be stressed that a mark scheme is a working document, in many cases further developed and expanded on the basis of students’ reactions to a particular paper.  Assumptions about future mark schemes on the basis of one year’s document should be avoided; whilst the guiding principles of assessment remain constant, details will change, depending on the content of a particular examination paper. ",
-        "page_idx": 81
-    },
-    {
-        "type": "text",
-        "text": "Further copies of this mark scheme are available from aqa.org.uk ",
-        "page_idx": 81
-    },
-    {
-        "type": "text",
-        "text": "Copyright information ",
-        "text_level": 1,
-        "page_idx": 81
-    },
-    {
-        "type": "text",
-        "text": "For confidentiality purposes acknowledgements of third-party material are published in a separate booklet which is available for free download from www.aqa.org.uk after the live examination series. ",
-        "page_idx": 81
-    },
-    {
-        "type": "text",
-        "text": "Copyright $\\circledcirc$ 2019 AQA and its licensors.  All rights reserved. ",
-        "page_idx": 81
-    },
-    {
-        "type": "text",
-        "text": "Level of response marking instructions ",
-        "text_level": 1,
-        "page_idx": 82
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-    {
-        "type": "text",
-        "text": "Level of response mark schemes are broken down into levels, each of which has a descriptor. The descriptor for the level shows the average performance for the level. There are marks in each level. ",
-        "page_idx": 82
-    },
-    {
-        "type": "text",
-        "text": "Before you apply the mark scheme to a student’s answer read through the answer and annotate it (as instructed) to show the qualities that are being looked for. You can then apply the mark scheme. ",
-        "page_idx": 82
-    },
-    {
-        "type": "text",
-        "text": "Step 1 Determine a level ",
-        "text_level": 1,
-        "page_idx": 82
-    },
-    {
-        "type": "text",
-        "text": "Start at the lowest level of the mark scheme and use it as a ladder to see whether the answer meets the descriptor for that level. The descriptor for the level indicates the different qualities that might be seen in the student’s answer for that level. If it meets the lowest level then go to the next one and decide if it meets this level, and so on, until you have a match between the level descriptor and the answer. With practice and familiarity you will find that for better answers you will be able to quickly skip through the lower levels of the mark scheme. ",
-        "page_idx": 82
-    },
-    {
-        "type": "text",
-        "text": "When assigning a level you should look at the overall quality of the answer and not look to pick holes in small and specific parts of the answer where the student has not performed quite as well as the rest. If the answer covers different aspects of different levels of the mark scheme you should use a best fit approach for defining the level and then use the variability of the response to help decide the mark within the level, ie if the response is predominantly level 3 with a small amount of level 4 material it would be placed in level 3 but be awarded a mark near the top of the level because of the level 4 content. ",
-        "page_idx": 82
-    },
-    {
-        "type": "text",
-        "text": "Step 2 Determine a mark ",
-        "text_level": 1,
-        "page_idx": 82
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-    {
-        "type": "text",
-        "text": "Once you have assigned a level you need to decide on the mark. The descriptors on how to allocate marks can help with this. The exemplar materials used during standardisation will help. There will be an answer in the standardising materials which will correspond with each level of the mark scheme. This answer will have been awarded a mark by the Lead Examiner. You can compare the student’s answer with the example to determine if it is the same standard, better or worse than the example. You can then use this to allocate a mark for the answer based on the Lead Examiner’s mark on the example. ",
-        "page_idx": 82
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-    {
-        "type": "text",
-        "text": "You may well need to read back through the answer as you apply the mark scheme to clarify points and assure yourself that the level and the mark are appropriate. ",
-        "page_idx": 82
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-        "type": "text",
-        "text": "Indicative content in the mark scheme is provided as a guide for examiners. It is not intended to be exhaustive and you must credit other valid points. Students do not have to cover all of the points mentioned in the Indicative content to reach the highest level of the mark scheme. ",
-        "page_idx": 82
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-    {
-        "type": "text",
-        "text": "An answer which contains nothing of relevance to the question must be awarded no marks. ",
-        "page_idx": 82
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-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional Comments/Guidelines</td><td>Mark</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td>01.1</td><td>lodine-131 has 6 more neutrons (than iodine-125) </td><td>Condone iodine-131 has 78 neutrons and iodine-125 has 72 neutrons. Condone “6 fewer/less neutrons than iodine-131\" Do not credit nucleons. Suggestion of difference in number of protons loses the mark.</td><td></td></tr><tr><td>01.2</td><td>131 (nucleons) </td><td>If more than one number is given, the nucleon number must be explicit. Accept reverse arguments.</td><td>1</td></tr><tr><td>01.3</td><td>The tellurium has 1 more neutron (than iodine-125) v The tellurium has 1 fewer proton (than iodine-125) </td><td>Accept telluriumhas73neutrons Accepttelluriumhas52protons Condone “\"proton number\". Condone \"number of neutrons/protons have increased/decreasedbyone\" Treat any nuclear reactions as neutral. Discussion of electrons in nucleus scores max 1. Accept answer in terms of quarks (one more down and one fewer up). Ignore references to nucleons/mass number.</td><td>2</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td colspan=\"2\">A</td><td>Any 3.</td><td></td></tr><tr><td>beta-decay: (electron and) anti-neutrino released; </td><td>(internal conversion: only electron released);</td><td>Treat each difference, as delimited by the answer book, as a single independent mark.</td><td></td></tr><tr><td>C</td><td>B (both statements required for mark) internalconversion:allelectronsreleasedwillhavesimilar/discrete energies/momenta beta-decay: electrons will have a range of energies/momenta v</td><td>Contradictionwithin a difference cancels the mark for that difference (on list basis). For a contradiction between separate differences treat the incorrect differenceasneutral.</td><td></td></tr><tr><td>01.4</td><td>(internal conversion: no change in constituents of nucleus/element does not change)</td><td>Allow: F (both statements required for mark)</td><td></td></tr><tr><td></td><td>beta-decay: neutron converted to proton(allow in terms of quarks)/element changes (to one with (one) more p, different Z, different proton number/different atomic number)) </td><td>Internal conversion: may be accompanied by X-ray photon Beta-decay: may be accompanied by gamma photonv</td><td>3</td></tr><tr><td></td><td>D (internal conversion: orbital electron lost)</td><td>Allow“shells\"for“orbitals\".</td><td></td></tr><tr><td></td><td>beta-decay: electron comes from nucleus / no change in orbital electrons v</td><td></td><td></td></tr><tr><td></td><td></td><td>Do not award separate marks for force and</td><td></td></tr><tr><td></td><td>E (both statements required for mark) internal conversion: mediated by electromagnetic force / virtual</td><td>exchangeparticle Condone \"W boson\" or \"W particle\" but not W+ and</td><td></td></tr><tr><td></td><td>photons</td><td></td><td></td></tr><tr><td></td><td></td><td>W</td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td>beta-decay: mediated by weak interaction / W √</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td>Total</td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td>7</td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr></table></body></html>\n\n",
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-        "type": "text",
-        "text": "MARK SCHEME – A-LEVEL PHYSICS – 7408/1 – JUNE 2019 ",
-        "text_level": 1,
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-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional Comments/Guidelines</td><td>Mark</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td>Ray enters (prism) along normal v 02.1</td><td>Allow normal explained eg at right angles to surface Accept “angle of incidence is O\".</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 85
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-    {
-        "type": "table",
-        "img_path": "images/f62ef80ef0cd64aeb2c80e953290f8f0223d598402ff9a63a319b98d167c0ced.jpg",
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-        "table_body": "\n\n<html><body><table><tr><td></td><td></td><td></td></tr><tr><td rowspan=\"2\">Treat each point independently. Prism material/it has/they have same refractive index / optical density as windscreen v</td><td>Condone'it has'or‘they have'or just'same’</td><td rowspan=\"2\"></td></tr><tr><td>Allow\"no change of speed between prism and windscreen\" Allow \"made from same material\"</td></tr><tr><td rowspan=\"2\">02.2 Prism fitted to windscreen without gaps v</td><td>Do not allow“same refractive index between them\" Treat“monochromatic\"asneutral Allow\"contact between prism and windscreen is clean\" etc. Allow \"touching the windscreen\"</td><td>2</td></tr><tr><td>Condone suggestion that any bonding material has same refractive index (as prism and windscreen). Do not accept 'no boundary'</td><td></td></tr><tr><td>(1) = (990)  =()  = 02.3 each boundary) </td><td>The first mark is for the calculation. The second is for the discussion but is contingent on obtaining a value for C.</td><td>2</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td></td><td>Accept clear reference to angle at point A in place</td></tr><tr><td></td><td>of45°statement. Do not allow “angle of incidence> critical angle\" on</td></tr></table></body></html>\n\n",
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-        "img_path": "images/64f8cb3315bededcdf8a0b3e86b02009d1573729329341fe0c5934a972f723da.jpg",
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-        "table_body": "\n\n<html><body><table><tr><td></td><td></td><td>Do not allow “angle of incidence> critical angle\" on its own.</td><td></td></tr><tr><td rowspan=\"2\">02.4</td><td>Calculation of critical angle at glass-water boundary (61.0°) OR Calculation of possible n from glass to water (0.707) or absolute n for glass (1.88) OR Calculation of angle of refraction in water (53.9°) </td><td></td><td rowspan=\"2\">2</td></tr><tr><td>So total internal reflection no longer takes place OR some light escapes/refracts (into water) / less light reflects v (Less light stays within windscreen so less light detected at sensor)</td><td>Do not allow suggestion that TiR occurs at critical angle/when angle of incidence=critical angle. Do not allow \"ray/all the light escapes/refracts\" or \"no light reflects\" or \"less TiR\". Do not condone “total internal refraction/diffraction'</td></tr><tr><td>02.5</td><td>Statement of effect of change in n on the path direction v (Sensible reference to the variation of a few per cent) leads to the idea that change is unlikely to be significant v</td><td>Eg for MP1 Light may change direction inside windscreen Light may change direction at a windscreen boundary Eg for MP2 Variation too small to deviate significantly withinwindscreen-internaleffect VariationtoosmalltoaffecttiratAwithout</td><td>Max 2</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td></td><td></td><td>droplet-boundaryeffect Variationtoosmalltosignificantlyaffect transmissionatAwithdroplet-boundary effect Allow discussions that may cause a difference, eg</td></tr><tr><td></td><td></td><td>thereisasummativeeffectfrommultiplereflections etc</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"3\">More sensitive because... more likely to encounter/detectwater dropORwill encountermore water drops bigger decrease in light intensity, so more sensitive to rain v 02.6</td><td>Allow any 2 comments taken from list . Theremust beasense of whether the comment relatestoanimprovementordecreasein sensitivity.</td><td rowspan=\"3\">Max 2</td></tr><tr><td>Treat as list; mark 1 and 2 independently. Allowideaoflargerarea</td></tr><tr><td>Do not allow a response that discusses travel time of ray.</td></tr><tr><td>Total</td><td></td><td>11</td></tr><tr><td></td><td></td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional Comments/Guidelines</td><td>Mark</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td>03.1</td><td>Central maximum with lower intensity maxima (either side) Central maximum is twice as wide/wider than other maxima v</td><td>MP1 is for comparison of intensity. Condone references to brightness/dimness. MP2 is for comparison of width Award credit for a drawn answer eg on Fig 3. Suggestion that pattern due towhite light = max 1 Reference to Young's slit or equation = max 1 If only a single maximum is referred to MP2=0 but</td><td rowspan=\"2\">2</td></tr><tr><td>03.2</td><td>MP1 can score for description of intensity variation. Wider (central) maxima (maximum) 'The pattern is wider/more spread out' gets 1 mark if no other marks given. Not \"larger pattern\". Condone \"larger\" distances between maxima. (Subsequent) maxima further apart v Condone 'maxima more spaced out' Reference to Young's slit or equation = max 1</td></tr><tr><td>03.3</td><td>d= 1 × 10-3/500(= 2 × 10-6) (sin θ= n2/d = 6.5 × 10-7 /2 × 10-6 = 0.33)</td><td>lgnorecommentsrelated tochange inwavelength AllowPOT error for d for MP1 May be seen in diffraction grating equation.</td><td>2</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td>0=19%√</td><td></td><td>Allow max 1 for use of grating constant rather than</td></tr><tr><td></td><td></td><td>dto give 7.45 x 10-11 o if no other credit available.</td></tr></table></body></html>\n\n",
-        "page_idx": 90
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-        "type": "table",
-        "img_path": "images/7932cffa7a49f04e2988d89d80a3d2fc280d5463d09c6a1e7ec17ebe339da8ce.jpg",
-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td></td><td>Any two from: V v</td><td>Givecreditforanswershownindiagram</td><td></td></tr><tr><td rowspan=\"5\">03.4</td><td>(Range of wavelengths results in):</td><td>Evidenceforthesemarksmaybeseenin calculations</td><td rowspan=\"2\"></td></tr><tr><td>Central maximumunchanged inwidth</td><td>Treatintensityvariationasneutral.</td><td>Max2</td></tr><tr><td>Broader maxima/range of angles for each maximum/order Gradually getting broader/more spread out for greater order maxima</td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td>(.06</td><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 90
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-        "img_path": "images/44027576eae4f37b85f7768971a883dfef91070832f41d721ccd24adf861379f.jpg",
-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td></td><td></td><td>8</td></tr></table></body></html>\n\n",
-        "page_idx": 90
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-        "img_path": "images/f42e2684308c219d576a6bc28bb221f6c0287f99639e84d19e7aced8afcc6395.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question Answers</td><td>AdditionalComments/Guidelines</td><td>Mark</td></tr></table></body></html>\n\n",
-        "page_idx": 91
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-        "type": "table",
-        "img_path": "images/4957170dd7d8e85d9d623469a895fe7f7038724ff9703ced08b3e24a1d0ea693.jpg",
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-        "table_body": "\n\n<html><body><table><tr><td></td><td></td><td></td></tr><tr><td>04.1</td><td>The centre of mass of the beam and box is at the pivot v Idea that moments balance / sum of the moments is zero at this position v OR The anticlockwise moment (of weight of the beam) = clockwise moment (of weight of the box) Links pivot position to a consideration of moments v max 1</td><td>Accept one route or the other, do not accept points from both. Allow max 1 for \"the pivot is to the right of the centre (of mass) of the beam\" pivot' on its own does not get the first mark 2 Award 2 for 1.25 x weight of beam = 1.5 x weight of empty box Confusion of moments with eg work done/forces =</td></tr><tr><td>04.2</td><td>Clockwise moment = 610 x 9.81 × 1.5 (= 8976 N m) Anticlockwise moment = 250 × 4 + T sin 50 × 4.0 (N m)v Use of clockwise = anticlockwisev Use of T sin 50° seen / relates vertical component to tensionv T(= 1994/sin 50° )= 2600 (N)v</td><td>Credit any evidence towork out a moment with one mark Condone cos 50 in MP2. Allow ecf for clockwise moment 5 Allow ecf for anticlockwise moment Use of g = 10 N kg-1 gives 2990 N Omission of 4.0 m (g = 9.8) gives 10410 N. Use of c0s 50 (g = 9.8) gives 3100 N</td></tr></table></body></html>\n\n",
-        "page_idx": 91
-    },
-    {
-        "type": "table",
-        "img_path": "images/7e571968d5b47a250b9205ed1e293ffcdf63568799f1e21ca2f27009eb14d5ca.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>Allow max 4 for use of g = 10 N kg-1.</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 92
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-        "type": "table",
-        "img_path": "images/6a4b9d47500081c17a5f4aa349c166cf8b97c29d1a922c4d9312674bafe79cd2.jpg",
-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"5\">04.3</td><td>7.5 = 12 g t (t = 1.2 s)</td></tr><tr><td></td><td>2</td></tr><tr><td>(calculatedistance)</td><td>AllowecffromincorrecttforMP2</td></tr><tr><td>s (= ut = 18 × 1.2) = 22 (m)v</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 93
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-        "type": "table",
-        "img_path": "images/c14d497240075e93ac06a29be98fc0899a5792c064a9ea58e94028ce7dc66ae9.jpg",
-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td></td><td></td><td></td></tr><tr><td>04.4</td><td>(Range will be greater:) component of velocity upwards v rock will spend longer in the air v greater tv therefore_the range is greater v OR (Range will be smaller) Counterweight will fall less far before projectile released v Less energy transferred to rock v Initial speed of rock less/horizontal velocity reduced v therefore_the range is smaller OR (balanced arguments)</td><td>Candidates can argue from both lists to reach a balanced view suggesting that there is no change. Full credit can be obtained from 2 deductions from one list V√+ consistent conclusionv 1 deduction from each list √√+ consistent conclusion v Do not allow an unsupported conclusion. Max3 Conclusion must be consistent with correct statements. Treat incorrect statements as neutral. Do not reward arguments based on a longer time of flight.</td></tr><tr><td>Total</td><td>therefore the range is unchanged / answer is indeterminatev</td><td>12</td></tr></table></body></html>\n\n",
-        "page_idx": 94
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-    {
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-        "img_path": "images/9f5c4788d9d209a71fa73ef44d11f46fd04d5d18ecc842776eff007f3d872474.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question Answers</td><td></td><td>Additional Comments/Guidelines</td><td>Mark</td></tr></table></body></html>\n\n",
-        "page_idx": 95
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-        "type": "table",
-        "img_path": "images/4889a3dab6a2f6e10f0d871914de4a8d036b9518f24a1cb18c2c25781f154f8a.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"2\">05.1</td><td colspan=\"2\">Conversion of 110 km h-1 to 31 m s</td><td rowspan=\"2\">Allowecfforincorrectorfailure tocarryoutspeed 2</td></tr><tr><td>= 1 x 1.5 × 103 x their conversion2 with a consistent answerv (= 7(.2) × 105)</td><td>conversion Expectanswer tobecalculatedcorrectlyandto2+ sf.</td></tr></table></body></html>\n\n",
-        "page_idx": 95
-    },
-    {
-        "type": "table",
-        "img_path": "images/2a13e7b1db89920fcedabd407eedd68924eb6bb7204104d9e92acceffbe5516b.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"3\">05.2</td><td>Component of velocity = 31 × cos (20) OR</td><td>Allowecfforspeedfrom05.1</td></tr><tr><td>evidence of using momentum = mass x velocity (eg 1.5 x 10? x a velocity) v</td><td>Accept 4.65 x 104 kg m s-1 for max 2 3</td></tr><tr><td>= 4.4 × 104 √ For unit only accept kg m s-1 OR Nsv</td><td>Use of 30.6 m s-1 gives 43 kN s</td></tr></table></body></html>\n\n",
-        "page_idx": 95
-    },
-    {
-        "type": "table",
-        "img_path": "images/cfceffade000f19fcb620af61b574c898b3cdff3bc4a7879171c91093d4f11ac.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"3\">05.3</td><td>(KE before collision = 700 kJ)</td><td>Allow ecf for speed from 05.1</td><td rowspan=\"3\">3</td></tr><tr><td>Speed (parallel to barrier) after (= 31 × cos 20) = 28.7 m s</td><td>Use of KE = p²/2m can gain full credit. Allowecfformomentumin05.2</td></tr><tr><td>KE after( = %2 × 1.5 × 103 × 28.72 ) = 618 kJ v Change = 700 - 618  (= 82 kJ)</td><td>Final answer depends on extent towhich candidate hasrounded in earlierparts.Allow correctly</td></tr></table></body></html>\n\n",
-        "page_idx": 95
-    },
-    {
-        "type": "table",
-        "img_path": "images/57809694c69edfb88b0dc622314d3e346a19c9f3ffe5e6691bfc64acc61f4abc.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Speed (perpendicular to barrier) after = 31 × sin 20 (= 10.5 m s Loss of KE (= %2 × 1.5 × 103 × 10.52 ) = 82 kJ Justification that total KE = KE due to speed parallel to barrier + KE due tospeedperpendicular tobarrier√</td><td>Inthisquestion, do not insist on final answer to 2+ Sf.</td></tr></table></body></html>\n\n",
-        "page_idx": 96
-    },
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-        "type": "table",
-        "img_path": "images/256852c584e2056c2eff91c7a65dffe0078628b99e159e8a9ec5882ff139d37d.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"8\">05.4</td><td>Evidence of work done = force × distance Eg Force = 82 000 / 1.5 0R their value for 05.3÷1.5v Allow 80 kJ for energy = 5.5 × 104 Nv This is less than braking force - so yes. v OR energy approach 90 kJ v</td></tr><tr><td>work done by barrier = 60 kN x 1.5 mv</td></tr><tr><td>which is > Ek of vehicle, so yes v OR impulse argument</td><td></td></tr><tr><td>evaluate time taken to stop, 0.26 s v</td><td>3 Generalschemeforalternativesandreverse arguments is:</td></tr><tr><td>impulse value leading to distance or forcev ·conclusion consistent with correct method of calculation v</td><td>first step calculation subsequent calculation(s) leading to</td></tr><tr><td></td><td>comparativevalue.Allow ecf for error in first step.</td></tr><tr><td></td><td>conclusion consistent with correct method of calculation</td></tr><tr><td>OR use of F=ma and suvat : F= ma leading to a = (-)40 m s-2√</td><td></td></tr><tr><td>suvat leads to 1.37 mv</td><td>Alternative suvat method:</td></tr><tr><td></td><td>uses suvat to get a = 36.5 m s-2</td></tr><tr><td>which is <1.5 m, s0 yes v</td><td>uses F=ma</td></tr><tr><td></td><td>which is <60 kN, s0 yes</td></tr><tr><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 97
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-        "img_path": "images/f365891b67658e2e41a1822c3521de6a60fa56e3a543a8c2e131533cc9ea09ab.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>(Steel barrier is better because)</td><td></td><td></td></tr><tr><td>05.5</td><td>Increasetimeofcontactasmaterialdeforms Reference to impulse (= change in momentum = Ft) implies smaller force (on dummy) OR Increasing stopping distance as material deforms v Reference to work done (= Fs) implies smaller force (on dummy) v</td><td>Allow correct discussionleading to concretebarrier is worse. Alternativesecondmarkforeither alternativecan beawardedforcorrectreferencetoF=ma</td><td>2</td></tr><tr><td>Total</td><td></td><td></td><td>13</td></tr></table></body></html>\n\n",
-        "page_idx": 98
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-        "img_path": "images/7e78c7f03121ab049b0dd847d1cb6d246afedbb8c6293263922bd41925b0c72a.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional Comments/Guidelines</td><td>Mark</td></tr></table></body></html>\n\n",
-        "page_idx": 99
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-    {
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-        "img_path": "images/b318a9043f925407ef9112a29e0c326eee0fa519213dc3d7fd78bac2f6da184f.jpg",
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-        "table_body": "\n\n<html><body><table><tr><td>1.5 (ms) 06.1</td><td>1</td></tr></table></body></html>\n\n",
-        "page_idx": 99
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-        "img_path": "images/c7488800dca40982482ca4de387b97282e026520496a19c2a27cbe6047f8048b.jpg",
-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"3\">06.2</td><td>A = 4.2 (mm) read from graph T = 2.0 (ms) read from graph </td><td>Condone power of ten error in A and/or T but not in final answer. Evidence for T might be seen in equation, as 500</td><td rowspan=\"3\">3</td></tr><tr><td>(f). (amax = 4.2 × 10-3 × (2 × π /(2 × 10-3)2</td><td></td></tr><tr><td>4.1(5) × 104 (m s-²)  (Do not allow 4.2)</td><td>Only allowed ecf for max 2 is use of 4.1 mm for A, giving 4.0 x 104 (m s-2)</td></tr></table></body></html>\n\n",
-        "page_idx": 99
-    },
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-        "type": "table",
-        "img_path": "images/03cc19547f04886912985e4757085cd1f2a26a7501426da9fe03276a3675f826.jpg",
-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td>06.3</td><td>longitudinal (they) oscillate along direction of energy transfer</td><td>Both required for 1 mark Condone“vibrate”for oscillate. Condone‘travel'fortransfer</td></tr><tr><td>Total</td><td></td><td>5</td></tr></table></body></html>\n\n",
-        "page_idx": 99
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-        "img_path": "",
-        "table_caption": [],
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-        "img_path": "images/79cfcf82952ab2f62289c52dd4b0980c5108e8ae16540dd6543c3b8e64d73cec.jpg",
-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>AdditionalComments/Guidelines</td><td>Mark</td></tr><tr><td>07.1</td><td>Mention of increase in lost volts/ pd across internal resistance (in cell)v (because) current has increased OR internal resistance is a larger proportion of total resistance OR ratio of internal: external resistance is larger v</td><td>Accept reverse arguments Do not accept terminal pd has decreased Treat comments about resistance of lamp as neutral</td><td>2</td></tr><tr><td>07.2</td><td>Lost volts reduced (current remains the same, V2 > V1) OR Effective internal resistance is a smaller proportion of total resistance / ratio of internal: external resistance is smaller v (because) two cells in parallel behave as a single cell (with the same emf) but with half the internal resistance / reduced internal resistancev Alternative: Current through each cell is less than cell on its own v Decreased current through cell decreases lost volts / pd dropped across internal resistance v</td><td></td><td>2</td></tr></table></body></html>\n\n",
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-        "img_path": "images/1feed3eaa59b84f4643a2da1f5f31e2ccf8380b85d6071c56858bd008a51732c.jpg",
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-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td></td></tr><tr><td>Total</td><td>4</td></tr></table></body></html>\n\n",
-        "page_idx": 101
-    },
-    {
-        "type": "table",
-        "img_path": "images/bc512113d46ff76cc39ec209875d6b17ae02a05dd71e713b096295ae7e731951.jpg",
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-        "table_body": "\n\n<html><body><table><tr><td>Keys to Objective Test Questions (each correct answer is worth 1 mark)</td></tr><tr><td>8 9 10 11 12 13 14 15 16 17 18 19</td></tr></table></body></html>\n\n",
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-        "img_path": "images/f50cbe3f2421601529a6bba898b42799a4b1bfec30161fc5a381cd8098f81689.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>A</td><td>D</td><td>C</td><td>C</td><td>C</td><td>A</td><td>B</td><td>D</td><td>D</td><td>B</td><td>C</td><td>C</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td>20</td><td>21</td><td>22</td><td>23</td><td>24</td><td>25</td><td>26</td><td>27</td><td>28</td><td>29</td><td>30</td><td>31</td><td>32</td><td></td></tr><tr><td>D</td><td>B</td><td>D</td><td>D</td><td>B</td><td>B</td><td>A</td><td>C</td><td>C</td><td>D</td><td>C</td><td>A</td><td>D</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 102
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-    {
-        "type": "text",
-        "text": "AQA ",
-        "text_level": 1,
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-        "text": "A-level PHYSICS 7408/1 Paper 1 ",
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-    {
-        "type": "text",
-        "text": "Mark scheme ",
-        "text_level": 1,
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-    {
-        "type": "text",
-        "text": "June 2023 ",
-        "page_idx": 103
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-    {
-        "type": "text",
-        "text": "Version: 1.0 Final ",
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-    {
-        "type": "text",
-        "text": "Mark schemes are prepared by the Lead Assessment Writer and considered, together with the relevant questions, by a panel of subject teachers.  This mark scheme includes any amendments made at the standardisation events which all associates participate in and is the scheme which was used by them in this examination.  The standardisation process ensures that the mark scheme covers the students’ responses to questions and that every associate understands and applies it in the same correct way. As preparation for standardisation each associate analyses a number of students’ scripts.  Alternative answers not already covered by the mark scheme are discussed and legislated for.  If, after the standardisation process, associates encounter unusual answers which have not been raised they are required to refer these to the Lead Examiner. ",
-        "page_idx": 104
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-        "type": "text",
-        "text": "It must be stressed that a mark scheme is a working document, in many cases further developed and expanded on the basis of students’ reactions to a particular paper.  Assumptions about future mark schemes on the basis of one year’s document should be avoided; whilst the guiding principles of assessment remain constant, details will change, depending on the content of a particular examination paper. ",
-        "page_idx": 104
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-    {
-        "type": "text",
-        "text": "Further copies of this mark scheme are available from aqa.org.uk ",
-        "page_idx": 104
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-    {
-        "type": "text",
-        "text": "Copyright information ",
-        "text_level": 1,
-        "page_idx": 104
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-    {
-        "type": "text",
-        "text": "AQA retains the copyright on all its publications. However, registered schools/colleges for AQA are permitted to copy material from this booklet for their own internal use, with the following important exception: AQA cannot give permission to schools/colleges to photocopy any material that is acknowledged to a third party even for internal use within the centre. ",
-        "page_idx": 104
-    },
-    {
-        "type": "text",
-        "text": "Copyright $\\circledcirc$ 2023 AQA and its licensors.  All rights reserved. ",
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-    {
-        "type": "text",
-        "text": "Physics - Mark scheme instructions to examiners ",
-        "text_level": 1,
-        "page_idx": 105
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-    {
-        "type": "text",
-        "text": "1. General ",
-        "text_level": 1,
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-    {
-        "type": "text",
-        "text": "The mark scheme for each question shows: ",
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-    {
-        "type": "text",
-        "text": "• the marks available for each part of the question   \n• the total marks available for the question   \n• the typical answer or answers which are expected extra information to help the Examiner make his or her judgement and help to delineate what is acceptable or not worthy of credit or, in discursive answers, to give an overview of the area in which a mark or marks may be awarded. ",
-        "page_idx": 105
-    },
-    {
-        "type": "text",
-        "text": "The extra information is aligned to the appropriate answer in the left-hand part of the mark scheme and should only be applied to that item in the mark scheme. ",
-        "page_idx": 105
-    },
-    {
-        "type": "text",
-        "text": "At the beginning of a part of a question a reminder may be given, for example: where consequential marking needs to be considered in a calculation; or the answer may be on the diagram or at a different place on the script. ",
-        "page_idx": 105
-    },
-    {
-        "type": "text",
-        "text": "In general the right-hand side of the mark scheme is there to provide those extra details which confuse the main part of the mark scheme yet may be helpful in ensuring that marking is straightforward and consistent. ",
-        "page_idx": 105
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-    {
-        "type": "text",
-        "text": "2. Emboldening ",
-        "text_level": 1,
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-    {
-        "type": "text",
-        "text": "2.1 In a list of acceptable answers where more than one mark is available ‘any two from’ is used, with the number of marks emboldened.  Each of the following bullet points is a potential mark.   \n2.2 A bold and is used to indicate that both parts of the answer are required to award the mark.   \n2.3 Alternative answers acceptable for a mark are indicated by the use of or. Different terms in the mark scheme are shown by a / ; eg allow smooth / free movement. ",
-        "page_idx": 105
-    },
-    {
-        "type": "text",
-        "text": "3. Marking points ",
-        "text_level": 1,
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-    {
-        "type": "text",
-        "text": "3.1 Marking of lists ",
-        "text_level": 1,
-        "page_idx": 105
-    },
-    {
-        "type": "text",
-        "text": "This applies to questions requiring a set number of responses, but for which candidates have provided extra responses.  The general principle to be followed in such a situation is that ‘right $+$ wrong $=$ wrong’. ",
-        "page_idx": 105
-    },
-    {
-        "type": "text",
-        "text": "Each error / contradiction negates each correct response.  So, if the number of errors / contradictions equals or exceeds the number of marks available for the question, no marks can be awarded. ",
-        "page_idx": 105
-    },
-    {
-        "type": "text",
-        "text": "However, responses considered to be neutral (often prefaced by ‘Ignore’ in the mark scheme) are not penalised. ",
-        "page_idx": 105
-    },
-    {
-        "type": "text",
-        "text": "3.2 Marking procedure for calculations ",
-        "text_level": 1,
-        "page_idx": 105
-    },
-    {
-        "type": "text",
-        "text": "Full marks can usually be given for a correct numerical answer without working shown unless the question states ‘Show your working’. However, if a correct numerical answer can be evaluated from incorrect physics then working will be required. The mark scheme will indicate both this and the credit (if any) that can be allowed for the incorrect approach. ",
-        "page_idx": 105
-    },
-    {
-        "type": "text",
-        "text": "However, if the answer is incorrect, mark(s) can usually be gained by correct substitution / working and this is shown in the ‘extra information’ column or by each stage of a longer calculation. ",
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "A calculation must be followed through to answer in decimal form. An answer in surd form is never acceptable for the final (evaluation) mark in a calculation and will therefore generally be denied one mark. ",
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "3.3 Interpretation of ‘it’ ",
-        "text_level": 1,
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "Answers using the word ‘it’ should be given credit only if it is clear that the ‘it’ refers to the correct subject. ",
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "3.4 Errors carried forward, consequential marking and arithmetic errors ",
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "Allowances for errors carried forward are likely to be restricted to calculation questions and should be shown by the abbreviation ECF or conseq in the marking scheme. ",
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "An arithmetic error should be penalised for one mark only unless otherwise amplified in the marking scheme. Arithmetic errors may arise from a slip in a calculation or from an incorrect transfer of a numerical value from data given in a question. ",
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "3.5 Phonetic spelling ",
-        "text_level": 1,
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "The phonetic spelling of correct scientific terminology should be credited (eg fizix) unless there is a possible confusion (eg defraction/refraction) with another technical term. ",
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "3.6 Brackets ",
-        "text_level": 1,
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "(…..) are used to indicate information which is not essential for the mark to be awarded but is included to help the examiner identify the sense of the answer required. ",
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "3.7 Ignore / Insufficient / Do not allow ",
-        "text_level": 1,
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "‘Ignore’ or ‘insufficient’ is used when the information given is irrelevant to the question or not enough to gain the marking point.  Any further correct amplification could gain the marking point. ",
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "‘Do not allow’ means that this is a wrong answer which, even if the correct answer is given, will still mean that the mark is not awarded. ",
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "3.8 Significant figure penalties ",
-        "text_level": 1,
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "Answers to questions in the practical sections (7407/2 – Section A and 7408/3A) should display an appropriate number of significant figures. For non-practical sections, an A-level paper may contain up to 2 marks (1 mark for AS) that are contingent on the candidate quoting the final answer in a calculation to a specified number of significant figures (sf). This will generally be assessed to be the number of sf of the datum with the least number of sf from which the answer is determined. The mark scheme will give the range of sf that are acceptable but this will normally be the sf of the datum (or this sf -1). ",
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "An answer in surd form cannot gain the sf mark. An incorrect calculation following some working can gain the sf mark. For a question beginning with the command word ‘Show that…’, the answer should be quoted to one more sf than the sf quoted in the question eg ‘Show that X is equal to about 2.1 cm’ – ",
-        "page_idx": 106
-    },
-    {
-        "type": "text",
-        "text": "answer should be quoted to 3 sf. An answer to 1 sf will not normally be acceptable, unless the answer is an integer eg a number of objects. In non-practical sections, the need for a consideration will be indicated in the question by the use of ‘Give your answer to an appropriate number of significant figures’. ",
-        "page_idx": 107
-    },
-    {
-        "type": "text",
-        "text": "3.9 Unit penalties ",
-        "text_level": 1,
-        "page_idx": 107
-    },
-    {
-        "type": "text",
-        "text": "An A-level paper may contain up to 2 marks (1 mark for AS) that are contingent on the candidate quoting the correct unit for the answer to a calculation.  The need for a unit to be quoted will be indicated in the question by the use of ‘State an appropriate SI unit for your answer’.  Unit answers will be expected to appear in the most commonly agreed form for the calculation concerned; strings of fundamental (base) units would not. For example, 1 tesla and 1 Wb $\\mathsf{m}^{-2}$ would both be acceptable units for magnetic flux density but $1~\\mathsf{k g}~\\mathsf{m}^{2}\\mathsf{s}^{-2}\\mathsf{A}^{-1}$ would not. ",
-        "page_idx": 107
-    },
-    {
-        "type": "text",
-        "text": "3.10 Level of response marking instructions ",
-        "text_level": 1,
-        "page_idx": 107
-    },
-    {
-        "type": "text",
-        "text": "Level of response mark schemes are broken down into three levels, each of which has a descriptor.  The descriptor for the level shows the average performance for the level.  There are two marks in each level. ",
-        "page_idx": 107
-    },
-    {
-        "type": "text",
-        "text": "Before you apply the mark scheme to a student’s answer read through the answer and annotate it (as instructed) to show the qualities that are being looked for.  You can then apply the mark scheme. ",
-        "page_idx": 107
-    },
-    {
-        "type": "text",
-        "text": "Determining a level ",
-        "text_level": 1,
-        "page_idx": 107
-    },
-    {
-        "type": "text",
-        "text": "Start at the lowest level of the mark scheme and use it as a ladder to see whether the answer meets the descriptor for that level.  The descriptor for the level indicates the different qualities that might be seen in the student’s answer for that level.  If it meets the lowest level then go to the next one and decide if it meets this level, and so on, until you have a match between the level descriptor and the answer.  With practice and familiarity you will find that for better answers you will be able to quickly skip through the lower levels of the mark scheme. ",
-        "page_idx": 107
-    },
-    {
-        "type": "text",
-        "text": "When assigning a level you should look at the overall quality of the answer and not look to pick holes in small and specific parts of the answer where the student has not performed quite as well as the rest.  If the answer covers different aspects of different levels of the mark scheme you should use a best fit approach for defining the level and then use the variability of the response to help decide the mark within the level. ie if the response is predominantly level 2 with a small amount of level 3 material it would be placed in level 2. ",
-        "page_idx": 107
-    },
-    {
-        "type": "text",
-        "text": "The exemplar materials used during standardisation will help you to determine the appropriate level. There will be an answer in the standardising materials which will correspond with each level of the mark scheme.  This answer will have been awarded a mark by the Lead Examiner.  You can compare the student’s answer with the example to determine if it is the same standard, better or worse than the example.  You can then use this to allocate a mark for the answer based on the Lead Examiner’s mark on the example. ",
-        "page_idx": 107
-    },
-    {
-        "type": "text",
-        "text": "You may well need to read back through the answer as you apply the mark scheme to clarify points and assure yourself that the level and the mark are appropriate. ",
-        "page_idx": 107
-    },
-    {
-        "type": "text",
-        "text": "Indicative content in the mark scheme is provided as a guide for examiners. It is not intended to be exhaustive and you must credit other valid points. Students do not have to cover all of the points mentioned in the indicative content to reach the highest level of the mark scheme. ",
-        "page_idx": 107
-    },
-    {
-        "type": "text",
-        "text": "An answer which contains nothing of relevance to the question must be awarded no marks. ",
-        "page_idx": 107
-    },
-    {
-        "type": "table",
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-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>01.1</td><td>uds v</td><td>Do not accept D for d. Penalise extra particles</td><td>1</td><td>AO3</td></tr></table></body></html>\n\n",
-        "page_idx": 108
-    },
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-        "type": "table",
-        "img_path": "images/7796a57ddb358aad82fc155ec2252104c0937ec33523372402bb3fc77bdb843e.jpg",
-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"4\">01.2</td><td rowspan=\"4\">weak(interaction / force)v strangeness changes (in this decay) (from -1 to 0 and strangeness can only change in a weak interaction)</td><td>MP2:</td><td>2</td><td rowspan=\"4\">AO1</td></tr><tr><td>Reject negative arguments (eg 'strangeness is conserved in a strong interaction')</td><td></td></tr><tr><td>Reject the idea that strangeness always changes in a weak interaction. General statement ofstrangeness</td><td></td></tr><tr><td>conservationintheweakinteractiononits own is insufficient.</td><td></td></tr><tr><td rowspan=\"4\"></td><td></td><td>Accept “strangeness is not conserved (in this</td><td></td><td></td></tr><tr><td></td><td>decay)\".</td><td></td><td></td></tr><tr><td></td><td>Condone “strangeness is lost\".</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 108
-    },
-    {
-        "type": "table",
-        "img_path": "images/2e7aed1ffeda4c5270c22bf7b6fae3ba913ddbc0567d4f722649ba2b97e8e912.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"3\">01.3</td><td rowspan=\"3\">anti-neutronv</td><td>Acceptn</td><td>1</td><td rowspan=\"3\">AO1</td></tr><tr><td>Reject ambiguous answers unless supported byotherevidence.</td><td></td></tr><tr><td>Do not accept answer solely in terms of quarks</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 109
-    },
-    {
-        "type": "table",
-        "img_path": "images/d2bdea75a6aea5e3a5ea6c8f7827484366b6aebdea44d4e22117dd2e745b46fd.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>01.4</td><td>1.1(1) × 103 (MeV) </td><td>Rejectincorrectlyroundedanswers. Accept: 1100 MeV (2sf) / 1110 MeV (3sf) / 1115MeV (4sf)etc Calculatorvalue:1114.66875MeV</td><td>1</td><td>AO1</td></tr></table></body></html>\n\n",
-        "page_idx": 109
-    },
-    {
-        "type": "table",
-        "img_path": "images/8d378e83d46f3bdcc0e5022b4183358f9a5b9ff9f6064fedbc07fddf9b26881d.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>01.5</td><td>Any one from v (teams must be large and international) because: research is expensive / requires funding from many countries both scientists and engineers are required (because the machines used for research are complex/large pieces of civil engineering) research is multi-faceted / multi-disciplinary (because</td><td>Treat idea of peer review as neutral (this argues for independent teams). Do not accept idea that it 'avoids bias' or 'reproducibility'.</td><td>1</td><td>AO1</td></tr></table></body></html>\n\n",
-        "page_idx": 110
-    },
-    {
-        "type": "table",
-        "img_path": "images/66fb7eb20250427d055fa86658fa9f9db690d252c872b7cd5474b92db6f81f30.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"5\">02.1</td><td>Conversion of 1230 km h-1 to m s-1 OR</td><td>Expect to see 342 m s-1 (341.7)</td><td>2</td><td>AO1</td></tr><tr><td>Calculates time for 343 m s-1 run OR</td><td>Expect to see 4.69 s</td><td></td><td>AO2</td></tr><tr><td>Calculates total time (using total distance, 3.22 km, and speed record)</td><td>Expect to see 9.42 s</td><td></td><td></td></tr><tr><td>OR Calculates unknown speed v</td><td>Expect to see 340.3 m s-1</td><td></td><td></td></tr><tr><td>Answer that rounds to 4.73 (s) </td><td>Do not accept 2sf for final answer.</td><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 111
-    },
-    {
-        "type": "table",
-        "img_path": "images/1a198c59f492e483e31727e683f4cf85d19ea817ff7c03f86f7f10676481dd1d.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>02.2</td><td>speed from graph: 450 m s Use of their speed and KE equation to give consistent</td><td>Accept 445 - 455 m s-1</td><td>2</td><td>AO3 AO2</td></tr></table></body></html>\n\n",
-        "page_idx": 111
-    },
-    {
-        "type": "table",
-        "img_path": "images/f119cd93d6a348c643cac5ab18443d68d27d6b1caba0bd2121adc5fe84c76623.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td colspan=\"2\">Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"5\">02.3</td><td rowspan=\"5\">MAX three from: Vvv</td><td rowspan=\"2\">Expect to see 450 m s-1 for their speed</td><td></td><td rowspan=\"5\">4 AO1 AO2</td><td rowspan=\"5\">2× A03</td></tr><tr><td>Evidence for gradient may be on figure</td></tr><tr><td>AllowECFfrom02.2</td></tr><tr><td>Use of graph to determine gradient 450 5600</td></tr><tr><td></td></tr><tr><td colspan=\"2\"></td><td colspan=\"2\">= 0.080(4)</td><td rowspan=\"5\"></td><td rowspan=\"5\"></td><td rowspan=\"5\"></td></tr><tr><td rowspan=\"4\"></td><td>Uses (their) speed and (their) gradient to give acceleration</td><td>Expect to see 450 x 0.08</td></tr><tr><td>Use of F = m × (their a) to give resultant force Use of P = (their F)x (their speed)</td><td>= 36(.2) m s-2</td><td></td></tr><tr><td></td><td></td><td>Expect to see 2.35 x 105 N</td></tr><tr><td>Final answer between 16% and 17%v</td><td>Expect to see 450 x 2.35 x 105 = 106 MW</td><td>Reject power that is calculated assuming a</td></tr></table></body></html>\n\n",
-        "page_idx": 112
-    },
-    {
-        "type": "table",
-        "img_path": "images/94790d517992ad0e0c91e57138375104209a4bec48ce7c00b1ff28cb9b42f523.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"4\">02.4</td><td>Identifies distance decelerating AND</td><td>allow 7000 m to 7600 m</td><td rowspan=\"4\">2</td><td rowspan=\"4\">AO3</td></tr><tr><td>max velocity = (470 ±5) m s-1 Uses suvat equation(s)</td><td>allow answer consistent with their distance that rounds to 15 or 16</td></tr><tr><td>to get a = (-) 15 m s-2 which is less than 3g (so yes). v</td><td>give full credit to calculations that show that an acceleration of 3g would stop the car in a (much) shorter distance, with a statement that</td></tr><tr><td></td><td>this means that the actual acceleration must be (much) less than 3g. For MP2 allow calculation of gradientx average speed to give</td></tr><tr><td colspan=\"2\">Total</td><td>α = (-) 15 m s-2 which is less than 3g (so yes)</td><td>10</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 113
-    },
-    {
-        "type": "table",
-        "img_path": "images/1e3f511c7a7f5581cb9d4f48dc5dafb24055de4d8b52de72437ebaecebdcec19.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"6\">03.1</td><td>(1 C of) the charge gains ε J on passing through cell</td><td>If no other mark awarded, allow one mark for definition of emf in terms of energy transfer.</td><td>2</td><td>AO1</td></tr><tr><td>OR energy transferred (by 1 C) in R1 is V1 (J)</td><td>accept: 'dissipated'</td><td></td><td></td></tr><tr><td>OR energy transferred (by 1 C) in R2 is V2 (J)</td><td>accept “lost volts' for Ir but reject 'voltage across r</td><td></td><td></td></tr><tr><td>OR</td><td>accept 'work done' for 'energy transferred'</td><td></td><td></td></tr><tr><td>energy transferred (by 1 C) in r is Ir (J) </td><td></td><td></td><td></td></tr><tr><td>(for conservation of energy)</td><td>Alternative for MP2 = V1 + V2 + Ir</td><td></td><td></td></tr><tr><td></td><td>ε = IR1 + IR2 + Ir v</td><td>provided that MP1 is awarded.</td><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 114
-    },
-    {
-        "type": "table",
-        "img_path": "images/881777c94b13121046e04e5c5e6770844f443df2efd1d9c914317729b0656a8a.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>03.2</td><td>Equates emf to Ir + 2.89 in some formv 1</td><td>If no other mark awarded, award one mark for use of emf value in MP2. Allow in MP1 (their current/A) x125Q for 2.89 V</td><td>3</td><td>AO2 × 3</td></tr><tr><td></td><td>Calculates I from 2.89÷125 (=0.02312 A) 2</td><td>Allow alternative routes for V1 and 2. E.g. \"Lost volts'= 0.11 V √ 1 Applies potential-divider equation e.g. 0.11÷2.89 = r÷125 √2 OR 3÷(125 + r) = 2.89÷125√ 1V 2</td><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 115
-    },
-    {
-        "type": "table",
-        "img_path": "images/93d00ab9d656d2ceeb8bd8778e8b2dec96657bb77c36069aa296048f386ceae9.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td><td></td></tr><tr><td>03.3</td><td>(Resistance splits 25 Q and 104.8 Q) Applies potential divider formula eg  V 25 3.00 129.8 V = 0.58 (V) ~ If no other mark awarded, allow one mark for</td><td>Accept other routes for MP1 e.g. using V = IR, with 25 Ω and their current, for example from I = 0.023 A (from Q03.2) emf 3 total resistance 125+r I =terminal pd 125 OR using V = 3 2.89 with an identification of 2.89 V 5 as the terminal pd.</td><td>2</td><td></td><td>AO2x 2</td></tr></table></body></html>\n\n",
-        "page_idx": 116
-    },
-    {
-        "type": "table",
-        "img_path": "images/2396ac8c3de9241742820b5d3fc3cbe857f3787866ed51b69bf1581d59a196ab.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td colspan=\"2\">Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>03.4</td><td>Any four from: Straight line O V A to P 1v Less steep non-zero gradient from P to Q 2V Short steep increase at Q 3V Q to R about same non-zero gradient as P to Q 4v Horizontal line from R to B at 3.0 V 5v</td><td colspan=\"2\">3.0 V pd/ V 0 A P Q RB position of C For 3V allow range no greater than width of \"Q\" label on horizontal axis. If graph sketched from 3 V (at A) to 0V (at B) award max 2 (based on 2Y and 4~). If a single diagonal straight line from O V (at A) to B, award iV only. If a single diagonal straight line from O V (at A) to R and then horizontal to B, award only 1V and 5v if scored (ie max 2).</td><td>Max 4</td><td>AO3 × 4</td></tr><tr><td></td><td colspan=\"3\"></td><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 117
-    },
-    {
-        "type": "table",
-        "img_path": "images/b71095a5eb9eb4adb51c5bc4ebb0466e117291f9ec36320882640bdf5569b838.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>04.1</td><td>Uses 1 sinc= m to get 1.51 v</td><td>Mustseerelevantworktoawardthemark. Minimum3sfmustbeseen</td><td>1</td><td>AO1</td></tr></table></body></html>\n\n",
-        "page_idx": 118
-    },
-    {
-        "type": "table",
-        "img_path": "images/ef2f92872bc37f4bb50504962ce3c88d856e222176a0a41be7b7f5002afa0af0.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"5\">04.2</td><td>(Each) angle of incidence is 45° (at 2nd and 3rd surfaces) AND</td><td></td><td>2</td><td>AO1 AO2</td></tr><tr><td>total internalreflectionoccurs/whichisgreater thanthe critical angle. v</td><td></td><td></td><td></td></tr><tr><td>Angle of incidence as ray leaves block is 0°</td><td></td><td></td><td></td></tr><tr><td>OR The ray leaves along the normal (and so the ray emerges</td><td></td><td></td><td></td></tr><tr><td>parallel to the incident ray). v</td><td></td><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 118
-    },
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-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"5\">04.3</td><td rowspan=\"5\">Only (totally internally) reflected ray seen at 2nd reflecting boundary Reflected ray parallel to first refracted ray (by eye)v</td><td>For MP2:</td><td>3</td><td>AO2</td></tr><tr><td></td><td></td><td></td></tr><tr><td>acceptablerange forray</td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td>isthelargestangleof incidence forwntcn allof thelightleavesthroughthe</td><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 119
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-        "type": "table",
-        "img_path": "images/eb1c0c6439c29b068b6eaabbd9df21f4eb3b2b3a7c9883f2bb8bdf78fecd191c.jpg",
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-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"5\">04.4</td><td>Angle of incidence at 2nd reflecting boundary = 41.5° √</td><td>MP1 is an identification of angle at 2nd reflecting boundary</td><td>4</td><td>AO1</td></tr><tr><td>Angle of reflection at 1st reflecting boundary = 48.5° </td><td>MP2 is (90°- their angle at 2nd reflecting boundary)</td><td></td><td></td></tr><tr><td>Angle of refraction at entry = (90° - 45° - 41.5°) = 3.5° </td><td>MP3 is (45° - their angle at 2nd reflecting boundary)</td><td></td><td></td></tr><tr><td>Use of n = 1.5 and Snell's law to give 5.3° to at least 2 sf v</td><td>Accept answer that rounds to 5.30</td><td></td><td></td></tr><tr><td></td><td>The identification of their angles can be inferred from their working or diagram. Simply writing 90° - 41.5° = 48.5° does not get a mark on its own.</td><td></td><td></td></tr></table></body></html>\n\n",
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-        "img_path": "images/0fc5d650d9231f8340c2cc739a4ff09f17e43942249c59faa5925bec273f3514.jpg",
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-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"5\">04.5</td><td rowspan=\"5\">Using 60° prism (Fig 9) does not work because: light would not leave the prism at the original angle v · idea that light will escape from second reflection v A smaller n (Fig 10) does not work because: ·larger critical angle v which would reduce the value of θ√</td><td>Suggestion that the design would work limits the mark to Max 1 for that design.</td><td>4</td><td>AO3</td></tr><tr><td>AlternativeforMP2</td><td></td><td></td></tr><tr><td>Light would no longer be totally internally reflected at second reflection OR</td><td></td><td></td></tr><tr><td>angle of incidence at second reflection is now less than the critical angle</td><td></td><td></td></tr><tr><td></td><td>14</td><td></td></tr></table></body></html>\n\n",
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-        "img_path": "images/d1edca35517d08df20cb2242d138d7406e55681993e8dcbdbd673c28869f7b91.jpg",
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-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>05.1</td><td>Evidence of appropriate use of Figure 11 e.g. 105 × 106 ÷7.5 × 10-4</td><td>Some evidence that Figure 11 is used: calculationbased on a point on linebetween</td><td>1</td><td>AO1</td></tr><tr><td></td><td></td><td>75 MPa and 125 MPa OR calculation from point on straight line</td><td></td><td></td></tr><tr><td></td><td></td><td>extended</td><td></td><td></td></tr><tr><td></td><td></td><td>OR Use of triangle from more than half of the</td><td></td><td></td></tr><tr><td></td><td></td><td>linear section.</td><td></td><td></td></tr><tr><td></td><td>leading to an answer in the range 1.38 to 1.42 x 10l1 Pa</td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>Allow 2 sf answer 1.4 x 10ll (Pa).</td><td></td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>05.2</td><td>Idea that wire undergoes only (very) small (increase in) strain beyond the linear section before fracture v</td><td>Reject idea that there is no increase in strain. Condone 'extension' or '(plastic) deformation' for 'strain'. Condone 'shortly after' for “beyond”</td><td>1</td><td>AO1 x 1</td></tr></table></body></html>\n\n",
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-        "img_path": "images/5291319c9aa668f9d5157b04ff252b73daaa5a76817cde7d58fa120db83b9a35.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>05.3</td><td>Evidence of determination of total load or load on one wire</td><td>Total load = (4.4 + 16.0) × 9.8(1) = 200(.1) N Allow 'g' for 9.8(1)</td><td>3</td><td>AO1x1 AO2x 2</td></tr><tr><td>(halves load) Use of E =</td><td>(their F)x L A×△L</td><td>Expect to see F =100 N and A = 5.03 x 10-7 m2. Condone use of d in calculation of cross-sectional area A in MP2. Or separate calculations using o = F÷A, E = o÷strain, strain = △L÷L CondonePOT error in MP2.</td><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 123
-    },
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-        "type": "table",
-        "img_path": "images/10b783dde63ecc34a873d5c620e5c98444adb0bcbdb086a96bfa6e611dff2a7a.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>05.4</td><td>Evidence of extension/strain in each wire is the same 1v Substitutes data leading to Fa = 1.33 Fs 2V Calculates Fs or Fa 3v Evidence of an attempt at a moment equation 4v</td><td>L ={FL÷AE} steel ={FL÷AE} aluminium {F÷d²E} steel ={F÷d²E} aluminium 1v F F 0.8² × 210 1.62 × 70 Fa = 1.33 Fs OR Fs = 0.752 Fa 2v 1.33 Fs + Fs = 200 N Fs = 86 N, Fa = 114 N 3v Attempt to takemoments about A or B or other suitable point, expect to see 16.0gx = 228 - 4.4g ~4 Note that an answer of 1.14 m comes from not taking into account the weight of the</td><td>5</td><td>AO3x 5</td></tr><tr><td>Total</td><td>Distance = 1.18 m V5</td><td>beam Award max 4 for this approach. ECF forMP2 andMP3inMP4</td><td>10</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 124
-    },
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-        "type": "table",
-        "img_path": "images/70afa8dbed080b21609b2c4745737ac382034279ea95a75b1b272d809f7ae91c.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"5\">06.1</td><td rowspan=\"5\">Equates resultant force to ma and shows a proportional to y, as Apmg are all constantv</td><td>In MP1: Condone upthrust/buoyancy force for</td><td>2</td><td>AO1x 1 AO2x 1</td></tr><tr><td>resultant force</td><td></td><td></td></tr><tr><td>F = ma = -Apyg</td><td></td><td></td></tr><tr><td>Apyg =D</td><td></td><td></td></tr><tr><td>m Condone missing minus signs in MP1.</td><td></td><td></td></tr><tr><td rowspan=\"5\">oscillation v</td><td>(hence SHM)</td><td>In MP2:</td><td></td><td></td></tr><tr><td>Minus sign included and explained: (restoring) force/acceleration directed to centre of</td><td></td><td></td><td></td></tr><tr><td></td><td>Minus because force/acceleration is in</td><td></td><td></td></tr><tr><td></td><td>opposite direction to y OWTTE</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 125
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-        "img_path": "images/5c6187fefe7e4eebe84b832c33069bd27cdac86291768f32c85d4d31ffb6630a.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"3\">06.2</td><td>g (T=2π/∞)S0∞= (= 10.74 rad s-1</td><td>AlternativeforMP1: calculates time (0.58(5) s) AND then uses ① from this time</td><td>2</td><td>AO1 x 1 AO2×1</td></tr><tr><td>(amax = - c²ymax 1</td><td></td><td></td><td></td></tr><tr><td>0.58 (m s-2)  from some correct working</td><td>MP2forcorrectcalculationofacceleration.</td><td></td><td></td></tr></table></body></html>\n\n",
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-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"2\">06.3</td><td>Idea that (at resonance) frequency of forced vibrations equals natural/resonant frequency 1v</td><td>Acceptfullylabelledgraphofamplitudevs driving frequency with resonance frequency clearly labelled1V and an amplitude peak. 2v</td><td>2</td><td>AO1×2</td></tr><tr><td>Idea that amplitude (of vibrations/oscillations) is at a maximum2v</td><td>Condone 'wave frequency' for 'driving frequency' Ignorereferencesto phase</td><td></td><td></td></tr></table></body></html>\n\n",
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-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>06.4</td><td>stopped: wave frequency (=  )= 0.12 Hz 1v</td><td>1Vis for calculation of (driving) frequency when stopped. Condone reference to \"frequency of waves'.</td><td>3</td><td>AO3x 3</td></tr><tr><td></td><td>moving: when ship continues at 8 m s-1, forcing frequency will be further from resonant frequency 2v</td><td>evidence can come from the substitution. Reject simple “0.12 (Hz)\" 2V is for a relevant comment about the moving situation OR calculation of forcing frequency with the ship moving (giving 0.05 Hz) For 2V accept incorrect calculation from adding speeds provided comment that this frequency is further from resonant frequency. 3V is for statement of why moving is the</td><td></td><td></td></tr><tr><td></td><td>eg for stopped option wave/forcing frequency very close to natural frequency, (so amplitude of oscillations will be high)</td><td>Allow answer for 3v that mentions that damping will be highly likely, so amplitudes may not reach high enough values to prevent</td><td></td><td></td></tr><tr><td></td><td>OR for moving option resonance does not occur 3v</td><td>operation</td><td></td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Key</td><td>Answer</td></tr><tr><td>07</td><td>A</td><td>10 μm s-1 100 s</td></tr><tr><td>08</td><td>B</td><td>4 m s-1</td></tr><tr><td>09</td><td>B</td><td>8 7</td></tr><tr><td>10</td><td>D</td><td>They decay into electrons.</td></tr><tr><td>11</td><td>B</td><td>down quark up quark β</td></tr><tr><td>12</td><td>C</td><td>2.8 × 10 m s-1</td></tr><tr><td>13</td><td>A</td><td>decreasing the kinetic energy of the electrons</td></tr><tr><td>14</td><td>C</td><td>1.2 0.17</td></tr><tr><td>15</td><td>B</td><td>They have a constant phase relationship.</td></tr><tr><td>16</td><td>A</td><td>0.22s 0.662</td></tr><tr><td>17</td><td>C</td><td>decreases increases</td></tr><tr><td>18</td><td>C</td><td colspan=\"2\">45 m</td></tr><tr><td>19</td><td>D</td><td colspan=\"2\">force mass x displacement</td></tr><tr><td>20</td><td>C</td><td colspan=\"2\">displacement and momentum</td></tr><tr><td>21</td><td>B</td><td colspan=\"2\">A current in it causes no heating effect.</td></tr><tr><td>22</td><td>B</td><td colspan=\"2\">B</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td>23</td><td>A</td><td>mg k</td></tr><tr><td>24</td><td>C</td><td>The acceleration is unchanged.</td></tr><tr><td>25</td><td>C</td><td>7.50 m s-1</td></tr><tr><td>26</td><td>D</td><td>0 p 一 K</td></tr><tr><td>27</td><td>D</td><td>X</td></tr><tr><td>28</td><td>A</td><td colspan=\"2\">19</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td>29</td><td>B</td><td>36</td></tr><tr><td>30</td><td>D</td><td>2y— rg</td></tr><tr><td>31</td><td>B</td><td>the kinetic energy of the mass</td></tr></table></body></html>\n\n",
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-                                    "score": 1.0,
-                                    "content": "gain the marking point.  Any further correct amplification could gain the marking point. ",
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-                                    "score": 1.0,
-                                    "content": "appear in the most commonly agreed form for the calculation concerned; strings of fundamental (base)",
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-                                    "score": 1.0,
-                                    "content": "units would not. For example, 1 tesla and 1 Wb",
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-                                    "score": 0.79,
-                                    "content": "\\mathsf{m}^{-2}",
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-                                    "score": 1.0,
-                                    "content": " would both be acceptable units for magnetic flux",
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-                                    "score": 1.0,
-                                    "content": "density but ",
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-                                    "score": 0.88,
-                                    "content": "1~\\mathsf{k g}~\\mathsf{m}^{2}\\mathsf{s}^{-2}\\mathsf{A}^{-1}",
-                                    "type": "inline_equation",
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-                                    "score": 1.0,
-                                    "content": " would not.",
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-                                    "content": "3.10 Level of response marking instructions",
-                                    "type": "text"
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-                                    "bbox": [
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-                                    "score": 1.0,
-                                    "content": "Level of response mark schemes are broken down into three levels, each of which has a descriptor.  The",
-                                    "type": "text"
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-                            ],
-                            "index": 11
-                        },
-                        {
-                            "bbox": [
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-                                    "score": 1.0,
-                                    "content": "descriptor for the level shows the average performance for the level.  There are two marks in each level.",
-                                    "type": "text"
-                                }
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-                            "index": 12
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-                    ],
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-                                    "bbox": [
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-                                    "score": 1.0,
-                                    "content": "Before you apply the mark scheme to a student’s answer read through the answer and annotate it (as",
-                                    "type": "text"
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-                                    "score": 1.0,
-                                    "content": "instructed) to show the qualities that are being looked for.  You can then apply the mark scheme.",
-                                    "type": "text"
-                                }
-                            ],
-                            "index": 14
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-                    ],
-                    "index": 13.5,
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-                                    "score": 1.0,
-                                    "content": "Determining a level",
-                                    "type": "text"
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-                                    "bbox": [
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-                                    "content": "Start at the lowest level of the mark scheme and use it as a ladder to see whether the answer meets the",
-                                    "type": "text"
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-                            ],
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-                        },
-                        {
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-                                    "score": 1.0,
-                                    "content": "descriptor for that level.  The descriptor for the level indicates the different qualities that might be seen in",
-                                    "type": "text"
-                                }
-                            ],
-                            "index": 17
-                        },
-                        {
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-                                    "score": 1.0,
-                                    "content": "the student’s answer for that level.  If it meets the lowest level then go to the next one and decide if it ",
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-                            ],
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-                        },
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-                                    "score": 1.0,
-                                    "content": "meets this level, and so on, until you have a match between the level descriptor and the answer.  With",
-                                    "type": "text"
-                                }
-                            ],
-                            "index": 19
-                        },
-                        {
-                            "bbox": [
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-                                    "bbox": [
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-                                    "score": 1.0,
-                                    "content": "practice and familiarity you will find that for better answers you will be able to quickly skip through the",
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-                            ],
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-                                    "score": 1.0,
-                                    "content": "lower levels of the mark scheme.",
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-                                    "score": 1.0,
-                                    "content": "When assigning a level you should look at the overall quality of the answer and not look to pick holes in",
-                                    "type": "text"
-                                }
-                            ],
-                            "index": 22
-                        },
-                        {
-                            "bbox": [
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-                                    "bbox": [
-                                        41,
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-                                    "score": 1.0,
-                                    "content": "small and specific parts of the answer where the student has not performed quite as well as the rest.  If ",
-                                    "type": "text"
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-                            ],
-                            "index": 23
-                        },
-                        {
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-                                    "score": 1.0,
-                                    "content": "the answer covers different aspects of different levels of the mark scheme you should use a best fit ",
-                                    "type": "text"
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-                            ],
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-                        },
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-                                    "score": 1.0,
-                                    "content": "approach for defining the level and then use the variability of the response to help decide the mark within ",
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-                            ],
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-                        },
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-                                    "score": 1.0,
-                                    "content": "the level. ie if the response is predominantly level 2 with a small amount of level 3 material it would be",
-                                    "type": "text"
-                                }
-                            ],
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-                        },
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-                                    "score": 1.0,
-                                    "content": "placed in level 2.",
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-                                    "score": 1.0,
-                                    "content": "The exemplar materials used during standardisation will help you to determine the appropriate level.",
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-                            ],
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-                        },
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-                                    "content": "There will be an answer in the standardising materials which will correspond with each level of the mark",
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-                                    "score": 1.0,
-                                    "content": "scheme.  This answer will have been awarded a mark by the Lead Examiner.  You can compare the",
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-                                    "score": 1.0,
-                                    "content": "student’s answer with the example to determine if it is the same standard, better or worse than the",
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-                                    "score": 1.0,
-                                    "content": "example.  You can then use this to allocate a mark for the answer based on the Lead Examiner’s mark ",
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-                            ],
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-                                    "content": "You may well need to read back through the answer as you apply the mark scheme to clarify points and ",
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-                                    "content": "assure yourself that the level and the mark are appropriate.",
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-                                    "score": 1.0,
-                                    "content": "Indicative content in the mark scheme is provided as a guide for examiners. It is not intended to be",
-                                    "type": "text"
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-                            ],
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-                                    "score": 1.0,
-                                    "content": "exhaustive and you must credit other valid points. Students do not have to cover all of the points",
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-                            ],
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-                                    "score": 1.0,
-                                    "content": "mentioned in the indicative content to reach the highest level of the mark scheme.",
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-                                    "score": 1.0,
-                                    "content": "An answer which contains nothing of relevance to the question must be awarded no marks.",
-                                    "type": "text"
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-                            ],
-                            "index": 39
-                        }
-                    ],
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-                "score": 0.612,
-                "html": "<html><body><table><tr><td>02.2</td><td>speed from graph: 450 m s -1√</td><td>Accept445-455ms-1</td><td>2</td><td>AO3 AO2</td></tr><tr><td></td><td>Use of their speed and KE equationto give consistent answerv</td><td>Expect to see 6.6 × 108 (J)</td><td></td><td></td></tr></table></body></html>"
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-                "poly": [
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-                    853,
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-                    101,
-                    1192
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-                "score": 0.588,
-                "html": "<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>02.2</td><td>speed from graph: 450 m s Use of their speed and KE equation to give consistent</td><td>Accept 445 - 455 m s-1</td><td>2</td><td>AO3 AO2</td></tr></table></body></html>"
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-            {
-                "category_id": 5,
-                "poly": [
-                    92,
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-                    2070,
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-                    2070,
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-                    922
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-                "score": 0.13,
-                "html": "<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr></table></body></html>"
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-                "score": 0.8,
-                "latex": "343~\\mathrm{m~s^{-1}}"
-            },
-            {
-                "category_id": 13,
-                "poly": [
-                    499,
-                    349,
-                    668,
-                    349,
-                    668,
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-                "score": 0.68,
-                "latex": "1230\\mathrm{kmh^{-1}}"
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-                    498,
-                    985,
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-                "score": 0.65,
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-                    349,
-                    782,
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-                "score": 0.55,
-                "latex": "\\mathrm{m~s^{-1}}"
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-                "category_id": 13,
-                "poly": [
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-                    692,
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-                "score": 0.5,
-                "latex": "450\\mathrm{m~s~}^{-1}"
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-                    1125,
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-                "score": 0.4,
-                "latex": "6.6\\times10^{8}\\left(\\mathrm{{J}}\\right)"
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-                "html": "<html><body><table><tr><td>Question</td><td colspan=\"2\">Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"5\">02.3</td><td rowspan=\"5\">MAX three from: Vvv</td><td rowspan=\"2\">Expect to see 450 m s-1 for their speed</td><td></td><td rowspan=\"5\">4 AO1 AO2</td><td rowspan=\"5\">2× A03</td></tr><tr><td>Evidence for gradient may be on figure</td></tr><tr><td>AllowECFfrom02.2</td></tr><tr><td>Use of graph to determine gradient 450 5600</td></tr><tr><td></td></tr><tr><td colspan=\"2\"></td><td colspan=\"2\">= 0.080(4)</td><td rowspan=\"5\"></td><td rowspan=\"5\"></td><td rowspan=\"5\"></td></tr><tr><td rowspan=\"4\"></td><td>Uses (their) speed and (their) gradient to give acceleration</td><td>Expect to see 450 x 0.08</td></tr><tr><td>Use of F = m × (their a) to give resultant force Use of P = (their F)x (their speed)</td><td>= 36(.2) m s-2</td><td></td></tr><tr><td></td><td></td><td>Expect to see 2.35 x 105 N</td></tr><tr><td>Final answer between 16% and 17%v</td><td>Expect to see 450 x 2.35 x 105 = 106 MW</td><td>Reject power that is calculated assuming a</td></tr></table></body></html>"
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-                "html": "<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"4\">02.4</td><td>Identifies distance decelerating AND</td><td>allow 7000 m to 7600 m</td><td rowspan=\"4\">2</td><td rowspan=\"4\">AO3</td></tr><tr><td>max velocity = (470 ±5) m s-1 Uses suvat equation(s)</td><td>allow answer consistent with their distance that rounds to 15 or 16</td></tr><tr><td>to get a = (-) 15 m s-2 which is less than 3g (so yes). v</td><td>give full credit to calculations that show that an acceleration of 3g would stop the car in a (much) shorter distance, with a statement that</td></tr><tr><td></td><td>this means that the actual acceleration must be (much) less than 3g. For MP2 allow calculation of gradientx average speed to give</td></tr><tr><td colspan=\"2\">Total</td><td>α = (-) 15 m s-2 which is less than 3g (so yes)</td><td>10</td><td></td></tr></table></body></html>"
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-                "html": "<html><body><table><tr><td>Question</td><td>Answers</td><td>Additionalcomments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td rowspan=\"5\">04.5</td><td rowspan=\"5\">Using 60° prism (Fig 9) does not work because: light would not leave the prism at the original angle v · idea that light will escape from second reflection v A smaller n (Fig 10) does not work because: ·larger critical angle v which would reduce the value of θ√</td><td>Suggestion that the design would work limits the mark to Max 1 for that design.</td><td>4</td><td>AO3</td></tr><tr><td>AlternativeforMP2</td><td></td><td></td></tr><tr><td>Light would no longer be totally internally reflected at second reflection OR</td><td></td><td></td></tr><tr><td>angle of incidence at second reflection is now less than the critical angle</td><td></td><td></td></tr><tr><td></td><td>14</td><td></td></tr></table></body></html>"
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-                "score": 0.962,
-                "html": "<html><body><table><tr><td>Question</td><td>Answers</td><td>Additional comments/Guidelines</td><td>Mark</td><td>AO</td></tr><tr><td>05.2</td><td>Idea that wire undergoes only (very) small (increase in) strain beyond the linear section before fracture v</td><td>Reject idea that there is no increase in strain. Condone 'extension' or '(plastic) deformation' for 'strain'. Condone 'shortly after' for “beyond”</td><td>1</td><td>AO1 x 1</td></tr></table></body></html>"
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-Please write clearly in block capitals.  
-
-Centre number  
-
-Candidate number  
-
-![images/109e42de42b05477c98efdddb7ff5b384443346f802c2302d0a164177dca46a1.jpg](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAIBAQEBAQIBAQECAgICAgQDAgICAgUEBAMEBgUGBgYFBgYGBwkIBgcJBwYGCAsICQoKCgoKBggLDAsKDAkKCgr/2wBDAQICAgICAgUDAwUKBwYHCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgr/wgARCABaAVkDAREAAhEBAxEB/8QAGwABAQEBAAMBAAAAAAAAAAAAAAcGBQMCBAj/xAAUAQEAAAAAAAAAAAAAAAAAAAAA/9oADAMBAAIQAxAAAAH9PHsAAAAeE+I6YAAABxjsgAAAA4x2QAAADknYPEWEAAAA4plihgAAAEeLCAAAACPFhAAAAJoTY2ZYQAAADimWKGAAAAR4sIAAAAI8WEAAAAmhNjZlhAAAAOKZYoYAAABHiwgAAAAjxYQAAACaE2NmWEAAAA4plihgAAAEeLCAAAACPFhAAAAJoTY2ZYQAAADimWKGAAAAR4sIAAAAI8WEAAAAmhNjZlhAAAAOKZYoYAAABHiwgAAAAjxYQAAACaE2NmWEAAAA4plihgAAAEeLCAAAACPFhAAAAJoTY2ZYQAAADimWKGAAAAR4sIAAAAI8WEAAAAmhNjZlhAAAAOKZYoYAAABHiwgAAAAjxYQAAACaE2NmWEAAAA4plihgAAAEeLCAAAACPFhAAAAJoTY/JpBgAAAD6Dnn0AAAAHseoAAAAPIeMAAAA8Z+zT//xAAiEAACAQQCAwEBAQAAAAAAAAAHADAXFjcGNgUENQMCCBX/2gAIAQEAAQUC7Yg7h+dzuswN1mBuswN1mBuswN1mBuswN1mBuswP33Ms+J8OlIRS2Dp7rMDdZgbrMDdZgbrMDdZgbrMDdZgbrMD2pMJPSeRdZgbrMDdZgbrMDdZgbrMDdZgbrMDdZgbrMD1pMJPb+ddZgbrMDdZgbrMDdZgbrMDdZgbrMDdZge+IxR1vpal9k63mqHZOOiPFUJS99EOucwmXEzreaodk46I8VQlL30Q65zCZcTOt5qh2TjojxVCUvfRDrnMJlxM63mqHZOOiPFUJS99EOucwmXEzreaodk46I8VQlL30Q65zCZcTOt5qh2TjojxVCUvfRDrnMJlxM63mqHZOOiPFUJS99EOucwmXEzreaodk46I8VQlL30Q65zCZcTOt5qh2TjojxVCUvfRDrnMJlxM63mqHZOOiPFUJS99EOucwmXEz/TG27VrRnqwU2rBTasFNqwU2rBTasFNqwU2rBTasFN8Qok3yfK8QmEjr/FqwU2rBTasFNqwU2rBTasFNqwU2rBTasFN/BEIHY/arBTasFNqwU2rBTasFNqwU2rBTasFNqwU2rBTaiEDwvxVgptWCm1YKbVgptWCm1YKbVgptWCm1YKb9yURuy8f/AE+yf//EABQRAQAAAAAAAAAAAAAAAAAAAJD/2gAIAQMBAT8BBD//xAAUEQEAAAAAAAAAAAAAAAAAAACQ/9oACAECAQE/AQQ//8QAPRAAAAMEBwQIAwYHAAAAAAAAAwIEBgABNzB1lZbS0wWztCEQdHaxshESBxMUIjFBQ1FhFjM1NlKRk5Ti/9oACAEBAAY/AlzIMswIOo/AJwBhRxdZgBwE83hwiHH+mP2vKFHecuS8oUd5y5LyhR3nLkvKFHecuS8oUd5y5LyhR3nLkvKFHecuS8oUd5y5LyhR3nLkudUq9JEhQgixMIaDTFj4Fh9fuXS67pnpKkOmWJyDpzxaWEPEhoeMOHs/g8oUd5y5LyhR3nLkvKFHecuS8oUd5y5LyhR3nLkvKFHecuS8oUd5y5LyhR3nLkvKFHecuS6JLqnpUlIfUVfwyTytHA3mE8hjeH7PDgWLyhR3nLkvKFHecuS8oUd5y5LyhR3nLkvKFHecuS8oUd5y5LyhR3nLkvKFHecuS8oUd5y5LyhR3nLkuu0zT/SpKcfTR4ArCxaOEPIaJCnhx9njwM8oUd5y5LyhR3nLkvKFHecuS8oUd5y5LyhR3nLkvKFHecuS8oUd5y5LyhR3nLkvKFHecuS6vX9U9JUhUyJOYYcxWlLGMClh4x+5f+Vi/wC//wAO1FU6b2qKJf0IXuxdmqhSbEtExvWku7D0bbV0BugNE0lSqNnHk1FU6b2qKJf0IXuxdmqhSbEtExvWku7D0bbV0BugNE0lSqNnHk1FU6b2qKJf0IXuxdmqhSbEtExvWku7D0bbV0BugNE0lSqNnHk1FU6b2qKJf0IXuxdmqhSbEtExvWku7D0bbV0BugNE0lSqNnHk1FU6b2qKJf0IXuxdmqhSbEtExvWku7D0bbV0BugNE0lSqNnHk1FU6b2qKJf0IXuxdmqhSbEtExvWku7D0bbV0BugNE0lSqNnHk1FU6b2qKJf0IXuxdmqhSbEtExvWku7D0bbV0BugNE0lSqNnHk1FU6b2qKJf0IXuxdmqhSbEtExvWku7D0bbV0BugNE0lSqNnHk1FU6b2qKJf0IXuxdmqhSbEtExvWku7D0bbV0BugNE0lSqNnHk1FU6b2qKJf0IXuxdmqhSbEtExvWku7D0bbV0BugNE0lSqNnHlqX6cabUEHuJEsBPglhwvNCBOHj5Y/nH+7zLaC2R8TzLaC2R8TzLaC2R8TzLaC2R8TzLaC2R8TzLaC2R8TzLaC2R8TzLaC2R8TzLaC2R8Thp1HqLrogYgkCnIfVxowNCP2R+Zw0KD1B1sEAEkCAghaqMUpCw+kIQgbhB5ltBbI+J5ltBbI+J5ltBbI+J5ltBbI+J5ltBbI+J5ltBbI+J5ltBbI+J5ltBbI+J5ltBbI+JyCag3WsDmTRMKnMNqYpvaP7Z/mL4m4R/N5ltBbI+J5ltBbI+J5ltBbI+J5ltBbI+J5ltBbI+J5ltBbI+J5ltBbI+J5ltBbI+J5ltBbI+J5ltBbI+JzLETdawEKqF8ykULUxSmGNAMkIRNGBvm4fi8y2gtkfE8y2gtkfE8y2gtkfE8y2gtkfE8y2gtkfE8y2gtkfE8y2gtkfE8y2gtkfE8y2gtkfE4un6i3+tqABgjFFBG1UUxDl8PpGETcX/iA/+WL/AP/EAB8QAQACAgICAwAAAAAAAAAAAAERITAxAFFBgMHw8f/aAAgBAQABPyFfPOIjB3Z7a8Yv379+/fv3786aLACUG1GuKOmHluqRYpxfv379+/fv36B7glsbijaax/v379+/fv378Bud+OheG1i/fv379+/fvyF0QpEAk0c/D+3JYCg1WU1YCg1WU1YCg1WU1YCg1WU1YCg1WU1YCg1WU1YCg1WU1YCg1WU1YCg1WU1YCg1WU1s2sulEKQXJ7d4oMGDBgwYMGCo6FlUIMESo4ZzeZ0Q4AABQYoMGDBgwYMGC8yFKIDJGKQu3HBgwYMGDBgwYLfh/ICYQAGVVigwYMGDBgwYLsi/aYvAPTz7X88//2gAMAwEAAgADAAAAEIAAAAIAAAAAAAAAAAAAAABAAAAAAAAAAAAAAAAAAAAAIAAAAAAAAAAAAAAAAAAAAAIAAAAAAAAAAAAAAAAAAAAAIAAAAAAAAAAAAAAAAAAAAAIAAAAAAAAAAAAAAAAAAAAAIAAAAAAAAAAAAAAAAAAAAAIAAAAAAAAAAAAAAAAAAAAAIAAAAAAAAAAAAAAAAAAAAAIAAAAAAAAAAAAAAAAAAAAAIAAAAAAAAAAAAAAAAAAAAAIJJJJJJJJJJJJJJJJBJJJJAP/EABQRAQAAAAAAAAAAAAAAAAAAAJD/2gAIAQMBAT8QBD//xAAUEQEAAAAAAAAAAAAAAAAAAACQ/9oACAECAQE/EAQ//8QAHRABAQACAgMBAAAAAAAAAAAAAREwITEAEEFRgP/aAAgBAQABPxBp1SyNiNa5GFKBwjBgwYMGDBgxzmVvBULEQcydGFqG75qqgJYg4hgwYMGDBgwYHtRwUZNq5Ce2DiGDBgwYMGDBgyCQuhCpCtbDi2hhGDBgwYMGDBiVw5AUdKaBfg8frrAwJrLGxIwJrLGxIwJrLGxIwJrLGxIwJrLGxIwJrLGxIwJrLGxIwJrLGxIwJrLGxIwJrLGxIsbQq6FTgKBcirhQIECBAgQIEAvyPqVqsUhEUejeyO7OJsIAAAYkCBAgQIECBAs33V94G6YCGLjQIECBAgQIECBEHTlDESEIAGExIECBAgQIECAKIn8dE5RBEdnhB//Z)  
-
-Surname Forename(s) Candidate signature  
-
-# GCSE COMPUTER SCIENCE  
-
-Paper 2 -  Computing concepts  
-
-# Specimen Assessment Materials Time allowed: 1 hour 45 minutes  
-
-# Materials  
-
-There are no additional materials required for this paper.   
-You must not use a calculator.  
-
-![images/ce7523814b245ce58050b7c51fca17f896772359b7ef56c8afc633b88e92dc84.jpg](data:image/jpeg;base64,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)  
-
-# Instructions  
-
-• Use black ink or black ball-point pen. Use pencil only for drawing.   
-• Answer all questions.   
-• You must answer the questions in the spaces provided.   
-• Do all rough work in this book.   
-• Cross through any work you do not want to be marked.  
-
-# Information  
-
-• The total number of marks available for this paper is 90.  
-
-# Advice  
-
-For the multiple-choice questions, completely fill in the lozenge alongside the appropriate answer. CORRECT METHOD WRONG METHODS $\mathbf{\pi}^{\infty}$ $\textcircled{6}$ $\nmid$  
-
-If you want to change your answer you must cross out your original answer as shown.  
-
-If you wish to return to an answer previously crossed out, ring the answer you now wish to select as shown.  
-
-Answer all questions.  
-
-A bit pattern is shown in Figure 1.  
-
-# Figure 1  
-
-# 01001110  
-
-Convert the bit pattern shown in Figure 1 into decimal.  
-
-[1 mark]  
-
-Convert the bit pattern shown in Figure 1 into hexadecimal.  
-
-[2 marks] Answer:  
-
-A student’s answer to the question “Why is hexadecimal often used instead of binary?” is shown in Figure 2.  
-
-# Figure 2  
-
-Because it uses fewer digits it will take up less space in a computer’s memory.  
-
-Explain why the student’s answer is incorrect.  
-
-[2 marks]  
-
-Explain how a binary number can be multiplied by 8 by shifting bits.  
-
-[2 marks]  
-
-ASCII (American Standard Code for Information Interchange) is a coding system that can be used to represent characters.  In ASCII the character A is represented by the numeric code 65.  
-
-Shade one lozenge to indicate which character is represented by the numeric code 70.  
-
-[1 mark]  
-
-![images/6989c268ffff85e3d801fa7b22b088b05aa8009598116a2fb95ce457493865be.jpg](data:image/jpeg;base64,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 
-
-A E B F C f D 6 E e  
-
-Unicode is an alternative to the ASCII coding system.  
-
-State two advantages of using Unicode to represent characters instead of using ASCII.  
-
-[2 marks]  
-
-When data is stored in a computer it is often compressed.  One method that can be used to compress text data is Huffman coding.  To produce a Huffman code each character in a piece of text is placed in a tree, with its position in the tree determined by how often the character was used in the piece of text.  
-
-A Huffman tree for the text ZOE SAW A ZEBRA AT THE ZOO is shown in Figure 3.  
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)  
-Figure 3  
-
-Using this Huffman tree, the Huffman coding for the character E would be the bit pattern 110 because from the top of the tree E is to the right, then right again and then left.  
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-The character Z is represented by the bit pattern 010 because from the top of the tree Z is to the left, then right and then left.  
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-Using the Huffman code in Figure 3, complete the table to show the Huffman coding for the characters O, SPACE and B. [3 marks]  
-
-<html><body><table><tr><td>Character</td><td>Huffman coding</td></tr><tr><td>O</td><td></td></tr><tr><td>SPACE</td><td></td></tr><tr><td>B</td><td></td></tr></table></body></html>  
-
-Using Huffman coding, the text ZOE SAW A ZEBRA AT THE ZOO can be stored in 83 bits.  
-
-Calculate how many additional bits are needed to store the same piece of text using ASCII.  Show your working. [3 marks]  
-
-Bob purchases a 4GB SD card for use as secondary storage in his phone.  
-
-Calculate how many megabytes there are in 4GB.  Show your working.  
-
-[2 marks]  
-
-An SD card is a type of solid state storage.  
-
-State two advantages of solid state storage compared to magnetic storage.  
-
-[2 marks]  
-
-Many modern desktop computers have both solid state drives and magnetic hard disk drives.  
-
-Give two reasons why desktop computers have a magnetic hard disk drive and a solid state drive instead of having just a solid state drive.  
-
-[2 marks]  
-
-Describe how data is stored on, and read from, a magnetic hard disk.  
-
-[4 marks]  
-
-Turn over for the next question  
-
-In recent years, there has been a large growth in the use of cloud storage.  
-
-Discuss the advantages and disadvantages of using cloud storage.  
-
-In your answer you should include an explanation of the reasons for the large growth in recent years and consider any legal, ethical and environmental issues related to the use of cloud storage. [9 marks]  
-
-<html><body><table><tr><td>use Or cloud storage. [sypu 6]</td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr></table></body></html>  
-
-Most schools have a computer network.  
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-Some schools allow teachers to access the school network from their home computers.  
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-Give one reason why some schools allow this and one reason why some schools do not allow this.  
-
-[2 marks]  
-
-Reason for: Reason against:  
-
-State three advantages of using a computer network.  
-
-[3 marks]  
-
-PANs and LANs are two different types of network.  
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-Describe one difference between a PAN and a LAN.  
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-[1 mark]  
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-Give one example of where a PAN could be used.  
-
-[1 mark]  
-
-When two computers on a network communicate with each other they need to use the same protocol.  
-
-Define the term network protocol.  
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-For questions 0 3 6 to 0 3 8 shade one lozenge to indicate the most suitable protocol to use in the situation described.  
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-Used to retrieve email stored on a server  
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-[1 mark]  
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-A HTTP B HTTPS C FTP D SMTP E IMAP  
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-Used to make a payment securely when purchasing goods from a website  
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-[1 mark]  
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-![images/f9f17426e116156d0aeafcba2a9eac0bee147deadcbf4e6e527096222ca138e9.jpg](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAIBAQEBAQIBAQECAgICAgQDAgICAgUEBAMEBgUGBgYFBgYGBwkIBgcJBwYGCAsICQoKCgoKBggLDAsKDAkKCgr/2wBDAQICAgICAgUDAwUKBwYHCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgr/wgARCAF0AFcDAREAAhEBAxEB/8QAHAABAQEAAwEBAQAAAAAAAAAAAAcGCAMEBQIB/8QAFAEBAAAAAAAAAAAAAAAAAAAAAP/aAAwDAQACEAMQAAAB5/AAAAAA49GjAAAMocjQSErwAABHSxAkJXjwk5O4/BrjRkdLECQleM8Yw7zrPtm2I6WIEhK8AAAR0sQOMZugAACeHKUAAAAAAAAAAAAAAAAAAAAAAHGU3gAABOjlGCQleAAAI6WIEhK8Z0xp3H4PtG3I6WIEhK8eInB3nWa80RHSxAkJXgAACOliBx9NIAAAZM5FAAAAAAAAAAAAAAAAAEpPGAAAdpXQSErwAABHSxAkJXgeMyJoj7AI6WIEhK8ZAyxQzMHySpEdLECQleBPDyn8KOd5HSxAkJXgAACOliBFD2gAAHyy5AAAAAAAAAAAAAAAAAERPYAAAfMLqCQleAAAI6WIEhK8CdHmP4Uc9BHSxAkJXjIGWN+Zs+WVEjpYgSErwPIZY++fVBHSxAkJXgAACOliBKTxgAAHcVwAAAAAAAAAAAAAAAAA4+GlAAAMmcigSErwAABHSxAkJXjwk5O4/BrjRkdLECQleM8Yw7zrPtm2I6WIEhK8AAAR0sQOMpvAAACdHKMAAAAAH//EACMQAAEDBAIDAQEBAAAAAAAAAAcGAAUENRcCFhADASBQFDD/2gAIAQEAAQUC/wBInUoK5QcMLj4YXHwwuPhhcfDC4+GFx8MLjVehWRfj6Ft5+zVYehbeXJSNDD0HiVS9Uev8Rg39bSZZiPSZVEYqqJmqw9C28tVp2nVie8amXyf1yjHvZdqSS9I5NSENszVYehbefs1WHpKk9Do1TZ9Ezz6Jnn0TPPomefRM8+iZ59EzIxWQSuo/zkkMUCsFNgQPvAgfeBA+8CB94ED7wIH3gQPskCoeJOj6Ft5+zVYehbeWrFFTpNO+JLruf1xVDe/WyBUEd6RqlkZjZmqw9C28uRjqKWofGklyndf6DH6e0SV5f0mkvFpWhZqsPQtvP2arD1D7kpIT/NCm+aFN80Kb5oU3zQpvmhTfNCm1b5CgtfF+HJG0ZxMnnwUvPgpefBS8+Cl58FLz4KXnwUumOotq6roW3n7NVh6Ft56rZGPjPDsThzpvGKCBm/XRqsPQtvLXspLwiPTCCQElS6QcL4/HMjhBSmoxlayt0ZqsPQtvPVeMEpV1mOpDV+hQnqrampqaip2arD0Lbz9mqw9eMcr6MmeKGB8UMD4oYHxQwPihgfFDA+KGByY1Iag2/D1Ji4kJrmpZfNSy+all81LL5qWXzUsvmpZciUV7Bb9C28/ZqsPQtvPVaUUr4KzIMzv6yvBUnulq6WvpmarD0Lby17Ey04j02QEHGUuiiT/k0lyWgYz0M4mtodWarD0Lbz1WUNFIeHYcD3faNgoSG16NVh6Ft5+zVYepIIi+YlMAiN4BEbwCI3gERvAIjeARG8AiN0wJFNHVfhw/hIywn+Dk18HJr4OTXwcmvg5NfBya+Dk1q2nJaJ8XQtvP2arD0Lby5KRoYeg8SqXqj1/iMG/raTLMR6TKojFVRM1WHoW3lqtO06sT3jUy+T+uUY97LtSSXpHJqQhtmarD0Lbz9mqw9JMmoZHqbPIleeRK88iV55ErzyJXnkSvPIlZHKaBVlH/AKf/xAAUEQEAAAAAAAAAAAAAAAAAAACQ/9oACAEDAQE/AQF//8QAFBEBAAAAAAAAAAAAAAAAAAAAkP/aAAgBAgEBPwEBf//EAEYQAAAEAgQICA0DAwUBAAAAAAIDAQQFAAYREhB2tBMhNjeW0pXTUQeUMUFhFDCSkdEVQlKhoiIycRZDUHSBscEzU2J1sv/aAAgBAQAGPwLxlIUh3OakPbQ6NiaN2/qQk2oOSLH9y1L7fwnXSHZsnenXSHZsnenXSHZsnenXSHZsnenXSHZsnenXSHZsnenXSHZsnemHRNxzphelHxpm1Nb+oiS7QTDghXPn7L6Y4VjxZv4iE4Uw3GQ30xwrHize42KRNyEluQBRmmj6gok5ailDimzUWcp5HHClqNOVCgIovPVNsVIaPgX3Aww5U8+VnKv6OQmKlp9yQx0IkzyTa0XypE7h+VAIoxS3LZwXYNIMT2RB7FuhOFMNxkN9McKx4s3udUfdHCLC5BVlAdYFRa0Xzok+D0moYZEggzesIIMIsp3qUNUUK/iufrojSQIvdWAnf6JOTo1zbxQQl/ditlqWHvzqol8mXsXjr4s+IxM4JjsRALJQLIbIQATkRO1c63QnCmG4yG+mOFY8Wb+IhOFMNxkN9LodSSMq3OMpMMwAPBDR1hyBIa/pCvaFZ0pFwc44udKRcHOOLnSkXBzji50pFwc44udKRcHOOLnSkXBzji50pFwc44uYRCKPRsR7j9Sw4eT8DOD9KOAV5xBRP4+l0QpLRhu7OLpMMsBhldaByBIqsy8ol886Bs/m9M6Bs/m9M6Bs/m9M6Bs/m9M6Bs/m9M6Bs/m9M6Bs/m9MwiLUdoq2auP1LDgZUuuuyrgNaZ1vpjhWPFm/iIThTDcZDfTHCseLN7nVIXJAjQtgVoWDrGJVqRPOqT4TSmmprBB5/V8DCECF9ymiRRC/tVNZtIqQDH/yCjp9f/1OUozzjxYsaftxMQXZa+Ulr5pewePMyiYjDDglu0birKHaDaCMNeepU7FzpdCcKYbjIb6Y4VjxZvcbDIk2CcQeBQGlD6hIs5GiNMiz2of9plG26m2E5ENCqCq/Nc2VhNGxL7yPz0+GTnJRGlELhZa/d6qaCNM8o3MnkyJnDcoJTTFMcOHBls08xesQxdq3QnCmG4yG+mOFY8Wb+IhOFMNxkN9IfAebIUQbxGNidt3CRggusOSLB1KtfsTqXM2gbzqXM2gbzqXM2gbzqXM2gbzqXM2gbzqXM2gbzqXM2gbzDoYdzWCZFkRtm6NcLGm47ICzgiXMi8ifwjmDP6QGBcNDlKcADDnArIuSsIKp0jO4KdcXOkZ3BTri50jO4KdcXOkZ3BTri50jO4KdcXOkZ3BTri50jO4KdcXJLImkZmUPOCUUgoa4DWMS1Ilal8q30xwrHizfxEJwphuMhvpjhWPFm9/hERfEty/fOMQKfGbAqdQmv+vB6Zrg0baO/wCmchH/AIW+E4Uw3GQ30xwrHize6IRWBE23RJFZX0WrPKKrtqStau6SqQiEXSA44NaxN+PLqNe5FzA/CIlU5IuDtQh91G4apU99RtoUMGfwpuDImA77YKlmJw9IuZE2DF7kodFDc4jw2UUQbXt2VzWu26E4Uw3GQ30xwrHize8cSYFOYY6MWsbiEuxt1F+UDmX+6TZBznUkQPIrklfipUotIYlFYwidRcTiIhg8gNQfhIGjNuAootKgFlhqCFO5LoThTDcZDfTHCseLN/EQnCmG4yG+KxGjXOW3ZkxSICdjbmQFDVAJQhD9ympXmAk63mezAeOnW8z2YDx063mezAeOnW8z2YDx063mezAeOnW8z2YDx063mezAeOloVSLnQbOG7WIEO8iXR9C1EIoxBolpDc3V/CRWG0c5rFfEwuIK0G59dFF2hIEIvtEmbMJJ1Ji2ibzqTFtE3nUmLaJvOpMW0TedSYtom86kxbRN51Ji2iby0MpDzSiaN3UQIaZf16SOyI0xAJmClfbfTHCseLN/EQnCmG4yG+mOFY8Wb3jhsME6ijktajCIS0EfZXvUP0p55tlc11ILH/YBAV82VlP1HB4tB0X92Iw4SF+WG0H4yB4ycgOKMDWWaUO0ESdy3QnCmG4yG+mOFY8Wb3RCEwM+w6PIslrbs2uUNfZWlaV98lUecABR44kNn1bEAZCz+FX6R/lFzzlAR1mofeRyH0zkHNJGp5gsyNWosuYPusArWYnEFg44YyfPcrD4WZmEQGyiKJQ+xaXPZ7LoThTDcZDfTHCseLN7/B37Mo8tfYOLQSfGbYqCwev/AM0r0TYg8HatU5GzcIP8XwnCmG4yG+mOFY8Wb+IhOFMNxkN7mMxGiyGOXZqmuDPCzktC5akFVOiAemHb86IB6YdvzogHph2/OiAemHb86IB6YdvzogHph2/OiAemHb8kvW1EwhNIOCaULws7MIK1ov38qfwlIfBOdBxDm8OjYmjdsXCmxiIDJFj6xAr9v4TrtecBs9yddrzgNnuTrtecBs9yddrzgNnuTrtecBs9yddrzgNnuTrtecBs9yYdFB867l6A+Ns2prcyENQIIBhwQrnQFfVfTHCseLN/EQnCmG4yG+mOFY8Wb3GxSJuQktyAKM00fUFEnLUUocU2aizlPI44UtRpyoUBFF56ptipDR8C+4GGHKnnys5V/RyExUtPuSGOhEmeSbWi+VIncPyoBFGKW5bOC7BpBieyIPYt0JwphuMhvpjhWPFm9zqj7o4RYXIKsoDrAqLWi+dEnwek1DDIkEGb1hBBhFlO9ShqihX8Vz9dEaSBF7qwE7/RJydGubeKCEv7sVstSw9+dVEvky9i8dfFnxGJnBMdiIBZKBZDZCACciJ2rnW6E4Uw3GQ30xwrHizfxEJwphuMhvpdD6SR4LY4ykwzAAUka1hyBIa8ycoVnTAvoxu7OmBfRjd2dMC+jG7s6YF9GN3Z0wL6MbuzpgX0Y3dnTAvoxu7MIhNHqQhcuP1LDh5NCTEzI4BX1h8b/8QAJhABAAEDAgUFAQEAA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-A HTTP B HTTPS C FTP D SMTP E IMAP  
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-Used to send an email from a client machine to an email server.  
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-[1 mark]  
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-A HTTP B HTTPS C FTP D SMTP E IMAP  
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-TCP/IP is a protocol used in networking.  There are 4 layers in the TCP/IP stack.  
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-Complete the table by placing the four layers of the TCP/IP stack into order (1-4) where 1 is the top layer and 4 is the bottom layer.  
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-[3 marks]  
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-<html><body><table><tr><td>Layer</td><td>Order(1-4)</td></tr><tr><td>Transport</td><td></td></tr><tr><td>Link</td><td></td></tr><tr><td>Internet</td><td></td></tr><tr><td>Application</td><td></td></tr></table></body></html>  
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-Many computers use the Von Neumann architecture.  
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-In a computer that uses the Von Neumann architecture, bit patterns can be stored in the main memory. Shade the correct lozenge to indicate what these bit patterns could represent. You should only shade one lozenge.  
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-[1 mark]  
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-A Data   
-B Instructions   
-C Data and instructions   
-D Data or instructions, but not both  
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-![images/40843124807eab8c7beadf8d790ac6447f01002ee7051047ce9007f986a3b2ef.jpg](data:image/jpeg;base64,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 
-
-Five components of a CPU are given below. For each row in Table 1, choose the letter A, B, C, D, E that best matches the description.  
-
-Letters should not be used more than once.  
-
-A.  Bus   
-B.  Arithmetic Logic Unit   
-C.  Control Unit   
-D.  Clock   
-E.  Register  
-
-[3 marks]  
-
-Table 1   
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-
-<html><body><table><tr><td>Description</td><td>Letter</td></tr><tr><td>Sendsacontinuousseriesofelectronicpulses</td><td></td></tr><tr><td>Decodesthecurrentinstruction</td><td></td></tr><tr><td>Completescalculations</td><td></td></tr></table></body></html>  
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-Social engineering is where someone is tricked or manipulated into providing secure information or access to a secure system. Describe each of the following social engineering techniques.  
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-[3 marks]  
-
-Blagging:  
-
-Phishing:  
-
-Shouldering:  
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-Turn over for the next question  
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-A sound engineer is recording a singer.  
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-Describe why the sound must be converted to a digital format before it can be stored on a computer system.  
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-[2 marks]  
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-The sound engineer is using a sampling rate of $2000\mathsf{H z}$ and a sample resolution of 4 bits.  What is the minimum file size of a 5-second recording? Your answer should be given in bytes.  
-
-You should show your working.  
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-[4 marks]  
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-The sound engineer currently uses a sample resolution of 4 bits which enables a sample to be stored as one of 16 different bit patterns.  She wants to increase the number of bit patterns available from 16 to 32.  Shade one lozenge which shows the minimum sample resolution (in bits) she can choose that will allow her to do this.  
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-[1 mark]  
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-A 3 bits B 5 bits C 8 bits D 16 bits  
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-![images/bb20470f62e08855b68c29b8bec4fad7163ccac0351ee46ff08117dd95d93440.jpg](data:image/jpeg;base64,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-Shade one lozenge to show which of the following correctly states the effects of increasing the sampling rate.  
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-[1 mark]  
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-A Decreases both the quality of the recording and the file size B Has no effect on the quality of the recording or the file size C Improves the quality of the recording and has no effect on the file size D Improves the quality of the recording and increases the file size  
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-Turn over for the next question  
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-The three examples of code shown in Figure 4 are all equivalent to one another.  
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-Figure 4   
-Shade one lozenge to show the statement that is true about Figure 4.   
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-<html><body><table><tr><td>Example 1</td><td>Example 2</td><td>Example3</td><td></td></tr><tr><td>a←4 b13 IF a=b THEN C ↑a+b ENDIF</td><td>MOV RO，#4 MOV R1，#3 CMP RO，1 R1 BNE end ADD R2， RO，Rl end: 1111</td><td>1001 0000 0100 1001 0001 0011 0100 0000 0001 1010 0101 0000 1100 0010 0000</td><td>0000 0000 0000 0000 0001 0000</td></tr></table></body></html>  
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-[1 mark]  
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1bBSEHry5c3B12+kQD+FPUyNp0kuNYsdXcVeEbBwtxuVns1oSM53MkbuJav5IvEwX1graziJ0H9dPimvmPAQIaJr8KbNaOjA28X39rIeNqX9zNsYylJSj8r4OaXOuXLlpkBxEfAhaKx8IV3K+SuROq6cKG+MLkNgWzf2AlRB0KM/Bm4FmDM6XYcRDtyew8dPBQjIXL2mKT9Iya7njBvUKNp11PKhIngKNOqNbkvtqMGKKmOHDhPbi7PxFCUS7yv3cGsEacvaIj9eRNgDRd3Wurjv3Ruq/8AXyolWGuTgh6O/jFQsdUzPPZTFjxsHr5l1bCRMsz3KUwmoHnz5TvUnI3InWfWKIjotMNHBigdmgy9WVT0GqFwT6M8frzZ3zsK2vHl3yFuXKHbIEOfZMqKHqWjYSsSiX1yHXFli9WykbuK3URbFrnGwNXDjQ4vPVj++9VP4lcLLDhU4Zs6xp5lM2OqSu1uzVfDYSLguWMuu1eOoVY/ViOpxE9pp6cm3nx+r9gm68DWpsCXtcqWzS/2zZSQxMdOQKMkrkPqwhiRrC63j4ZwkD1/KZ/Xv5QFidV9Dw4l1478XQ7P2EjiEiL+l/2mp/Sz2bTrY0Y8LCw27I/EwmuTfYpr48ePHj2tlXw7YFYwg2hAa3wubDpn9ggyeM1WMU7EcNIcEKwyW1nBCpfBWxgTftuCOj6kTH9ig5sIafpAjMbp8WghVJ7Eu4bmi9WyigzGqGijHZcYiEmBGQnS7yCGimje2FNN5FDcBConZnWAPWC0HWcO46i2QIrPBSpiQQrrbKEK/ZK3ZMxGvd0SvDj44cHWrvDWD8J3s3RigsPZi0WqvRNagBLpfMqkFLm4+lYNiy0b1F8wgIVVNlHyCFRnJtuClSdateClRjUoWJ9iBUPSKvk1/HItSzcQqxHG/EpHrANaUic5ol2qk4jQxltFodcyvJ5yfIpzYxiws+pbEJr8roaSHV1kx482MeGnAg7wIBH5UzYoObCGn6QIzG6fNtbGPIxY9fYNyiU2oshwiYox2XGIhJgRkJ0uphblA9yFM+wqirKhdm3Ni9hQQqqbKKAEKhdkvEEKzAo6/wBcF5RfvzT7ZMVrWGlgCAd1+WE8NLUTjXmisAKuD4oZWzKpNTW0y1PnmkVr0ATwKFddYIVFpq6VaSkcwQE+yhtCr8VzBQhPa/ld92m4lHnQmK3thlPDqIJZOIlQQIVBVrq/BCqEeAcPuBETpwAPc6KC0EKpPYl3Dc0Xq2aVeAoQ0db2trRmoEfmjvIuOutETEEuXDIPQnDmYv3S1Bh9OsUPVfeN11L29miMd1Pia8mjhSIeCH4gQm2SdjZ7zY8Nj8nn9e/eX/aan9LPyZBXl7cEtlEYR5n+fcwBeZoFAx/OJg/84aK6jGkH8ALZ7jHK1aQ6rFfY31ThaMRJLfZAsjQoQhwMY/LEJIOjb0+LCs78WFZ34sKzvxYVnfiwrO/FhWd+LCs6UNFZ2RpT+ln+h12DhZLP9LDHfpYY79LDHfpYY79LDHfpYY79LDHfIqL+fFevgqYP/XcXhYsau79P6a7+n9Nd/T+mu/p/TXf0/prv6f0139P6a6SIlRUR1Uef7Vb7C8tggYfz7YNQqvKna7wTEXuNzYfXw7HtTYs8wjewM9DlPzRDPlWuLfMQZ0YZmP8AwxLjcrDKe3GdGVmgRs+VhnX+RajPlQIp/wCBkt0+psUTyk2cd90Mz5WSen/Eyp0sGxKJsW7cV806z5Vj5/c6WfKrPB71iz5U5NOwzPlZJ6f5Ln9e/eX/AGmp/Sz2bvztrjjUozHCS4LkIuDgs92wHHwXuvjx48OO0YxRIU+QssrpasR45sEyYHXhkkR+OofwUfp5SR1kYi1UhsUMNiS9a7cikcLnuZvJc1Krptjd5Zy2Qa5mT4WTMGzJa7IIiFua+yOLLjz43i0sqtFOK22Pyxi9Pi1zAGrQ0b2svZoTYeXZt05y6K2BYEbsCqIE1c1IUUEYv9iiGJSDOmDir3MXstzndknZyLK3oRsZcXzpwTRtPteeZY9FFgI+g8clWwRTGsY7F7BNYQWpq8HfDKotYg62ys6cF9+GFpxIXxsBdrSRy6GYTwc0RCmwC8hDt/ZqaLugb/jx8GlCCaE5iVpQUSI5nc+KwSfMMQZNINZnLY2hhs16LzZ0+F8CAL2KC4NgPAgggCyuNj6EWvHnQJ1SGxz6b0SlbJZZ2dnjVjNBkz081tf5Hjy48+LlKjobH5pav+LhQVozZsg19a2PcQyYnTCM2SU3nEg+NK5WkaexJWQBasdzCLRBMZQ/Ywuide2XKs8B7rjK0oKsI5nc+KwKwGAHM1LmpVdNsbvLOWyDXMyfCye7Zf3J3s+cC+MoB7EDEPNM0nPtfF6ZVTQBUzQn52HEazzdcasWCbRrA169Weiv4xZDI72WcZ51spdkPljnwYfHQ/sOAjkk6qsWkIAM2NJYXXpjMA2MNfjYoMbTONiiBcjVnWvaKWFDvRQDrGdecaVfED2RiIvXdozpaCidp0PrCCHR6IsyaKmCzG+K1nmDsH8nn9e/lEZjBlVPCpgcnfhjiq9hJsmhybpf9pqf0s9m6gdekYBKu4FIQAu2gnc7U92ytG+JmA+QwpVEbTHtGiGukX5hWq4V/wBBur3+PaaenHkqya/ySLCfoJX9Qnnx4crSlcKkfNwPkaWsafkMLSdWuGfFBsfb+WpYFeM0c8YN7Wf7oy9wu08tPWPn4mjXUb/AeyXnx43FPfH9u22yPok5o61a1biEFETsWgR9bRxT1JrCqTkDJT6zGuT4YMSBgSSrSWvZ28T4zrGjHS2CAAY3z/bo6n/H9ip1H/wX/wC4sJLx8buJtdMUI9NM6Mtwlp5D9e5seTIYfHB+N5osXRMnrhMg1DX5gTTJW7cjbkwr9YJqNl0yz7GIi2bjfxi9d2bgPvooIo4SHWiax88TWr9KlRBoeRJUYgZqOm1AES8fMbeL5dViRvtBQLYPiYyrwoxuwLFLBu8UJD+mCyJ8/wBurGrHjx4RkYB1iDYxmJtfho2IUKUWJ7Zeimy34c6//VfTr7J6tY25ML3WCajZdMs+xiItm2lK4VI+bgfI0tY0/IYWk6pHXlhXZDYWFujgbsvD4Mrfldf4iGi9e4EAqLnKW31MEl69zDGsaZT0OdLoNBFoPPPXr1Z6K/jFEpBlbDTjMBoEAbDr/wC307fSI0iL0ppsLEkQRiuus3QI25q3mxY5xuytG1soxDA9L3I+FLHBi1ZXjJGra1PwtODR+CyTodCKeIP11GrtaDbpKwNNvI6yZmigWBkt1cOX8ln9e/lYAL0Zc/8AmTF3zUb9/o2FVIG50v8AtNT+lnsuU6khVINNllK3lkgl+rLHuvUaUpTu6pB2O6vECv11fYYFDssXjI/DExoGsYFeWwBfiqZGmDWEnW/vlL68iEkfNBVjTahbQVCWwdaLQeVQ6wkeIMKTEtexUfIekY5ClsN+lcf8YBgXgQ2EXSygVlU6zESJs6X8qIf5mBsIxp4LR4VA0gzlqyP1+AKAjC5gunyIETqbDtfBQZI5VRjk6w2SsxppwBokBc8gaGuY3ly0UcL0VeOQVQYH10soFZVfhlA/EqXBIFibUDeuozFEJqsoE7mj5dCjLhfGrQ/b8zwAJEglw1ahv2w6PQwpC9mtbRazNrhOh6y7hWUDgZXTYHGmFA4tWxzNyIgUUKRjxquP88MHAw43EX9ZRb+qgiKB1wTMRIh7FkBrXMWiSLrLVYq1YmM10gf3AgnRsLCgEIil0KMhNBzNyQ+tYvhnOsICh2ULnCkHD4L4cfHDitljAq2L6ArKBXOWa1tFrM2uE6HrLrQVY02oW0FQlsHWi0HlUO9YaygWViNQcaYMF+leAz4oWFih2KJEqGFLB8+PHnxJazC/iVWyfD1dwDVlAhBD2PWUDHMqY1wH85Jk1jXmTgULKBLC4pHaRaOzfEfSahi1VrdLQ+qkbTzzZfrmKkhRDa4gEHKsZIDDElvGtIbIVWBZDE+quas1uHYrUGGuRyxntbxW7PLdLCC0snqGFDifDUGMjBEWqcdMjH8ln9e/eX/aan9LPycnG0ZmNDFyEr3B+fwB41WJ/wDOM2HDYw5tdErnvR8dQiaXskoyOmKNbXRK1b2LFiwYvy5dWOYxn/WrZ79atnv1q2e/WrZ79atnv1q2e/WrZ7MEzalYhfRd6DAv/XcUsnAMkXxVku/FWS78VZLvxVku/FWS78VZLvxVku525bq4B+ZqkcD/AJB58+PH57z58ePH/n/8fn9e/eX/AGmp/Sz2bsW7dSAFNWzUpFF+yWQj2d7uXLjw4yxYV3ySPvVJSgrLNnJsfq9Zs2LnaDxjM2wUvJ/sttoZtLQhlJshghurXYwHbIydhgwXzHSobLaUzOQw7QHGiuy658pRxK2Fkc5GP1oUcjV462fw4cMXA6cteNfewEtxtF2ZxKyvK+PPjl4nW0tBmQjZONmaXZ4kgBaiMskCMs8uWi8BdkpOOhqNIhgZKH+OKh828khQxUJNqreHj+J0Gcx4XYQQa8rhaLR8jANVcFMjuPZsVVXms16dWg5FXJyXnz48eM7rUta/XsV7eDpOxgULyDpUNFtNyEgay3QuhoYEg7ly48OPJ0qbhI8efDnwtuhUUZCvYr28BC0l2J38Mvjktsp4kgBaiMskCMs/yknSqIi5EzEVPUbjYWkfHZSQewQsC2FsUSHT6hQlQsJ5jAQtJtrrYc8xUvFTtDqss2cmx5OfBYX4GjIUMa8cSj0vIXyoai5aanYUcoYc2Kxi2vz56yaF83HGIYnQp88jKzEVBx1C/SlKX1KPeZ0mZYAG2IIigSegLWbPLb7uezZ/V8QlY0JVB5rLgruy5DBQHZFvK+IlcWXFnxSbeWENK0icckpSmSD8jKzRIPjnG9foxlTA71FZuceXHnxsOFW1ZaPI4CWvk54GhfEaMhUxrERUNCNIZZQCZZ/ymf17+U4Tjozg+Lgfl7jboF/JVt1b1fpf9pqf0s9m8H2+mvSbdfxi8MWp/L+09uyhv9EqkcMERVROox19SrpU/iV1Y/vvYMDCc+1bGDIw82u2cVwLALLaCRs30EPKVeq+AUR8k+PaB8tYh8NM0CpfYZum+uc6MLMksGC/2gMZINU4OglpAByliKgq3ddA0SunHWEHimbabaofrW758i1ZVWA6wZsc09WBlq4Mh2vxeNU3T0rOl9N7BOA8Q1+LNgqi+lHBTx1sPfci9gJ0ILjHUvINpG9au6raxKYKmlon1aMSTlLBiCANl2AEUT/arYJTh2Bb7Aktgw1m2pLKX1GSGeoM2KgU0as3VQAO9buIolRaEEAQll/p8c1wXA8ZDJvAR6TeE+DBfja6lSpxtPayblMYt8AFP9KNWPLE+iIRAqiIGVqTyal567qkQlV6JAkYvdsSs6X03sE4DxDX4sSmvJIKsaBsE4THz2pAIO6jXKfme1gUwgdQ7kngnC4WkaawkYckyu8bqx3ekV/8FCYTC+zLPWOr9Om3VrZ4UtitdQuGaGJwjcUlmBYx/QW1zptS82ynzcwMOfn9hFAJzGwxmNnuvuxRZ+xCrZrpxaG9bb/llJ3WAiz1QxWS9ixTTxwgYuGBzgBidhhX8YvbH4xWGLq+KZz4M0pLR+4PGxYF5RAKnAChrBmxvUJWotcUF2iBPADbDKn8Su2X9yeoZAFdFkmWrMkHZz6bH9NxTX9YRIZrTB8AtirJjJ+TnZtiKqHa74/2DLnjsevDTKfymf17+S7yitO/2/moYKoh/RcrA6X/AGmp/Sz2bwfb4duHkFBIMCmBsM1PcwPGNtbI/DZddkcFVH7NKn8SurH996WGcapNn8+bHY2/2v8ARLZL8N9+PwS8OrD2PQmMZbU4zmYf8JBNvAx2PH5inA45TFC7BL++yFmLbTgtAbRcIRFTF1q+9uvSbxAL5eM9HFE+wvsFbBOdh6jrvYEJExZPnhmySjs9msIZ2FmwlIlyvFlTQiPlSVk0iMvkmpH8Fbc6ytD6DsY+esmq/oak/Xlu/iLZphcBdo2m7YRrDOzA1jDteNhBkioEEvtOq/I9UkXXiSn6gUWXDGp4zNQYxNReCch1MzKqFpZJKxsW3iD8YvdlQafKxL9Wy2+nyZft9hoaM20XHGBU63IDaoqHJEp4fBy+4d7Sz2awhnYWbCUiXLQx2cVHaKKJJhQgbsQA2K6w3Jb4m6benzcoy6zcJdsyGXYcP4EPAYd3pFf/AAUKD0pQfrN1YYcdjY9YGmHW64TTvnZU/wBo46zUFlIC5yrXrVDFKmhVeAAOUt7Qw8RBItyBxHIB2batQ/0FMXT+VDdisM8uz+IWdKOUKoasKnYYDaBI0GUK/jF7Y/GLZkBMH2J2NY8cwwXaK3gkBSY/whOg2RjatBOx0cIDSAlZ6d2AvFOFIbEvJn12fY2cwfsz8sb4DOhYWEZGpqSObQRVCE1hszEuxVyT09b5Wk5JRksNitkmV7GbV5YNy4wWxFrOS/J5/Xv5S8FCz9fynV32upF1XzYcOKvi6X/aan9LPyfPHjy+2xWrW8eLFiw4/Pj+3tajSp/PLRpWMvz54+GXj/4+dijSuefly48efGtTp0+Py8+PHLxWp06fj2WxQj57RYKlSr5+XChRx2O86FHLn+VirVuY+HDhi4fP9lS/c950aWSx2xTqW/ly48efGtTp0+Pyx0aWHN88FCjV5+/PXr2seLFiwY/d+wo/ufnZqVLnDhw4Y+PzsVKtzhw4cMfD5HEbPy4nDOJxD8SjV+XRMvnr4LWPhj4YuHPhwyca1SrT4MmLLZgMj3U3o+LQi5JA+tnr4LOPDgw1sfPhwyca1OpT4/lM/r37y/7TU/pZ/ocUrOgUkPwj78I+/CPvwj78I+/CPvwj7nTmKzhH4WqNwPf/xAAUEQEAAAAAAAAAAAAAAAAAAADA/9oACAEDAQE/ATlH/8QAFBEBAAAAAAAAAAAAAAAAAAAAwP/aAAgBAgEBPwE5R//EAGcQAAEDAgMEBQYFChALBgUEAwECAwQFEQYAEiExEwdBUSJhgRQycRCRFUJ2UiOhs7GyIII3dWJyMxaS0cG0lKJAldM0JDDSQ3M1dJYXU5MI4fA2g1DC4iVw8VVjkFRlwxhERmCGo//aAAgBAQAGPwL/ANDWqDUo9RdkuxuOlMGmuv8AY1afgA9Of8C4i/yblf1M/wCBcRf5Nyv6mf8AAuIv8m5X9TP+BcRf5Nyv6mf8C4i/yblf1M/4FxF/k3K/qZ/wLiL/ACblf1Ml1ykYgSlIuoqw5KAHtRmJXIBVwJsZD7OtNjpUnULjo2H/AND4vxQf/ZTP9BVPwc99gc4a+L8P6gj7ao0/BWKJ0SBSwI5EN0pSVJNlrNvxzpv3DNOxA87qlBvgTv75Gwnx2K+6+3wwxgitTIr0x2SktRFfnlAs6AR8LednfljEUfSiSn5qoRx/ZPDf4HePTnA9FpVakMRJ0oiZHacsl4a0ecOn1KjQarGecR5zbT6VEezOt1YSOtRyhE+px2C55gdeCdXov6uNUZzLCL+e84Ej6ch+M8lxCvNWhVwfWqNBqsZ5xHnNtPpUR7M1bEVNdQmXHhkxtfQs7AbdNr3zTuZOI+bFVqS5sQuuUl2Sosp1jZs1dHozqUbAbyc4uw/U3o6IlGktR6e22Lau06ConpJ0jNbwq/WZCqaxQkutQi582hdmO0B90fblTcCpR31I89LLwVp9NvUYMeqR1vp85lD6SoeHrC6lUGI4UeyX3Qm/tyHWXApKhdKkm4OSht1KiN4Ct2fnXUpvu1HJfkOpQhPnLWqwGT7tqceRp87gPBVvZkcRwJubC5yKe7UWEyFeawp4az4ZD1Rnsx0k2CnnQkfTkONLCkqF0qB35MuROZbaT5zq3AEjxyJMOSh1tXmuNr1A+OWcKCsyPdpoXFMLifN67HtW68mRKfQ2hPnLWqwGePTpzL6L+ey4FD6Mla1AAC5J6MqTTapHkFPnBl4Kt7PWmJMqsZp1XmtuPpCj4Z1rUAOsnOJwrmzUaFCotR8lgxqa+UBY1LSDsUL+Zfp87IRcmwtdR25LjiwlIFySd2Ve7alHkafO4DwVb2Z1KNgN5ypunVSO+pHnhl4Kt7PV7tTUmDIG9gPDX7N+cVpr1ZkSxErqmo3Hc1cNHa7I7shdSqDEcKPZL7oTf25DrLgUlQulSTcH1UKrUPF4gwIbhNRgcRQ8rFxssN+TJmSW2m071ur0ge3PHp81p9Hy2XAofR6qe1g/F4pC2J6XJKy4pPGbt5mzIbU4AVbgTvz7tTU45kDewHhr9m/1hVSqTEcK3F94Jv7ciRFfQ4hXmrbVcH1YYwtFrMhFOlUl1yRCS5824oJkbSPuU+zJefdShCRdSlmwGS5TagxISDtUw6FW9meDxE6vk3251POJSOtRtm5OdbawodYOa3PgvqaeYpElxl1BsUKDSiCM0is16ouy5T3lHFkPr1KVZ9wDb6AMpizKpHadX5rbj6UqPgc6lGwG8nOttYUOsHIQtxIKtwJ358onzGmG/lvOBI+nIkQ5KHW1eattdwc4JodNrMhiHOcX5XGbcsh7aPOHT6sAwKLWZEZmoV3hTW2XLB5HFYGlXWO0fbkrWqwG8nJjwKvFfcG9DMhKj9GdbqwkdajlCJ9TjsFzzA68E6vRf1JVUqixHCjZJfdCb+3KQHk9sXR2t+Q0XE6juTfbnW4sJHWTnUk3B3EZ8jl1mK07/onJCQr2epKKhUo7BX5geeCdXovkN8VOoi4TfJefcShCRdSlGwGS5TagxISk2UWHQq3s/fkX4oP/ALKZ9ZkzZLbTafOcdXpA8TnQ9jem3/8Alygv62Q1TcX051Z3NiWnUfC9/XVPwc99gc4a+L8P6gj7Wp4rUocSNGPkwPwnVdlA/TEZxPV8U1FhC6swqnsLkOjUPhqc2/jcPxTmp8saq5p8q1LYTq2B9rYsD0p+p/b8s/w+fq0XKOYFKZV+hfELvDq0dsbI7u+4HtUPu055cTIjyXGnZGttxBuFJK0WIzReRVPqz0KnyYxlVh2OqynEdo6PYj0XWOrL9V5fRpNKrFOYU/DmMzXCVrSL2N1dPWLW+jPv+rKBmJltMS1geetDoGrxFj45jV7mAZtSrNShIekT1zVpLJUm4SgA6bJ3C4O7wziag1ye5Jj4YnuJZWs7UtpCrpHd2CfHMzmFz6xnEcmPyVIg0iRUy0iK0N1gCD/7X2k5o9K5V4vanYfxE55PMpjU3jJjPEhKVDbs2lO/8bwzReRVPqz0KnyYxlVh2OqynEdo6PYj0XWOrL9V5fRpNKrFOYU/DmMzXCVrSL2N1dPWLW+jP+cbFUHjVqjRnGUSQ4pNl8RAKrA2NxpOaZi+jUstVCp0lry1/jrVrvZW4mw29WZNGqTXEjy2Fsvo1EakKFiLjuOcWMyKMVJw3WGVUceUufMEOOW+F2vMT5192avht6qSIsNdKaVUhFc0qeZDbPzd+oq0XzTOZXK9L9MmxKkhtaUylrS4ClR26ifk2tuIJzQOW0XEQo8WtK4tWqBc08OPe1r/AKb02A6cqZwpjmBAqrDWqFU0VwlzijcT2rb+oDutliqVp3iTYj6okp7/AEhSAQr06VJv35qOJXm9aYEJ2QUfK0pJtl3H3PfHEObV6g8vTCl1QtCK2FEAaUqBHX1WtmLgjl3i5FSwzXWSRFRL4whSO1uPgPBW29ssc+MIxVKgyFhnE0Jr4SVH8547PugPlHJ5sYjjLTh2julrDsJ0bHlg/nCPTtPfYfBycQc1sUxG8Jxo4ECm+8FM3d2XLm4fK2g33Zp2KOR+JWGazFnJ1s06oKfQpuxJJNz0gC19oJ2Zw5IpbmiSK6hUdXyV6Dp+nNTxAlyY9XIUJctyrvTFqW84galXF7bbHv78w8d82pcyszZbJbi8WYtAjNIJbFtJFydOok775xhy7VOcfh0Gs8KFxTcgFbqT9TB9JOZ9Wxup6XS4dUcbg0vjKQ1xiElbh02ubaBmgw8JPut0DFbpjv0xbpWlt66UhQv3rR+6yx8XP1lZrMbmvjFqFQKA/wCT0+luzeCmS4CUle/b5pPX2kjMDmDyIxfFTIalpbqNHjVPioks7b3BJPd432WzhP8ARC7NThCY6XKoYd/nPNKQq3d0flW2jMSo8gcaRaRWoz6VtONT3Ssp6btuHV/xtygSVJU5oHEKRYE9OZVYo7mibIdTGiu/6NSr3V4JCvHLT+OYkmpViYyHJs92c4FJcULm1j0d975xN/szY3lu1SlR46X4BedUFBm6Do1Db8NG7cQc4peqFFK1YexCBST5S4ODpdc07ldrzE777vUrlPPqb7NBocBMmoRo7mnylZCDtP8A1EDusrMDEvItaaLV4cgauNNdLLrfSFX1Hq2biL5i8lnao7EpEGAJdaREcsXzYHTfpHaQPEnqzJxlyxbk0arUZhUpp9iY4riBAuoHUT0X3ZpWKKS5wavXXRBLrOwoWCsOLT1X0bOrXlEVzyv3yEajXG5jgdS/8sC+nf3ePTnHdZrh40ilTXXJW38442hV/aRl3H3PfHEObV6g8vTCl1QtCK2FEAaUqBHX1WtmLgjl3i5FSwzXWSRFRL4whSO1uPgPBW29vVy8/wAac+yRn3bzwcljDbdOSaO2kuBkuEJupXD2+dxBcdSb7M03G/IXG8SNFZP/AJxT2Zqnw+3cbLFV07L+duNj6sNfGNv7E5wTS6LU3IUiWp1hMtrzmkrUlKlDv0k5n4jwvGlxqnTGPKUTjNWpThTtOq5t7Lbc0Su1Z4uSXoI4zh3rUOzqPebXy55Do43DPB4vm6rbL92ZNX/2isXU6o12U8pbjkitKaQhHwQkXQfo2bhmThTlfiBUrD06nKWpkOqWhDoF9hO+1t/Ur1YQ/Aj32ErNYw1iKoPjDmGLN+72HSkPvXt2rd4Xt6gLb8p5r8oVvUmVS3m/Ko6ZC1tvtqUE7QonpI2brXzy758xW+ExUEtxp/4iHU3F/uXHf0uabgGjm5hUyXV5g/FQg6fsVj7rLGIWXiqXWKe1AFvhOq7Dv0JczSsCV7GFKgSocBHHYlT221a1bVKsT0qKs4kfw1iCFUENUaUlxcKUl0JPBVsOk5g12kq0zHFvx4iyPMWuU72vAXPhlqVzAxzBqVamtB2fMkVxQWlxQuQLK6O++cR8kncQiu0aNHLlLlF3XeMqyVN6ukdtI7jqziLk1VnSXqFUS5E1fDYX0ju3K/6manih46qbg6L5LHPRxzcH6eL+lTmp48534xjpaRLLNHokmo8FLTW/VYEHpA7yFXzRKhyexezIpFXlCNWaQxP4yG7lIDg2k9N/ueo2zy//AL1z649XLX4xj6tHzTjiLFEeFg+IjVUovlamnH3dtr7NOnzenZ2srqnLTEUWLXojjaoYplWW8VnWL37StNhc32bsw65UF6pEuHT3n1da1aCT7cxq9zAM2pVmpQkPSJ65q0lkqTcJQAdNk7hcHd4ZxTR65OclR8LTXQypZ2htKVXSO7sE+OX+bXNoO1ORU5LiYcYyVobYaSrTYaSDvuLd2cLYfp1SkPUpTbz1NYkOavJrtua2weq4v45wh+BHvsJWa7/dsfV280Wi4CqzEGoSKBCSJT7ikaEcJOqxSCQejxz7uxdiKA5UA1/Opqq4eOpzpUEBfX0ac4rkOVFc+Hh151dNU6T2m9BKU9wJG78bI5m82A/V6lWlLcTxJS0JZb1FIA0EdXoAsM03DIqkiVCapDqqV5SvUpmOUufN+gL15n4T5jYwRTcM0BOlMNcvgiY/svfxv6AnZa5yxzA5EY1hxKrBfRxIEWqF1MtomxBSVEn9S/pzBxBHRpbnQ25CE9QWkK/X/fcX4oP/ALKZ9btWxwpNRrbL6xJps43TA7WxCWTsta3att688KHAZaT8ltoJGS1V6BDkg/6eMlX18nC2DKm5JpYhrXUIhdLjdPcuNASo+bq7XYv0X9VU/Bz32Bzhr4vw/qCPtaVy2pyipRPlcpCOkm6W0/ZG3oyy5UcbyW5Cmkl9tuKkhK7bQNvXmi1qjVNyY1cSY77iNGpaFdts27rfpsxa5TXdceZHQ8yrrSoXH23LP8Pn6tFzLwtXWdceW1pV1oPQod4O3OFOWeLlazh+saIT/wAthakqTb8XZs6r26M0HnDOiuLo7sXyKoPNovwVdsXPgoHv0HMuRRMVw6jMlRVNwYkJ4OLU4oWFwPNHpyadWo5ZlSJrUl5lW9vW6LA9+kDNJ/BjH1MZ5j0Va9Il1d5kq6tXFH6+ZnLvnLhujQ63Tpix5RV4yAHmz/8AMUP/AHBFs0/CPK3ldQqihiz86tR4qUpiFJuFIUE7bbNvWR6qDzhnRXF0d2L5FUHm0X4Ku2LnwUD36DmXIomK4dRmSoqm4MSE8HFqcULC4Hmj05qVOrUcsypEdUl5lW9vW4mwPfpAzhz8EM/Y+rHVIxLVEQ36nV2xBQ6D86eI5sH+sT7c4g+LiPrRst/hhn7FzOFOaNUoIqVIgpTGrEdTQWA2TsJB/KV4gdeXMRxKPheYrg6mITENovOK6E6Lak+I2ZYq4wJDw6JrinkwYSNIUNgDhFhtIHstmq4aaWErnU91ltR3BSkkD6cqwZzWw3RKfXqU843KVWYraC6NRIOte8i9vDLeHuV/K6jPwoDXFlYhYiJRwF7fMITt6AOvb0DLPIXCEpSYbSg9iec18BCT+b+t90QOg5Xyjr8lZw/WHeNh2Y8fzSyfzZPp2emx+FmvQue09LbMROmiR58ktR9Gy224Hm7e8k5Ywrypo9OcWzMS/UZ9JjpKG0aVJSlTqd9yrr+DnCb7arpXXmSkj8g5xJ+A5X1JWaD/AHLv1ZeeZnxgH1aTmp4OxXVmaeV1NyREky16GnLhIUnUdgIsD91nDVNwa75ZTcLumZUKi0PmtepKgkHp2tpHierLHxc/WVnEWH+cGHoK4VZkmXRqlUYgW2kFSladRGzzrHvRmnYb5actMN4lqs+SEeTxIzZbQjrK0gi/1hcnNFw9inCMZ3DNRRwZktSNaGFD4GjTa3mn0X2bMqrnL2pQkV0ut+QM0SZq1K1De2kkI2X6tts0kYnKvePu5ny3X53F0DVfvvmTGo0dT0mFIRLbYQLqc03CgO/SonwzHq1WxdCgSW46RNiS3ghxDgHask7V91s4k50sQ3GqU8x5FTVuptxrcMah4N/u88w/jGfqj3qfxniYKao2JacGRO03Qy6A3sP+r/d92YlH5U1KBXK7UJSG4saOrjoA6SrQfDf036Mw+ZeK2v8AyyuUtMSfNjtktsvBKQdm+3YSfRffbM+kYZxHFqtRq0RUSHFpzodVdwabnTutfpzRIMeGpVToUn3hIjpF1AKUtSk+lOsfpDlOKpGK4zKuDqdp6nP5wldtqAjedvTuzzCgPM+TyaxNeGhzZwnHEL2H0E5VgzmthuiU+vUp5xuUqsxW0F0aiQda95F7eGW8Pcr+V1GfhQGuLKxCxESjgL2+YQnb0Ade3oHq5ef4059kjMjljzfwtAZpSo4dplRnp4jbxNusWR8IX605w4v/AGe6mlVbeqQ4jNKmF5kI6ybm3eL203v6sNfGNv7E55e/4y59knOI/wAEPfY5oH+KH7NWavMw2hSp7VNeVDCRc8QINrDpOU4i5hVSmP1xbriqj77ndq+o2shZ7Wyxvt2nwzFmYRpCIVKXS3Gqbw4nBQ+lKFXWlNhs1Bf6X1YQ/Aj32ErOIG8ZKMWl4pIkw6itPzeu5VYno2rWO7Z0G+f82XL+ps1qqVt9ptDVNcDoQkLC7lQ2fBt7Tk4OADkmjUllbSk9LjCBqt6QFDxzXuZVcj3HuqLS0pXtv82ON7VJv93mkcjag2pUPC+Ipkx9R3KQi2j90D/rcmvYqwumXLLYQXTKdT2Ru2JUBnE8LB1GEJuRR5S3kh5a9R4Ch8MnMCDRo6npUR56U0ygbXNMl3UB36ScxqlXKLhiBNajpE+LNiNIWHAO1YEdvwzWKvgvlfTqVSop8niViPHDbkraOzbTu2au7s5pvOalRipubAegT0J3LcCCWr/uf9Vlh2qAmXXCqbNUrzjxPN/cW8Sc1bljzqw9SmqjGnFcOoVaKjQ8yQALLUNg2ah+Vmk4I5W8rsP1px1zXPnR4qA3ESCO2FBNjYXPsG855f8A9659cerlr8Yx9Wj5hYf5uz1sYbbp4XAQ68W2FrI3qUN3auL/AIozMwtyxpFJlVOWlBU9SWkvKjspWlSlqdF7DZbf8LNKW2q493U4ezQM0n8GMfUxnmTQXV6Uzas+wpXUF8VP6+X+U/M6YKRUKPLdCPKUnQ62pWq4V6SfSCLZwxOoCHFU6K06zFkraKRIOh3UtN+i+z7nOEOYNeCm6YmE5GckhJIQr50H2cUHM3COEq01VZc4IUsQDxEsNIWlalrI2DzbeOcLiiuvNx34MBupOMbwyY+49xVp+t05brcP3JOKGQpCXliTKdVb/RquQrwFu7PMLC7sfyOTPfKeA4nT5OtaXLAjosofRlHLzmNUPc1Voa1sutTEEa06iQR7bfTmDXqWw6IKKS6xAddbKeO2lLnzgB6NRV7M1c82MPRH6PiIcenVCdEDjbTl7kbRs2lQP3J3Zi0/APL7DWI6tNkJbYhQYraxY9akA7ei2YFQxY2mnRvmoqGIbRWhpfDJ0J0jzQEn2ZRJZPZcQFJ9B/fUX4oP/spn1pkVqjtuPI/NyUEodT6FpsrNomOsSsp6EJq5UB+nBzprderdSR0szau5oP3KbDKadRaazFYTuaYbCR6qp+DnvsDnDXxfh/UEfaivVHCFLfnBSVCY9AbU7dPmnURfZb1NtYkw7BqCWjdpM6Ih0IPdqGzLdNpUFmNHaFmmI7QQhA7gNg+2jTqvQ4cp6E5rhvSYyVqYVsN0EjsnYN3UPUzXKjh6C/NjW8nmPREKdasb9lRFxlcGoRG32XE2cZeQFJUOog78irUbA1LjyUm6HmoaQpB/F+T4ZVTa7So02Oogqjy2EuINt2xWzKY8dpLbbaQlCECwSOoZfdotEiRFSnOJJVFjJbLqvlKsO0fTlKsUYXgzlIFkLkxkqUkdx35MLDVBiQGlG6kRGEo1HrNt/qXBqERt9lxNnGXkBSVDqIO/Iq1GwNS48lJuh5qGkKQfxfk+GXKbVoDMqO6LOsSGgtCx3g7Dlun06I1HYZRpaZZbCUIT1ADd6kVyr4Tp0mY0Rw5T8NCnBbd2iOjLmImaJETUHW+G7OTGSHlp2dkrtcjYPZn3fiCjRJzGvVwZkdLqdXXZWTFeYQppSdKm1JukjqtkVOLy/pCHwq6VpgI7J6wLbPWJOJsJQJrqRYOyIqSu3Vq3593Ydo0WCxe/CisBAv17MvyqHh+DDclKvJciRENl09aikdred/XltvEeH4M9LKrtCbEQ7oPWNQ2ZQrE+FoM5TQs2uTGSpSR1A78qw2zhCmCnrUFLheQo4SiOkptYnMeBUsOwZDEQgxGX4iFJZsLDSCOzbuy5AnxW32HkFDzLyApK0neCDvGUUyj05iJGa/NR4zQQhHTsA2DMmdSaJEivTXNcx6PGShT6tvaWQO0dp39ZzVabjTCzMlH6InVttz4l7fNNbRq3Z93YcosWCxe/CishAJ69m/IxEaJE94Bvhid5Mnjafk67XtnyDEdEizmb3DcthKwD1i+7KnsMYUgQXFiynY8ZKVEdV9+V02sU5iVHc/OMSWgtCvSDkVOh4IpkaQk3Q+3DTqT6D0es1Wq4EpT8hSrrdchIus/jbO145REhx0NNNp0tttpslI6gMyJNHokSI5Lc4ktyNGSgvL+Uogdo7Tv6/UqmVumR5kdfnsSWQtJ8DlUvDWEqfCeULF6PFSF26r77ZXTqtAZlR3BZxiQ0FoV6Qc+8qBgumxJHQ+zESFJ9B6PV7/TgalCZr18fyFF9Xyt2/vy+7R6NFiKlO8SSqNHSgur+Uq3nHvORJxNhKBNdSLB2RFSV26tW/Pu7DtGiwWL34UVgIF+vZ6o9VqNEiSJUQ3iSXoyVLZ/JURdPhkQ8S0GJPaSbpRLjpXpPdfdlTmGMKwIK1iy3I0ZKVEdV9/qbbr1EiTUsucRlMuMlzQr5Q1DYcx6rUaJEflRDeJJejJUtn8lRF0+GXKfUYbUhh5Gl1l5sKQtPUQd+W6bSYDMWO0LNMR2ghCB3AbB6jWJuAaS7JUrUtxcFB1HrOzacx6s7h+EqVDRoiSVRUcRlPUhVrpG3o9TOIZNEiOT46NDE5cZJebTt2JXa4G0+05NNxDR401gm/BlMBab9e3Kn8MYUgQXFiynY8ZKVEdV9+S24gKSoWUkjflUHDtDhwGVL1qZhRktJKt17JG/YPZl6vw6BCanyE6ZE1qKlLrg2bFLAudw9nqchzI6HWXUFDrTidSVpOwgg7xlFLolMjw4zd+HHishtCbm5skbBtOTVKvgWlvyFG63nISbrPf1+OUQKbDajsNCzbLLYSlI7gN2fd+IKNEnMa9XBmR0uo1ddlZDTSAlKRZKUjYBlLeKMNwp4R+bMqOlZR6Cd2VMYYw7DgJX+c8ljpRr9Nt+Y9WqFEiPyon8lkvRkqcZ/JURdPh6o0yr0SJKdhucSG7JjJWphWztIJHZOwburKYmJ6BEntoN0JlMBek9192XqRScI05iNJRpkstw0aXh1L2drxynDTuGaeqnJ82nqho4I238y1t+3KY8dpLbbaQlCECwSOoZkrw/R4cF2WorfcjRUo4i/lKt5x9OXaD/tKcuEKqkR8pjSvciXmXkdGnVfp6tmYfNGJhV+k4eoVOMaliUxwzIJCxsT1fOK3bOyMqplepUeZHX5zEpkLT7Dl+mUzBdMajyk6ZTQhIs8OpWztD05FE92R/IgzwhE4I4QbtbRp3Wt0ZFVo2B6XHkJN0PNw06kejq8M1GoYWpECHU5rStUtEVILjtjpU4QLq2npz7t/wBobllpr8RZSHF0JLqHU32aCq/6nSDmTzjlYafpNHjU4Q6MxKb0LcG7Vp6rau7tAC9jk02v0iNNjk3LMpkLT7DkzcN4Qp8J4i3GYipC7dV9+UwcR0OHPZS5rSzNjJdSFbRqsob9p9uQ22gJSkWSkDd++ovxQf8A2Uz/AEFU/Bz32Bzhr4vw/qCP/Q9jGGH8eP0d9mnKhkMwGntSSsLP5wHqHsz9/Od/AUL+Lz9/Od/AUL+Lz9/Od/AUL+Lz9/Od/AUL+Lz9/Od/AUL+Lz9/Od/AUL+Lz9/Od/AUL+Ly7Clc75y23myhxJocPaCLHcjNOw0iRxhT4DMYOlNtehATe3Ru/wDp3x8F4MXR20uUdc1xypx3V+a6lFhoWPlDP+FMIftCV/G5/wAKYQ/aEr+Nz/hTCH7Qlfxuf8KYQ/aEr+Nz/hTCH7Qlfxuf8KYQ/aEr+Nz/AIUwh+0JX8bmRU3ahhJSY7CnVJTBk3ISL/6XNIxFNQhL0+mMSHUtCyQpbYUbXJ2bftWZOL643CRIUUsqcSo6iPQM/wDP0b/Uuf1crOE8TRJxbF3EMu9tI6yneP6BVPqWOI5eQbLTGacesfS2kjKnsIYkjTdAu42g2Wj0oVZQ9n2jlTwpVkTGGnyy44hJFlgA22jqI/pvfOLq01CjlelKlgkqV1ADafDLlXwdVPK47T3CcXwFt2XYG3bA6CPU5XfeDSobLS3HJDatSQlN9R2dVjlqv4cqCZUN7Vwn0AgKsSk7+8H95OVPClWRMYafLLjiEkWWADbaOoj+gXLlvpbaaQVOOOKsEpG8k5GF8M4nEqaQopbRFdAOnf2inT9P271fxBOTGhx7cZ9QJCbkAbu8jMer02QHY8plLsd0fDQoXB9n2kxjDtWRKVAf4MwISRw19W0d32j2CWKshVVjscZ6HpN0o2bd1vhD2/0DlTwpVkTGGnyy44hJFlgA22jqI+3gUyvVZEd+qP8ABgNqSfnl3AsLDrUPb/QS0YcqyJRgv8GXoSRw19W0eqZham1ZDs+ngGZGCTdu/hb/ALFi/FB/9lM/0FU/Bz32Bzhr4vw/qCPtaD/jrv2AzR63W4o8rlU5p2Sr3otPbKbnZq2Zp9E5U1VcqKiospUpt3iWbIHHQVDzgE6v/cfb0TlDhWYY8rEknRKfSdqGdQTb0G5v3JI6ct0yBhWG+sJs7LmR0uOunrJI+gbMt85+VzCaTPpb6DLZiJ0tONqOm+gbN5AI3EE5ic1p0F9yLIYZWpiNYrSpdhbaRuP1suv4XwJXq1CjfyqpQofzCOvtdNvAZTiXDD6y1rKHWnU2W0sfBUPEe3NfxbNp0iUzDxC4p5qKAV6S2wL7SN18wsT0knyedHS62Fb036D3jdmqcv6ZBkrdpDQVLmWTwdRt2Btvfaej4J9S8G4dw/U8Q1Vn+URaQxr4PWFHr9F7dOV4RmUufRaygX921VnQtfT2evZ0bDljDOJxIaL8BUoSkpBQANXZ331EpsNnTllWKOXeIqTT5K9LFRmwdKT32/UvleJKhUmm4LbHGXKKuzo68rq9C5XYmnUhonXVGYPYsN5Hd6SMt4kwvO48dw6TcWU2rpSodB9X6DqXR6hXKxa66fSWNZb/ACv918jBlcodRoFXWLtQqsxo4v5J6/Tbuzhmk1LAtYdi0mqOByO7B7NSGtrYyP7Tzbfdd+WqrS8Iv0NEhaiqBKhBhxJB03UkdekeFs1GM1RahKM+I6xxYTOpMbsee4fgp78z8MHDFUjCBhiV/P5MbTHkdlz82r4WaXhSjYSq9eqTAfclRqVEKxHSX3CNR7xmTGpbEmHOhH+d0+ajS4jov3i+zu6cs4aECbVaxIF2qXS2eI5brPV9fuy1g/FOGarh2pSf5IzVo+hL/ck9fqfxDiGeiNEjI1Our6P1T3ZNdjcq8TuUVO+rJg9jT8rqt45XzBww09VoiWC6GYYHFUB5w0qt2ht2d2Ri+ivluOkqTIRJICmCneF7bDZt9BzPew7SpqYUF/hCoSEJS2+r8Tbfdt29YzIp2AsC13EgiL0vyqZEuyD3K6fZ6MycPNU6bTarDTqfp1Ra0rt0kei46jtzPwfWIk7yuEy2tCWGQvypS9OltsXuVdrpsNmRh7GuGKrhpxxsuMOVhjQhSR132jd6MoqL/L/EQorrmlqtLg6WnPxk33jxv3ZHMJ5DsyAtLSmjEAutLltJGojry9Nwry9r9Zp0XZKqcKJ80n5Vj8K3/GzblvEuF5nFYWdK0rFltL6UKHQc1Uk//wBie+os5kU3AeB63iRMRVpMulxdTQPcen9foy+aIX2JURWmbT5jeh5k94y9g3DWFKtiGpRheWzSo+pLHco9fhl7Cb9IqFHrDCNa6bVGNCyO7/gH1CsYolqHEVpjRmU6nX1dSR+vuyy/jHltiOiwJC9LVRmQTw/H/dfMiFSqTPnMVmnkt1OAzrjsouja4voCgdmYNLh8t5lPkRKala6xJpgQiUo7yhzeq/1vU/hLCOFqriOfFNpaKTH1IZPSCf8AdbMmisQplOqsIXlUuotaHUjr7/r5Xg3DuH6niGqs/wAoi0hjXwesKPX6L26crwjMpc+i1lAv7tqrOha+ns9ezo2HLD1c4z8mWvTCgREanXj3Dq3Zq+FMQYLrNAnS2W1QUVSIUpkaXmydJ67ZoNarM1EeLGw5EW+84diRwE5XV6FyuxNOpDROuqMwexYbyO70kZbxJhedx47h0m4sptXSlQ6D6sRpwTht2nORqoUVRbv9u7dXbHaPf1ZkM4E5eV/EMaK4UPz6dEu1f8U7b/Rl+RQeOy/DXomwpbel1k948D7PVUqBDw06jETdKC5VUPmOM/Ndnzu9HR0ZqeHk0eqSKlT55iNQIscLclrGq5QAfNFt568t4IxBheq0Cpv/AMmYqjGnid3WD4epeJMUzeDHSoJSEpupxZ3JSOk599TuTuKWaXbV5e5CsNPyur6cxsT4dlcaJKTdtRFiNtiCOgg7PVVPjE99RZy/QcDYPrOJXIhtKdpMbU0jx6fZbqOZNPprEqJU4YvJpU9vQ8no8Rf2dNsyKvR4cmN5LMVHfjzEgLSoAHoJ6/ozM5VxGJImw0ru+oJ4S1JtqSNt77T0fBOaJg5+DJkzK48UMJjhNmgLXWu53bf3J9XLX4xj6tHz78xTMUlKlaWGGk6nHldSR/wMsycX8tcR0anyFhLVSmQTw9u6/wDuvmJi+bEkTafLeQhMiBpWEhQule0js5S+w4FIWnUhSdxGavJpMZ9qJSJRYcnSdIadIvdSTfdax2284ZfRgbl7iCvxYq9L8+nwjwvD/fbK6lht9wKYXolxJCNLrCupQ/XzjT4xr+ur1Y7/ALpr/u5Xgyh4fqlfqzSbvxKRG18H8o/qXy1gjEmFqrQKnJ/kzNUY0hw9V9+3o2WyxhnE4kNF+AqUJSUgoAGrs776iU2GzpyyrFHLvEVJp8leliozYOlJ77fqXy5imqVNtqA0xxVSb3To6COu/R13z76Ty1xJ7jCrGtCDdsD5XVbxzVEYbaf4dLk8FT7oGl697KRt3bOm2ZFeokGSw3HmqjKTKCblQSlV+yTs7WabyvfgyVTapFU+y+kJ4SQA4du2/wDZnozGpM2PMn1OaLxKXTWeI8sddugZYh495eV/D7UlelqXPiWb8d30Xy5ijEk/hRUW06dqnFHclI6ScszsRcvsQUmkyVgMViXC+Y27io9A9F8nE9EhSWGRJUzolBOq4t1E9eZGHcEYQrGJX4ZtLcpMbU22fyun2W78yKdAZlQalD/ldLqDWh5vvt0j/g2/esX4oP8A7KZ9btGwtQ5lalsK0viGAGmVfJW6ohIPdtzqZwZSIw+TKrClH9w1m9R5dMSUDzlUyrpKv0riU39uXYsXjR5cf+UwJrJbea9KT0d4uPVVPwc99gc4a+L8P6gj7Wg/4679gM0zE7mN5DC58Ft8tCECEak3t52Y/kU+PU40uMlbhVFCVOMaiFI23KFbOg23ejKXmz2VpuPtsD4kqJ0w3EiOHFbgvWof/qp9VaMtY+faQy0k/CWpY/8AfwzToktJC+FGcsepb2sfQoZotOgshDbdLYskD8QEnxO3ONYEdOlpnEBDaBuSLrH62a9Rai1rjy63JZeR1pUw0DnFeC8UOXdwdIecQDs4jRuRp9Kwf9YMv41rO2oYlmrmyFkbSm50/wDeV93l+Uym6m2VKSOsgZnYkc+cnT6u55XIV5yrBNgT4k/dZwfjGnpCKjHrKW23E+cpFwq3eLj90evODYk5kONinFzSofCRx1p+lIzXOM2DoQytF+g8ZGcHQGHDpmogtv7fOAjkhPtAPhlilU3/AGdW2o8dpLbLSK61ZKQLAZxLPxLg73NAqzqZMeIJTbiG3NSrpTpPUrq6B6sTY0nJCqlNra0Puq87TYLt7Vn2Zo+L4tm6jArTYiyB5wBQtVvahJ8M8tFqTYmpLJHV22PViP8ABD32OR8WZf2LmYMyOwlLkyQ+4+oDaoh1SB9CRmvJjpCA9h9KnAOk2j5xrifC/LhOIJZqao7jq56GTFbDiwEDVvuEAf8ATzGpj3JHyCRDlpkRpzdZZUts9Q2j/gDMddQb0PlhJfT1LttHtzhvD8aOX25tXu5H4mnjKSAEov0X1nKYbP8As7NJaQjQlpNcZ0hPVbqziKNirDBpMOXPTJpsTyhDgRq16kjSegBsZq+DMGYmVDpFdQyrELEdrUmFdfa3dxvYdC9OW6PTVNoorFPJL3E2KaKbqcKh1i6r5XQeQXI2pz6W3IXplLkFlpSzvOpeq/ib2tuyzNxth+NS5z1FVriRnw5ZOk21KG87PrZqz8pkKVEoiXmLjzV8NlF/Ys5wWxMYCw7W+Cu43oUW7jNfZLSdCafdKbbBYgjNNKj/APx4n1QZpVIpbSUsMQGgjT09kbfHf45x7hmlp0wBJS8lpPmtr1HYOrzj7M40mQVlLnvR9vUnoC22EH6Cc02nYT5Gty4amuKiaKy0jygqN9ZH/G7MfmNWeWvuOHJgrj1Thz2nQvsK0qNjfzg2N3RmuYz5a0WLXKbXZPlEyI4fnUKupXWDvUq1r7DuzEj445bv0HFiWOFDdmoO0WV2QSEkXuro7r+qg0qsJC40CkF+MyvzS5ZxWr03sfuBmq0irNJWw9AdC9XR2d/gdvhmrNy1kiNxWmSfkcVKvrqOcOfghn7HNQqUX87HhOuN/lBBIz71bSDInVB5cp0+cog6Rc+gfScu8ym6YDW2KepDbyXlC6Qk70g2V1be7qzOxI585On1dzyuQrzlWCbAnxJ+6zg/GNPSEVGPWUttuJ85SLhVu8XH7o9eXm6skLTSaCFQEr3A6U7R/rV5qzsxpJXE4b0dZHmLDiRs8CR45wbToqiETGKeh6xtqAjagPaAfDLFKpv+zq21HjtJbZaRXWrJSBYDOJZ+JcHe5oFWdTJjxBKbcQ25qVdKdJ6ldXQPVj+C8TperziFaTtsS4MuYcpmCY+JaGiQpxl2H+e29w7Q/Sq9Oaq9R8JLouIljiVaPIR844L2vfpsSOgb/VXvi4j60fPMSquMgvMVHhtLI81K3XSr7AZ5dzkJs6K+E6xvtxWPVT6hzJpDlQW3M1UmCwpWtx4W6AoAjdfVs29+Zcek8iFxIrsVYdkVmoBACCk3u2Qk7soBO6pP2+j1Y0qEBZS83NmaFp3p/m7QvmkuwWkhUsOPSVgbVrK1Db6AAPDODK3SUhuTUElmbo/tEbU3PXsV+5HVnGdBnHhwKhA99MdXZupdv0zn6TODefE/su1nFEn3m6f9G8dI+gOq8c1nEZ7cXCtPTBjHqeVfV9d4ezNv/wBtFb/1rv8AEZ5UVWfTVwn5NXadehuecwpS4xKDsG0bt2cPQ6ThkVpdPpnlEOluSA2lxz50ld1bNmlJ/wCnmdhmpf7PaCzOjLaUTXGTpuPO9I3+GXuWWN6eY83hPIiodcSrSQvW0bpJ3Kt4DMmoSXiiq0tCqQEq2KDvmoPggg/cHLtIYSWpclhpVQI36nnUawfuTo8M0mkYb5CtvQ0QWyzITW2k8fUL8S3419Xjmfj2vcvfccGqwSiY0ia26jiDTZXZO8lPV0nrzjT4xr+ur1Y7/umv+7mt0/k5yrqNeqj8nVW5UR1XCLt1fDVqt2iroA9OcBT8dYGj0NIr6PIUJmB51fzzOrURu+D9OcGxJzIcbFOLmlQ+EjjrT9KRmucZsHQhlaL9B4yM4DpDjykx53kKJa7/AAQxu/X+5yikx4baYzbQaQwE9kItbTbqtnHVJpw/m8WvcJi3yEqdA+jNU+MT31JnOEB/+Ed+wlZblUjA82vYyVD0cOAVKLTRHTtITs6k7j35eOJOVTVEpaZTSuPJqCXXtd9mlItb2Z5V4Yqw1wHw0482vzXVWa2Hr6vuszKNVmkqiyYy23kqGzSRnENTp6yl9jy5TS070nhJ2+GYkfBvJVuoxX3HHTUfe7bZkK1kXIO61tP3OaNzHqXK33K0y15PUlt1FpwOtkKGpVjc7/oHV+9YvxQf/ZTPrGGqnheVPp7K1eS1OlNcVRSVFXzrfnatu8XvnS/XyyrpRIhutkeCk500Yz6m50NU+mPLJ8dNvpyzjet0cUtmJEcYhxFLCn3QsglTunYBs2J29Pqqn4Oe+wOcNfF+H9QR9rSYmDKN5Y5GlOKfT5Q23pBSLeeoZjUKkMcGLEZS1Hb1046UAWAuduWcS86qglLLZTxwuQhbjiBt4aQ32Uj9XNgPtlYfqTpYdQviQpaU3LLnX3jrGU0Cp4EiYmbZGiPUmJgStY6NW258UjxzEqvOkRqXRoTnEZoMN3UXT+MQT7b332AvmThjCNLD8pTzPCjpcQ2NKVg/CIG7NPp8xvQ6xBabdTe9lBABziyTiWleTIqVZL8I8dC+I3qXt7JNt435n0nF9L8kkPVpx9tvjoXdsttgG6CelJzTabhuZw1YyjIiVJpG+zbqDxD3WSn/AFZyxS4DQbYjMpaZQPgpSLAeqoJ5eYYaxDhyoSC+iB5WGXYq/HwG43AG7NNxnzTozNFpVFc4tPoyJAdW45cG6iO8C/otbaTnDWOoNL10qn05xqXK46BoUUvWGknUfPTuHTmr4cw7D8omSWkBhniJTqs4k71EDcM0zlzXf5nPiU2PoUSF8CQ2i3RvG9OzryjDE/lKxVpjCOExVm6ogNuAbApQ6fanM+t8wcQOTKrVpHGeYD5U1GG06U9F9u22zcOj1VPEfLCgs1yiVl7jSqSqSGnGHNp7JPpO6+zYRsvmnTuZWHWqBh+lv8ZNL8qDrslfeR7OjZfrvnBOIKHS+PEpE9blQd46E8JOto3so3Pmndf1VbDMRxKHZ1PdZaUvcFFOy/dfNT5X4qwK1GZj0KSxTZiJjZMh1V9KPP8Axt+7Zmm4bxNA8mmx1P8AFZ4qV21PLUNqSRuIzU8fvUq1IkUZLDMvjo7Tlmtmm+r4J6MzuZXKemsVSLWNtXorrwbVr36kk99z90dhzBp9YoC8H0SLID0pbVS1SHu4FFj9AG2+2wyEJ3AWG3PueNMEafFeEinSTuS4Og26D+oejP6H5HJ+PKqSUaE1ZNSbDKvxyi/jvHozUZIedxBiee4XQwuaOE0s7trigLC5Ubb92alC5iteV1bEgK626pYUpN9oSFdaT2rj4XoGa9yZxnHPuwxnmKJXEvtq7CrjSUatQ33GzrHVlvl3/mdbqgiLWIdQYq7bTZCllVzfvJ+ScwuZeLo8aW3MiOCe5CeSG4JKFJS0ApWpQFkbQOk+k1jH8il6aTKoqWGJfHR2nLM7NN9XwFdHRnCkjDVL8pRTa0l+aeOhHDbujb2iL7juzWaBQ4vHlyoSkMNawnUr0q2Zi0CuReBLioiofa1hWlXFHSnZmDhuJy3jVz+ZNimVhFRShPDKRo4iDtuBs3jd078z6ximemVXK5K8oqbzfmg7SED9Mr292a5gXmHSDF96VF8lsPoWS0tptOoFBIBuD7MnBcbAjWKaWwtXu2ZHnpZWhJN7KBufC3icyuZ/NGYYS3GeFBoUWUVNtJ61WOk7PTtJOzNVrGFaKrFVEqz3GEV6o6XYp29ka+jbbYDsA3ZpPMLmDhhigQKGNUOCJQeeeXv2kdF7dW7dtv6qXzN5cSWW6/RuyhmQbIktbexf7pQ7wo7RlzBUblgxQPLG+DPqkippWlLZ2K0gbdvdq/XzK5XYPZMyT5HpRdSUF90rClHtGw6enNFoVZjcGVEpzTUhrWFaVBO0XGw5Uy6gKSoWUk9IzOo2DMIoxNh2VJL8RsTQy9GJ6Df0dR3X2Xtn/PDzTp7FPciRTHo9IZdDnBBuNSiNm5SvFXRYDNQTy8ww1iHDlQkF9EDysMuxV+PgNxuAN2abjPmnRmaLSqK5xafRkSA6txy4N1Ed4F/Ra20nNP5u8ruCuswGuDJgPq0pmNbdl9gvtI2923ZmRh7/ADdtUKKgBbzLlSQ45NWkiyE7gkX7W3q39GaXy7rZ8knxKVFCFkhXAkttBPRvHnJ2deUYYn8pWKtMYRwmKs3VEBtwDYFKHT7U5n1vmDiByZVatI4zzAfKmow2nSnovt222bh0erGUbFEFyE3Wqm4uI6zKQVFtWvtAoJ0ntenLmEnsCjFkJD61Qai3Uw2uyjftarn2jp3nNU5x8xYceBOqEcR41MjOBfCR2dqlDpshP07vVV8fyKXppMmipYYl8dHacszs031fBV0dGcb1+u0vgRKvUUu053joVxU63TeySSPOG+2cG1HDlK8oZpVZD89fHQnhN62jftEX807vVQMb4EZZk1DD0vjJgPrADw1IVsvs3o7t/dlzCzXLtjC7UpstTarMqIfKUHYrhoSAb2/9xvy7hrGFI8kfbqTi2rPocDjZCe12Cem+/wBVZwfzAo3k/vKpPlTHHQvWwtltG9BPUrLuEKRgtvFVES8pdOeZnJZcaCjfSQfbu3k7cp5w82o7EN+IyWqRR47mvgDbtURs+ErxPRYDNMxDy8gcac0w/DmpEhtslhxP45GzasfdZHLugxkuy4EOOIKdQTqcat0nZtGr25eOL2dNYqdQdlVDU6lark2F1JJB3avuvVgirYepflEekVrj1FzjoTwm+Iyb2URfYlW6+7NL5jcvJjTOIKKfmkPmyZDe/RfxV6dRy5hCn8q2qG9KRwpVWcqqSltJ84ottHhqOYWG5NXfnvR2/n5chZUpxZNzv6OodWS/HiXwjNqrVUnfPI08ZKVXTovq2qKhsG5fdmdhKqEhmcxoK070HelXgQD4ZTgh3lwziSLEHDptRjVFLfzfQFA7dnoHjmpcx+aNULcyoJ0R6NHklTMZGzoB032AdPTtuc4ncxNS/JhUK0p+H8+hfEb7W3sk28fVizF9UpfDp1TQgQpHHQeJbT0A3HiM1im0Hl4nElKqMzjxpDE9DK0/lXv0d3jmgcw6vQIqPdlTaUzQIkxBVHaCwtS1OKUEqUdIGzuzhrHUGl66VT6c41LlcdA0KKXrDSTqPnp3DpzV8OYdh+UTJLSAwzxEp1WcSd6iBuGaVy9xZIbp02PT4yWXHHEngykN26DY/CGzoJynCTuG6KXUI4KcRuTQRbdxCi9yr7nwzi2O7LMjh1dLXlJ/tSnXdXjv8c1SjYTwM1iGiz5qpERSJiWlNk7Nt+6wOy2zfmh81MbQI2jgPCU1EfRop6OE4ltvaq6zdVyRcdrM3mxgbC7dfiVWIGpcPykNutbEbie9sG+3pFunLkd7CUWiRoykux6QZ6HX5rl7bV7EoABUdvT9GHIhnN0fE9IZZcpxeeT2X0pTrRdN7i4TtF9wzJw3W8PUiismMtM+uIlhZLdu0UICjZRH/Ay/TKkxrjzZsltxB+EhSUpP6+X8K0LB7eKqFxlOU9xuall1m/Qb+3da/Tn/ADnczHDSWI7HCp9AizNSena5pNjvJ679VrZZgsUaMcJmPd6ZqRxA5oOzz9XnW+D+9IvxQf8A2Uz/AEFU/Bz32Bzhr4vw/qCP3pMjYfnpizlxliHIWm4bdt2VEWOy+XOZPNfFbNXrCY/k8IRkWajo6SOynbv3DpO+/wD2BIwjTp7UZ151tQdeBKRpUD0Zh0p1wKVGittKUncSlIH/AGy/hOpyFMa1BxiQgXLTg3Kt09Vu/P6HP86tHEQI4QniKryrRu+Rvt03v35RhqkvLeJcLsqU4O086d6u7cBbu+1itx6uun1GmyfKKbOQm/DX3jq2D2DK8MYp5oUhmnPp4cp6BDPHdR0jzU7+4jMTCdCQoRojelJWe0s3uVHvJuf3vElYir8KA2cJvJDk2UloEmS3YXUe4+w5++Xh/wDhlj+tn75eH/4ZY/rZ++Xh/wDhlj+tn75eH/4ZY/rZ++Xh/wDhlj+tn75eH/4ZY/rZ++Xh/wDhlj+tmoxo3MWhOOOQXUttoq7JKiUHYO1nDXxfh/UEf+h4k1GkRX3Ep0pcejpUQOq5z/y5A/aiP1M/8uQP2oj9TP8Ay5A/aiP1M/8ALkD9qI/Uz/y5A/aiP1M/8uQP2oj9TP8Ay5A/aiP1M2OG4H7TR+plEWKyltptIS222mwSBuAHR/8ATvh0/FVEZmspwq84lDw3KElsA/ule3P3voPsV+rn730H2K/Vz976D7Ffq5+99B9iv1c/e+g+xX6ufvfQfYr9XP3voPsV+rmfNiYDhIdZhOrbWArsqCSQd+cNH/8AAQ/qKPtZGJsRy+DFjJuo2uVHoSB0k5d/zZ8sQ/GaO3VEelLA61cIgJy3g7mFQUUya87wmZDOoN8XdoUlW1G3ZvPh9u/ifEsvhR2dgCRdTiuhCR0k599YB5XU6JTHNsZ2sPHW6OsdtH1rd+WMD87MHihTJRtFnMrvGdPtNh36j32+0mV6r0+PGcjVRcVKI17FIQhV9vT2vtK9hKmwHkGgONtPvukfOOErBAHUNG/+ins8ssIUk0emz/JnZNRWrWrbtPnp6NtrbPVE5WNwHly5EJUpx+4CG0WNvSdmaFyxYp8dUWqwlvOyFX4iCA6dnR8AfvLClBp9PjvN1+qeSyFvXu2nW0m6bdPbP9Czyt5WYahzKj5J5RKeqCjoQnwUnottv07sxXsZRYzNTU3/ADtqH+bSq/RtPRbp+3q3Kt2nx0xKfS0ym5Cb8RSjwdh6LfOH2f0b1VwTh/3pUEOIDcPSTqBVt3d2Y0qoR+C+5HQp9r5CyNo9v2leaqdPjse6aoYrPAv207dpv07Pt6M7S6fHke8qomK7x79lJ6Rbp/oMW4Zn0+Oy1h+oJYjuNX1OArdF1X/ux6qtyrdp8dMSn0tMpuSm/EUo8HYei3zh9n/Y0X4oP/spn+gqn4Oe+wOcNfF+H9QR9rQcNNuEMrL0l1PylDSlPsuv25o9IpsdKB5A248Ujz3FJBUo+k5TjLEFNeXKDSUKSzILSV6dyjpsdXRe/QPt8Fct53agqX5VJZ6HO2dh+5bUPujkIQkAAWAHRmoS32QX6bpkxXLbUkKAV7Uk5p2OqPVVMVLgR21StKVEkOcNR7QO+2WMaDmg3QfKo6XqfSY8LUnQRdPEXvud52Hfu6MzoWMUo96UecY0p1CQOJ3kDZe4I2dWcUP4LqK41TYrL70VxCEqJKGmVFNlAjaAR45puIpbwXL4fBnG39sjYTs69ivus4orHvZRw7T5HkVMjBtOlbg85zVa/Rff/aZkw6ZP8kkux1ojyuHq4KyNi7dNjttnFSY3MYtKp1YZNZV7tQfeY4jlxv8Amr2Vu+V3ZxZy+xrVlS5NJnBUFxbaUkxze3mgdGg/d5GHjUVfoaXU1UxDPCTp44bA86178Ujp6c4T5c4OqqoztRkqfqakNpUfJk7x2gd4Dn6XNS5fcsa43RaZRFcOqVfgBxxTl7aUg94I6PNJv0Zg1fFmMP0T4blSQxLcdiht+MT0i1+gHpINrbNhyl5lYUlYulQ6RlE2mQhJqc6QI1Njq3FZ+EesDq6yM+/3OdYbqxRr92CAjycH5Grd46f1cz6TGq4w9iWmS0x576IodCCFbwhR+FZSe4g5qFTp/MAxoMWvqFQp3u9CvLCALnXe6L93qbpEfmaW6i7S1ux6p7rQeCz27NaL2PpzhEYY4Muse5eCw5ITZBcVxkFxQHQLlXhlXMf/ADtprCYq0GoU96npQ3pUoJ2dYuRu0nMfmcmFqcnxGVQYilb3XU6gknu2k/k5Riap85fdlReb4rVLapqSy1faEK/X2HxzUsO4wiNsV2gyvJ6ilrzXN4Cx+lP/AAfVVML8uMSIoNEojvBmVQRw46+7ciyb9Fwd1tm2+22aXDx7i0Yhw9V5Hk/lzsYNvRHD123jxOwHd00/mLh6ouSaHHdSit0nhI829tYVa4ve2/YdPWc0fl7yPrCfK57aJc+qJbCxEjkX2g9Njc+A3nNJwxy5psidUag6GHqw9F1oigWHFcsNIJJvutsOzMvGVP56uzZECOqS9DepqEtrSkalAbSN1+j2Zc5oUx4QqmYw7bSAQlxMgNKICr7DY+3MXGTfMtuhByKDAgMwwrj2FuI6vo1kX3Ebd2VUSLiNihe6lcOqVlEQOPSXLmyUo2BNgNpFujM/k5zAxCKulMLymBUC1pVbZs9hO+9inNS5X4HrLbTLsNrhuPsJUmCnQhS3t3aPQAdnazGxnPx65ieimQluqxZURLa29Xwkm5+vvtsOeV9RhO62X66hxpY+EkuRiDmlctOXTTRr9bN0Pvi6YrW3t28FdexB2ZextTubnvtyE2X5tLmU5KW3EDarTt6urT+tmHzMwpESmTVHUxmg92hGd7Wu/XbQq3hk4uw/zxNVnJY44gJp6OBI2X0oO70dkX7swaniqjGn1Fxn+dxD8BYNvYd/jmVW6i5ojw463n1dSEi5y7jOLjz9C1GW8pNMixIgdW4Em2pRuOnZv3g7BkcnOaVSanLnRy5Ra00yElzYdihu+Ce+46bg5l0FvmuU1dNGC11r3S32m+x2OHe3Vt7ssx5srjvIaSl1/Tp4irbVW6L5peFMERW3q7XpPBhcUXSyNgKyPSob9m89GXMZUzm2uszYyOLJpCqYOG6PhJR1+AST0WzQpNJww4xiTEigzDps1opLDmwKJSbE9oi19+oHJxDE51CVVUI4iqWqnoDCz8gHd+5HhmZzArkTyd+kJcTVIzf+kQm/Zv8AK2W79mRzBXzO/Q7HlKUql02LAS4nRfZqvb6b/rZxAMctMpqjVA4Uoxx2HNKowCx+UmyvHM/lvywrbdHgUXs1esFgOLLm7QkHvuOjzTtzAq+Lcafolw3MlCPLceiht+Ko/CFr33Hp6LbN+QtCrgjYRlhjl1hx6dU58oMIdTGLjcUH+0Xbd0b9nT0ZexFF58uyJ7DBdMM01CWVkC+kdH7n2Zm46e0sVONTpYU40nZxW0KssA+BtmNiWlcwGKWxEJZQtxkapjgN1LUAi1tum34u7pyvk/yuqzdP93xw5Wq26yFqRu7KRu6R49Vsx8W1bHJxTQjIS3UmJMQNus6vhJNz9fq2dOWqhDd1svtpcaWPhJIuDmZX8MVExZbb7IQ8lCVWBWAfOBGaNiyh1ZTM196J5Q8G0nWFNKUobRbaRn9GKOaTVJlPNcaHQo8IcJsEXShTh6eu4Ofe1ebSJ0SWqLKUhOkOEBKtVujYoeI9WPq3UXNEeHWnnn1dSE6ycu4zi48/QtRlvKTTIsSIHVuBJtqUbjp2b94OwZRye5rT2qgZjBdo1YbaCOKNvZUB+Se+46bg5xZy+xrVlS5NJnBUFxbaUkxze3mgdGg/d5GHjUVfoaXU1UxDPCTp44bA86178Ujp6c4T5c4OqqoztRkqfqakNpUfJk7x2gd4Dn6X1YV+Mbf1s0zCeCYjb9er0jgweKLpZGwFZ9o7t56MuYqp3OT3nPjtl16lvU5IZdttKEn/AHDwy5zH5fzlU6pRBxJbTaErtw/zqO0Ds09seGadjLiJSJMMLkG+xCxscHgoKzivmviuque4Islz3TE4SRoabuo9F1EgpHpvn9HK+Yv6GKdJWr3ZAhQg4SgG2pRJB6PHqGZXJvmjJZlT2o/lFMqjLejyprvA6f6qvSeZn4bR9Vk+rEvxcR9aLmqUajVaRhGh0xzhsy10zU7OO3tJ1WunYdxGwjfnD2H8UY5/RFSMQS/JkqfihDjStSU36d2tPSb7dmcMUfBLqXDUuK2YLiRoedJSlGo2uACq+wjL/MQc4UT3YaeLMpvu5KWdHTp6/YnZlnm1Igp4r8JBaiatipCuzp9Gq/gMtY1mc3k0+dJbD0ekCnJLCAdqUL6vYbd+cUU3HTwQumqaQIKUJCY7l1pWB0709JOcUN4kqypQgVtTES7aU8NHa2dkDODsM0mrKZg1NxYnMBtJ4u0dJFx4ZpuAeWkJyEiY2XJ2InYRcajjb2QSNOrZ9Kd2XMfwuca6y1DWjyyFOp6UpUlSgnZtPSR1enNKxbRKcHKniBlgUyIraErcQFbeu1/bbP6Kkc2m51UQjiu0N2AnydzpLQUPZsA9I35rmLsdVQrTBqLpupCRwGUtpXp2AXtty9jCn46OFqGX1IpkaLEDjroSbalG49G/eDsyOTvNKpNVFcuMX6NWG2ggvAX7KwPyVd9x03GapyzwtjlGG4dHaBW4iOHJEpWy9r22beg+2+YuHa9V14noExo66kYqW1xFd/jbpOw/vSL8UH/2Uz6xXY+IjRqQ8pXkrMJtKpLqAbalrVcI3bgPHOqoVuuS1fKfrb//AHVDOqh40r8JXwbVMvI/Su6gctYMxdIYmGVHW9AqUdvhlwItqS4joPaG0bD6qp+DnvsDnDXxfh/UEfa0vGUJkrRTnFszNI81LmnSr0XFvuhmnsVPE8KFPgw0MTI8ySlo3QLaxq3g2vs68xcJcqIsKrRHCiOeKg2eeKtpQoHzRs27thOdv22GOdMOIt5ikyQzUUoG0N6rj23WL9ZGWa7h+otyor6btutK+juPdlXLikueU1mtuNstw2e0tKNQNyO+2kdd+7LGFnSOJDREQ9bdxOICr90Tmkgf/DGPqYzjr4xK+yczVPjE99RZzzAwM25wm32PLsPDdZTpCOz121p/1JzTKK81pkuNeUTdm3ir7RB9GxP3Pq5kpJ2+9EbP+o/mncynhphVeivx534zjSbj22aHhmFzDSP/ADRqvCuLdtt7Tmj62hWcQc1WQVQoMNmBTNXeLrt7Ff6zOOsHVNQbnmrF9tC97retfaH6ZJ+7yiglQVLqNQaTEYG1StJuSB9H3QzT6bK/OR4TTbnpCADnBmL5KCYNMrwMsgbrltX1m1ZFRblNmOpviB8L7Oi19V+q2ce4ygD+YVCs/wA0ctsc7bqvrLT+mziT4xu/Yp9UC534cNvY5nB1/wD4S79jJzX/AO4b+qozg6c0hamYiYS5Oj4KSwU39pA8csVqlc6sYvRpLQcZdTWdikn7nOIJeB8X1erykKDFTfqNlJKtRsoL0jXuO2/qxLhmqY8rtHqdPqauJFpk7hB1FyNdrbdvT3jNOpePebGLZKp8nTBirlCQSvdq06D12v35kImRG5kqpoVEg09adXHUoWNx0pF9vgOnLGFOYNPYZbxRDaVFqA/snh/YqV6VWPfpO45oPKnA1Vbpkitdp+puICi2i9rJv07D37t2atiTHvN7EVUVGgOFlqRO0MLe09hOjbvVbZfLv5C/2fnDdv8A4HF+pJziX4xOfYjP/wDrn62a3EmupQubRG2YxUfOXoZXp9iT7MzqZIcHHqL7DMRrpWoOpWfoSc8m6NPFn4kyMy8D0KSYoOcP+/K9NpUKo03gM1KC/wANbbgLg0hXRtUkH8vMyt4i5zYwRCjsKVJK6sCCnqtp233W6cxKbV5c+bhuqzVIjvTYxC+IVH5IGmxSdvdmRiHlJzaqNOQyyp8RZLt2lgC+1SbC3pScsYgxC2nytD62HXUI0h7T8O3Rv9oOa/TaegqedpT3DQneo6SbeOaUxBeSXIQcYktg7UL1qO30gg+OcHUGkKDj9MSX5pRt4afOserYn90OvNQ+Lg+s36sC4qqqgiBqXHLqvNQu9rnq88ezMzE1Wc0x4UdTrnWbdA7zuHpzy35vqgyYtIXOWlZmoALPzqe0bEjcCodycrqUuU23HabLjjyldlKQL3v1Z5i1qlxlhmo1BT0VNvOS2riqt4G2aE7Tnkq8ngIjvAHzXEDSoH6/jnEj1NdS4hnD/BWtB2FaVRwr2HZ4ZxnhesY2rVGnoqS32G6ZN4PlTZcWdR2bbBST93mOeYfNzFrseVJCGI7k0P6lW36NB3dfeOvMeE0pZSywlCS55xAFtvfmgYFwTMahzsQzOD7xeSCGE6kJ2X71/R35n1/mRznxHUWosRbjjZm8FhRtu09redls13/F6j9RzRrDeqTf9sOZxXhmtYwq9GkyHDJgmmS+CZCT2rbu12VA+Bz5bzB5wYuVBeeS3wHZ4d4it/madtrX8M0ymU115cePT2W2FyE2cKEoAGobNtsz/wDGY/1QZoP99C/Y68oA+QM1v4xO/U2/VzTptPQVPOzZPDQneo2WbeOaUxBeSXIQcYktg7UL1qO30gg+OcHUGkKDj9MSX5pRt4afOserYn90OvNO5lPDTCq9FfjzvxnGk3Hts0PDMLmGkf8AmjVeFcW7bb2nNH1tCs4g5qsgqhQYbMCmau8XXb2K/wBZl+az/tE19hDrylpZRxbNgm+kfP8ARnBNDqNbeqT8auNocnSL63j8o3J+vnCM6tVeVTqdJbMZVQiO6FsL179XwfPT4Xy/V6pzpxg1Gjslx51dY2JSBt+Dl6PgafOnUubNdUtVTa0qJ0pQpPmi6ez9fOM+SXEWZgqaWKIPhLZkb7fcC/pczMwNS29T0Sj6ntHw1ghx0+J1Zp1dp/NfFMc8PhyIkOqhKGHBvSE27PX6CMx4bPMHENWxFToy1cOc4HkJQW1DSpenZYLva+8jPMz8No+qyfViX4uI+tFzWZ8fmPJw7SKdM4EeFTE2eV3qVcHd9PQM4HgRsWVSq1F6ssuznKpN4q0I4zWj0X7fszy9/wAZc+yTnEf4Ie+xzQ34SCoQnW33wn5GtxH11jMPEtNltmI/FS4FhWxIttB6rdPozj+t0pwLjSJbRZcTuWnW6NXjvzjemrWA+3iBSltneBqWP1s4HpTD6VPRVan0pPmazsB9mWuS+DMTihMtQ+PNnpa1OudnVZPgRut05l1/E3MyvVioKW23BaqM+7allYvZH5Oo7+jPKnGzyCqDSTDMywva6GVf/pqyrEsipsiAiPxjL19jh2vqvnHjVKZPEmyphYaG8lTCSE/rZjVOJzRxLDeZccblwKfU9DbCtROxNtlxZXjmk0iXzHxJU8QRhx4rEt4PpSmyjpUrR2dgJts6OvNTp8afNg4jpGlMyRFHDUq3ZBsodu1h2h1p27s4dw/L5guYhpNcmiOIswHitjUlOy5JFtYtY22bspYektpWvzEKWAVfvOL8UH/2Uz63Z+BMTu0rjrK3oS2Q9FUo7yEG2gn8UjOm2GX/AMe8hv6O1nhP1mg09J3uRYrr6x6NZSPoy5WZdQk1GpPo0Oz5iu1p36EgbEJv0D1VT8HPfYHOGvi/D+oI+1cgz4yHmXkFDrTqbpWk7wRlUylVCo05Kzcx2XUrbHo1C/05NSosV6TOKdPl01YUtI6QmwAT7L/bu06pRG32HkFDrLqNSVpPQRlyXhLFVcoaXj85Hgzex9O36Tn33Bjvzqlt/wDMak7xHE3322AD07+/LuE67JktR3loUpcRaQvsm484EfRmPS46lFuMwlpBXvISLbc1aZRZct1VYm+UyRKWkhKrk9myRs7XTfMyDT6s+ISpS5kmRUn0fNkpSDtASAmyc4co2HH2J7VLjl+tTYywtstJVqS1cbDt2f8AV9f+cWHWKrAmKkIefbhSEht1aSDtBSd9tuWaHiR6U0iPJ4zTsNaUrBsRbtJOzb9GVcvnELFPNN8iGkjUlvRoBGzfk4aw25IWyqQp5bkpaStSjYbdIA3AdGWsRPPzKbVWBZup0t/hu91+v6/flvF1drVUr9TZ/k8msyuLwrbiB1+m/qfw/iGnokxJKdLrK+n9Q9+fc7fMPE6aQTtpIqPzXota1vDLOHsN05EWIwOw2j65PSe/M2HQZct1M+aZTxlrSohZFtmlI2bPVGxDUahUIM+K1wkSqc+EKKLk2Nwes+3NExu9U6g5NoNP8kja3UaXU6VJ1Odm5V2zuIzLwlV3n2401AS6uMoBYsoK2XBHR1ZZwE/HMunMwUxC3LsouNgW7VrbcuU6h8wsTU+mPKJdpkao/Nbejd9e+U4ewrA4LAVqcUo3W6v5Sj0n1IxUiZOpNXQLe8qTI4biujtdezp35RjGr1ip12qNfmZdYk8Thd47/TfMTmRWp06VJgJAhQnXEeTM/jBOm977d+/0DIw/iVLyUIeDrMiMoJdaUPkkg9GzdmnUmvVKoLlUpAEOrh5IlDdvITZW4dGUvY2xVXcScMHgNVmoFxprZa4T1+nMjlKmrVNdNkL1cVx1vjI7YXYHRa1x1dJzCw3AccWxAiNx2VPEFRShOkXtbbszOiUGXLdTPmmS95WtKrKPVpSNmf8AOl5XL94eReTcHWng6fRpvfxziCgV8PBAoTTzD0Z3Q4y4BHstJ69pyxijEmI6viGXEP8AMjWZfFSz1EDr+juzRK7V5ctt2gTfKYaYy0hK1akK7d0m47A3Wz7jxXA4rYVqZdQrS4yrrSf+BlqLiPH+JapT2FAtU2ZUfm/Ru+tbP6B6nRm/dvCShuO32eFp83TbdbPuZ7mXildJ3e6zUvm7fJta1vDMfD2H4CY0OKjSyyjo/VPf6n8QYSxLWcOPyjeSmjTOG2vw6Prd2X5VGQ/JnSv5VUpzvEec6bX6Bf8A35e5pIly/eD0LyVTJWng6NnRpvfs9fqXh3FNPD8dZ1J22U2roUk9ByzDr2O8SVOmR1As0qZUbsi3RsH1rZ/QdWaM0un8NKG46Rp4WnzdFvNt3ZTSJnMPE79IQezSXKj816LW3eGWaBQ6e3Ghx0aGWGxsAzIqGFcWV2gMzFXlwqRN4bS/QLbPRtGV4pwx5W26uneRqYcdCmym6VFfm6tRKd9+ndlmvSnZdPqkcWaqdMe4bvdfr+v35ZxZiTEFWxDPjEGM5WZfEDRG4gfq+pumYkbdSqOvXFlRl6XWVdNj+tllzGWMa/iNqOq7EKr1ArYSfyOn62algKlVGoLgVLjcTyh1BW1xEaFaCEDo675jYPokiQ7Gia+GuUoFZ1LKzfSAN6urLE6riRFnxf5NUoDvDeR02v0i/wDuyxiDF2J61iN6KbxkViZxG0eHT6L27vU9hKuyZLUd5aFKXEWkL7JuPOBH0ZiYErE2a3EhqaLTkZxAcOhBSLkpI3HqyEDoGZVJw/LlvNy5qpLhmLSohRAGzSkbNnqqbtEly3TVppkyPKlpOlW3zdKRs25fxBhLEtZw4/KN5KaNM4ba/Do+t3ZflUZD8mdK/lVSnO8R5zptfoF/9+WaHiR6U0iPJ4zTsNaUrBsRbtJOzb9GVcvnELFPNN8iGkjUlvRoBGzfk4aw25IWyqQp5bkpaStSjYbdIA3AdHqp7Vdly2hTpokseSLSLqHXqSdmV4dxVThIjqOpO2ym1dCknoOUUqqcxMTy6U0Rw6W9Ufmtm4bvrWyxQ6JBRGixm9DDLY2JGYHMmp+U+XU/RobbWkNOFBJSVjTckX6+gZsRl+rYNxVW8OGUf5wxR5vDaV4dHovbuy+5Qm335cr+VVCa5rec6bX6BfqzXMS0qXLcfxBKD8xMhaSlCgpZ7Fkiw7Z339U7mkxLlmoT4QjPMqWnghI4e4ab3+bHT15k4pwpi6t4ekTVapiKRM4aHDvPo2+GYz/ltV94R5yZaqwqWFynlp3a1LSRbuAG7NGxnUZctEqhrKoiGVpCFXt510knd0EZm4YqLrqGJ0dTLqmSAsJPVcHKonuiVVqXTWOE8w5oU4tpa7K1bACO17MjFULHMmHSpCQ9IpXv1KGU9OhafOv0WvnGGL6FT/J6PNqSWqSNGkcNBcOzwUjLuMqRXqrQ6hI/lTtKk6OL1nuJ7s0qvQ5FRM2lylyDKdkJUuW4q210lO3zdgFt568x8SOVCdTKrETpZqVMf0OW6L+09Ry+MX4grVdlPR1NNzqpP4i4wPS1cWSfTfMHDGJqLNrVC1JgPF3SpaEbSkqsE7rWBFtw6c/onmY7fmUln59qmOVtLjCzvACB2lHuvmRU5cUsip1ZyRHSRb5vShIPtSrL+JMKYjrGHZUo3k+5pfDQ517Ojw2d2X6rTVSptSlC0ip1F3iPKHV3ZTi5mpVGkVcJ0moUmRw1L2W7Xh0i2UYwq1bqldqrQsxMrMvi8L8n/ffNHxtU5s1EqiuBcVthxIbVZWrtApJ39RH7zi/FB/8AZTP9BVPwc99gc4a+L8P6gj96SKRU44djSmVNPtK+GhQsR7Mux8HYeZhB43eUkqUpfpUok/8AYD2M2KQ0mqSGOC9MF9SkbNn7kez/ALZVHkNJWhadK0LFwodRz7wXgCLrvfSh1xKP0gVp+jLdNpcJqPHZTpaYYbCUoHUAPtXKZVoLUmO8nS6w+2FJWO8HPvBrAEUrvezjri0fpFK0/RlLLLaUIQLIQkWAHV++I2LsM4K97R00FyG5aotMaVqeSv4fcj6c/eTV/lFHz95NX+UUfP3k1f5RR8/eTV/lFHz95NX+UUfP3k1f5RR8/eTV/lFHzKpg5MFHlMdbWv8ARDHOnUm180SiVNnhyYdIjMSG9QOlaWkgi42bx/8ATvawuzhKsVSU7CMoJpjLSrNhWk31uJ6be0Z+8/i79qRv4/P3n8XftSN/H5+8/i79qRv4/P3n8XftSN/H5+8/i79qRv4/P3n8XftSN/H5+8/i79qRv4/K5UnlJi1DbaSpxaokeyQN5/P5hYhhIWlmfEbkNJdtqCVpChe1xfb/ANg7T+/rk/8A+IRfig/+ymf6Cqfg577A5w18X4f1BH2tCMWU43eY9fhrIv2Rmn4qhczOF5fDbkIZWhzs6k3tcKy3y25l1RyVAddQ2ovPlwNBfmvNqO3T1j07L/bla1WA3k5m/wC0lTZT6qbT8TtRWYyVHSqME2OzvToHpcyzU4DwcYkNJcZcHwkqFwc45YckLKENN6UFWwebnGXlEha9OIVhOtV7bVeqdCn8wYScNx6N/Mz5UhLCnjwie18JXnejbmMZdQ4UVGG1Lc4jultOxe09GRRaLjinSJSjZDKJIus/i/K8Mpm4gq8eEyt0NodkuhAKzuTt6dmVYRjYtgrqSVFJhpkDXqG9Pp7t+UtYpxVChLWLoaeeGsjr077Z944ZrkWcyDZS4zwVpPUerKqpXqrHhxkec/JdCE+0593YbxjAlyOhht8az6Adp9ZpNTx5TWpCVaVt+Ug6D1G27xz+iR+txU08I1+XcdPC09erdnEk/mZjo7Kp5Nh9hFRSgOtlawnh337Ai1vld+Q22myUiwGaBhxrHEViix23vfCRISEJfCXU6XVdFiE9k9OeW02k1HXHl11C0OMO9l1BcYsdm8WOfcr+PqWmSFaSgy02B6tW7OpJuDuOTSa7janx5KTZbKpAKkflW83xy3UqRUGZUd0XbfjuhaFegj1Gp4jrMaDHBtxZTwQL9W3ecqiYXxbBmPJFyy08NduvTvtmPTa5iCHEflm0VqQ+EKdN7dm+/acuVSrzmo0ZlOp199wJSgd5Of0QwaxGdglJV5Yh4cKw3nVuz5F/nEpeu9r+UjT+m3ZVVXJjQjJZ4qpGsaAi19V+q2Y9VqONqc3HlgmK55SDxQDYlNt4v05/RanFMD3Z/wDfeVJ4d+q/X3b8uN4UxRDnLaF3G2He0kddt9u/K6RPxFCYktRvKHWHpKUqQ18sg7k9+fdGH8aU+VJ+Cw2+NSvyfleGYzkWQttXvtoakKt/Zu5VLmSENNNo1OOOKslI6ycikwcfUtx9StKECUO0eoHcc3OTTX+YVKDoNj/OhpB/K3ZRKiPodbcTqbcbVcKHWD6ksYpxXChOLF0tPPDWR16d9s+8MMV2LOZBspcZ4K0nqPVmj4PrOP2W8MMwFOTXI09KW+P85sKt2rsoG3r78w6Ng6QXqaElyK8XuJxErJXfV078lSjYDeTn3UrmFSuNq0/ysab/AJXm/TkOIUCki4IO/JpcrmBS0vBVlDyoWSe9W4ZRKivodbcTqQ42q4UOsHPurEWMoEST0sOPjUn0jo8cxXadUw/Dew3raUy9qbXsO0W2HJqeI6zGgxwbcWU8EC/Vt3nKomF8WwZjyRcstPDXbr077es0+fj+mJdSbKSmSFaT1G27KKpRKkxLjOeY/GdC0q8RlFWlY5pojuPFpt0SkkKWLXGzquL9V8jEj1ciIp5bCxOVISGik7jq3ZFKoONafJknzGEvjUv8kHzvD1VOm1SsinR3oa0PTibcBNvOzCUcYMSqZDj/AOGHngELGrfqvbebZZTWsa09gyGkuMpMgEqQraFWHQevKKpRaixLjOj5t+O6FpV4j1Y5YckLKENN6UFWweblP6KsTw4JcF20PvAKUOsJ3nKpWFsQxJ6EfnPJngoo9I6MyqTS63FkSoStMyO08FLZP4w6Mx6DUq9EYmy/5LEdfAcd6OyOnKqrX6rHhRkkBT8l0ISCd205S+w4FIWnUhQ3EZlux3lNq8rY7SFWPn5p0iQ6ABTWlLWs7vmxtOfdTXMGlF4q0geVjST+Vuy5V6zUWYsVoAuSH3AlCbm205aqNNltvx30BbLzS9SVpO4g5/QwK3F94hviGDxhxdPXp32yIeJ8XQYbxF+A6+NduvTvyKph2sRpscm3GjPBYv1bOnOJIqpCy2nDyCG9WwbIvR6mYvlC+H+h6/D1bNyujInYmr0SA0TZK5T4RqPUL78im4exnAkyD5rCX7LV6Ad+WPfdXjxPKXgzH8odCeI4dyRfecmiVLHdMZkpVpW2qUOwepR3J8cpfYcStC03QtJuCOvJolUx3TWZSVaVtLlDsHqUdyfHLtDp9civzGGkuPRmnwpaEKAIUR1EEe3MihQK1GemxP5VFbeBca/KHRllVfrUaGJDvDYMl4I4i/ki+85XPqUxqOw0LuPPuBKUDvJ3Z8ha5h0viE2F5ICf0x2ZC0KBBGwjPuSRj6lpkhekoMtNgrqJ3A5k0ql1mNIkw7eVsMvBSmr7tQ6MoVirEsODxPzaJDwClehO85VLwtiCJPQg2c8meCtHpHRn3hieuxYLJNkrkvBOo9Q68mJhjFsGY8BfgNPjXbr07/3rF+KD/wCymfWJGIK1GiJPm8d0Aq9A6c3gCpSx8uNR5Ch7dGQzNq7kJR6KhCdYHtWkDKZcKS280sXQ40vUlXiPVVPwc99gc4a+L8P6gj7Wg/4499inOG/wLH+pjNLUj877mGq3VxXLfr5a4/n8Ma/Tb7acth3TKqP8yjdfb84+CNXjbKeVk7HUVLkimkSVcB06ZK+3q83bpX9iMqwzLf1SqG7wt+9lVyg/ZJ+5Gcd/3TX/AHc40+Ma/rq9Vaw4/hGmrp7VBS43CVCRwkr+Y7QTa19p9uafh6tBSoSqOlyU0lZHFSniHTs6L2ycT4Zw1Epk2nSmeC/AZDRIKgnbp377337M0OrPOfPPTIbqlD5RYWct4wYw8hyqUmnuPuT1uKLji+EdZO3p2+3M7GPOWQmo4gqExSl+WU5b6Gm+jSNJT+oLDNBq3JmSWolYeEKswG4ymmrrUEpUEkD5V9nyO/LlJ5rTnBh+gRh5NDS2taHpBShXaCfyv3AHTkzOXnDp1egrQ7TH6fS1xjcKGwkJA3ew5pGJZduNLgNrfsPh27X03zJepEhTMidIRES8g2KAq5Vb7lJHjmNRqjg+BNfXHT5ZKlxkrccWR2iFHanbutuzirkNLaE2gKjCbFhzBxEI/Nq02P8AefuBnGy5mGYDppuIrU4uREnyazjttGzs7hu6vVhmnO4agqj1CC89OZMVOmQ5Z861i3aNwNp6s4DwrTkiIy7UlRWBHTp4KSWUjT1WzU4VOwbCYciUx1yNLQ18+FoQSCXPOVtHScoxJHlr8tZYXEjPX2ovILST9ynd+SMx4uKGWJ9UkMhdUkTqOt9XFVtUkEpOwbtnVfNXwhy9nuu4bqMUyYbDiVDgPJ03tq2/KH6Xq9VUf5wzFqpNDBjUunlhbjanBYKKgnv1Hv7PVmPiLlO6mm4ip0ltyG5Apio+sX2g9kJ79vVbpzBfeShibJgNTqc//oXlNhVvyTex/wB2aZydxGsxY9EuvEz4eGuVwl6R47vuiVdAzCoM/F7WHqDTn21Sm9ACHW07EtX1DT3b9ttmzMjDVJokKS8qOpEf3ZRVcYKtsIc0jb33zVUSXisR4VRba1HcnhqNvpOWMVYooEaqSZrjiUGe0HQy0hZQEpCtidoJ8c4qwzU4vlNHoc1TkKlPqKmQ4tVgop+FZIttzhCTg6mM05FRacRKYiI0Nq2KHmjZuP0ZiUGr6jBFEQ9NZSq3GQgqIQe7VpzKxNhqgxaXUaKlMiHKp7AZUNKhcdm19m7qOcO4lmfnpc2Mp8jpc4LoV9N84cwBX6o7Eoj6vKqypkElxsKsBs9CvEg9GXcNxYMeIeAUxpUeiuJdbXbYrXpudvXv6c1SlUt91+qxNcJtWrtvNp4a9PeeGoo78sYFx/gNulz2o4ZnvTaXqUt21iviAa0knbttbLVKw1i41qAp5bkaVrSQkHegaei9/EnNQr2jV5FCdf09ehBV+tl7mnj2msViqViY6riVBoOpQlKtOxKtm8HwsM4XxDghgQoWIpPkdSp7Gxo9pCb6ej84DbrR35pGHxhOneQv0Jbr0PyNHCWv5/tFNrE7Bt7stU+nxW2GGUBDLLSNKUJG4AdAzSsFUmWpheIaqmM84k/2fSnxJTk4TTg6HoLGjywsJ8o1W8/iedq/43Zgct2MWKnP1GpiGiUGi0W45BJb849Oz8k2yjDTuDIEocLS9LkRwXnD0q1+cD6Ds6M8wcBNTFyI2HYzsyj8Y30b7J8bo8b9eWcaYuocarVOtrcfkyKkyHjbWQANW7de/fkUeiIKIT1HckRWCq/BCr3SO7UFe3NUf5wzFqpNDBjUunlhbjanBYKKgnv1Hv7PVmPiLlO6mm4ip0ltyG5Apio+sX2g9kJ79vVbpzTMRFAT5fT2ZBSOjWgK/XzUaDHxJ7o8pY0uVDRq4SPhdI3puN/TlrDEtVJqz7TIQ/ITSTIckL6Va9J3n8bZ0ZxpTKGh9qlt1BpynxZGxTSVF4bR16UpH3OatX8ZUsVBLNRVFiMPOK0NbApRAB3nUPZmkcvMaSHIuE8PQGz5Cylag45o7IOnbu0D0A9eX2MIsswKtGb4lLkQKQthXETtCSQkbDu27t+aNiSpua5L0cofWfhrQtTZV46b+OcR/gl77HI/Brf7KGaZVMQYYiVObU4Db8mVPZDq+2m4CSrzbJsNnVnHeB4Li/IKdVk+RtKVfR2nU/WSn9L6uYEx3zWoyFq9A05qnN7mHTmapPnVJbbDcxHEbZQkDck7Om3cEi2cN8ycBxEU5Euf5JVIUYaWnUG3wRsGzV4hJyzKHZiYtpRQr5PHQPr/ADaf9Zmuc0aU4SzgmoU+O33nUSr2O/XzgrlnTnOIxWJqZ8vT/wDbJTf6Ulz9Ll/DlbxVwJUReh5kQH1aT6UotmViDCtQ8piKnsoDvCUjaHBfYoA5wbgmTU3IdPqzbSqu+yLqDCEt7LDf5xNvxRk4YFNYba4WhMhujuB9J+VxNOq/jmrYCxBLVJYjOOQmn1b+AtHZ39W23Vs6s1LAeInQ3LwrPcYf1HzWrkg+i4X4AZx5/tIymLuPIfRSUuD+yaTcD0bG0/cHLtd5pupqWIahIccnOVCmKkaO0bAXSRu2377dGYCeUMtSaNXWeDUoAZU22h7taSlKt23T6Lq684l+LiPrRfUx8XP1lZPMHnBjaG+wYYbptBmsagza3b03JcF9XwbXV3ZhVTlHTUx6pBqCFeX0+mGM2E2J27E9rUEkbOg5w6mI8WnV1xHDcSbFCtBscyaAxg+HqTCVpnloeUa9Pn8Tzr329WZdSizFiSzKXBhO6traVrTuPcFKt4ZgM1fCcGfKmwkPTZUuOHFqWtNzZR2pAvst1decWYWiPLWxFp6fJ+Iq5Dai2pCb9ySB4Zx3/dNf93OFfjG39bNMlYzxy3SaJT5vFnRnRZM3dZGrULG2rdfzszqBhuiQ353kbnkS6XRShbbgT2Va9Kdl9+3NNlRpzglTHV09D4V2kN8Z3d/00acsYcqGD4MtxUYCXLfYBdWsjtEL85O3dbdnHdBVJW61TnGm0OOG6i2ku6f3Ns1bmBzseEurTJh8kjSYK5DTDFtlhYp7u7T35w9jDku/5MXpYj1uExEUy04ypSRfSQB1+ISc0zHeP8Iv1rDDdO4SEIb4jbDtze6T2Sdx7W/7nNHrOA6+xQKvBlBxDEWIIy5H4hFglXhfZcfvWL8UH/2Uz63UYz4TeKy8rytyp21r7R08Eq2cO1rafUtdTdaQxb5wvkBNu++VyOW6LUfyVfvZTAtEW/dOjhdGvztRTstb1VT8HPfYHOGvi/D+oI+1oP8Ajj32Kc07CrXLvjqgQm44f96216U2vp4X0Xy1zExxRVw6SwtCjraKUKbR5rLeraq53nvPcPt6Ry/KA9TMOM+VVJBF0qXsUQesfmk+Ks/8g0X+C2v6uYU2FHRFomKWAyptpGlttZsnYNwssIV6HDnHf901/wB3ONPjGv66vVPxfi6LKTAqNDS1HeZZ1XNm/wBdsjMCQyq6F4a1JPWLLzUf8Yj/AFVOcO/3sH9jLy9SZX5uVGU05bqUmxzJ5W84Kc5EEeUtym1QQ1ONPtnq0gnft8bG1sxoPLKiN/oahi9UqkuDbiHqRusdwHTtJtsy5zck0N6bh+sxAxU1sN6zFUAkXt9wk+Khlqg8kqcqsVyW4kMp92qCGRfaVagL/WG++zMRuuKZM0R0+V+TJs3xLdrSOq+ZVEpCdU1lxMmI2TbWtPwfFJV45bhY/wDLabWoTIamQXILhUtxI3p2bL/jWzXeemIKQ7AaqjQj0qM+LLLPY7VvQ2j07c8w/jGfqj3qwnzFrcSQaXHhOMuvMt6rK+cFv/8AoDnldiKkrKo02todZKhY6S5H35rn4Hk/UlZGFIagJD/HVGKjs4iJKlpHiRbxzHwfzUgv0isUhhMZ1p6nrVxggWSoaQegdOaliFNAbgYWSnTSlPxdL76tm2/VvJ9IHQfVU8b1uiPScNYjSC9LYZ1+SvfjeOr0hWy9rZi4Y5C0v3tVpLydTzlOUGmG+nVqA9u4DpzBwDhpaX8U1tCWGBFFuFfsqdA+DtuE+34OaPzLwA6p2rUJOqu7TpmNq2rNuoXI/J2705wZzHjw35uFm5uutRWdpbOpF0rt02C0/r9rL+GOSVBNQq02KpmLCptJUylrULalkpSAkf8AHXnEcO/zkZFQQ6g70ngXzR/y5P7IczzD/wAab+yXnAP/AFMxcRsUp+ay1Qk+XMxUal8Dt6lAfi7FeGVctOUTMqrVGsaW3VJirbTHbuCoqKgPR1b9uaHhZtzX5BPjMlfylBl258TnD/OHDFIVUFUJemoQ203Uti97geKwerVfoyp/DEZ+ZVnW7RaX7uUFcU7go2tv6icuV002EnE5Rx24KYluxcdgpv8AnNNz6dmUNc1KOn3o0zolwJVIUtfFHnaFaezt3bRmq1OZTn4MCpVLjUqDJvqQ1bztvXsHfpvmXRZR+blxlsuW6lJsfr5f5U83o8in+RyXF06oJjLcZfbUb7NIJ33PjY2IzQqvhumyE4aww/x1VGQ0UCQ7qSqyb79qEC3VfND+LivrSPVDrmFIxfqNCnplssJFy4npAHSfNNu7PlXDm+99Fvcnki+JxvkarabX8e7oyzUMVPuP4ijVL3jDiFlKHEM2twrADtb17du4ZD2JhNhVZpFpNJ8iWV8Ubwk2tv6yM4xxvjOAunLxeytiHHcHbZZUDZR/c2/I78/5rebzMilzaStYjveTLcRIaKioaSkHrO3da2WMTO0mRDiP0NfuxEpGla44uAu3erUc1PG9boj0nDWI0gvS2Gdfkr343jq9IVsva2YuGOQtL97VaS8nU85TlBphvp1agPbuA6cstTVoU8lpIdU0mySq22w6BmZGw0064pL7a5bTIupbIO3Z07dJ8Mwo+GKMoVRMZKfdkOkKVKcdttGvTZRv06s44ZxPAMKpzXmpbsJZ2t3W4ojw4ifbmrfGN76k1mFzujUN2oUh2H5LWkMI1KZ6Nfotp8U22XGfdvKaE5Vq7LsiJHTTF2bPWq4F/C+YX6LExxUiwDMTFRZCVnbYejdnEf4Je+xyPwa3+yhnDf4Ci/Uk55kfhRH1R71Y+jvJulbDaVDu7Oahyy5oR5MaCqcqRSaumOpbbqCAPg+gHZuJN80Oj4JgSFYeoszympVV5koQ4dnZTfuFh09rdYZpfMamtXlYZq7Ukf3ZUAR+m4eawai3ebitcuYSf9ITZs+1AV45expXU3TQaKxSYGro/wB4AP6fK59TwTSJD7pu48/TWlKUe8kbcy4FEpceGwJrBDMVhLab6+pOcH8xMJU4zJmGkMvrhpTcut6WydnTYoGzqJyZsaLIXUijsUgwDxOJ8nVbTv7/AAymr8xafHiTJLpWzGZjcIoa6NY+Vv8AC2ZtUwvHUUY3o5gupR/p9SEqt3lFv06sjlaFhKVUhcV11I/tFpOtf6Yk5PK7nJTXaZKprjnkssw1ONyGyoq2FIJO0nbutbOvBVCbZwjDZtIqEuFpW+5t/Nno222dQ277ZxL8XEfWi+pj4ufrKzXqtzwpetiYNVFmyoZfZSjZawsfg2F7bCDlqDy6oUlyhU6ah6bVvIyyxrsUIQnUBfzjfZ1ZwhPjOBbb9bYcbUOkFFxmV/iy/sc1HCkZYTIeqDq4qlbuIgoUn22t45i4M5h4YrEWuU1hMbyVuFqMnQNKSnvNvRnFlZxJSlwZciAlS4jnnMp1N6Env0ac1vEGM4MlFIxBGR5NPaZKkhQCervChbfuzh+XhSmSjRINcaQuqSGS2l6QrchAO02SlV/T7cK4nxbS3pmFoqyJzbaNSUuavhDvGn06SM1HBfJCgrqU6fAcYLVOpSmW47akkKWslKbWF7d+WMNUZaVT4Ut5yOgq/tUurVo7roX+6GWaFi3CdabxFHaDLtNbgEqfdAtdPp7/AKc47mYmgcCXIkNmXGv+aUVu9jw3eGaly55n055qmuzlSKTWBFLiHEkAW2C+4DduN80+g8naO27SGF6q3VplPIRpuNib2sbXt0kndYZZ/RbS+Jg+ZF0plxopUpl78c9Po6ldNs02jcjsPcevuTkrdnwaeqOlpvbcuGw6bHV0W35oVEq8CTKdrbxYadY02SoFsXVc/wDzB+9IvxQf/ZTPr8krlJjy2+hEhkLA9ubNUJxofJj1B9sexKxkPnC7Lyk7jMWt/wCqE5Sww0lCEiyUIFgPVVPwc99gc4a+L8P6gj96WcbCrHZcfa8GVHQ4n5LibjIaZbShI3JSLAZscnySG01q87htgX9aX34bS1o81amwSPtNDiAodRGbD1gy4bTunzeI2Db1lC03B3g5KYcVtoHeG0AX9elQuDkphxW2gd4bQBf7WLi5NHeNMRQy0qbp7AXZezKjGitt6zdehAF/WZbcNoOne4GxqPj6hKdhNKdG5xTY1Dx9fClxkOp+S4i4yG20BKRuAG77TyzyRrjf6XhjV7fUJbkNpTqfNcLY1Dx9SfKorbmk3TxEA29RQtNwd4OSmHFbaB3htAF/WqSzDaS4rznEtgE/aKciw2m1K84ttgX/AKDgymEOIO9K03GQ0w2lCU7kpFgPt/LPI2uN/peGNXt+04cyK26nqcQDkNtoCQNwA3facKXGbdT8lxFxkNtoCUjcAN3rnU/CtW8hqK2f5nK+S4No8Da3jlug4r5H1qoVWOjQqZE2syCPhFSUkJ8M1vmRzBZbYq1feB8iaVfyZodF/Z4JGSzJYQ4g70rTcZDbSAlI3JSN2ShxIIO8EZ4USM20n5LaLDMyJgWseQ1WyVw3rjaQQdJv1i48ct0es8hqzJq7TYbXIa/k7q92vUE2GavinG5bFZxFN8pmMtG4Z2qIT6brVu7slmSylxB3pWm4yGY7KUIG5KE2GShxIUDvBGdEOK20DvDaAP3rF+KD/wCymf6Cqfg577A5w18X4f1BH/oe1ic4krFPlMwzFCqZMDV2yrVt7JO+3sz987F/8Nf+HP3zsX/w1/4c/fOxf/DX/hz987F/8Nf+HP3zsX/w1/4c/fOxf/DX/hz987F/8Nf+HK40jmTi1aHElK0KrFwQejzcwsPQVrUxAiNx2VOntFKEhIvbp2er/8QALRABAQACAgICAQMEAgMBAQEAAREhADFBUWFxEIGRIKEw8LFAwVDh0XCQ8WD/2gAIAQEAAT8h/wDhrR1zqcjjf+x5L+8OHDhw4cOyuYQDlUQPbjWzGXB6pyhj/wCPBE9T88oj8oT6PLvnPkzybx/EH71dlIpkXyI9vnedzz4BB+L1RyOu41zEJ6C/rqgVd/moBBipsgbzAbzlC6/IzoiUcaAYoFp8VGifuhH8iYfpQKu/zUAgxU1RUvDQWuwRxjbua4IZplDeIPHGvwgqMBpfqnrKQr1HBCHKrRLXZXgj2+28m8Y/gWPq5/MAXNLT7jdILrwUXYbuHB5E53hQzS/LZnrRL+unLygA8q8aiXv+Z1M3w4pivjeDbIfhuu3xWNnxUadwFEB7HvXnFEQ9phvGawvhDDpMiqVfBeHOl4ejG9rg2MDhrXip2ldzwHl3miTf86Z9yiv+OVNdYjfMwamioyEgdSi0uCBNIebyCnl7dxohOB5XQ1dz9Z6Zr0IKjgN5YGP/ADEz6fBqxL9egnJrRMV4wMbG6QXXgouw3cODyJz9MNPbWQ4EAmfO8TpM+U4G5l/MtfKfqBlppq+esw+N4+FbfhrrpEl+v7cDrI/hRoe2ovxkw/TKGliWcdb+h2E5RQeVeNgkETrwqdl0W48PjbkpgEX86iMAVV40qq8XDtFtQlhdIg6mGqDLUuYD4Nm3z8cKV1kUFRgNPuPFw7wnW0fhqIwYkL8qbxnsb4yYdIEC0Al9AiDFuOAdAz20AAKiAbxARQ/hXZA3mA3nKF1+RnREo42RASd+Ci6MBYAMfJ50U46ho+NVgPMwaHOCoomi0Vh+pRuiCjR19axr/ILvrIBqeZsTIDg8q8bIQAuvCpn++EB41A+VgNraDH/krq9fhf4H/g/op6hSIHw0uzI9DoC6W7hEq5ofLoOqZVShcxW+n9A1kU1uxUTiPw4Qmub+PWKDkRG7MkJiub44DKQjtyBD6efTBMpI8FKoHcGBh3WmKpojFQEw8CQAeAYMDLIpVHFAOr2XncTXByqBZKZAaQtdaSmomlAVx9JkhMVzfHAZSEduQIfTz6YJlJHgrBcBaMPmNBEFZNc6uxmEz+9gbMO70ncCVCjdk7gVT1O3/wBgd/HRuh6vwQdp3zrGK3IVQSaQUVbm6cHNMeEWpuJBjpXGguBo7luOXs9vYU97nQGE/wA9yfnX6UCOHoEQWHJauEQOBEFmVLOXlC6cdooADHGVXprdIrQj5F3oDyG6O2zs+D0kzK+GDgG5xrSwyGZLAEreNNZ8qs4xG3HdXuz4fAimSXYnbYvk5i0KpLVubm4zF4HEMUdu4Eq6gnSoDPTbjSo4YowtSLFrIsSfymj6L3+PIHJSSKAGplpM2JdHV0SKpKorEV5GlqckqgiBHHE8Jt9wuSh0P5DDDkHRdwfo65YPaR8NlmwxUJRplKivM2Y747XSAixBDwzcezPSyoY/+SP0i6iEogc/oEIt1CGf+MMoIyAnDrjMWI8E6RTGIpFWx25uayYwzhpjVN/N2sRrh0JxdZcj5siOQZhlPLSqrKyYm+1+uv0oEcPQIgsOS1cIgcCILMqWcvKF+4T/APL/ANCGRkwYNLGc7opjK8UIEz9NUOgjPGOiN5vCc63R638ghUrSyH1pQFeeqvyF7d/JtEzuHOUs627Cpcss3GZhQEMgZkqS8joGeQr9kV6e1CzV5ecBRTuPJ4P1bPJquCx2ufdcR7yT9B1QQKl8aO8T2da4Yqtxnd/h7flaNDG7FB1jhaJuIkZphahkBh5Erii7iJZMWGmbKUpnwHojcbqGAJDARhgo0F5q4PY25jLnOdZwosv+LURYuHAUTFAlCsTk22MqgDmFaKLX9hsBYSPnBa+Ac3kMokNQ3eJWYo0qM9bjB3M/mcnRGKgJh4EgA8AwuUNKmVcUQ6vV98E9Q4wlUAPKus4GZZKpnDH+bV+iLPvdTXvbJgzFNGaLhFiJ4yOUp7u44zmgAuRKdK0OSQWgX2gWgAjc6UoQ5fwvp0O8I8YvSxZmQZG01VxiGNhhQZ0WBRCVNih+n+8CYSJfEjBElaefhp8T4/RANNE+T/AsfOzyiq02zVVxcB/QT1OYCjnjN3/MepriTQWcwoHSWAUqCZOLv1v00gNf4n95q91mPd8cwPZs+FOHNhPPJ2+HHZVdXAS6jHMJma36nBPl5LXHiFYaQS65ie6yJ0qdfWXFyduGfqzt05KSJjZWK1mPaPAMgAogMTDz9Oyq6uAl1GOYTM1v1OCfLyWuPEKw0CllzE91kTpU63+1+P0NQzS8EkrhvJ9kDKzfAbjAkcK4luGjmCii5uVYKR20zEaiphiF8457yXD5aX0I3GRqnehAYbYUo7gybU5PcW6lLORS2sFCGXijkdtTd/6qEhfMh/jg9EebIVTxFiaFuuh0ji4To7gr9RoomEYRQf2WLdElqUOIrYjKX4bemaD4ENhJzjwnf5TRwY2OZSlzMBl5HRZdFYHs4mMwkAth8vHUMpHsyia2n/a3awQCgg45cLCot/8A7Br7uwKqSBMdwQZcDLofjigAYhRUWid0Ia0ZsWA+BXwxyM+j9JXuiRUMZN9F4UpjZO7miHpD6Fs35+Zo5CjjVcU9slBa+yrE0MlgGhPdjMVHNVnXJpIsS/zC/ABXNmdU81E0goU5XxuMjVO9CAw2wpR3Bk2pye4t1KWcj9QgpRhBZL/Gjkyblu6ussSeY9CD9jUj/YfL6/55hM0H5DIdsNV43lPGyFxglK9IRqe7v8RDPaND6Io9IZzw3ARfazRZFqBaRSqIuBSBp2E+tIvY1tezYFO4+AfHWS3NL7CeH5pvwUwaa8s8bH3YaRNUY8bdEBSXF3TAyoBzp8DJfjKgoo3hzGmreAZVZgOlF5BLpGG6yUfNF8a62dPvBXPbOtEIGvSBG7IgjORNtA60KrlsJiycB9tgLPBC7aoZ1WcKhvGzwPqarHn8LosAWj3QfqP1li35i5E6XCwjcSico8jWYGa82nkjxfNa3CpJBTPDzoMs3hx1gFVOELbx21BHpDIcED5x4Na7iBuBZd6mnptymzEIliJEhzNnED2pSCKGDlgKOrq8OokC2U9ZRoVakgkKU/GWbKlEzbuZQRwHKtkHeB6H1AuAYwINQ4saShT/AHQh6TnyzsPizT0IQzwU/wA60svIfmVvybmxZaPmHL75/oJ6hc0DuWS3CNxCfSRvsEYUNT63vhvoCDA+P3ZJTM/pJs9hviPoDjC0gKk1XDy78gi2XAD077WCSwU/wa5UxCqpJUc6Y+JopADABibyUeInlLkc05d9anTmKQeh2UYCX0Ar2/XyCLZcAPTvtYJLBT/BuRBe0LBoUOdJ2Q8rg4AeD6SxyuvvHp460iGuiRDwmsw8aNGwT0UJkpXPt13iQsGUsJOt/jD6hAXsPuYjDF8DD1ZoQpyb+QJX253LDZgyxCqlrl514KDw3ItXs33KsIESD1ZtkCCVhH5IGpaaovUr2XCGDCGhriKZMOQwjh0vAIDyqBmRXBy7kFU19QTZ7T8zpSwblYY14Sm8j4fL4AV7c6jDQYv/AORWbI/+hVBa9md9sACzCUerNDE0+Bxo7KIwV/iv4z7q1pV5HY/LTBYDlcAwHrcxq4PLFNEtOXn6/DLMvopq51VCc4Y9LNjRkKfA0dh8b7msF/GfQIogYbvgzz2veu4o5Xa5K15HOzEYYvgYerNCFOTfyBK+3P0yqSL2VY4Dkca5+Ah8kWvZvuLIKYSj1Z9AM0Cz4FPkM6zLSL3lY4Dkcaxoj5XIyB8O5ENzQsGBV4+q2plOeOHsS7R/0rKLOQYRy/TMKqpAWVjGP6ztEPHpYCx9877UpFkEw9Wa64FEB5E714T3NwTEMBeYPG8+ZRLsA+penj6NNu8BwYgojhHedwbLIEoiw5V2h7+PmOZ/lvrkB84QD40ONgnAoTJSufeh4rAA4A6NusX2YSX8NSd4hiOLF/PWTcrmPNj8g+siDwMqibPYcPGpnhV1ysV+zVleOE4Q4Z1WwyPZzjMX4Oc6Y+JopADABiazgCk945mVuWXSDIvsE+TLOanDTTJUksoeDItCNqgzXhQ6cMUp562zvRltBeRmUaEWCx8QE4RMJNnzaenlz/FrtD8L4CEty5fO4E50wrsGPDfkQw3QN+Q4BSx2CjcxtR90xS+9dFRXJyJg9WaRRxm4AUEBeYvOneBBAOAOv/mQRPUryiZeMQz13CJm/vkSJEiRIkEkJoHgoPD0jquays83OWUrL/8AnfTKI5UWl58jw5/oIECBAgQIBzetqUF5Y1Uk+QLFBSgqzt/bI41E1TN0/TuPGxulRC9pP3qBV2QcI0uRJJ4t3MVYZvJA+39gBv2pwxnlfn+tHQksqx14LA4NSqk+awanIxjO8ZdX5AqbyLvInjWbSOBDAHAOOv8ASAb9qcMZ5X5/oGIw4cqmAAq6TdYNhWHQBzy6v7wTowxwoLkHHehyblAE9zlDn9jMbylqXC8uLx+wlszV+Lf5P+gAb9qcMZ5X5/fZb/V5VAYeZ/QM1uUJtcLw8fRGbFTiVacnC/8AaBE9SasNn1RrEZdTQndxCzAVrepm0/eeGDI6IZokc8ItIGuJxlNL6B0bKfNunoGApWcaTfcmFMY3Rzqndx5cKTM8i8GFM62hyn4UigxMKII7RHSKBISZHPAuo1wtkMyUEqzyO4H9ruCnjnA78Z2w4MDRwPSlgcEONUGHBwK9hlRCoILq5go1EnLBBZGeYP8Atlz48hM5udO8Lnw80Kc0STmk50ClLLU7UieB3NGWoMdlXjpjwiUR+iHAcGly6ZmBBzKb71MFSHoDAV5bTAOjKEMKYPQ0zkunXraEHvSvAXrFzNS5BjPGCvC/w7P1UqEcYoJBxymkJMFhuCKQK4VwKUXS88WTLyjAsZwzsLK5IOBMycFAXAqz6yqDNBYAGUUAZVA0ZRFIwc8/yf8Ajtktgw4U7JcelUuclmz6BcC7IOvZMUM+DfDAQtlmtiS/J6CvygeyZ1cWZnKEDmgRh0mdbYXRDQeI6MjPFkofJBbgrUYpxbKc9DIjxgicnR5Y1GnIrmCEgedHVrJGCj9ZcHfRNwVlYngmnkREUR0gwDqvGli2p+ma98wOxM7zlnmZOVEolHqMcabY/T52exYgWKONYPGCuK55gjEhkEF+g97yYZazjtIKVyUGJuWHDwZM8/p2sNVUYI/MVzrb8Fenm034evpcnlhDAaqOGIOLcby/kDoElwFB4FKFLYcGBo4HpSwOCHGqDDg4FewyohUEF2qFi+PMiAFFXsCuNIj/AOcGoYBYkxzcbNllY+X/AMGVwaBSllqdqRPA7mjLUGOyrx0x4RKI/UIo4Q6ww0/Nxq9Vpz8gC/MrkpnZ3xDP2QUjgR7DEn1DTrmBB5X0eefLyFqdBb8mDhBcaKQeL4qUxEZYZBsPpbGSY55Uj6AVQF0jDSm3xlxfx97WKLFAknAKPX2YyVvOyow1yEuTs1USxsrSFmAOakijeWnTHyCT58rxuByJ5Wsxuwfoa4K1ZMwKGnFZgx9gegB+nueV8qg7SmxJMEezihM8vgdNllLDZlIOS8nk0Tmkqooj4m5IfKainiFeD2RSbGijm4rjw/RnRnkpuspeYwKMc0Q++KPCblywzqYnCLmO9rnJawKBhypwNhq5go1EnLBBZGeYP+2XPjyEzm506Jiz8wGB5CCqAc6/smIZio4Xnn6uNhy0LNYpNl4KJjTBf/MoRYHu4duOj2cDc3jXJvIhAEkMxkEO2MGOhdc+B80KHcI8ab6Ej1Tutj0KoC6lvW3pjCeV/wA9lURxOlxJj3tmpcXESK5CXJ0t61A9bHI5MeSkUX/XCFeB/wAb6JCjs303X8nhvYUIi9boEZQiM8PIXm9n9FPUmqVk9hQYsu05hrbiAlo3ZtyLHAPORKfu401sMxXqV+jeV2ZBgeUL8Hr0n300ILTxCqsPaKe1XTMGfgJg6wD8b6+RFu/RdpHJXBT5AamSzdkl+LR9a9g3/FDY/rcq2+Q+etLqVMyl8HB/mbn8Q4UZ+GfjcvDgZOKeOz4Xa0JGN5F657x02m2ccPwak24UIooehgOvo2aS0DIdDb5jwbx/PaoQ7i66x7cX1/YfL6M5XAfGBe4b8aCsAYNR+aDvLgBGYoGBcRsWglIEeAGjzy3W5A7SZjxYxXGsxIGKEPHYODnrQi9EhEDwIxNV4WEbGP2BCw1ScvINE6dC9JDRP4uXs7tkPmm26ecNxb6YMQmBrSCwkSaEj06NJM1LcGe5fzq7bdYf42G3HlBpOnUQnxrKVlXwEaLZLMMh91KntTpKsRlmE+FDonRs11CRUp43K96kWm3ItkcgDrahKcTaKSxq4u4gcp40DjC9so1wkHp5XxE7LWjB3KkWcAo8D/6jS50JpKQ+EAPSHXSapvBHwA/E3+1+O+OE+/8AKBo/PMSDORlJ5bt2TE0Nki4nIPHg2P63KtvkPnrS6lTMpfBwf5mnRFyrWHmp8nrQ5Dn6geC/HvcawXSqep+ldNptnHD8GpNuFCKKHoYDr6MhZ4BVHznXMi4kOpVR5Rk4EbioCKILjgRFR4Zv3xeJbNAQeL/DonzUplJfF/y+frleesxQleRwRYT75uiEi8sC7cxB6Z+tjWMis3wlv43ne3WaLt+AnZVx7MkU5WK/xNr71XEEZ6z+DeaPjM/R07zv4tpcb8ijTAJHnWp8XVpPJVVRxwbcXRmHhI/KxuXBFlQAeyD2NAW0isOAkHPRqxcs4eZzfnuomYSh/CIPjqbGynFvopRpMisMJxpQb28z9nFGE4bYLX4cJbMNM/yfVasBwIOdZ/EOFGfhn43Lw4GTinjs+F1ZKGRcZP8AajQQNFlh0dE8aXIh1Q/gsfTrIGTHqaOXHyQqTnURFQyU+K4YSBVUbwXTyUR0YH6fofneerkoRfU5vU0imOMOR98vxpWXatLyUTnqo6JdDAIBOH8b/YCO5t4RoWBVM8vOoQ/lq8IdT/8AjlkD+RqsEp2oJNMVCpTj+gnqcWukiFSuTq75Kqq6CqByq7To3O8X35uSUgroIwBAOv3YZxrOIRioymTwgku5ijxlCSZQ9qzuHZ4PSkKYWwRSdRdrZAIlgOLuKQk4oUwxHjedo9qXHjcUOeN6ptc50zBi3HG86Pep2Pg2/wCV3iOgsJ+MBqCRNKdpVTEHngoZTrnDLsIxx85aYIOjgixSzA5MiH4O85VsJfEMjlONiDE4C5rTIynDTrQrJCKV7Vxar4NyoDL5BsJeHgGKdzvUU9TFlIRk4HYv9Gw38XGSSoFhzb3dYIOHCVj4+lA0O2xi9F9aeCUaJQEFrr2Ta7oedQ4qsPe5X0gwFnLysY543NWaaqnw5C1RGDgXyC2lPGChQNFBtcoqVj5dzwpDGSuQSlMjgcEtUDohDGV5HP043g6eKaDpeK8MA7Xu2TpHUo5RyFNIXapExBMQTgZ4b4//AEAyTcrOCCXOkPeVgLhKIzzTTJ3TmVZy8iDyybxdwVDP46U443nis+khQH5TeGKz6oUV+F3DDsBSEqULl7cnOKplSDFiigFkwHZIyniuIwrkQzja7KoB8JK3oqBBMR0HTSboVMpUwDeeUHGqqUFYFpo1uiq6sPHBTTCDINHSTmBKuA9pDggdLaIcx6ainJFkcOxWfoXCrQOABWbw7FBcUXJ2Ka7I5NEwjpJcX1Ba7gDAYprRNaBQTLKflPAdhTtKqYg88FDKdc4ZdhGOPnLTBB0UeEC8qHAZRSgJopcerpylwnxxcgDFUKUK05BThJ1oVkhFK9q4tV8G5UBl8g2EvDwDFOxNtsO3IgJYH41XZha2PLtmBQFJBXMYw1EZWFtTwDclVkYVnLzIPLJvFrKXq4E4ys+nfS4smC7HDbjjj6WI2CcaRQFFowaKG1798KhqLjPJNcMlI0wYsDIcH13hxHIYZYRbjjjUdQscIVeVRRgZwJBl0OC0picq32FnNhDCU7lC38d4rzC2uUCQqm23cY5QoA4Fy/qG0vMd5ZqFeGTVVCM47XgOCMAamHUQ1xzgXJMVEOMxMgIKyFrUplMANJlRUzrq2YQ7eib+GWkCdpjT6dQaOMsDAMTFi6ZA3YjFEQkYKUstj5ZQx74Yh9fXNtm3yZ/G8Gq0clLMIq0CMUUVdv8A7RvXUkDcGJHeCLFLMDkyIfg7zlWwl8QyOU40O9licL5FpsGnMQCZMDjs3k889radDr+R7HJ1iMePOZqM2UlOWhTBYux0kxoszimcT8BTowgYKCGpW1tlc43JDARw6VVNpL1BTcZfyaNK4WXb1jkAuOKcH56Br/OG5b5gtqdPOQOimU2+BEUEBYlzMpwTpQoU5rgODH8ue/8AsQieoUa/7zsAiVI4616kag7wQQiCZ2qP981g/wAHSZdaPxasoU9Y/wC5jDm/u84ZVhRZHIU8STHLp/zLLOlmc0CAgcIDKAytX9hKeYNJihkrREWzEckTLrIhIjCUVOKOV2oiUucpTrOAMf676HcVYAKjh/if6EGDBgwYMEeAYmgApVxP/iFTJNfJ9gFC5n9AIECBAgQIqcEiOTQV9uHoBgBgD/8AO9qGxJggTg/oTx48ePHjxexg4CHomohM8RP2wlYCpGdkoB/groT8erTITxn5edK5+wkxfZwPIg9v3o0GUj/8UvlUBQ38YgGXAnY8sLnQAkqYYF5SEiL7f2Yy4aZytcn+h+wJAjAVFfYObwSv9HgPtY5GZkYlkVfpJALBFBysvGAO3jcLFvYwlw8x2/6Qn1+U6AMOa8H9FT+IEysCCUUqkNX9MYtiFrPYzf34lpzQ7HwR0/pmNQqdBxjin8biksqSXP4o/H7DerzjE5T+D96twZxy5J+r+h2lRNswlnBOX6wlSgguT4I6f9oET1LMAnil/htIJokfPuUfxDg1/Ur7S59Angl1vGP3YQXa40ENQPs4aA8G9A6cIHwDPh6NxA/i4QAW6472ZPCiCuOOYE6OD+RE3HGIWUBg96O8XGpkEzjkbdoAAKlxgYwMQbDomDYgK4xsQ4wSHkAFqW4uKcybjugMWIeAXObN3En6MATsa5gY4nP4IdNcu1iF+AcljI22cTpZ8RjgU3cdQTFGEuYnILQw3QChXaIUTQtaCpVQMg6cgxbuP2FqW3+hlPnVhxF5mKYOFyBibm6Ga7uwEJUn1n0+ZV9MgltzsICLbvDgGh+reByKJARcCYIacaH3FZCgOjicimwDlCWq3kwcPOdy2lGZiHVRQxgSADc1k9nAfQqwUp0Ayp4iTR5LmkdE0lZisCh+kwComk+1C2IChICU+Nyvj5+uzQMTwjXAZpZ0aogm6qm7MJIDIA2HrdaGao8AF4EECDjabcbQ9mITJiCmwtbguWpmNQlgKOqH7j28Z5Vho44Q1zMjUDQzgwBBBoSDi2fkwE1b+BIiFoRc2QGSwbEtJAcWJwFlEMI5HNrKtmHnKsKtJjb/ADDfIXKphcg9z2s1YEmWQkqgBzs2wKWm/vA7Zn+NRpVIU4MBcxD98RQ4dHOEqdlXunmXhvPJfy3E5ssAIMUrOrtRdsgFgwsB7CkOAmrU5gVQWHlBDaoo4xwxAzGQxRiqQAxV/bge75aSq+YwJOQVB4TTLoRwHEUKyRTypnBNPRNKIT+gOr1OCb/0jFXCQEFK+MGSKKwVKEImUNQk0YCsiied5JyKIoIKge5VIVVG5BJq9ILL405hK/PLAL6lvWs5yRUpKECJ7KsxW7oM2ZYsRUxLUt9PeUDJzg4VDlAGuJAF+QJrJPeAYmQF60zbzVPJxBwY0WBzZWWVlBDvc3E9/wDHJ4SJDFIBj6m+FSwr94HbM/xqNKpCnBgLluPhghxAyD4Sp2N3En6MATsa5gY4nP4IdNcu1iF+AcljI+8JiSGZQXDki+RSGYeX7GUcwQl/O8w/8gpimZSWHtqCxug99AC/GrNgi8CBAAdf+NnTB7jTLPZcFBTZK22HNDBjXAcDYfsEHUNxM2EXzFqQppwFEdN3LCim4hwMdLAOQqmxEsgOTnTDun6ieYQfNCjZqagtQxheZpebd6KFrmdD0Qc/ZWinD2R1Ch/yjR1GMpY5jgy10bgJIAFR+QaHgDR+cMDY5Ujkjpz/ACKHZlAsKmsr+xZ1GJxTtDh3mHKCBQiLwcvRmuEyKcIrJzrrFY4ElOSnBAEym50Wk3FDPUjbtYZ+KY0WgeBCL0K+JGcMxa8Ea0Iif64QUGDZmbSqRyXOkPIl79An4NaiXICPsgbco2lJJUOh8AP9BPUzP6wzi+BnedpbgRG5gmFVMHJrzC1L6LICOfZEdLPLufuofV0r8UF7B5OmmvaHy7DhWRw6IzLFdwOMQc1Tlqkjy6lF9YGkGQIn2kzElM0QQ+w6HFbMx+pAv0JBE56f+Q23St6HfaF8tU5eWXFfh/R6/Q7FBNl5H8GlulRPz0J8Ib8qZq0YQx8g71IO7/8AzgaKDgQAW6CMpEWvQ9l4mq9Sx4D35t+yoHlLXf8A/F0Ai/XCu9qIBr1/WDouh9IFHUAloGmdi85TPZ9QSyrarSWCPh59CLEGXAWGTg5nzsnbSmMHIK8rgRoUAGz+JOKMHlAsw6UDJYcvyZGrqcQOsIsbqYHOgEeBf1aAxNjm/Wyef9EZntfrMLgOJY5Z/G865nkKCf8AUdczmQukRy9M3Ot9MOe54OxDvbRr12LcuZjyy7ZqoNjMYRyXz50JQlCogGKAMxgTgMB2Sik+4n53CAgcsR1+A7Xy2vKb+2aP8T7GpTSPHOjjl16T1uHc7SIpblIHaDYKHgcOOBSXNNAaEctD4YZu0+QeI0Xf8wTQUWR6UHTT8A97k1w4Hl80ft6PVKyjIrE3pOqj0sGmaE9GEOmlZZuAQ4HTO+DwoUEEqFYoYFCGiv2Bcu9ABFUNAY8C/q1QhV7bmXYqnLqsAA/jdTER5LwCfxOMto8f1TZRIpDNwfbtYQJAgfj7BmY5JRTfcT87hAQOWI6/Adr5bXlN/bNH+Jtulb0O+0L5apy8suK/D+j1+h2KCbLyP4NO7na4iAwGcHG8IgdieV35WwP63pYsTsL08NAf7nNF+Gm96mmaAYA7zy0n1hae4Piw2jRUjY6eYSew1UYaZ+cZcAex3tVgwngXrI9pn7EHVitZeZgQMCqpkENx9GHRQQldqvfSDTb/ALh5aU27K5p+BL6LoQ8q96OzoHhV43ikRYAD1H6tceCWZVPlGsXVWtPqKXPCPZpUmnqORnEIlbWE3lm15d2qh6hpXsnjQFD0Xyh3uFXjXqAwicTnZl8PgIztv6tL/hEMhTD+xe5xxRGnCeYYK6WuZRLaiIyYGZBpg3mSHPKgyVCMa+lZ8AA8/wCsEWIqmtVSRy/A0S4Ttb+j/PRP7KGhfK2V0r3Pgxz0z3f6CeoDXgpCIYROt/VT5IPP5WpCLWdwKLilDCp+8yDyhEUYR2/4H6NI/nohZqgRySm5wMGaEY1hIyeWM6Y9iwlSwBYeNbpZzuLG5OzjOz7CWotKQueM50tXo2LLdlF6cjPrOw99SoIjFj4NE0QuV9BozJ08afSRRSgwkBGSnGgI28/RYYR6aR3lJBgOJHA4jGGNk1VzyrC4dKhyRz9ZKzVmVETIIIMiCbSv6LZb/wCaPdzs1w7mrlRlnKsuk85HKRifZX39YfiCSHRmaRytJozY3RZjNCKCzGivRBwFEZPK2B9AAZwBgtAzkmxVCFRyA5HxfldpjixgBf4D0AAAT6DLjgKRwaMIkQsA2aPs3RwM4XCo5I51sBWyhgZzs18PAdmIFcQYqUKEfIJPFR8ORjNFzpRFVjVY7D7LL2T1qYjpKqhnm8t7OIToAphGAxlAPWqA1njAmJw7r73/AIlLZf8A0X1rqnCeH3nsEzxoV/NJjUDIclYQcgd43lI5AZTnLLnxZ3ipDPHfTV2O2/6JIcKYE9/s14iQ2RyPljCfyKaAE2Bh+YfpBuXFGILVVyiqrKqv0x81dVq42lcDozWvDNaUhyEArMoaySKJgZngnjzj6Fc1CdsXJ1z4UaKb4oS3QQEJjn96rL4CgRKKHD0xxjSuLTZBpKfwD732+xkzzyqqrlVXLovmQmo4DLlDgAxvITYMMchKqcoCQ2XI3DgokdMjgBtsEiMWBVHJSDkKX6Qd0+lKYSMKhGDyCQlMX5wvh8LXCJq9FwCGAAIEjLOdb4Ty/UcsSDE0U9hOYxQQMilK0V09R66DThYQypMr6JA9hIyeWM6Xl9NrM7JYM+N4SCC62SjtfIOB5F5z9GMgz1VMDk5r71j5q6rVxtK4HRmteGa0pDkIBWZQ0TRC5X0GjMnTxp9JFFKDCQEZKcaAjbz9FhhHp9Kk1lzQMz8I+9LQfINsXJ1z4UaKbRhYZAuDEPgvCaDq0IP+V7Vyqrl09Ad/ZdSHIH4tRARMjtL9vODE0Zeh0NcseNzcgA5EBWLUNi+g7QwynO4GfOqklnGAkD5bM4cRvc6MFSS0llycBqW6dPsVrB5Ae9VNHe0meANAMj/ixWAfkdmVbNLAQ10gazZjpwpVI5ZcY61AoLtZQPj86nJqw7Ucp5CWAtAuUXOhYNK6VekiknkTpbeYFbGDZgTklmNQdZLmIJxERKawKODsk5wgIY8HZaGjaYPFOMy8Pe5Y5LUkPGB6DVCMy8WrG09I0W6CpBqEAClcVhVhpx1RPIcGphkQBUA2mLaFzKJzl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)  
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-Explain why a developer, who is good at both low-level and high-level programming, would normally use high-level languages when writing programs.  
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-<html><body><table><tr><td>[syeuu +]</td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr></table></body></html>  
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-Statements A and B refer to two different types of program translator.  
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-Statement A: This type of translator can convert a high-level language program into machine code.  The source code is analysed fully during the translation process.  The result of this translation can be saved, meaning the translation process does not need to be repeated.  
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-Statement B: This type of translator was used to convert the code in Example 2 to the code in Example 3 in Figure 4.  
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-State the type of program translators referred to in statements A and B.  
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-[2 marks]  
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-Statement A: Statement B:  
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-Turn over for the next question  
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-Complete the truth table for the AND logic gate.  
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-[1 mark]  
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-<html><body><table><tr><td>A</td><td>B</td><td>A AND B</td></tr><tr><td>0</td><td>0</td><td></td></tr><tr><td>0</td><td>1</td><td></td></tr><tr><td>1</td><td>0</td><td></td></tr><tr><td>1</td><td>1</td><td></td></tr></table></body></html>  
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-A logic circuit is being developed for an audio advert in a shop that plays automatically if a customer is detected nearby.  
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-The system has two sensors, $\mathsf{A}_{1}$ and $\mathsf{A}_{2}$ , that detect if a customer is near. The audio plays if either of these sensors is activated. The system should only play if another audio system, S, is not playing. The output from the circuit, for whether the advert should play or not, is Q.  
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-Complete the logic circuit for this system.  
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-[3 marks]  
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)  
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-A relational database is being developed to store information about the games that are available to play at a games café and the advance bookings that have been made for those games.  Each game has a unique name.  
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-The database contains two tables: Game and Booking.  
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-The database is currently being tested by the person who has developed it so the database tables only contain a small amount of data that is being used for testing.  
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-The contents of the tables are shown in Figure 5.  
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-# Figure 5  
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-Game   
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-<html><body><table><tr><td>Name</td><td>MinPlayers</td><td>MaxPlayers</td><td>LengthOfGame</td><td>Complexity</td></tr><tr><td>Friday</td><td>1</td><td>1</td><td>25</td><td>2.12</td></tr><tr><td>Scythe</td><td>1</td><td>5</td><td>90</td><td>3.37</td></tr><tr><td>Terra Mystica</td><td>2</td><td>5</td><td>100</td><td>3.95</td></tr><tr><td>Agricola</td><td>1</td><td>4</td><td>90</td><td>3.31</td></tr><tr><td>Pandemic</td><td>2</td><td>4</td><td>45</td><td>2.42</td></tr></table></body></html>  
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-Booking   
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-<html><body><table><tr><td>GameTablelD</td><td>Name</td><td>Date</td><td>StartTime</td><td>Customer</td><td>Hours</td></tr><tr><td>1</td><td>Friday</td><td>28/05/19</td><td>11</td><td>Hawkins</td><td>1</td></tr><tr><td>2</td><td>Scythe</td><td>28/05/19</td><td>11</td><td>Jemisin</td><td>1</td></tr><tr><td>3</td><td>Pandemic</td><td>28/05/19</td><td>15</td><td>Gormally</td><td>1</td></tr><tr><td>1</td><td>Pandemic</td><td>28/05/19</td><td>13</td><td>Van Perlo</td><td>2</td></tr><tr><td>1</td><td>Terra Mystica</td><td>29/05/19</td><td>15</td><td>Hawkins</td><td>2</td></tr></table></body></html>  
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-State the field in the Booking table that is a foreign key.  
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-[1 mark]  
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-State the most suitable data type to use for the Complexity field.  
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-[1 mark]  
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-Due to a change in layout at the café, the game table with an ID of 2 is no longer suitable for games that can have more than four players.  The manager needs to find out the customer, date and time of all bookings made for the game table with an ID of 2 that are for a game that can have more than four players.  
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-Write an SQL query that could be used to find this information for the manager.  The results should be shown in date order.  
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-[6 marks]  
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mTJkyZMmTJkyZMmTJn2xkyZMmTJkyZMmTJkyZMmTJkyZMuAaXzK/vbQZ8d6yXxoVaDMXNmrwJvyFFzz1egzp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp06dOnTp17d06dOnTp06dOnTp06dOnTp06dOnTQm2FLGvR+gSX8BekP8A/9k=)  
-
-The LengthOfGame field shows the average amount of time it takes to play a game in minutes.  
-
-A query to add 10 minutes to the length of time taken for all games that have a Complexity of more than three is shown in Figure 6.  
-
-# Figure 6  
-
-UPDATE Game   
-SET LengthOfGame $=$ LengthOfGame + 9   
-WHERE Complexity $<=3$  
-
-The query contains two errors. Refine the query in Figure 6 to correct the errors. [2 marks]  
-
-The games café is evaluating the security for their network.  
-
-State two reasons why using a biometric authentication measure is better than password authentication for staff accounts.  
-
-[2 marks]  
-
-Explain why it would not be appropriate for the café to use MAC address filtering on their wireless network.  
-
-[2 marks]  
-
-END  OF  QUESTIONS  
-
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)  
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-# Copyright information  
-
-For confidentiality purposes, all acknowledgements of third-party copyright material are published in a separate booklet.  This booklet is published after each live examination series and is available for free download from www.aqa.org.uk.  
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-Permission to reproduce all copyright material has been applied for.  In some cases, efforts to contact copyright-holders may have been unsuccessful and AQA will be happy to rectify any omissions of acknowledgements.  If you have any queries please contact the Copyright Team.  
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-Copyright $\copyright$ 2019 AQA and its licensors.  All rights reserved.  
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-AQA -  
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-# GCSE COMPUTER SCIENCE 8525/2 Paper 2   Computing concepts  
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-Mark scheme Specimen Assessment Materials  
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-Mark schemes are prepared by the Lead Assessment Writer and considered, together with the relevant questions, by a panel of subject teachers.  This mark scheme includes any amendments made at the standardisation events which all associates participate in and is the scheme which was used by them in this examination.  The standardisation process ensures that the mark scheme covers the students’ responses to questions and that every associate understands and applies it in the same correct way. As preparation for standardisation each associate analyses a number of students’ scripts.  Alternative answers not already covered by the mark scheme are discussed and legislated for.  If, after the standardisation process, associates encounter unusual answers which have not been raised they are required to refer these to the Lead Assessment Writer.  
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-It must be stressed that a mark scheme is a working document, in many cases further developed and expanded on the basis of students’ reactions to a particular paper.  Assumptions about future mark schemes on the basis of one year’s document should be avoided; whilst the guiding principles of assessment remain constant, details will change, depending on the content of a particular examination paper.  
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-Further copies of this mark scheme are available from aqa.org.uk  
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-The following annotation is used in the mark scheme:  
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-, means a single mark   
-// -  means alternative response   
-$/$ means an alternative word or sub-phrase   
-A means acceptable creditworthy answer. Also used to denote a valid answer that goes beyond the expectations of the GCSE syllabus.   
-R -  means reject answer as not creditworthy   
-NE   -  means not enough   
-I -  means ignore   
-DPT -  in some questions a specific error made by a candidate, if repeated, could result in the candidate failing to gain more than one mark. The DPT label indicates that this mistake should only result in a candidate losing one mark on the first occasion that the error is made. Provided that the answer remains understandable, subsequent marks should be awarded as if the error was not being repeated.  
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-# Level of response marking instructions  
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-Level of response mark schemes are broken down into levels, each of which has a descriptor. The descriptor for the level shows the average performance for the level. There are marks in each level.  
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-Before you apply the mark scheme to a student’s answer read through the answer and annotate it (as instructed) to show the qualities that are being looked for. You can then apply the mark scheme.  
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-# Step 1 Determine a level  
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-Start at the lowest level of the mark scheme and use it as a ladder to see whether the answer meets the descriptor for that level. The descriptor for the level indicates the different qualities that might be seen in the student’s answer for that level. If it meets the lowest level then go to the next one and decide if it meets this level, and so on, until you have a match between the level descriptor and the answer. With practice and familiarity you will find that for better answers you will be able to quickly skip through the lower levels of the mark scheme.  
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-When assigning a level you should look at the overall quality of the answer and not look to pick holes in small and specific parts of the answer where the student has not performed quite as well as the rest. If the answer covers different aspects of different levels of the mark scheme you should use a best fit approach for defining the level and then use the variability of the response to help decide the mark within the level, ie if the response is predominantly level 3 with a small amount of level 4 material it would be placed in level 3 but be awarded a mark near the top of the level because of the level 4 content.  
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-# Step 2 Determine a mark  
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-Once you have assigned a level you need to decide on the mark. The descriptors on how to allocate marks can help with this. The exemplar materials used during standardisation will help. There will be an answer in the standardising materials which will correspond with each level of the mark scheme. This answer will have been awarded a mark by the Lead Examiner. You can compare the student’s answer with the example to determine if it is the same standard, better or worse than the example. You can then use this to allocate a mark for the answer based on the Lead Examiner’s mark on the example.  
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-You may well need to read back through the answer as you apply the mark scheme to clarify points and assure yourself that the level and the mark are appropriate.  
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-Indicative content in the mark scheme is provided as a guide for examiners. It is not intended to be exhaustive and you must credit other valid points. Students do not have to cover all of the points mentioned in the Indicative content to reach the highest level of the mark scheme.  
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-An answer which contains nothing of relevance to the question must be awarded no marks.  
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-<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>01</td><td>1</td><td>Mark is for A02 (apply)</td><td>1</td></tr><tr><td></td><td></td><td>78;</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="3">01</td><td rowspan="3">2</td><td>AllmarksAo2 (apply)</td><td rowspan="3">2</td></tr><tr><td>4; (This must be the left hand digit to gain the mark)</td></tr><tr><td>E; (This must be the right hand digit to gain the mark)</td></tr><tr><td rowspan="2"></td><td></td><td></td></tr><tr><td>Maximum1mark:Iffinalanswernotcorrect.</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>01</td><td>3</td><td>All marks Ao1 (understanding) 2</td></tr><tr><td rowspan="4"></td><td>(The answer is incorrect because) the number will (still) be represented using</td></tr><tr><td>binary in a computer's memory;</td></tr><tr><td>so it will take up the same amount of memory space;</td></tr><tr><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>01</td><td>4</td><td>All marks AO1 (understanding) 2 (Shifting the bit pattern) three places; to the left; Markasfollows:</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="4">01</td><td rowspan="4">5</td><td>Mark is for A02 (apply)</td><td rowspan="4">1</td></tr><tr><td></td></tr><tr><td>BF;</td></tr><tr><td>R. If more than one lozenge shaded</td></tr></table></body></html>  
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-<html><body><table><tr><td>01</td><td>6</td><td>All marks AO1 (understanding) 2</td></tr><tr><td></td><td>/ specialist documents;</td><td>Advantages: Can represent awiderrangeof characters; Can represent characters from a wider range of languages; Can represent characters used in scientific / mathematical /technical</td></tr></table></body></html>  
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-<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
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-<html><body><table><tr><td colspan="3">01 7 All marks AO2 (apply)</td></tr><tr><td></td><td>Character</td><td>Huffman coding</td></tr><tr><td></td><td></td><td>111</td></tr><tr><td></td><td>SPACE</td><td>10</td></tr><tr><td>B</td><td>00110</td><td></td></tr><tr><td colspan="3">Markasfollows:</td></tr></table></body></html>  
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-<html><body><table><tr><td>01</td><td></td><td>81 mark for AO1 (understanding) and 2 marks for A02 (apply) 7;*26; =182 182 - 83; = 99</td><td>3</td></tr></table></body></html>  
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-<html><body><table><tr><td>02 1</td><td>1 mark for AO1 (recall) and 1 mark for A02 (apply) 2</td></tr><tr><td></td><td>1000× 4//4000;;x 1 mark for A01: identifying that there are 10o0 megabytes in a gigabyte;</td></tr><tr><td></td><td>1 mark for AO2: multiplying by 4;</td></tr><tr><td></td><td>A.1024 × 4 // 4096;</td></tr><tr><td></td><td>Maximum 1mark: If final answer not correct.</td></tr><tr><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>02</td><td>2</td><td>All marks AO1 (understanding)</td><td>2</td></tr><tr><td></td><td>Max2</td><td></td><td></td></tr><tr><td></td><td></td><td>Lighter; Smaller; Uses less power; More robust; Generates less heat; Quieter;</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>02</td><td>3</td><td>2 marks for Ao2 (apply) 2 Using just solid state would cost much more;</td></tr></table></body></html>  
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-<html><body><table><tr><td>02</td><td>4</td><td>All marks AO1 (understanding)</td><td>4</td></tr><tr><td></td><td></td><td>On a hard disk binary data represented by tiny magnetised regions; where the magnetic orientation in one direction represents O, and the other direction represents 1; When reading data the read/write head is moved (to be overcorrecttrack);andtheplatter/diskspinsround; A whole sector/block read in one go (by the read/write head);</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Qu</td><td>Part</td><td></td><td>Total marks</td></tr><tr><td></td><td>Marking guidance</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="2">02 5</td><td colspan="4">All marks A02 (apply)</td><td rowspan="2">9</td></tr><tr><td>Level 3</td><td>Description Answer demonstrates a sustained line of reasoning with a substantiated</td><td>Mark Range 7-9</td><td></td></tr><tr><td rowspan="3"></td><td>2</td><td>technological and social reasons. There is a logically structured consideration of the advantages and the disadvantages associated with the use of cloud storage - including relevant points covering at least two of legal, ethical and environmental issues. Answer includes an explanation for the recent large growth in the use of cloud</td><td>4-6</td><td rowspan="3"></td></tr><tr><td></td><td>storage that includes both technological and social reasons. There is a logically structured consideration of the advantages and the disadvantages associated with the use of cloud storage - including one or two relevant points related to legal, ethical and environmental issues.</td><td>1-3</td></tr><tr><td></td><td>some of the reasons for the recent large growth in the use of cloud computing and/or brief consideration of the advantages and/or disadvantages associated with using cloud storage.</td><td></td></tr><tr><td>Nocreditworthyanswer</td><td colspan="2"></td><td>0</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td>Guidance - Indicative Response (reasons for growth) Higher bandwidth mobile networks (eg 4G); Increased availability of mobile devices; Reduction in cost of large capacity storage devices; Improvements in network security; People have a higher level of trust in cloud storage; Improvements inwebbrowser software; Increased availability of supercomputers (for cloud processing); Companies have managed to develop business models based on cloud computing that allow them to make a profit; Guidance - Indicative Response (advantages of cloud storage) Enables user to access their data from more places/devices; cloud storage publically available); Increases the amount of storage available; Reduced cost of computing devices for users as no need for as much built-in secondary storage;</td></tr></table></body></html>  
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-<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>03</td><td>1</td><td>All marks Ao1 (understanding) 2</td></tr><tr><td></td><td>Reasons for allowing: them to plan lessons at home; travel difficulties); Reasonsfor not allowing:</td><td>Teachers can access resources on the school network to allow Teachers can teach lessons from home (using videoconferencing) if they are not able to get into work (eg</td></tr><tr><td></td><td>network);</td><td>Teachers can access electronic copies of student work so that they do not have to carry marking home; Data protection issues - schools may not want potentially sensitive student information to be accessed outside of school; To try to help teachers have a work-life balance; Increased security risks as teachers may not have fully- anti-virus software on their home computer this may cause problems when they connect their computer to the school</td></tr></table></body></html>  
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-<html><body><table><tr><td>03</td><td>2 All marks AO1 (understanding) Share hardware; A. by example Sharedata/files; Easier to work collaboratively; Useofcommunicationtools</td><td>3 deployment, centralised back-ups;</td></tr></table></body></html>  
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-<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total</td></tr><tr><td></td><td></td><td>marks</td></tr></table></body></html>  
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-<html><body><table><tr><td>03</td><td>3</td><td>1 mark for AO1 (understanding) 1</td></tr><tr><td></td><td>example);</td><td>PANs are centred around one person, LANs cover a limited geographical area / LANs cover a larger area; PANs have one user, LANs (normally) have more than one user; PAN uses Bluetooth, LAN uses alternative protocols / connection methods (A. by</td></tr></table></body></html>  
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-<html><body><table><tr><td>03</td><td>4</td><td>1 mark for Ao1 (understanding) 1</td></tr><tr><td></td><td></td><td>Wearablecomputingdevices;</td></tr><tr><td></td><td></td><td>Connecting headphones to a music player;</td></tr><tr><td></td><td>Connecting pedometer to a mobile phone;</td><td></td></tr><tr><td></td><td>Max 1</td><td>A.any suitable example</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="4">03</td><td>5</td><td rowspan="4">All marks Ao1 (recall)</td><td rowspan="4">2</td></tr><tr><td></td><td></td></tr><tr><td>a set of rules;</td><td></td></tr><tr><td rowspan="2">thatallowtwodevicestocommunicate;</td><td rowspan="2"></td></tr><tr><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="4">03</td><td rowspan="4">6</td><td>Mark is for AO1 (recall)</td><td rowspan="4">1</td></tr><tr><td>EIMAP;</td></tr><tr><td></td></tr><tr><td>R. If more than one lozenge shaded</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="3">03</td><td rowspan="3">7</td><td>Mark is for AO1 (recall)</td><td rowspan="3">1</td></tr><tr><td></td></tr><tr><td>BHTTPS;</td></tr><tr><td></td><td>R. If more than one lozenge shaded</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Qu</td><td>Part</td><td></td><td>Total</td></tr><tr><td></td><td></td><td>Marking guidance</td><td>marks</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="3">03</td><td rowspan="3">8</td><td>Mark is for AO1 (recall)</td><td>1</td></tr><tr><td></td><td></td></tr><tr><td>DSMTP;</td><td></td></tr><tr><td></td><td></td><td>R. If more than one lozenge shaded</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>03</td><td>9</td><td rowspan="8"></td><td colspan="2">All marks AO1 (recall)</td><td></td><td>3</td></tr><tr><td rowspan="7"></td><td rowspan="7">Layer</td><td></td><td>Order (1-4)</td><td></td></tr><tr><td>Transport</td><td>2</td><td></td></tr><tr><td>Link</td><td>4</td><td></td></tr><tr><td>Network</td><td>3</td><td></td></tr><tr><td>Application</td><td>1</td><td></td></tr><tr><td rowspan="2">Mark as follows:</td><td rowspan="2"></td><td rowspan="2"></td></tr><tr><td colspan="2">1 mark: any row correct;</td></tr></table></body></html>  
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-<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="3">04</td><td rowspan="3">1</td><td>1 marks for AO1 1 (understanding)</td></tr><tr><td></td></tr><tr><td>C Data and instructions;</td></tr><tr><td colspan="2">R. If more than one lozenge shaded</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="7">04 2</td><td colspan="2">3 marks for Ao1 (understanding)</td><td rowspan="7">3</td></tr><tr><td>Description</td><td>Letter</td></tr><tr><td>Sendsacontinuousseriesofelectronicpulses</td><td>D;</td></tr><tr><td>Decodesthecurrentinstruction</td><td>C;</td></tr><tr><td>Completes calculations</td><td>B;</td></tr><tr><td>Markasfollows: 1 mark: one row correct;</td><td></td></tr><tr><td colspan="2">2 marks: two rows correct; 3 marks: all rows correct;</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="6">5</td><td rowspan="5"></td><td>3 marks for AO1 (understanding) 1 mark each for describing the social engineering technique.</td></tr><tr><td>Blagging</td></tr><tr><td>This is where a victim is tricked/persuaded by a fraudster to give their details or payment information for a false reason/purpose;</td></tr><tr><td>Phishing Is where the victim receives and responds to a communication that appears to be from a valid or known source but is in fact fraudulent. (It allows the fraudster to</td></tr><tr><td>capture private information before the victim realises); This is where someone watches and records\remembers a victim entering their</td></tr><tr><td>Shouldering information to gain access to a system);</td><td>pin or security information such as passwords. (They can then use this</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="5">06</td><td rowspan="5">1</td><td>2 marks for Ao1 (understanding)</td><td>2</td></tr><tr><td>Maximumof2from:</td><td></td></tr><tr><td></td><td></td></tr><tr><td>Computer systems use binary/ones and zeros/voltage on or off; Soundisanalogue/continuous;</td><td></td></tr><tr><td colspan="2" rowspan="2">Computersuse digitaldata/discretevalues;</td></tr><tr><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>06</td><td>2</td><td>4 marks for A02 (apply) 4 marks if answer is correct</td><td>4</td><td></td></tr><tr><td></td><td></td><td>5,000 bytes/5,000B:.;</td><td></td><td></td></tr><tr><td></td><td></td><td>A. 5,000</td><td></td><td></td></tr><tr><td></td><td></td><td>If answer given is not 5,ooo bytes then award working marks as follows:</td><td></td><td></td></tr><tr><td></td><td></td><td>Mark A for multiplying any two of 2,0o0, 4 and 5 even if the result is incorrect; Mark B for multiplying all of 2,0o0, 4 and 5 even if the result is incorrect;</td><td></td><td></td></tr><tr><td></td><td></td><td>Mark C for attempting to divide the result of a multiplication by 8; Partially correct examples:</td><td></td><td></td></tr><tr><td></td><td></td><td>Example 1</td><td></td><td></td></tr><tr><td></td><td></td><td>2,000 *4 = 8,000;(Mark A)</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>8,000 / 8 = 1,000; (Mark C)</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td>Example 2</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>2,000 * 4 * 5 = 20,000; (Mark A and Mark B, note result is incorrect)</td><td></td></tr><tr><td></td><td></td><td>20,000 / 8 = 2,000; (Mark C, note result is incorrect)</td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="3">06</td><td rowspan="3">3</td><td>Mark is for AO2 2 (apply)</td><td rowspan="3">1</td></tr><tr><td>B 5 bits;</td></tr><tr><td></td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="2" colspan="2">06 4</td><td>(apply) 1</td></tr><tr><td>D Improves the quality of the recording a andincreases the file size; 1</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>07 1</td><td>Mark is for AO1 (understanding) 1</td></tr><tr><td>C Only two of the examples of code are e inlow-level languages;</td></tr><tr><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>07</td><td>2 Maximum four marks from:</td><td>4 marks for Ao1 (understanding)</td><td>4</td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>·High-level languages have built-in functions;</td><td></td></tr><tr><td></td><td></td><td>High-level languages have built-in libraries; High-level languages have more support/help; High-level languages have structures (such as selection and iteration);</td><td></td></tr><tr><td></td><td></td><td>High-level languages can be less machine dependent/more portable;</td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>It (usually) requires fewer lines of code to be written;</td><td></td></tr><tr><td></td><td></td><td>It is (usually) quicker to develop code in high-level languages; It is easier to find mistakes in code;</td><td></td></tr><tr><td></td><td></td><td>Thecodeiseasiertomaintain//understand;</td><td></td></tr><tr><td></td><td></td><td>It is easier to structure code in high-level languages; NE. references to efficiency or speed unless correctly qualified;</td><td></td></tr><tr><td></td><td></td><td>R. Answers relating to programmer expertise;</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="3">07</td><td rowspan="4">3</td><td>2 marks for AO1 (understanding)</td><td>2</td></tr><tr><td></td><td></td></tr><tr><td>[Statement A:] compiler;</td><td></td></tr><tr><td>[StatementB:]assembler;</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>Qu</td><td>Part</td><td></td><td>Total</td></tr><tr><td></td><td></td><td>Marking guidance marks</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="7">08</td><td rowspan="8">1</td><td colspan="5">Mark is for Ao1 (understanding)</td><td rowspan="8">1</td></tr><tr><td colspan="5">Only reward if column A AND B is completely correct;</td></tr><tr><td colspan="5"></td></tr><tr><td rowspan="6"></td><td>A</td><td>B</td><td>AANDB</td><td rowspan="4"></td></tr><tr><td>0</td><td>0</td><td>0</td></tr><tr><td>0</td><td>1</td><td>0</td></tr><tr><td>1</td><td>0</td><td>0</td></tr><tr><td>1</td><td>1</td><td>1</td></tr></table></body></html>  
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) 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)  
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-<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="2">09</td><td>1 mark for A02 (apply)</td><td>1</td></tr><tr><td>Name;</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="2">09</td><td rowspan="2">2</td><td>1 mark for A02 (apply)</td><td>1</td></tr><tr><td></td><td></td></tr><tr><td></td><td>Real //Float//Decimal;</td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="6">09</td><td rowspan="8">3</td><td>6 marks for A03 (program)</td></tr><tr><td></td></tr><tr><td>1 mark: correct fields in SELECT clause</td></tr><tr><td>1 mark: one correct table in FROM clause 1 mark: second correct table in FROM clause</td></tr><tr><td>1 mark: a correct condition in WHERE clause</td></tr><tr><td>1 mark: correct conditions and correct usage of AND in WHERE clause // correct</td></tr><tr><td>conditions and correct usage of AND in WHERE clause and correct usage of ON withINNERJOIN 1 mark:ORDERBY clause</td></tr><tr><td>Max 5 if any errors Sample answer</td></tr></table></body></html>  
-
-<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>  
-
-<html><body><table><tr><td rowspan="7">09</td><td>4 2 marks for Ao3 (refine)</td></tr><tr><td>1 mark: changing +9 to +10;</td></tr><tr><td>1 mark: changing <=3 to >3</td></tr><tr><td>UPDATE Game</td></tr><tr><td>SET LengthOfGame = LengthOfGame + 10</td></tr><tr><td>WHERE Complexity</td></tr></table></body></html>  
-
-<html><body><table><tr><td>10</td><td>1</td><td>AllmarksAo2(apply) 2</td></tr><tr><td></td><td>Staff could forget their password // staff can't forget biometric measure; Shouldering risk when staff entering their password // no risk of shouldering when using biometric data;</td><td></td></tr><tr><td></td><td>Lower risk of hacking; Max 2</td><td></td></tr></table></body></html>  
-
-<html><body><table><tr><td rowspan="2">10</td><td rowspan="2">2</td><td>AllmarksAo2 (apply)</td><td>2</td></tr><tr><td>Network is made available to members of the public; Won't know the MAC addresses for (most) of the devices connecting to the network;</td><td></td></tr></table></body></html>  
-
-Copyright information  
-
-AQA retains the copyright on all its publications.  However, registered schools/colleges for AQA are permitted to copy material from this booklet for their own internal use, with the following important exception: AQA cannot give permission to schools/colleges to photocopy any material that is acknowledged to a third party even for internal use within the centre.  
\ No newline at end of file
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+++ /dev/null
@@ -1,1576 +0,0 @@
-[
-    {
-        "type": "text",
-        "text": "Please write clearly in block capitals. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Centre number ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Candidate number ",
-        "page_idx": 0
-    },
-    {
-        "type": "table",
-        "img_path": "images/109e42de42b05477c98efdddb7ff5b384443346f802c2302d0a164177dca46a1.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Surname Forename(s) Candidate signature ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "GCSE COMPUTER SCIENCE ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Paper 2 -  Computing concepts ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Specimen Assessment Materials Time allowed: 1 hour 45 minutes ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Materials ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "There are no additional materials required for this paper.   \nYou must not use a calculator. ",
-        "page_idx": 0
-    },
-    {
-        "type": "image",
-        "img_path": "images/ce7523814b245ce58050b7c51fca17f896772359b7ef56c8afc633b88e92dc84.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Instructions ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "• Use black ink or black ball-point pen. Use pencil only for drawing.   \n• Answer all questions.   \n• You must answer the questions in the spaces provided.   \n• Do all rough work in this book.   \n• Cross through any work you do not want to be marked. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Information ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "• The total number of marks available for this paper is 90. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Advice ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "For the multiple-choice questions, completely fill in the lozenge alongside the appropriate answer. CORRECT METHOD WRONG METHODS $\\mathbf{\\pi}^{\\infty}$ $\\textcircled{6}$ $\\nmid$ ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "If you want to change your answer you must cross out your original answer as shown. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "If you wish to return to an answer previously crossed out, ring the answer you now wish to select as shown. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Answer all questions. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "A bit pattern is shown in Figure 1. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Figure 1 ",
-        "text_level": 1,
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "01001110 ",
-        "text_level": 1,
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Convert the bit pattern shown in Figure 1 into decimal. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Convert the bit pattern shown in Figure 1 into hexadecimal. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] Answer: ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "A student’s answer to the question “Why is hexadecimal often used instead of binary?” is shown in Figure 2. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Figure 2 ",
-        "text_level": 1,
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Because it uses fewer digits it will take up less space in a computer’s memory. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Explain why the student’s answer is incorrect. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Explain how a binary number can be multiplied by 8 by shifting bits. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "ASCII (American Standard Code for Information Interchange) is a coding system that can be used to represent characters.  In ASCII the character A is represented by the numeric code 65. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Shade one lozenge to indicate which character is represented by the numeric code 70. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 2
-    },
-    {
-        "type": "image",
-        "img_path": "images/6989c268ffff85e3d801fa7b22b088b05aa8009598116a2fb95ce457493865be.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "A E B F C f D 6 E e ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Unicode is an alternative to the ASCII coding system. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "State two advantages of using Unicode to represent characters instead of using ASCII. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "When data is stored in a computer it is often compressed.  One method that can be used to compress text data is Huffman coding.  To produce a Huffman code each character in a piece of text is placed in a tree, with its position in the tree determined by how often the character was used in the piece of text. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "A Huffman tree for the text ZOE SAW A ZEBRA AT THE ZOO is shown in Figure 3. ",
-        "page_idx": 3
-    },
-    {
-        "type": "image",
-        "img_path": "images/4045db713ae31b5bc3347bbd491291a0ea95ec4f92bd597e34a82b72646ccd9d.jpg",
-        "img_caption": [
-            "Figure 3 "
-        ],
-        "img_footnote": [],
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Using this Huffman tree, the Huffman coding for the character E would be the bit pattern 110 because from the top of the tree E is to the right, then right again and then left. ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "The character Z is represented by the bit pattern 010 because from the top of the tree Z is to the left, then right and then left. ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Using the Huffman code in Figure 3, complete the table to show the Huffman coding for the characters O, SPACE and B. [3 marks] ",
-        "page_idx": 4
-    },
-    {
-        "type": "table",
-        "img_path": "images/c19f1600f83e1949bb24ccda1f07759d6395e726760f7200dc1baacd09c980fd.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Character</td><td>Huffman coding</td></tr><tr><td>O</td><td></td></tr><tr><td>SPACE</td><td></td></tr><tr><td>B</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Using Huffman coding, the text ZOE SAW A ZEBRA AT THE ZOO can be stored in 83 bits. ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Calculate how many additional bits are needed to store the same piece of text using ASCII.  Show your working. [3 marks] ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Bob purchases a 4GB SD card for use as secondary storage in his phone. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Calculate how many megabytes there are in 4GB.  Show your working. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "An SD card is a type of solid state storage. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "State two advantages of solid state storage compared to magnetic storage. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Many modern desktop computers have both solid state drives and magnetic hard disk drives. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Give two reasons why desktop computers have a magnetic hard disk drive and a solid state drive instead of having just a solid state drive. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Describe how data is stored on, and read from, a magnetic hard disk. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "[4 marks] ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "In recent years, there has been a large growth in the use of cloud storage. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Discuss the advantages and disadvantages of using cloud storage. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "In your answer you should include an explanation of the reasons for the large growth in recent years and consider any legal, ethical and environmental issues related to the use of cloud storage. [9 marks] ",
-        "page_idx": 7
-    },
-    {
-        "type": "table",
-        "img_path": "images/f4f24c76021a0c0c42d5c3a22c11f8f9f4ecf01dc19fdfcb0a203ede55cd9dc6.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>use Or cloud storage. [sypu 6]</td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr></table></body></html>\n\n",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Most schools have a computer network. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Some schools allow teachers to access the school network from their home computers. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Give one reason why some schools allow this and one reason why some schools do not allow this. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Reason for: Reason against: ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "State three advantages of using a computer network. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "[3 marks] ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "PANs and LANs are two different types of network. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Describe one difference between a PAN and a LAN. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Give one example of where a PAN could be used. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "When two computers on a network communicate with each other they need to use the same protocol. ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "Define the term network protocol. ",
-        "page_idx": 9
-    },
-    {
-        "type": "image",
-        "img_path": "images/7616d4ea5ca5360828a1abd1e11cc5efa22f44ead1d7e627f6db521bb225e7f1.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "For questions 0 3 6 to 0 3 8 shade one lozenge to indicate the most suitable protocol to use in the situation described. ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "Used to retrieve email stored on a server ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 9
-    },
-    {
-        "type": "image",
-        "img_path": "images/b28e048d0ee3999de27c64482bc7d7d51dc2059da636ac82d6540664af879df4.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "A HTTP B HTTPS C FTP D SMTP E IMAP ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "Used to make a payment securely when purchasing goods from a website ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 9
-    },
-    {
-        "type": "image",
-        "img_path": "images/f9f17426e116156d0aeafcba2a9eac0bee147deadcbf4e6e527096222ca138e9.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "A HTTP B HTTPS C FTP D SMTP E IMAP ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "Used to send an email from a client machine to an email server. ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "A HTTP B HTTPS C FTP D SMTP E IMAP ",
-        "page_idx": 10
-    },
-    {
-        "type": "image",
-        "img_path": "images/66db834f2ec0495259ed6fda461062687a8c6bd5dc85739b134b93efdf8545f5.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "TCP/IP is a protocol used in networking.  There are 4 layers in the TCP/IP stack. ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "Complete the table by placing the four layers of the TCP/IP stack into order (1-4) where 1 is the top layer and 4 is the bottom layer. ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "[3 marks] ",
-        "page_idx": 10
-    },
-    {
-        "type": "table",
-        "img_path": "images/dd2926eae2834c6fc73b97a12d9e8c3c25ba0aaccecbcba103d1350f11b9a751.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Layer</td><td>Order(1-4)</td></tr><tr><td>Transport</td><td></td></tr><tr><td>Link</td><td></td></tr><tr><td>Internet</td><td></td></tr><tr><td>Application</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "Many computers use the Von Neumann architecture. ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "In a computer that uses the Von Neumann architecture, bit patterns can be stored in the main memory. Shade the correct lozenge to indicate what these bit patterns could represent. You should only shade one lozenge. ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "A Data   \nB Instructions   \nC Data and instructions   \nD Data or instructions, but not both ",
-        "page_idx": 10
-    },
-    {
-        "type": "image",
-        "img_path": "images/40843124807eab8c7beadf8d790ac6447f01002ee7051047ce9007f986a3b2ef.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "Five components of a CPU are given below. For each row in Table 1, choose the letter A, B, C, D, E that best matches the description. ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "Letters should not be used more than once. ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "A.  Bus   \nB.  Arithmetic Logic Unit   \nC.  Control Unit   \nD.  Clock   \nE.  Register ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "[3 marks] ",
-        "page_idx": 11
-    },
-    {
-        "type": "table",
-        "img_path": "images/ee030c20fa412019264203c879fb1e96bf55afaf39bb8da82fccd3f9acb4bfff.jpg",
-        "table_caption": [
-            "Table 1 "
-        ],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Description</td><td>Letter</td></tr><tr><td>Sendsacontinuousseriesofelectronicpulses</td><td></td></tr><tr><td>Decodesthecurrentinstruction</td><td></td></tr><tr><td>Completescalculations</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "Social engineering is where someone is tricked or manipulated into providing secure information or access to a secure system. Describe each of the following social engineering techniques. ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "[3 marks] ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "Blagging: ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "Phishing: ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "Shouldering: ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "A sound engineer is recording a singer. ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "Describe why the sound must be converted to a digital format before it can be stored on a computer system. ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "The sound engineer is using a sampling rate of $2000\\mathsf{H z}$ and a sample resolution of 4 bits.  What is the minimum file size of a 5-second recording? Your answer should be given in bytes. ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "You should show your working. ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "[4 marks] ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "The sound engineer currently uses a sample resolution of 4 bits which enables a sample to be stored as one of 16 different bit patterns.  She wants to increase the number of bit patterns available from 16 to 32.  Shade one lozenge which shows the minimum sample resolution (in bits) she can choose that will allow her to do this. ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "A 3 bits B 5 bits C 8 bits D 16 bits ",
-        "page_idx": 14
-    },
-    {
-        "type": "image",
-        "img_path": "images/bb20470f62e08855b68c29b8bec4fad7163ccac0351ee46ff08117dd95d93440.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "Shade one lozenge to show which of the following correctly states the effects of increasing the sampling rate. ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "A Decreases both the quality of the recording and the file size B Has no effect on the quality of the recording or the file size C Improves the quality of the recording and has no effect on the file size D Improves the quality of the recording and increases the file size ",
-        "page_idx": 14
-    },
-    {
-        "type": "image",
-        "img_path": "images/f95eeb7928e931242cfc911d362061023c8b6e3e1e3044530f63745bbccdd772.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "The three examples of code shown in Figure 4 are all equivalent to one another. ",
-        "page_idx": 15
-    },
-    {
-        "type": "table",
-        "img_path": "images/4867dc150e137e28e85607b61bff55f1fe31cd32199d713100bbf7e7bea7fd96.jpg",
-        "table_caption": [
-            "Figure 4 ",
-            "Shade one lozenge to show the statement that is true about Figure 4. "
-        ],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Example 1</td><td>Example 2</td><td>Example3</td><td></td></tr><tr><td>a←4 b13 IF a=b THEN C ↑a+b ENDIF</td><td>MOV RO，#4 MOV R1，#3 CMP RO，1 R1 BNE end ADD R2， RO，Rl end: 1111</td><td>1001 0000 0100 1001 0001 0011 0100 0000 0001 1010 0101 0000 1100 0010 0000</td><td>0000 0000 0000 0000 0001 0000</td></tr></table></body></html>\n\n",
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 15
-    },
-    {
-        "type": "image",
-        "img_path": "images/a604ee0ebcc7cc047bf5f8a26c4358794f523676642ee04a1de334558c98b3ff.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "Explain why a developer, who is good at both low-level and high-level programming, would normally use high-level languages when writing programs. ",
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 15
-    },
-    {
-        "type": "table",
-        "img_path": "images/67b41e21ceb6b3a9e01c5367c7310cd3cc25e7afa9673c0856370ce6295b93a7.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>[syeuu +]</td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr><tr><td></td></tr></table></body></html>\n\n",
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "Statements A and B refer to two different types of program translator. ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "Statement A: This type of translator can convert a high-level language program into machine code.  The source code is analysed fully during the translation process.  The result of this translation can be saved, meaning the translation process does not need to be repeated. ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "Statement B: This type of translator was used to convert the code in Example 2 to the code in Example 3 in Figure 4. ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "State the type of program translators referred to in statements A and B. ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "Statement A: Statement B: ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "Turn over for the next question ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "Complete the truth table for the AND logic gate. ",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 17
-    },
-    {
-        "type": "table",
-        "img_path": "images/960399d4e891a964880d9cf05be9e750b128387430faeaa16f9d0a3f1cd091ee.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>A</td><td>B</td><td>A AND B</td></tr><tr><td>0</td><td>0</td><td></td></tr><tr><td>0</td><td>1</td><td></td></tr><tr><td>1</td><td>0</td><td></td></tr><tr><td>1</td><td>1</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "A logic circuit is being developed for an audio advert in a shop that plays automatically if a customer is detected nearby. ",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "The system has two sensors, $\\mathsf{A}_{1}$ and $\\mathsf{A}_{2}$ , that detect if a customer is near. The audio plays if either of these sensors is activated. The system should only play if another audio system, S, is not playing. The output from the circuit, for whether the advert should play or not, is Q. ",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "Complete the logic circuit for this system. ",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "[3 marks] ",
-        "page_idx": 17
-    },
-    {
-        "type": "image",
-        "img_path": "images/10ceaa3c143dbf32bee4f3b3093ede11d1a8d38d97e4d329f4c0c2738ece031f.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 17
-    },
-    {
-        "type": "image",
-        "img_path": "images/2b09f88e4798039f7c0dc725a7432b3c6074d0e8af21b11f153de211beb736b3.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 18
-    },
-    {
-        "type": "text",
-        "text": "A relational database is being developed to store information about the games that are available to play at a games café and the advance bookings that have been made for those games.  Each game has a unique name. ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "The database contains two tables: Game and Booking. ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "The database is currently being tested by the person who has developed it so the database tables only contain a small amount of data that is being used for testing. ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "The contents of the tables are shown in Figure 5. ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "Figure 5 ",
-        "text_level": 1,
-        "page_idx": 19
-    },
-    {
-        "type": "table",
-        "img_path": "images/f20f2cf15525bc788493eb06730adf1a4265d1001aa98ad211e8bd92c23efc26.jpg",
-        "table_caption": [
-            "Game "
-        ],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Name</td><td>MinPlayers</td><td>MaxPlayers</td><td>LengthOfGame</td><td>Complexity</td></tr><tr><td>Friday</td><td>1</td><td>1</td><td>25</td><td>2.12</td></tr><tr><td>Scythe</td><td>1</td><td>5</td><td>90</td><td>3.37</td></tr><tr><td>Terra Mystica</td><td>2</td><td>5</td><td>100</td><td>3.95</td></tr><tr><td>Agricola</td><td>1</td><td>4</td><td>90</td><td>3.31</td></tr><tr><td>Pandemic</td><td>2</td><td>4</td><td>45</td><td>2.42</td></tr></table></body></html>\n\n",
-        "page_idx": 19
-    },
-    {
-        "type": "table",
-        "img_path": "images/5601a09087e108f54341f1d688daf2dd5dfbb9b4d34f94ec568b793bcebf6f21.jpg",
-        "table_caption": [
-            "Booking "
-        ],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>GameTablelD</td><td>Name</td><td>Date</td><td>StartTime</td><td>Customer</td><td>Hours</td></tr><tr><td>1</td><td>Friday</td><td>28/05/19</td><td>11</td><td>Hawkins</td><td>1</td></tr><tr><td>2</td><td>Scythe</td><td>28/05/19</td><td>11</td><td>Jemisin</td><td>1</td></tr><tr><td>3</td><td>Pandemic</td><td>28/05/19</td><td>15</td><td>Gormally</td><td>1</td></tr><tr><td>1</td><td>Pandemic</td><td>28/05/19</td><td>13</td><td>Van Perlo</td><td>2</td></tr><tr><td>1</td><td>Terra Mystica</td><td>29/05/19</td><td>15</td><td>Hawkins</td><td>2</td></tr></table></body></html>\n\n",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "State the field in the Booking table that is a foreign key. ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "State the most suitable data type to use for the Complexity field. ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "[1 mark] ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "Due to a change in layout at the café, the game table with an ID of 2 is no longer suitable for games that can have more than four players.  The manager needs to find out the customer, date and time of all bookings made for the game table with an ID of 2 that are for a game that can have more than four players. ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "Write an SQL query that could be used to find this information for the manager.  The results should be shown in date order. ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "[6 marks] ",
-        "page_idx": 20
-    },
-    {
-        "type": "table",
-        "img_path": "images/dc8ac2383017485c9a7e108096abdbaf793d0c89937cffb4a28ced50d9b0dffd.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "The LengthOfGame field shows the average amount of time it takes to play a game in minutes. ",
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "A query to add 10 minutes to the length of time taken for all games that have a Complexity of more than three is shown in Figure 6. ",
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "Figure 6 ",
-        "text_level": 1,
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "UPDATE Game   \nSET LengthOfGame $=$ LengthOfGame + 9   \nWHERE Complexity $<=3$ ",
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "The query contains two errors. Refine the query in Figure 6 to correct the errors. [2 marks] ",
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "The games café is evaluating the security for their network. ",
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "State two reasons why using a biometric authentication measure is better than password authentication for staff accounts. ",
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "Explain why it would not be appropriate for the café to use MAC address filtering on their wireless network. ",
-        "page_idx": 22
-    },
-    {
-        "type": "text",
-        "text": "[2 marks] ",
-        "page_idx": 22
-    },
-    {
-        "type": "text",
-        "text": "END  OF  QUESTIONS ",
-        "page_idx": 22
-    },
-    {
-        "type": "image",
-        "img_path": "images/ebcc00357b30be9bfde27b90bb35b0e6e4d7c48a10db773ef397fc7ba3f52a74.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "Copyright information ",
-        "text_level": 1,
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "For confidentiality purposes, all acknowledgements of third-party copyright material are published in a separate booklet.  This booklet is published after each live examination series and is available for free download from www.aqa.org.uk. ",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "Permission to reproduce all copyright material has been applied for.  In some cases, efforts to contact copyright-holders may have been unsuccessful and AQA will be happy to rectify any omissions of acknowledgements.  If you have any queries please contact the Copyright Team. ",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "Copyright $\\copyright$ 2019 AQA and its licensors.  All rights reserved. ",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "AQA - ",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "GCSE COMPUTER SCIENCE 8525/2 Paper 2   Computing concepts ",
-        "text_level": 1,
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "Mark scheme Specimen Assessment Materials ",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "Mark schemes are prepared by the Lead Assessment Writer and considered, together with the relevant questions, by a panel of subject teachers.  This mark scheme includes any amendments made at the standardisation events which all associates participate in and is the scheme which was used by them in this examination.  The standardisation process ensures that the mark scheme covers the students’ responses to questions and that every associate understands and applies it in the same correct way. As preparation for standardisation each associate analyses a number of students’ scripts.  Alternative answers not already covered by the mark scheme are discussed and legislated for.  If, after the standardisation process, associates encounter unusual answers which have not been raised they are required to refer these to the Lead Assessment Writer. ",
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "It must be stressed that a mark scheme is a working document, in many cases further developed and expanded on the basis of students’ reactions to a particular paper.  Assumptions about future mark schemes on the basis of one year’s document should be avoided; whilst the guiding principles of assessment remain constant, details will change, depending on the content of a particular examination paper. ",
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "Further copies of this mark scheme are available from aqa.org.uk ",
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "The following annotation is used in the mark scheme: ",
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": ", means a single mark   \n// -  means alternative response   \n$/$ means an alternative word or sub-phrase   \nA means acceptable creditworthy answer. Also used to denote a valid answer that goes beyond the expectations of the GCSE syllabus.   \nR -  means reject answer as not creditworthy   \nNE   -  means not enough   \nI -  means ignore   \nDPT -  in some questions a specific error made by a candidate, if repeated, could result in the candidate failing to gain more than one mark. The DPT label indicates that this mistake should only result in a candidate losing one mark on the first occasion that the error is made. Provided that the answer remains understandable, subsequent marks should be awarded as if the error was not being repeated. ",
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "Level of response marking instructions ",
-        "text_level": 1,
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "Level of response mark schemes are broken down into levels, each of which has a descriptor. The descriptor for the level shows the average performance for the level. There are marks in each level. ",
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "Before you apply the mark scheme to a student’s answer read through the answer and annotate it (as instructed) to show the qualities that are being looked for. You can then apply the mark scheme. ",
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "Step 1 Determine a level ",
-        "text_level": 1,
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "Start at the lowest level of the mark scheme and use it as a ladder to see whether the answer meets the descriptor for that level. The descriptor for the level indicates the different qualities that might be seen in the student’s answer for that level. If it meets the lowest level then go to the next one and decide if it meets this level, and so on, until you have a match between the level descriptor and the answer. With practice and familiarity you will find that for better answers you will be able to quickly skip through the lower levels of the mark scheme. ",
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "When assigning a level you should look at the overall quality of the answer and not look to pick holes in small and specific parts of the answer where the student has not performed quite as well as the rest. If the answer covers different aspects of different levels of the mark scheme you should use a best fit approach for defining the level and then use the variability of the response to help decide the mark within the level, ie if the response is predominantly level 3 with a small amount of level 4 material it would be placed in level 3 but be awarded a mark near the top of the level because of the level 4 content. ",
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "Step 2 Determine a mark ",
-        "text_level": 1,
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "Once you have assigned a level you need to decide on the mark. The descriptors on how to allocate marks can help with this. The exemplar materials used during standardisation will help. There will be an answer in the standardising materials which will correspond with each level of the mark scheme. This answer will have been awarded a mark by the Lead Examiner. You can compare the student’s answer with the example to determine if it is the same standard, better or worse than the example. You can then use this to allocate a mark for the answer based on the Lead Examiner’s mark on the example. ",
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "You may well need to read back through the answer as you apply the mark scheme to clarify points and assure yourself that the level and the mark are appropriate. ",
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "Indicative content in the mark scheme is provided as a guide for examiners. It is not intended to be exhaustive and you must credit other valid points. Students do not have to cover all of the points mentioned in the Indicative content to reach the highest level of the mark scheme. ",
-        "page_idx": 26
-    },
-    {
-        "type": "text",
-        "text": "An answer which contains nothing of relevance to the question must be awarded no marks. ",
-        "page_idx": 26
-    },
-    {
-        "type": "table",
-        "img_path": "images/d17864221099a7d8f28181bfdaceec24e74c819819a816517bca4897520ba6cb.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 27
-    },
-    {
-        "type": "table",
-        "img_path": "images/04dbd5a8d70a2229da5ee92610a681e820b072c5f9a931eb7c8d4ce648e2fd67.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>01</td><td>1</td><td>Mark is for A02 (apply)</td><td>1</td></tr><tr><td></td><td></td><td>78;</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 27
-    },
-    {
-        "type": "table",
-        "img_path": "images/a86d43692de1c5e2fb443ad9cedcab56c6f321154d9eb76b7b38f858b9cdc02d.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"3\">01</td><td rowspan=\"3\">2</td><td>AllmarksAo2 (apply)</td><td rowspan=\"3\">2</td></tr><tr><td>4; (This must be the left hand digit to gain the mark)</td></tr><tr><td>E; (This must be the right hand digit to gain the mark)</td></tr><tr><td rowspan=\"2\"></td><td></td><td></td></tr><tr><td>Maximum1mark:Iffinalanswernotcorrect.</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 27
-    },
-    {
-        "type": "table",
-        "img_path": "images/0be5275c2e9e135faa737515583efff83fc9c1f0f0afd5bb535b74c1e61c4b4f.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>01</td><td>3</td><td>All marks Ao1 (understanding) 2</td></tr><tr><td rowspan=\"4\"></td><td>(The answer is incorrect because) the number will (still) be represented using</td></tr><tr><td>binary in a computer's memory;</td></tr><tr><td>so it will take up the same amount of memory space;</td></tr><tr><td></td></tr></table></body></html>\n\n",
-        "page_idx": 27
-    },
-    {
-        "type": "table",
-        "img_path": "images/46797a43e264dd6f988a8a78e49a5527a970deea2a3c43b592235b494ff9d40c.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>01</td><td>4</td><td>All marks AO1 (understanding) 2 (Shifting the bit pattern) three places; to the left; Markasfollows:</td></tr></table></body></html>\n\n",
-        "page_idx": 27
-    },
-    {
-        "type": "table",
-        "img_path": "images/6776886ddebd782c80d650845e62b4eb8184de2fcb7a55ede21cdf950f4906b0.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"4\">01</td><td rowspan=\"4\">5</td><td>Mark is for A02 (apply)</td><td rowspan=\"4\">1</td></tr><tr><td></td></tr><tr><td>BF;</td></tr><tr><td>R. If more than one lozenge shaded</td></tr></table></body></html>\n\n",
-        "page_idx": 27
-    },
-    {
-        "type": "table",
-        "img_path": "images/7fc1b00d996b0f85e6d78ab88d37b3785684d63af2a09293377ab79b7856ec14.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>01</td><td>6</td><td>All marks AO1 (understanding) 2</td></tr><tr><td></td><td>/ specialist documents;</td><td>Advantages: Can represent awiderrangeof characters; Can represent characters from a wider range of languages; Can represent characters used in scientific / mathematical /technical</td></tr></table></body></html>\n\n",
-        "page_idx": 27
-    },
-    {
-        "type": "table",
-        "img_path": "images/985bc2bfa5641945832fe8baf603e2b4581fe2ad844a5993b9e951708e0a6326.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 28
-    },
-    {
-        "type": "table",
-        "img_path": "images/2793f86e1f4b3689f5339861c0649858028e7f8579b966d91b684d4263969b72.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td colspan=\"3\">01 7 All marks AO2 (apply)</td></tr><tr><td></td><td>Character</td><td>Huffman coding</td></tr><tr><td></td><td></td><td>111</td></tr><tr><td></td><td>SPACE</td><td>10</td></tr><tr><td>B</td><td>00110</td><td></td></tr><tr><td colspan=\"3\">Markasfollows:</td></tr></table></body></html>\n\n",
-        "page_idx": 28
-    },
-    {
-        "type": "table",
-        "img_path": "images/a6fff5e092309a705725327f9da0cee49936b2b70b4f1f3cac6cc0e8eaaefa48.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>01</td><td></td><td>81 mark for AO1 (understanding) and 2 marks for A02 (apply) 7;*26; =182 182 - 83; = 99</td><td>3</td></tr></table></body></html>\n\n",
-        "page_idx": 28
-    },
-    {
-        "type": "table",
-        "img_path": "images/c0cd36406c118653560dce1984edb6d92136c0fb550c3cc9fdc33345a3091bc7.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>02 1</td><td>1 mark for AO1 (recall) and 1 mark for A02 (apply) 2</td></tr><tr><td></td><td>1000× 4//4000;;x 1 mark for A01: identifying that there are 10o0 megabytes in a gigabyte;</td></tr><tr><td></td><td>1 mark for AO2: multiplying by 4;</td></tr><tr><td></td><td>A.1024 × 4 // 4096;</td></tr><tr><td></td><td>Maximum 1mark: If final answer not correct.</td></tr><tr><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 28
-    },
-    {
-        "type": "table",
-        "img_path": "images/ec363901540601fe1e0ee1f3c625a0bf0136c1c7a1001ac6b41dab52d64ce245.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 29
-    },
-    {
-        "type": "table",
-        "img_path": "images/14e79cfc8a9ffffd2cfc3ca9f1145c9b6d1d7a0dbf4e783fd7da0df2cef26bf5.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>02</td><td>2</td><td>All marks AO1 (understanding)</td><td>2</td></tr><tr><td></td><td>Max2</td><td></td><td></td></tr><tr><td></td><td></td><td>Lighter; Smaller; Uses less power; More robust; Generates less heat; Quieter;</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 29
-    },
-    {
-        "type": "table",
-        "img_path": "images/399bef768c2fa3a11de2e40d67b0ec4969731a3767f25edee28f31a5d017f1c4.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>02</td><td>3</td><td>2 marks for Ao2 (apply) 2 Using just solid state would cost much more;</td></tr></table></body></html>\n\n",
-        "page_idx": 29
-    },
-    {
-        "type": "table",
-        "img_path": "images/a336f0b4d87064b0f793e654453d03bc5faf76b5a04d03f82d6f655472ec1769.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>02</td><td>4</td><td>All marks AO1 (understanding)</td><td>4</td></tr><tr><td></td><td></td><td>On a hard disk binary data represented by tiny magnetised regions; where the magnetic orientation in one direction represents O, and the other direction represents 1; When reading data the read/write head is moved (to be overcorrecttrack);andtheplatter/diskspinsround; A whole sector/block read in one go (by the read/write head);</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 29
-    },
-    {
-        "type": "table",
-        "img_path": "images/b88afd9fdfeb8cf3369d76015aa3317d8f878f32eeb6ead03420fc54210c6f11.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Part</td><td></td><td>Total marks</td></tr><tr><td></td><td>Marking guidance</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 30
-    },
-    {
-        "type": "table",
-        "img_path": "images/c5171351beaf971a9802a9698820b3ac32b5d4e4f5daedaed6f07fa62fa05586.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"2\">02 5</td><td colspan=\"4\">All marks A02 (apply)</td><td rowspan=\"2\">9</td></tr><tr><td>Level 3</td><td>Description Answer demonstrates a sustained line of reasoning with a substantiated</td><td>Mark Range 7-9</td><td></td></tr><tr><td rowspan=\"3\"></td><td>2</td><td>technological and social reasons. There is a logically structured consideration of the advantages and the disadvantages associated with the use of cloud storage - including relevant points covering at least two of legal, ethical and environmental issues. Answer includes an explanation for the recent large growth in the use of cloud</td><td>4-6</td><td rowspan=\"3\"></td></tr><tr><td></td><td>storage that includes both technological and social reasons. There is a logically structured consideration of the advantages and the disadvantages associated with the use of cloud storage - including one or two relevant points related to legal, ethical and environmental issues.</td><td>1-3</td></tr><tr><td></td><td>some of the reasons for the recent large growth in the use of cloud computing and/or brief consideration of the advantages and/or disadvantages associated with using cloud storage.</td><td></td></tr><tr><td>Nocreditworthyanswer</td><td colspan=\"2\"></td><td>0</td></tr></table></body></html>\n\n",
-        "page_idx": 30
-    },
-    {
-        "type": "table",
-        "img_path": "images/72b0557315f443bccfa486351e3aa1d60c6fd88184fc4859a047e5556a04d4c1.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>Guidance - Indicative Response (reasons for growth) Higher bandwidth mobile networks (eg 4G); Increased availability of mobile devices; Reduction in cost of large capacity storage devices; Improvements in network security; People have a higher level of trust in cloud storage; Improvements inwebbrowser software; Increased availability of supercomputers (for cloud processing); Companies have managed to develop business models based on cloud computing that allow them to make a profit; Guidance - Indicative Response (advantages of cloud storage) Enables user to access their data from more places/devices; cloud storage publically available); Increases the amount of storage available; Reduced cost of computing devices for users as no need for as much built-in secondary storage;</td></tr></table></body></html>\n\n",
-        "page_idx": 31
-    },
-    {
-        "type": "table",
-        "img_path": "images/5b63c8560f53a2e0b03f5cc9e96d2eac5186b716617a4649d4276aa1f800c77e.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 32
-    },
-    {
-        "type": "table",
-        "img_path": "images/ab33130c62e82b036c4e02c5db3517dcb56d4c845a38ca2294a752e78c148b8e.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>03</td><td>1</td><td>All marks Ao1 (understanding) 2</td></tr><tr><td></td><td>Reasons for allowing: them to plan lessons at home; travel difficulties); Reasonsfor not allowing:</td><td>Teachers can access resources on the school network to allow Teachers can teach lessons from home (using videoconferencing) if they are not able to get into work (eg</td></tr><tr><td></td><td>network);</td><td>Teachers can access electronic copies of student work so that they do not have to carry marking home; Data protection issues - schools may not want potentially sensitive student information to be accessed outside of school; To try to help teachers have a work-life balance; Increased security risks as teachers may not have fully- anti-virus software on their home computer this may cause problems when they connect their computer to the school</td></tr></table></body></html>\n\n",
-        "page_idx": 32
-    },
-    {
-        "type": "table",
-        "img_path": "images/dad2f0751fcc595859eed636a4804f6ae89a938dee6b5a35fdce6001d2b5a2b3.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>03</td><td>2 All marks AO1 (understanding) Share hardware; A. by example Sharedata/files; Easier to work collaboratively; Useofcommunicationtools</td><td>3 deployment, centralised back-ups;</td></tr></table></body></html>\n\n",
-        "page_idx": 32
-    },
-    {
-        "type": "table",
-        "img_path": "images/9a2424506ded8c36c7ccbdddb4af26f8bab9f33bc422dda6d428be6af9603d35.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total</td></tr><tr><td></td><td></td><td>marks</td></tr></table></body></html>\n\n",
-        "page_idx": 33
-    },
-    {
-        "type": "table",
-        "img_path": "images/cff165aac49e81f4db2231d193a8cb3f31157734b5d7b3bf668f9fab3fe2aa8e.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>03</td><td>3</td><td>1 mark for AO1 (understanding) 1</td></tr><tr><td></td><td>example);</td><td>PANs are centred around one person, LANs cover a limited geographical area / LANs cover a larger area; PANs have one user, LANs (normally) have more than one user; PAN uses Bluetooth, LAN uses alternative protocols / connection methods (A. by</td></tr></table></body></html>\n\n",
-        "page_idx": 33
-    },
-    {
-        "type": "table",
-        "img_path": "images/9b6b3c4f7d85d31513bb596b4445b26ed2672efb9bf9342644dd8b14a2e62735.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>03</td><td>4</td><td>1 mark for Ao1 (understanding) 1</td></tr><tr><td></td><td></td><td>Wearablecomputingdevices;</td></tr><tr><td></td><td></td><td>Connecting headphones to a music player;</td></tr><tr><td></td><td>Connecting pedometer to a mobile phone;</td><td></td></tr><tr><td></td><td>Max 1</td><td>A.any suitable example</td></tr></table></body></html>\n\n",
-        "page_idx": 33
-    },
-    {
-        "type": "table",
-        "img_path": "images/f05b34dfbcefe67cd8b5f40e7c9d8a38db57bc9c6ecbb4d38b47cf775942d745.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"4\">03</td><td>5</td><td rowspan=\"4\">All marks Ao1 (recall)</td><td rowspan=\"4\">2</td></tr><tr><td></td><td></td></tr><tr><td>a set of rules;</td><td></td></tr><tr><td rowspan=\"2\">thatallowtwodevicestocommunicate;</td><td rowspan=\"2\"></td></tr><tr><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 33
-    },
-    {
-        "type": "table",
-        "img_path": "images/437ceedb4162c5ec9a7e074aa55117e7e3ed1bb049f7f10c4b711ab9a9684b73.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"4\">03</td><td rowspan=\"4\">6</td><td>Mark is for AO1 (recall)</td><td rowspan=\"4\">1</td></tr><tr><td>EIMAP;</td></tr><tr><td></td></tr><tr><td>R. If more than one lozenge shaded</td></tr></table></body></html>\n\n",
-        "page_idx": 33
-    },
-    {
-        "type": "table",
-        "img_path": "images/08c7ed4e250a45c45ccd907bdab4d7a60c9b8dbda6633f5ea30a7c5bd49b38b6.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"3\">03</td><td rowspan=\"3\">7</td><td>Mark is for AO1 (recall)</td><td rowspan=\"3\">1</td></tr><tr><td></td></tr><tr><td>BHTTPS;</td></tr><tr><td></td><td>R. If more than one lozenge shaded</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 33
-    },
-    {
-        "type": "table",
-        "img_path": "images/657404a5e394e658dfe18fccab1f5a1eff9e5031fbafe0538e047306932a560d.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Part</td><td></td><td>Total</td></tr><tr><td></td><td></td><td>Marking guidance</td><td>marks</td></tr></table></body></html>\n\n",
-        "page_idx": 34
-    },
-    {
-        "type": "table",
-        "img_path": "images/c54cc30b929edbc444d6afaf45aa452a2808d486e7904f69f4b8cb52a2c8c518.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"3\">03</td><td rowspan=\"3\">8</td><td>Mark is for AO1 (recall)</td><td>1</td></tr><tr><td></td><td></td></tr><tr><td>DSMTP;</td><td></td></tr><tr><td></td><td></td><td>R. If more than one lozenge shaded</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 34
-    },
-    {
-        "type": "table",
-        "img_path": "images/8da72768a5fb5139de6d4883e6be878b48239f1dc070d9a9a561cc88672234e6.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>03</td><td>9</td><td rowspan=\"8\"></td><td colspan=\"2\">All marks AO1 (recall)</td><td></td><td>3</td></tr><tr><td rowspan=\"7\"></td><td rowspan=\"7\">Layer</td><td></td><td>Order (1-4)</td><td></td></tr><tr><td>Transport</td><td>2</td><td></td></tr><tr><td>Link</td><td>4</td><td></td></tr><tr><td>Network</td><td>3</td><td></td></tr><tr><td>Application</td><td>1</td><td></td></tr><tr><td rowspan=\"2\">Mark as follows:</td><td rowspan=\"2\"></td><td rowspan=\"2\"></td></tr><tr><td colspan=\"2\">1 mark: any row correct;</td></tr></table></body></html>\n\n",
-        "page_idx": 34
-    },
-    {
-        "type": "table",
-        "img_path": "images/088791c0fcee93fd05f88c9b0bd30adb93020460efeb061144b3241634192ec7.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 35
-    },
-    {
-        "type": "table",
-        "img_path": "images/afce2b46b4fbf0612c268f70b44c61d0cb8183ddf0e382b2ed93fa21a9d39be4.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"3\">04</td><td rowspan=\"3\">1</td><td>1 marks for AO1 1 (understanding)</td></tr><tr><td></td></tr><tr><td>C Data and instructions;</td></tr><tr><td colspan=\"2\">R. If more than one lozenge shaded</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 35
-    },
-    {
-        "type": "table",
-        "img_path": "images/2a6b1aef9b4ddc5b843dd126eeda69a1454a6803b395fab3fce6b5ae98492e17.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"7\">04 2</td><td colspan=\"2\">3 marks for Ao1 (understanding)</td><td rowspan=\"7\">3</td></tr><tr><td>Description</td><td>Letter</td></tr><tr><td>Sendsacontinuousseriesofelectronicpulses</td><td>D;</td></tr><tr><td>Decodesthecurrentinstruction</td><td>C;</td></tr><tr><td>Completes calculations</td><td>B;</td></tr><tr><td>Markasfollows: 1 mark: one row correct;</td><td></td></tr><tr><td colspan=\"2\">2 marks: two rows correct; 3 marks: all rows correct;</td></tr></table></body></html>\n\n",
-        "page_idx": 35
-    },
-    {
-        "type": "table",
-        "img_path": "images/7fd62f2e53350edb484e59610d3adcf103b5bebec5c1a394a0c06fb21cc5e640.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"6\">5</td><td rowspan=\"5\"></td><td>3 marks for AO1 (understanding) 1 mark each for describing the social engineering technique.</td></tr><tr><td>Blagging</td></tr><tr><td>This is where a victim is tricked/persuaded by a fraudster to give their details or payment information for a false reason/purpose;</td></tr><tr><td>Phishing Is where the victim receives and responds to a communication that appears to be from a valid or known source but is in fact fraudulent. (It allows the fraudster to</td></tr><tr><td>capture private information before the victim realises); This is where someone watches and records\\remembers a victim entering their</td></tr><tr><td>Shouldering information to gain access to a system);</td><td>pin or security information such as passwords. (They can then use this</td></tr></table></body></html>\n\n",
-        "page_idx": 35
-    },
-    {
-        "type": "table",
-        "img_path": "images/810e0d328ee108aeb0f01636b0962589dd4ece3c33418530471b148d5cfd4276.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 36
-    },
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-        "type": "table",
-        "img_path": "images/624f2dc333ef7456b17cd229367a2863cae9bee21a0860fe4ffd330e08479047.jpg",
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-        "table_body": "\n\n<html><body><table><tr><td>06</td><td>2</td><td>4 marks for A02 (apply) 4 marks if answer is correct</td><td>4</td><td></td></tr><tr><td></td><td></td><td>5,000 bytes/5,000B:.;</td><td></td><td></td></tr><tr><td></td><td></td><td>A. 5,000</td><td></td><td></td></tr><tr><td></td><td></td><td>If answer given is not 5,ooo bytes then award working marks as follows:</td><td></td><td></td></tr><tr><td></td><td></td><td>Mark A for multiplying any two of 2,0o0, 4 and 5 even if the result is incorrect; Mark B for multiplying all of 2,0o0, 4 and 5 even if the result is incorrect;</td><td></td><td></td></tr><tr><td></td><td></td><td>Mark C for attempting to divide the result of a multiplication by 8; Partially correct examples:</td><td></td><td></td></tr><tr><td></td><td></td><td>Example 1</td><td></td><td></td></tr><tr><td></td><td></td><td>2,000 *4 = 8,000;(Mark A)</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>8,000 / 8 = 1,000; (Mark C)</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td>Example 2</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>2,000 * 4 * 5 = 20,000; (Mark A and Mark B, note result is incorrect)</td><td></td></tr><tr><td></td><td></td><td>20,000 / 8 = 2,000; (Mark C, note result is incorrect)</td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"3\">06</td><td rowspan=\"3\">3</td><td>Mark is for AO2 2 (apply)</td><td rowspan=\"3\">1</td></tr><tr><td>B 5 bits;</td></tr><tr><td></td></tr></table></body></html>\n\n",
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-    },
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-        "img_path": "images/fb8202ea737c85ea0103c4a17f6d973b19097395da7316328f4c5b6bb0c2d496.jpg",
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-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"2\" colspan=\"2\">06 4</td><td>(apply) 1</td></tr><tr><td>D Improves the quality of the recording a andincreases the file size; 1</td><td></td></tr></table></body></html>\n\n",
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-    },
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-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td>07 1</td><td>Mark is for AO1 (understanding) 1</td></tr><tr><td>C Only two of the examples of code are e inlow-level languages;</td></tr><tr><td></td></tr></table></body></html>\n\n",
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-        "img_path": "images/17a19e919a03ab0722c9846676b25fca6e28c36d097b79a116b9c75478042819.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>07</td><td>2 Maximum four marks from:</td><td>4 marks for Ao1 (understanding)</td><td>4</td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>·High-level languages have built-in functions;</td><td></td></tr><tr><td></td><td></td><td>High-level languages have built-in libraries; High-level languages have more support/help; High-level languages have structures (such as selection and iteration);</td><td></td></tr><tr><td></td><td></td><td>High-level languages can be less machine dependent/more portable;</td><td></td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>It (usually) requires fewer lines of code to be written;</td><td></td></tr><tr><td></td><td></td><td>It is (usually) quicker to develop code in high-level languages; It is easier to find mistakes in code;</td><td></td></tr><tr><td></td><td></td><td>Thecodeiseasiertomaintain//understand;</td><td></td></tr><tr><td></td><td></td><td>It is easier to structure code in high-level languages; NE. references to efficiency or speed unless correctly qualified;</td><td></td></tr><tr><td></td><td></td><td>R. Answers relating to programmer expertise;</td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"3\">07</td><td rowspan=\"4\">3</td><td>2 marks for AO1 (understanding)</td><td>2</td></tr><tr><td></td><td></td></tr><tr><td>[Statement A:] compiler;</td><td></td></tr><tr><td>[StatementB:]assembler;</td><td></td></tr></table></body></html>\n\n",
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-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Part</td><td></td><td>Total</td></tr><tr><td></td><td></td><td>Marking guidance marks</td></tr></table></body></html>\n\n",
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-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"7\">08</td><td rowspan=\"8\">1</td><td colspan=\"5\">Mark is for Ao1 (understanding)</td><td rowspan=\"8\">1</td></tr><tr><td colspan=\"5\">Only reward if column A AND B is completely correct;</td></tr><tr><td colspan=\"5\"></td></tr><tr><td rowspan=\"6\"></td><td>A</td><td>B</td><td>AANDB</td><td rowspan=\"4\"></td></tr><tr><td>0</td><td>0</td><td>0</td></tr><tr><td>0</td><td>1</td><td>0</td></tr><tr><td>1</td><td>0</td><td>0</td></tr><tr><td>1</td><td>1</td><td>1</td></tr></table></body></html>\n\n",
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-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 40
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-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"2\">09</td><td>1 mark for A02 (apply)</td><td>1</td></tr><tr><td>Name;</td><td></td></tr></table></body></html>\n\n",
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-    },
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-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"2\">09</td><td rowspan=\"2\">2</td><td>1 mark for A02 (apply)</td><td>1</td></tr><tr><td></td><td></td></tr><tr><td></td><td>Real //Float//Decimal;</td><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 40
-    },
-    {
-        "type": "table",
-        "img_path": "images/2aa1481597518ee183a9db2935aeab47710513dae1ff1de52893c5fe9b8469af.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"6\">09</td><td rowspan=\"8\">3</td><td>6 marks for A03 (program)</td></tr><tr><td></td></tr><tr><td>1 mark: correct fields in SELECT clause</td></tr><tr><td>1 mark: one correct table in FROM clause 1 mark: second correct table in FROM clause</td></tr><tr><td>1 mark: a correct condition in WHERE clause</td></tr><tr><td>1 mark: correct conditions and correct usage of AND in WHERE clause // correct</td></tr><tr><td>conditions and correct usage of AND in WHERE clause and correct usage of ON withINNERJOIN 1 mark:ORDERBY clause</td></tr><tr><td>Max 5 if any errors Sample answer</td></tr></table></body></html>\n\n",
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-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Qu</td><td>Part</td><td>Marking guidance</td><td>Total marks</td></tr></table></body></html>\n\n",
-        "page_idx": 41
-    },
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-        "type": "table",
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-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"7\">09</td><td>4 2 marks for Ao3 (refine)</td></tr><tr><td>1 mark: changing +9 to +10;</td></tr><tr><td>1 mark: changing <=3 to >3</td></tr><tr><td>UPDATE Game</td></tr><tr><td>SET LengthOfGame = LengthOfGame + 10</td></tr><tr><td>WHERE Complexity</td></tr></table></body></html>\n\n",
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-    },
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-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>10</td><td>1</td><td>AllmarksAo2(apply) 2</td></tr><tr><td></td><td>Staff could forget their password // staff can't forget biometric measure; Shouldering risk when staff entering their password // no risk of shouldering when using biometric data;</td><td></td></tr><tr><td></td><td>Lower risk of hacking; Max 2</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 41
-    },
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-        "type": "table",
-        "img_path": "images/268d9a7b93a4d42a756f68e0cdb73b9809b4337811ff353b47d0d1b2bf83d778.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"2\">10</td><td rowspan=\"2\">2</td><td>AllmarksAo2 (apply)</td><td>2</td></tr><tr><td>Network is made available to members of the public; Won't know the MAC addresses for (most) of the devices connecting to the network;</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "Copyright information ",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "AQA retains the copyright on all its publications.  However, registered schools/colleges for AQA are permitted to copy material from this booklet for their own internal use, with the following important exception: AQA cannot give permission to schools/colleges to photocopy any material that is acknowledged to a third party even for internal use within the centre. ",
-        "page_idx": 41
-    }
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-# AS Level Physics A H156/01 Breadth in physics  
-
-# Tuesday 24 May 2016 – Morning Time allowed: 1 hour 30 minutes  
-
-# You must have:  
-
-• the Data, Formulae and Relationships Booklet (sent with general stationery)  
-
-You may use: • a scientific calculator • a ruler (cm/mm)  
-
-<html><body><table><tr><td>Firstname</td><td colspan="9"></td></tr><tr><td>Last name</td><td colspan="10"></td></tr><tr><td>Centre number</td><td></td><td></td><td></td><td></td><td></td><td>Candidate number</td><td></td><td></td><td></td><td></td></tr></table></body></html>  
-
-# INSTRUCTIONS  
-
-Use black ink. HB pencil may be used for graphs and diagrams.   
-Complete the boxes above with your name, centre number and candidate number. Answer all the questions.   
-Write your answer to each question in the space provided. If additional space is required, you should use the lined page(s) at the end of this booklet. The question number(s) must be clearly shown.   
-Do not write in the barcodes.  
-
-# INFORMATION  
-
-The total mark for this paper is 70.   
-The marks for each question are shown in brackets [  ].   
-This document consists of 28 pages.  
-
-# SECTION A  
-
-You should spend a maximum of 25 minutes on this section.  
-
-Answer all the questions.  
-
-Write your answer to each question in the box provided.  
-
-1 The watt is the SI unit for power. Which is the correct definition for the watt? A watt is ...  
-
-A the rate of work done.   
-B the work done per second.   
-C a joule per second.   
-D a joule per unit time.  
-
-Your answer  
-
-2 A crane is used to lift a load directly from point X to point Y.  
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)  
-
-The weight of the load is W.   
-$p,q$ and $r$ are distances between points $\pmb{\times}$ , Y and Z as shown in the diagram.  
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-What is the work done against the weight?  
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-A Wp   
-B Wq   
-C Wr   
-D W(q + r )  
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-Your answer  
-
-3 A student views the display of a laptop screen through a polarising filter. The intensity of the light changes when the filter is rotated.  
-
-Which property of light is demonstrated in this experiment?  
-
-A It has wavelength of about $5\times10^{-7}\mathrm{m}$ .   
-B It travels at the speed of light.   
-C It is a transverse wave.   
-D It is a longitudinal wave.  
-
-Your answer  
-
-4 Electrons travelling through a thin film of carbon are diffracted. Which statement is correct? The electrons behave like ..  
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-A photons and are deflected by the carbon atoms.   
-B photons and change direction as their speed changes.   
-C waves and are refracted by the holes in the carbon film.   
-D waves of wavelength similar to the spacing between carbon atoms.  
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-Your answer  
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-5 In which region of the electromagnetic spectrum is radiation of wavelength $50\upmu\mathrm{m}?$  
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-A visible B infra-red C microwave D radio  
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-Your answer  
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-6 The graph shows the resultant force on a football as it is kicked.  
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)  
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-Which of the following graphs relating to this kick would have the same shape as the graph above?  
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-A acceleration of the ball against time B kinetic energy of the ball against time C momentum of the ball against time D velocity of the ball against time  
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-Your answer  
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-7 A block of wood is at rest on a ramp. The weight of the block is W and the frictional force on the block is $F$  
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-A triangle of forces diagram can be used to determine the magnitude and the direction of the normal contact force N.  
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-Which is the correct diagram for this triangle?  
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)  
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-Your answer  
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-8 The top ends of two springs, $\mathsf{s}_{1}$ and $\mathsf{s}_{2}$ , are attached to a rod.  
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-A mass is hung from the bottom end of $\mathsf{s}_{1}$ . The extension of $\mathsf{s}_{1}$ is $x.$ The elastic potential energy in the spring is $E.$ The same mass is hung from the bottom end of ${\mathsf{s}}_{2}$ . The extension of $\mathsf{S}_{2}\mathrm{i}\mathsf{s}\frac{x}{3}$  
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-What is the elastic potential energy in the spring $\mathsf{s}_{2}^{\mathsf{\Pi}}$ ?  
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-A E 9   
-B E 3   
-C 3E   
-D 9E  
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-Your answer  
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-9 A 9 V battery is connected to two resistors as shown. The terminals $\pmb{\times}$ and $\pmb{\upgamma}$ are connected to another circuit that draws a current of 1 mA. The current from the battery is $3\mathsf{m A}$ .  
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)  
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-What is the power supplied to the circuit connected between $\pmb{\times}$ and Y?  
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-A 6 mW B 12 mW C 18 mW D 27 mW  
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-Your answer  
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-10 A trolley M collides head-on with a trolley L. The mass of trolley M is greater than the mass of trolley L. The trolleys join together after the collision.  
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-Which statement is correct?  
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-A The momentum of each trolley is conserved.   
-B Trolley M experiences a greater force than trolley L during the collision.   
-C The total force acting on the two-trolley system during the collision is zero.   
-D Kinetic energy is conserved.  
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-Your answer  
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-11 Two batteries are connected in a circuit with a lamp as shown.  
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-The batteries have e.m.f. 5.0 V and 3.0 V. Which row is correct?  
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-<html><body><table><tr><td></td><td>Directionofconventionalcurrent</td><td>Magnitude of current</td></tr><tr><td>A</td><td>clockwise</td><td>greater at Y than at X</td></tr><tr><td>B</td><td>clockwise</td><td>same atY and X</td></tr><tr><td>C</td><td>anticlockwise</td><td>greater at X than at Y</td></tr><tr><td>D</td><td>anticlockwise</td><td>same at X and Y</td></tr></table></body></html>  
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-Your answer  
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-12 The diagram shows the conventional currents entering and leaving a junction in an electric circuit. $I_{1},I_{2},I_{3}$ and $I_{4}$ are all positive.  
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JLmAJEXAKqpMxgv/Cnwh3KrQrLCneVLG4pwXgAwXH8manwf3VbPKnMmMlFyI4pcvyiDIDeSm+7MRtFzINtIBkoT5RRvDueQ1o4+1Z4z7sqysjGzBhH6ntonv3bNsZUQ9aQXBlwUi26RF9s6YmKRQe0sqNY49Xv/AJvvG08ERdFlsGMEjk+SYLwp4e3K7QKidMaybdVbFrE+SoEgHLKnwe3VLPrOMXcZQyeKcFDX6p/JnpjbNRtNVSUztj7KpM5Rvy4O5rS17dLzkOWxa4h/Ef8AoaXuqQ6Jqq1nCKe93WvGEumOcJGy0aWRbqeciS+MXAP4iX+U1X3NIdDVUqrhZPfLrXXPfIcwSLk+c+DbSwZB4loBUl5cw4S5KeGtzCOnIomNYjRyrVMUfEUD8euhbPbp8CWdkLpclqLy1gfAoH9zoAQCMl3xLaZONhYMmnJPuW9s68+7eNjJCPqzC4cg30iu5vF9g6gmMRMeyskNU4dXvKEhgecYMnGKHViUbz+6NP3QfUZOOWkRx5f2jccYr1FwZZUQibFSui4RKqkfWUwTD5yaGWghSDtA35a6c8oah4aDFdzeMGbKlGsVk6OMgHxVMIZZ56EgW6NBlniAXF3594IeIsEwPlnQqMKiwIuzfsXewpk0GydykLdWfNihel3wkcAuxoBUUD0D7dH8WQge/Yk7TBJFRZWqRIk5mnpNMZasFNjfDKHq6v0qEvfKB7qhXNtI6q9PpbNPNp5TcYfo0Rg8JbYls3TAiKQCI1S6r/nZ4bGYci6QPxkV0wMUeuhojufxIWC2EGbkwmSyG4xfLQkJtvDFXrIBkQHo1ph/jWCfUM5aqEat4jvJ6b9k9ECiI+KOA3p4O5EHsazRBRwWsueQbW3slKGeQ+SjU4QFurEiol3w9WLXNjJXiWfFv1dwDsIkzScIKBJRFZMDFNnAaHfWJeDDHA372UmdA34k8uahWFpWajyGgNUgOhFRIQ8RUOLm8lCNF3ngx6b9s9MAAYfFPgHyDwdxROc0gALxGi9qli12bNYXRZ+onsoh11RyD9j4AhZWMGidWtiCpoiFWU61bGylKgGEohdgHR8+M1doEVTOEjpqFmBg4Qod9ZRUYQ6G/FkCsgYfk9nJ1UZWcaqGORm3KmBzYTSwj3EfKIq1XD4N6N85+N9GtRW0rhKS0WXmQf8AESZS+WsPV9i1u6WbaTM63ixP4hcPkKn194sL3NoQasKAkIIf51hDDmLV6xo1gjAskWjciSWYoS+uKx4qlVRJoYEB/wAhtkn0hCkLbnJJVylvpbOptB9GqGShSwpmR3ElArgieYlSSrAUVDy0TEChwjwUA2sO8JxFnylVFsiZVU2opQmNIlujxZOYNhOsE8AKqzAoZC1uoPseDo5aSKJNMYB96NDpFJWAOFMTD10Xeu37yIIw1qJi44E8YJSluLsFKGikaePbQg6tNHToKOEwaKgCJCqkEqBTGLKRShrvHXQsXs893w3nUxmKMS8MNxgAe8LwE3VkvF1sVw4ou0f/AOQ9qjRVZKq4iQ77WzG4n0Zdf2nlkfCW9N9Yv9Ria9WqoU+CYerroBdQd4TSxDQ4mbNFStTVdEtpY2cLw9ihUESAUhCyKUNAd5D+0rmUmbYxylHtG7JcoyCkW3RInM554hJQ3aUPtqDn4vuu8ljYtsptvVce5AP4ycUMpveUhsDUTqr4nGuv9U+0PVgyd5M/vGDFxkxCH4GP7/vJiUbTUqr4nFNf9U+yHVhyUfWzcp7b5XENxH+MmEcpved5MJ3OoXM5wEF1Uy9pQ+wmGfD7qjCzTaVVm2KmJg7Ru0bKMx7yXdqrXQF00TaKndJldIiGDYRANcrhu9Tv1//EACoQAQABAwMDAwQDAQEAAAAAAAERIQAxQVFhcYGRUGChMEAQILHB0fDh/9oACAEBAAE/IfVnBgCVXFtixEmmSTU29kwUoM056FU8ON1/LGpjxAJ1TsPZEXhxMEU6YHecFxyigySGRuCcBmXsmf8AJgpIg2GeETC4bBm4Ir1we8YPZEzOr7E4mvUTruZjFkn4KL4c/ZB8Wy2aG6YA1ULmSrGUHnTC7ydE2dACADHsiK2ynTEvLOiqbYqJMTHYobAPZFdRVrEKpsM9R1vXcYzTNNZJDyVPZGFSHwWRwBcHHWePBEzk1C8N4BCIA0AI9i8s5djYDoXA5KKtcq46K8GOdX4NXdua22hNCgI0G6NnBSO/oHY6ur2NgApBpw1QejndD2/h1kWA+2JqMYTA8C1S5J3WpDlEG0XZXVvbkw/xfY5NN4ADKuhZOBwoyYdaCXB1vQtO089TXW5mqNwyOr7ex19QF6mhTq0ja7bDUpxgfDWfiB+I/wDkUycgKCEtCk/hwYK5AioyxKUxJcgYsnBmWSYnf7DKNB0FA5C+CXS0zM7dEDohow0T9YWu5hy6vNxALEuABeb7afVNHsLJRcpdFkybgY0XBXKXJncIU7r+joDicATQFXAS3M0Jtr0AgDGQ4bFFkVtIQqSkUwOQsth5pQ4nRGo8FPYGK+v8Tmp3hbFmH+NnR7Vr+52VrE8oisBvjAVs7TgYWhQ3OfSwgu0OqGPMrpc3xnTCslwaam32k3Ik1cbpADdLzxGOfUZIHcFay9U09X6ob5H9qtaP3BkmxU6MnBsEmFCqdQ42ANPU3oASq4uUpvQSxHYsVJGzz5CecKTO96jHIBCufsgDjOaMfDSPiTaG1gcqzVq4dpv9UbpEjMwkwphfNk0dBDIjRuFO/wBmyAJDxKgJX/zW2R+1RCFNeWG6MBZsfxwVAAweqn/2kOlRoAa3JV5HRHEPDwwiZG/GDFJlV3fsUblBysIeinIwlZNUf8AoehxSyvqzCFEqiZETCIJyXHA+aH7JWj3JSWf48UB+iP8AiSI/YS/VqcpmbdXQNFlLaqXEacqqurZ9YgvxoOwJyJcePY0P2StHvVJZ/jxQH6I7dEkR+qldy8ANW4cZTcYgC/QkxVawh8M6phIC1hoZgWYM8oFgdA9BQ0C/QaDBBBQ+46dOnTp06dOnTp06dOnTp06dOnTpNg55nSkikrVxMMPoZGMmswVJRxP1enTp06dOnTp06dCtWEMIxIWcVpb3gQJRkTR/FGJsx1KNVFgeQfXdXb9oBmZ8GdIsktMoF6Vj0jUNfj0ai90QatsffYlgDbRTMYJbNCAmEQAMAafWWDmYzLcxQeW5WCm4ZCGjUmvQi6kxdkD+qBpY569hYSkjGK+DHHAR4sZPqHiHYgCqt0pxdWeBx6QUMQE3a53woiSZtkULRVGlQ0ETEKTZoQEwiABgDT6wiSuD86WM4cRqUqd2M/k0k5lzIlEuqmvyLZ78G6xWdmrwAI413LlwhETwD5ew2AcEokT6KjU0TysS0jl4ChCMkjtckDsPlSEAJcOmqVgH822hCBt6s1joCTQtZHG9iFMM9fIUhwH6oP5IAciOS5Q5MJ2AO50N5JHeRlP5LapGHLs4niBus8IzaWETJ+7NlIcEBluAO1xOt4Wdf4gWhOwMBlVkJDkTSw+MJCgtUKPWJ19VUCVsJLeFMO1MH0BEZEhHW8oUYZuKC8rVtk7545K3fPduiiUq/wC60QvFxLDcKBPw9CCUaBeuyFOOyXqEhtZ8gQ1ClwKUcg/CV3DyB0bzcs6mZhEJ0KcWdEQRSAFAD1XP5eMNWDm10wogazI6uX07JB3rS88wK0zDK+9TFRmaGm0FRqmu6d02edVJf0pFlMoVqDh57gbFe+AW4AD1mS9S8Q/mFsVOEkUwvlSuX6qs3RdThNmtwZ7+s4ESojJtsloFxkn/AIQvJopzxJh4anrGOk/KSOgN18AgCXyYdH1hIy8936Sk+HbDRWCKR9PIO4GOI3XAjoIuqrNKOsqS4K9ltG0bIqOUbs+m9JQLl2M8QPq1EvTVHw0BXrzWwqPwox6/ri5MTUz10HosfY5SRN/x4+uqYwD+guuNQ1M1PSW/ByufInfybBxmasdEhuAeqVOZ0CDx8b4JYOggdA+vU4biqxCpyG36/wAPKWHA4y1G1qBaP+ALczxK4WPdYPwl53GuyeJq6yQ6T6exYQDVMbJyFPwpxVXEkR5UDlsUEhOUDyU/b4Sujw5Xbbz6uJv+gdbZmlHQaEB2cszsqKTb+MnCeXpte6HmqAvRJ13nQjWaHrLLRnmBqkHqo6rxyUpFH1n3LUKDNeXc6nKG2svvOiKHYjzenBMiRpRdYzNzVVPqjW47sc+lwLypJlAPMA5LQxYblA8td9Ku1572IY/i3iLUWzN8awCjFpieE+5zBWIR5K8CEt8pDsSpF29bRacGqYBrAH+Mlm+asc+1flvMelQ6Loh5RFOq9ZbFAKAoFPdreg8pn83ESzhIzbJI8krLYEyFiSV7v3Ykr72kaubn0iYZ2rd3xufNHILqlOC0XgRpwnS9MHoekHsOqhI64dLob/mOKZONUU039AjhiE2wIbq6JUBsf1QNLH8HohhWKMNpfANDhk8OMlhEkfRDQTyIA3tV0PdCLiNWa/opA0MNddSyZXjNLcmsmKeFKffJbOfc0SiXUwH5Hs9+DdbSjrlRV6ssaT6JR0CNhgRG0FTvF1WBYVn8jrh/QAjB6Vjo2lvd7FgHsePgEqdLoSvLiieafnO5a4vlU3qlCpU5FYgumeHkCIqwJ5Bbt5B9hc8L7BPA3r/DBIHin2/ROF8taAK6oYUS4oQroaiCDlMKpNatmqKNfWS5O4rRbj1cmFQ/hHsKMgTAaIE8y8K6+RTFYAHi43X7agP+Rx5owzN1NmAn2E8EzeE+mPEs9aDYCIA9kTbGppDHce5cWaQ8yjoRDv8AZNIljVcCcJPW2KMilcC93afZPXs3meyVrJica5E7npd0RYqcxcJHslOwkUyuxE+25QwSYie49z2SFwiyjFmkFair3r//2gAMAwEAAgADAAAAEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAANwAAAAAA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 
-
-Which statement is always true?  
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-A $I_{1}+I_{2}=I_{3}+I_{4}$ B $I_{1}-I_{2}+I_{3}-I_{4}=0$ C I1 = I2 and $I_{3}=I_{4}$ D $I_{1}+I_{2}+I_{3}+I_{4}=0$  
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-Your answer  
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-13 A student determines the resistance $R$ of a filament lamp by measuring the potential difference V across it and the current $I$ in it. The values recorded by the student are:  
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-$V=(5.00\pm0.20)\lor$ and $I=(40.0\pm1.0)\Omega$ A.  
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-What is the percentage uncertainty in the value of R ?  
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-A $1.5\%$ B $1.6\%$ C $6.5\%$ D 20%  
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-Your answer  
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-14 A golf ball is dropped from rest onto a hard floor. The graph shows how the velocity of the ball varies with time as it bounces, from the time of release.  
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-At which point does the ball reach its maximum height after the first bounce?  
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-Your answer  
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-15 An electron gun is used to accelerate electrons from rest through a voltage V. The electrons emerge with a speed u.  
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 
-
-The voltage in the gun is halved to $\frac{V}{2}$ At what speed do the electrons emerge?  
-
-A u 4   
-B u 2   
-C $\frac{u}{\sqrt{2}}$   
-D $u\sqrt2$  
-
-Your answer  
-
-16 Photons of energy $4.8\times10^{-19}\mathrm{J}$ are incident on the surface of a clean metal plate of work function $3.2\times10^{-19}\mathrm{J}$ .  
-
-What is the maximum speed of emitted electrons?  
-
-A $5.9\times10^{5}\mathrm{m}s^{-1}$ B $8.4\times10^{5}\mathrm{m}s^{-1}$ C 1.0 × 106 m s–1 D 1.3 × 106 m s–1  
-
-Your answer  
-
-17 Two guitar strings of equal length, but of different thickness, are under the same tension. The strings are made of the same material.  
-
-The thinner string has a diameter of $0.20\mathsf{m m}$ and the thicker string has a diameter of $0.80\mathrm{mm}$ . elastic potential energy in the thinner string   
-What is the value of the ratio elastic potential energy in the thicker string  
-
-A 0.125   
-B 0.25   
-C 4.0   
-D 16  
-
-Your answer  
-
-18 A ball is thrown at an angle of ${\mathfrak{30}}^{\circ}$ to the horizontal. The initial kinetic energy of the ball is $K.$ Air resistance has negligible effect on the motion of the ball.  
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-What is the kinetic energy of the ball at the maximum height?  
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-A 0 B 0.25 K C 0.75 K D 0.87 K  
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-Your answer  
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-19 A resistor of resistance $R$ is connected in parallel with a resistor of resistance 2R. The combination of resistors is connected to a cell.  
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-power dissipated in resistor of resistance R What is the ratio power dissipated in resistor of resistance $_{2R}$  
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-1   
-A 4 1   
-B 2   
-C 1   
-D 2  
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-Your answer  
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-20 The speed of light in air is $3.0\times10^{8}\mathrm{m}s^{-1}$ and the speed of light in glass is $2.0\times10^{8}\mathrm{m}s^{-1}$ . A ray of monochromatic light in glass strikes the glass-air boundary at an angle of ${80^{\circ}}$ to the boundary.  
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)  
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-What is the angle made to the normal by the ray of light leaving the boundary?  
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-A 6.6° B 15° C 41° D 49°  
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-Your answer  
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-# 13  
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-# SECTION B  
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-Answer all the questions.  
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-21 (a) Physical quantities can be added together. Velocity and mass are examples of two different types of physical quantities. Discuss how the addition of two velocities differs from the addition of two masses. [2] (b) Fig. 21 shows a stationary trolley on a smooth ramp.  
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gPohcZ8IlVaAOcsayCJwI90nKZOlIpjiQ/OiYaztC0tdKwBwp2ToBw4x7coIqDYyu5hC6F8t5/oaSmYE+FK+CVawuU63qlQeHehxShjis3KdwB73m1UT4eEQQqfl7man4b7imSmJA+eGB8H0QIAEq8ZdaAr1At9A851CPkIajXbzTNopyO6RHjaLdhrAEq7x2g+9PR0aYAq/qfuxfsJvnkEkITQNgtEHAnpGFSN2Y5TWRCP19qsrQch8uQPk3Mc+myRVLTTCrDuWiQziMKmgwXP9TlN2QwRTKspcNlI6LAbGC3hYzAh6AAeDF2HGJKwAKpgBXKK3GdkiRlO0PEYk5gk0lRQHbl75kgHaT4qHzkiXWxzE2M8/wCFAtZQj36jh/k4UeXYgMjwTRMip6vlT6zHWSL0pfgK544Nr1D70vic8uioNMLS/wDYVjUWjO45df8AhlXSqG2lfTc/2mePcWMDA8B+ypbRPfLksMkhIIi9Eg8rUeGTsO4A/XeL8QwbFhSKqqzh73AqkINIjCOSPliAMjVnkXTihcwpYUREZCXNtIIh6mO4yu9+SMHIiC6zHMqlZCXsTJletVBSS3sABgQLgFUzFiOPGvKyPSCHGWRDmcChaAKD6eXRPgEAHly7LSUxuynjASccBR0Te1Y185yYXJ3aUBFX6exZSF44Th4J5krJ5kI/uwH8tXv9qJp5UuJg18cQkcEl9ZQjoCWYIlhD+sdep/JtIcuXsfVfcfCWaBZbJxKQXEHh021S97+vOGN25XX1E8oBfB+eEBUJVI5QBfLf1NFsps8fYSzl6EmUI23YzlXtoWwRJqbeTYZvHd8Cj3V1GRcolAHm3vkOgKw+EEAgDr9uJjLjfEeYRIUCIg4RbP3K3y0b6CjQ/QKCJSCIlI/o63l3pkoTgExqg804hg7GnQ5wwzybzllFCNfeoWTjWGW7KxNq6I6OjWVtzFfMfrvzdeThPzZxr+FQAoF59LE6eWncysdamnWaYlAtxgp2nW3eP245ejImXj3tzFQHUrFAPt+5vCK4qElYihEUclu4QVI6FVpUxOEpcDY5JEGRP6ZSSoYnE8+IkrQYv29dxTgfwo5qG7hI30dweCd5ukMXXZEg1+d3UyN1j2o+w5AdEVXQwPg+jwwJVYAzfdBoegt+LtyU2z+QFhvbtM2BuVVpqYbFewaA0n7h5QfZz/g4aQyDoPz394ehBAJE6yYijYchQ2Hi9PMJuMPJo0oyOkARMvd8oDtkRyQdbxPfkMpBQB8/4RjK0Cd2LWRVr+7glw9wSHLAd1WvPGT+UfrJWYod4xfAXPA1S1APYm8VnTj7O6gAi/u+0UeJ6eYweqH8ZUOKm1qci3N68E6g0zQQDwH71qBNKxN35TixbJwJEbXnQg7RNkUgcjeZ1A6WEZJrYhR3zlVFqJdpK9cABFDgGgDR9I7Plp2gA95c0sPQ2FV8BitKCunUL2L/AMs5E5Bm0kEq+auxLX6h1DPCvMlZLIijD2CnaleX969i3YiiNO3GJsSCLiQT2es2SOIvYILgHw6wDaSbewBvPFlcuBGQDKABZo+at4EgVFG6oH1kHRpl1O/GUGipcKEh89+zO1IcHYwgdTZybw+1l3s5QdF0GVZKuHcyxbuOgKwEYAgA1++PaaqvYmFGu2oM2CfPDalp/wDF1VfVEo+tpc3wl+IfngA5PqWAEEvPqOs5KrdnIweOOhzahbA8cQHKXl3jD4DLzmRIv8rc+sbolQHwf8Bb4dcuwfICesMTOVEi2XiLHq8uZgWMcXN8XbghWv8A1mCDNxrKYsVj6ZyY2KeJ0mHx3ps7P/7vIBYyQxFb5Tt7/wCFMv1lKtkFrE42V/2qEdFAOGC3vAiqDD0AA8H/AAP/2Q==)  
-Fig. 21  
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-A short length of string is attached between the end of the trolley and the top of the ramp. Assume that the frictional force acting on the trolley is negligible when it is stationary or when it is moving.  
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-(i) Other than the normal contact force, there are two other forces acting on the stationary trolley. On Fig. 21, draw arrows to show these two forces. You do not need to name these forces.   
-(ii) The string is cut at time $t=0$ . The trolley travels down the ramp with a constant acceleration of $3.0\mathsf{m}\mathsf{s}^{-2}$ . Calculate the time $t$ taken by the trolley to travel a distance of $0.80\m m$ down the ramp.  
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-22 A group of engineers are testing a new car. They are investigating how the braking distance $x$ of the car varies with its initial speed $u$ when a constant braking force is applied. Fig. 22 shows the data points plotted on a $u^{2}$ against $x$ graph. The straight line of best fit has been drawn through the data points.  
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-![images/180a3a373f25614bf39677e7e8f3f4958abaf7654fd4d7aa094b7b8a9ebfded3.jpg](data:image/jpeg;base64,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)  
-Fig. 22  
-
-The theoretical relationship between $u$ and $x$ for the car is  
-
-$$
-U^{2}=2a x
-$$  
-
-where a is the magnitude of the deceleration of the car.  
-
-(a) Fig. 22 shows that the straight line does not pass through the origin because of a systematic error in the measurement of the braking distance $x.$ The $u^{2}$ values are accurate. Suggest why a systematic error in $x$ does not introduce any difference between the actual value and the experimental value for the deceleration of the car.  
-
-[1] (b) The mass of the car is $920\mathsf{k g}$ Use the gradient of the line drawn in Fig. 22 to determine the braking force $F$ acting on the car.  
-
-F = N [3]  
-
-3 (a) Fig. 23.1 shows a metal cylinder of diameter of about 5 cm placed on a horizontal tabl  
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)  
-Fig. 23.1  
-
-Describe how you can use instruments available in a physics laboratory to determine the pressure exerted by the cylinder on the table. State how you would make your results as precise as possible.  
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-.. [4]  
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-(b) (i) State Archimedes’ principle.  
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-[1] ii) Fig. 23.2 shows the metal cylinder from (a) hung from a newtonmete  
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)  
-Fig. 23.2  
-
-The reading on the newtonmeter is $9.0\mathsf{N}$  
-
-The cylinder is slowly lowered into water in a beaker until it is completely submerged. The cylinder does not touch the side or the bottom of the beaker. The newtonmeter reading now is $7.8\mathsf{N}$ . The density of water is $1000\mathsf{k g}\mathsf{m}^{-3}$ .   
-Calculate the density $\rho$ of the metal of the cylinder.  
-
-$\rho=$ kg m–3 [3]  
-
-24 (a) State Newton’s second law.  
-
-[1] (b) A comet makes an inelastic collision with a small asteroid in space.  
-
-(i) State two physical quantities conserved in this collision. 1 2  
-
-(ii) Fig. 24.1 shows how the force $F$ acting on the comet varies with time t during the collision.  
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)  
-Fig. 24.1  
-
-Describe and explain how the force acting on the asteroid varies with time during this collision. You may sketch a suitable graph on Fig. 24.1 to support your answer.  
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-[2] (c) A hydrogen atom travelling at $500\mathsf{m}\mathsf{s}^{-1}$ makes a head-on collision with a stationary carbon atom. The collision is perfectly elastic. After the collision the hydrogen atom bounces back with a speed of $420\mathsf{m}\mathsf{s}^{-1}$ . Fig. 24.2 shows the atoms before and after the collision.  
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TxbpgUcy1LIU0MSEN0AVshQ1EFmswMxdoSaRSVIALbG5qtMBJhZQVCeBAqOgk71OZSR0xZoXdqBATCI/gk1I5c1J0SQVKKpQAgQOA0QeNTRUOxHFR0HDDLU52QgMjJEmcQ+CMA8ZT66KRqyWrGSGONOcPubeCoi5e14LbL+SFgQSVraUDPy3EdZ0KkBEUQ2juQBBxE4Dw0WEk2IAsM9UVVamGjymYHQYdAPwRFPm5LeWQ1YZZg1SvZLBEZSE/JgJwozWUIPDhCMw/GZyMOKMggTE/XlbbzyMckRgVDsrjRIXgOCNNTuhUaWS6Zqgm3TKCDXC2QDydKroJgLxqTzDGp6wZBGYKDIKZzo8A+oLy0ABVQDVhJuQIg0yCg8J+CCIwBVXjSbRG28BwH0dCGvwcxqwlWtzimTISZ7IGTwb8gArl5c/g2bqBNjx1VD5GZTXQPGoA9CMJBQbB/Bc+LA0iXKpOETSu/VHZc8dI+NQAVIcjmtnFWeq7zM/DTzaffWyZVyOJSfHTnA3RMkBBRKJQkv9Kuq2l6HnvSI1jSo5Eyjuqf1hW9MHEraKN+XNY4dcBwFt5GByLiuJ5fv/WFx66vdN9LTj674VFfLC++g0zwj8GDaalxDI5nYur6WkS7200rzIA3MHp8HLUDwj1P5TmC5CAeAODyoFU1sokcgKQqmYLEMU1wzxEUC5Mq1zoAAAIE4003XjUedmawv06QDYiK2IEIPDDA0u51PCLOEyvCgBkz30yid0CECQET+qKBVgcrsmaIE4M6/LR5VxEQQjloWLaANgnYaOKD2AA0ZnZ8fo1YZ2cr7d622sGBHZQZZ5PDRPeurasYiuKNCoC2xPiVDLlGilgM+9NSQMUqjgAyr+Qo6k1VFSJIKDLHVLGLLlE2UwVzrCCk+ch6na7lf6GWQjqZU53K17y0qYvV/ZKUkQQKBcFcVxpLKdrj3RaWZAD/DIihBNV6pwAKAFQQyMWZoRwxwdWbuJ2GODv3Vcq1XLoQns0GbsH0b199de4v9Nn/zsx0tFQRbojuXaGqorUFDAAOjtQ+2UyJZCGCgCP8AHMnICkAYLvIOHc/LxsSEAJ6A0+vFnOHVXcU1Sxiy5RNlMFc6wgpPnIep2v7NNumBBCIAgKmDHUcB0aC+QK5b7WUCrr3Npg1fbLVqCwdIygxOQ/BcwYPjo45Y7aHXWCbrvDl71P07Em1Lnooi3xNVnNtQBKEPRqDoNyoAHkhYOEMAIn3rnW5zybN8/Y8ICAiEjQuVVIackkjMHZAjc6Bew/5UIKoJhOkEpGV5ZDb1bwYkSoMxt421nJLAiUBsCXQpcGxGsiJuinvWzaZk5WgwkAIcugW95GNUHGbINeh6G9cnoA53BFITQOWRGCgwiIic3X6XfKIKoS4qANh0NYKIQSyW26R+SwTQ/WL5DlclMk/xy81ckvBGDOEGQYlZI0Lg8965XO8d1QJ8JuMvs2wbRMXrhnaTPs2VMPTcTlqlxjS4HRFRQ8iOzRwTVKrF12BStYiJRo8J/GU46JL68wHBVYAqGvTR/USIuK5cAqmMCCkz0hCYqE0BIG0NT6oQjYp3s8uwTiLGBww5AXsP+VCCqCYTpBKRleWQ29W8GMir53yVCphdDCqCSU2VkSKBWhJDfISCDsqYQtpIPuWPsDjBTYHBPAQUmABVcAbzruKIQIiMxUUiaY8nMBzByHCvB7ZjEveiOVlZDDJ9sykIBIpLkCD1Yo7JuiIlpl7HQOgHlUxY2QmkhqobuTagrqAv6dkM3K43mhvMu8Jdz/acUCBwNEbELiIo5O80+VmR/Za6hJBnlJJk5400ShiikwAKrgDaJ5IPtmSyVwIfsTQBZDsDC6sINzJsuaVghGo8SAAWS2smpAMYwQjmpwPL/Ix3/wBJpYdc+cjwez8bbvToAp4s+WhuKVwLPMH00jLQYgNIFNHCDc8qyzDwtGZcATU98rCF1dDj8hVhdmC9kddQOp7KIr6671M0wiOppgQDovOrhEVGQ+uoh+XO7M5oZI1Pq0z+btKxkuAZEpiDDoa7LMBW3qH4heumzSpTayX6bcPp2gbwc/huC/o2Y/ToA49tmP0axfp3L9HceEI4TfgaryaSJLsUOrpI5VfxgK9xNw594kdgtHH6uAE+iAlAAcaJ8cjvilozC5w641TzuoFIgUSgJt+iJLYYCfUW+mB5f5GO/wDpNLDrnzkeD2fj8qwSUYLIOSY+AXMrSmfAflKpAzD6qG0vxG29SYfPvtpbok4VKECmTX4RhHhfxYy6DQPmEHWIEkRf56caqykTIZXH9ppY8QBK28wnqLrpnT+F5wcgL0yG7Uw14q0mSbeYfDWQN0Po3B/psR+nc76NyMe2uWezeXJ9NJQO2DRH0d5fXJUD0nAiPn9lxKSzLA/LD22h1clQblQWNgwbNqHJlwsK3MVkIfuUFOAOwz2blgMWmyCrv5PRKL20tk0R9jEf+GsgCRiY4GDisQnQFKxahUwLw0IoEIIMmSkoAwXAyDlZOXgMYIbKvQMAAaEnHxQ0DR6KnQgKyUaMe9juMAuMUiYpBjAWp6vfTJV0IYSkDamNJjBeYRMW1h8eEh8joADwbzLZkCeMe85jpve3dOHJlx/ZkvOnSmV6RCbIVQ3sTbCqkbUKUUjrJ8MHK+4SDzdsGOspGUM2hGP+S/8A+XgL7Tu599WF9m4z6dUGwxsoXPag/o0YP6NuX9GyL8ewpNCsaAON5c+2l0Hw25rVSmI6qx0I8z+MFu4QAQFSw0/IMhmPFu33dvBHQvmaxBIEcBitxBGQHOHlZl0W7/hsELZEoOQKp0ICslGjHvY7jALjFImKQYwFrr7saLSAqCqB13j+Tnd5XA4yJkN4oHDw4o+UDwcl5c1VsPPSxvGVBUOh4GpFIglw67fAxoQsUIY2EFBXwL5FomEFQP5mEPIehKoTBSmFBBQbVapw5xhBi4wO4kF82KYGTphOnTXZV1L8wpSn4yedHR6GBU0IjVAkAP34swyACN2/e70KxxHDB8Daz6dVho3LRxdTH0bUz7dsY9mzM+3TLdAGmiv06ZUPbSzx8NAw69wKed9xbx2FFAHws9f2DriAUUUQig1QF2S5EHKXAsZKLB+4ssRIIFmZweRxkDYTEZBBbHAgAAshMMdDP9GqAmBVERHkTSA+tRd4RVesAupxmyXnDyKFHI4cn2TkjuwAqvgNGYLFoEbwCLoE6aHQ1E7vGmz6NHDpsx88aQfo24T26gn9Ggt9KbQT49xuOuXUOW4RdwmrrjfiN6bb8vLb7dn801JxgHKmEZsGhDOizyrWRxucQyxRokQfDZ/5abL7dE/RQCWQJGHCY6BDIYCZQOXR4czCfv8AcvpziHsPe/gaGBnw3Axx43GwfDReXqaDPgxpA6euzZ7NRrdDj6aAvr0YR8d6A9HQyX30Cq/B3zmOo/03X70Q/pKH7VkMneKg8YK6h39nBACBpoBo0entowDG04y6phdoB6Idi3V41F7BToAMB+eDxbjzyn0G3PcSV78J6vcLgC2nCEbpN3lvR/haHkf3EaEfCDN6Z0d+fmE/QDVohvTNcmNTDGtKedPAM6IodO2mq9HbT2xO2jB28aNSaG4NysHw0i2ehpqlTTh/ShPXbG5TyqD5eXn+UEtlCH/pB3N4sx55T6jZmubK9uE9HteC74oFxQSKPL+bxAxuZcdcA9hvAGDpJ/AA9NHJ105nToDgxtbfMGguoij89yW7EWR9uD4qcr++0J8X0C/R6djUwU2j9DR5J8N43eID56QBF0MmiKJ7aagc6Mbo5hvRtJW3fKb1EjrmZdvJcPnP8UxDPkhZeAalVuz/ADDTPpQI/LcZaBl64/pA9DjSksFrLgQl4c/u9he+qQr54P16QK6HKeuy2ENcBnz2HDjwap4AXazgQ30vW1iGZMf4EyaRCDODi/Eh1ee3lPrt6LWdVQq7sjqiMJLTFGCFF+Ll/bXUGhVFQ7102lFXroOyA9dYwD46uM75tML0A7GgiuOmoYG8B8TSyjGm1oJhr5xtZpsngTZ6pH66sABif/xQ/kzCjIwkVYucII5EdQpKtFnDWcYkhuT6bZDvH0luXnFCsznqOjPxEXGCBVFEoUfzJk3jTf2m55T4KRozLSqT46S42c782Gpw7tMHCs59V1iHjufviLkp1JvqI+ulwHSkF67Vy3zddWCvbTErog6RoBjX4T46DcHx2lp11av4tMaDF1J1/vBXtgwhJj/EmTJk3M4Mm/phCDAtc7PblKp6sx6rAGV3B86R94S8hd5rRyG5TNQPKsuONLIQNHdU+V7EMfuFN0aDIDlPkGCjQqNrRHeStH5o2UnDSf8AZsqvu0umE4aHNbcCslxH2mRQLdCzen6fng+tjN1N65wHjQRgCAHH7yiR4n/CFpbS/qlCPpPTVOWkFPvoxk+O8A7Dh2Aw86BT36aX3aEv6tKs310UU99kcbFh76Lf96oWWuWbaBIIiXzzXfP8siv5BIiI4ROmqz8cb1FxiTQiJj8zwEMYZfmFEL3BrXMd4VCiBXDB0ERsGGqV92hJiCQTzTNxilO5HL4Axcg9uO9r+8j26zCRHeH+ezh9DZS677rYz+GuVw8mkIF8aZXP57T5XfRl+K7cizoNi487328uTa3cHMjepHrQ1qrDiIL6gTxP8ZvyswAQidAqVV3xqW9wMDwH770IICidtB5FdcgqZ1JGUvapdg94oeOcNtxNqVo+gLqfE2loek5Wi7KAGUBtea3W/lLeo2Zf2aO6EnCk9MFePGlMPfcw2fL30CV0Qz2A0gL7tsbifq3M5edZuuy7zfRuQzr6M0616Wk69eah/OX3slZGQEBXgh3R7V9CLxzeYICd7YX18CfXl4l1dcLsODOPzCMe5rFxIpSQUy0RcfYCy4/bLXWP8eBsxx8dIcNAl0xlpAaEE2oXP12/+zURPg00cHSqo3hD8NHP0ajYr6azW9lZAHNkfA67hWD3BjO99usTVon6TH4HaIzKTcctLlBDBtxqiBjo+shbz9qrJKZyVZlfidU41aWV6gmV2DROiJvHFsIrpwE1gM9kCe/Wn+23O/57ZX3bAhG1ugzss/71AKOYMp+BufagG7bCQDqfX+dZ1MA5a3H8sdo3R0L9n4k0jgTHHbvns/Y5gSSMez006ZdNmujhCEUc8C/I6a2opluFW/PZhPRuM69kD+rXkX8duP17YYfnszPfvPdUrfbWTTpuLRAXiHLjuJ9xn9juQvfoNc8b0yIQmfrA9VX7YGhDZwEyVCmTkzpO6oly3goNAQoVaE92oBfdpkm3gr2Unv2B3bg7t5Pr24t/Hajn30KVT10g3bZ7+WRNnAdFScOkexCKkVA7kyzL/USgFYrjAYC86gAac2xQagTkRt1SY6ZH9esBqEnv2RnSTOsOffuV9eu2bpRfx3MdJ2X8DDPIAmUpY6c77ZKnJjqGIQKPuOo/T0VLocPe+f26b8WRQIThCVQhQhiNCh05igorFRYwIfjuAm5BvD/tsjHy51e747g0zdk26kdW4KQTE7tqYDiGYWa6FVrlYvLZ4P6kWbuEgdoBkxmBRKJzPY0MatGKCNXqcwYBRRNlLrAXWAT36U2ucvjvNsW7uN2OW++hPOEhDg7CnQDuoLJqt0scumNlWJ+4KBV2Wuw7hk6D7Byza/cRQaqgkCFEpm5XO+noIgegHU0uYQG0DN5xzhAxPlv/ALukT6tkasY0T/3r5+vUJDPhZVXAedxgZ5fENuZYLCoNfBaeuXIFwQ6uL+qDVkshKHRynogqgEaFtRmcXHj5aglDIczvLPiQdwk3gv69jztCaoR9+ij9ejnZ5/vakEGnuuRyuh20RZKZXzYmRD7kiFvLH/mPyLRaGPFA/WB1U9fuszuVUSCQMWAaxy7cQQ7+OOaEEZXVXZgSHMTk4PHOljTuTtBXpp1cyBH1HWoUVFHqusHeUb4yLrsaiafxKu6oOqbeFSTec9e1c5nkZSS1PJXYMVQwQAP6qXd9eEAqjChHUrwpUzIPNekgBtWHBumJrDNA6lsKeWlPmD2rSHRYU+qaqJHKE/XeRunxqn2bU2PHyQb5ms4EU2OQOeQj9eholNLD04QnqihkPunVcgzgKcEA975/eeDLuVCoeE3KO35VDx+aHqOt2WgQePqGkAsK4ePr25+9pFd/R0J40zlQ4O3oQP60AcCAojyJrkoCXOV1+VOpfh9D2FjyugDLkVfAffSs0j8nT8UPSxOE/wDqavlr9oFleE5IgxMCuGMM/wAQkms1DFqKtZc/lTgsIq6TMUUFF/BRj9AkHUALggDKBonj3Fg54BkOYAfJXfLwEBqdbmGu5glCSBUDUEVLp5EVD9X7BaEwV1pf47PHVS9iExoqyzAQF2PQeMmuh1sDwyJkYSCpjiKEoXZSy5EH6DDnpKQAu5IVa7DD7dgCnNvIUBAAJ+1giDnRcKUVyBxhYHi2LeY5YaGogmfeohpxCn1rU10BLqyyKJEhbWT24m+zhEBUK6AHdGDpoBRYwBn8DSI/QpybgGHppl9Ly4h5KOfkdjRm/BXiV0Eq/wCdGwOtSZjIOHEzQdqe/pSmc0Veqec7bYXsBgMi4JMaldOORu60G62y+nvu1Q9z66UIyIAk80Kml/QbkPU8C054Ra/6nYFjWaLlMuejiU8gxy5cBlBIg7VFSQ5IZQ8TJKcaiZdlaaOgIU0AKmD3yVSjSgpVgF3gVSFywGYeFQMwjuLQCt89j8DeJiAk1JF+ahydfQ7U+VBcjgMYQF9SOISjQXPOleUyEKhaCXL0MNYeVEIIAzgHkZoor0wsA8lNME3GVpsFIywJOodduuV4t6l3BkTIa7Krm3FjYFDgTCUwV+WLCARk2NIBoJmQ6C2Y0Q1GE1x7FdS0HUJoYhOIHKOM4NANPst+NUOjKFTtCrSeVwKFgZpQuvmWzIE8Y95zHTe101/Sqirk4/A99adYExpewDS9GksUjI1Fz8LVgs/zAME1EyICsiagqi96eKiKqJSKFNGgrAVbzE0EBkAAPwWHQzfkKhrKqLs6Fdy9A5Eep+DQGtIv1wFWgyQRZITiTgAwsEdpDfXmQ6r5h5nVqFpTEMf1zpCdO0Iw0s5CIWgs5qAP1AxLJQEGWWWTQ3AcxfaJ0lKasGps4qK6UABo2sHkNVfIch+CkOJxXZyXXUsKbie5X5zoZPmlaH5HMqJfokQeX+ZqKSJYFTiBE6bHgK86WxjmOtfPTegLJivUTPn76YR4Cq09nKdkazytPky4fQ/BXkLH5kkbyP3pmIGMtaMzAGG0t9aEUJbeQJB5EkZ2EjBiKsxACiiehnhAAQYImX2lwotYSS0QoawpZQ6ViCkFDkVBunNaCaBWQXkGAhE9WWLLGzXuT/8AHplNI/Dq/gS7oV0lKtwhAEFIg5yH+AXlNcKKGeJlJF7yLvzMikRYg4/q7GAbgvCi1gNOg7x3c18J9zYNwugjIlEef59WlOVxdWkgIZCtCN+IgEoCKUimsdq4AOurCLEFgg4OdUXOAQBDWw+ZGUUZCC4N5jYReshAg1TSwGkF0d+L2AShOLgsnnGI8UQKaAAm48sTb8cpODoIaZHxIYYqohMpAGOyNTiAksQwWN4P6evLGE8jVM2YwWNICYuQNq2NTRFAtpJTCg/DE4nJcblQp3OlnAwuO0Op15mxgUUJncgaj3SySyIaZBhBTkXiR+QBItMXLkbkBwUErQRaHIgpuevgwZWD+bVlZTCE0HPXoV66Jl6YvEZVA8HR052PzE4CQqIoXQaLufZBD0BQkgdslUVbApVyER5IzYl4U05MnZLekupHIglCHFbHXQuDHQ9xlmBagGABKZ3dyTVLpCTgwZ1ucbYJ1Ys5E/p4kR1yA7bbxcwAMFJyDVEEIqmCfklPKeyIPpkV/D1aCvyQmzcpXDWa20LG0JkqjMpWlCl61PY5IqefH/N8RGBbtXJzcCqCI/4SJm4GJFxDRRxvILbYEFlIaCfg/ChcJQ6FnHjdgEEirjEci33rwkWKNyAOSRif0InFNiQFeEoc6kqCwQuYRoA7GIKTqzSNNKzy7cD9w8ilRKKZ3qsre4CEBoEs0hCgeBGdEqXCA/1Cy96qgASnQQQbnHjukOEnpXyA1B9SqzV0uMuRFlTuOvEgY0jAUKg35atFDO5mUwbuQBpPqPCEpOC5J5en+U2YAthDNcRdJMEMxWHaYZ/8wf/Z)  
-Fig. 24.2  
-
-The mass of the hydrogen atom is $1.7\times10^{-27}\mathrm{kg}$ and the mass of the carbon atom is $2.0\times10^{-26}\mathrm{kg}$ .   
-Calculate the speed $V$ of the carbon atom after the collision.  
-
-v = $m\mathtt{s}^{-1}$ [3]  
-
-25 (a) A chemical cell is connected across a resistor.  
-
-(i) The terms electromotive force (e.m.f.) and potential difference (p.d.) are terms associated with the circuit. State one similarity and one difference between e.m.f. and p.d. similarity: difference: [2] (ii) The resistor is cylindrical in shape. It has cross-sectional area $1.2\times10^{-6}\mathsf{m}^{2}$ and length $6.0\times10^{-3}\mathrm{m}$ . In this resistor there are $9.6\times10^{16}$ free electrons. Calculate the mean drift velocity $V$ of the electrons when the current in the resistor is $3.0\mathsf{m A}$ .  
-
-v = $m\mathtt{s}^{-1}$ [3]  
-
-(b) A student is given a chemical cell, an ammeter, a voltmeter, a variable resistor and a number of connecting wires. Design a laboratory experiment to determine the internal resistance $r$ of the chemical cell using a graph. Start with a circuit diagram. In your description pay particular attention to • the circuit used the measurements taken how the data is analysed using a graph.  
-
-[4]  
-
-26 (a) Fig. 26.1 shows the variation of displacement y with position $x$ of a progressive transverse wave on a stretched string at a particular instant.  
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-![images/288e566eff169ddcb7bedda698de48fdbb163c75006474bf95bbcdcbf8dea31b.jpg](data:image/jpeg;base64,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)  
-Fig. 26.1  
-
-The motions of particles A and B of the string is analysed over a short period of time. The distance between the positions of A and B is half a wavelength of the wave. The particles A and B have the same speed.  
-
-(i) State one difference between the motions of these particles. [1]   
-(ii) The particle A oscillates with frequency $75\mathsf{H z}$ . The distance between the positions of A and B is $(40.0\pm2.0)\mathsf{c m}$ . Calculate the speed $V$ of the transverse wave on the string and the absolute uncertainty in this value.  
-
-v m s–1 [3]  
-
-(b) A stretched rubber cord has its ends fixed at points $\pmb{\times}$ and Y. The middle of the cord is lifted vertically and then released. A stationary wave pattern with one loop is formed by the vibrating cord, see Fig. 26.2.  
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)  
-Fig. 26.2  
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-(i) Explain how a stationary wave pattern is produced in this arrangement.  
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-. [2] (ii) The stationary wave pattern shown in Fig. 26.2 is produced in the laboratory. Describe how the wavelength of the transverse wave on the stretched cord can be determined.  
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-[1] (a) Describe and justify the variation of resistance $R$ of the LED as the potential difference V across the LED is increased from  
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-![images/88f240f841d9fa36cf6b0fe648606faf176f4f861d4ad8be6a9505c2cac86137.jpg](data:image/jpeg;base64,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)  
-27 Fig. 27.1 shows the I-V characteristic of an LED designed to emit blue light.   
-Fig. 27.1  
-
-–1.0 V to 2.6 V  
-
-2.6 V to 3.0 V  
-
-3.0 V to 3.4 V.  
-
-![images/fd7806cdf314bd6fe67dd8bcfdae097200c0e305f1f4323652e840ca2d30662a.jpg](data:image/jpeg;base64,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-(b) A student uses the LED with the characteristic shown in Fig. 27.1 to construct the circuit shown in Fig. 27.2.  
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 
-Fig. 27.2  
-
-A suitable resistor R is used in the circuit. The cell has electromotive force (e.m.f.) of $1.5\lor$ and negligible internal resistance.  
-
-The LED fails to emit any light when the switch S is closed.   
-Explain why the circuit does not work and modify the design of the circuit so that the LED is lit when S is closed.  
-
-[3] (c) The wavelength of light from the LED is $480\mathsf{n m}$ . The radiant power emitted from the LED is 1.2 mW. Calculate the number of photons $N$ emitted from the LED per second.  
-
-# ADDITIONAL ANSWER SPACE  
-
-If additional space is required, you should use the following lined page(s). The question number(s) must be clearly shown in the margin(s).  
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)  
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-# OCR  
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-Oxford Cambridge and RSA  
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-$\circledcirc$ OCR 2016  
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-# Wednesday 18 May 2022 – Morning AS Level Physics A  
-
-H156/01 Breadth in physics  
-
-Time allowed: 1 hour 30 minutes  
-
-You must have: $\bullet$ the Data, Formulae and Relationships Booklet  
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-You can use:   
-• a scientific or graphical calculator   
-• a ruler $\left(\mathsf{c m}/\mathsf{m m}\right)$  
-
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 
-
-# INSTRUCTIONS  
-
-Use black ink. You can use an HB pencil, but only for graphs and diagrams.   
-• Write your answer to each question in the space provided. If you need extra space use the lined pages at the end of this booklet. The question numbers must be clearly shown.   
-Answer all the questions.   
-• Where appropriate, your answer should be supported with working. Marks might be given for using a correct method, even if your answer is wrong.  
-
-# INFORMATION  
-
-The total mark for this paper is 70.   
-The marks for each question are shown in brackets [ ].   
-This document has 28 pages.  
-
-# ADVICE  
-
-Read each question carefully before you start your answer.  
-
-# 2  
-
-# SECTION A  
-
-You should spend a maximum of 25 minutes on this section.  
-
-Answer all the questions.  
-
-Write your answer to each question in the box provided.  
-
-1 Which of the following could be the wavelength of ultraviolet radiation?  
-
-A 3 × 10–5 m B 1 × 10–10 m C 4 × 102 m D 2 × 10–7 m  
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-Your answer  
-
-[1]  
-
-2 Which term is not used in either of Kirchhoff’s two laws?  
-
-A charge   
-B current   
-C electromotive force D potential difference  
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-Your answer  
-
-[1]  
-
-3 The diagram below shows the refraction of light at the boundary between two transparent materials $\pmb{\chi}$ and Y.  
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wkNTLD4IUhsWAsAUGlyhIc2KAA3cHIdVjwtgjOtyXT20r+LiIgm9yd/4vp78tu+d1wAQAlVcBqUU13TaMB5AIMMm5dG1VtRTKCVV9222N8QICODoGjnIUY7ni6prKq6kkBLe2oJQkEZBRKWybMVL33i+nvy2752s4AVYGwzSDLDaq2SOhgAywVgIAAbT1jvFV0lRLhq+GaG9oW/6xqUr6gphBBCpE85Epy7kgrAijQpAKhKzW2RwgErFjTzQlLSMdZbwESOep8+pAmXH/gd/wCL6e/LbvlqkTVUKWwkqakm4jkfqpXjKFRCtayMupVm9smFuhpKKAVrWAWrEAWzp+oMfDVEF6GCgOeF0zzCHGDSEnoREDd/jMQ4/wCuuYA3ICD9PuOjZ3pRdBUIGbBLNAlUMsws0xETytBW0G7EAGMcr37xfT35bd8sFPr8M0BUYJRoktJCepZ9ZuFDZgkBnCM5lKLIEAECk1GB2gqVDjDaaHgT3JUEjwoSGQCb+zYUYRDQYUuKL2lrjneUI5Q4JHf9mKdW8JeXhaP+KLgCA9MB9SYakCfuB3/i+nvy275Og2soEZFcDQToiHPu3JTiiGAAhkmoMxhzYhAN+Rb2ZhTFbLBLZQqyq6m4NS0kxAmBiZBLL/8AzK0imekmOS4kHRMkEnQMJClIKVK9z8l4TgIGvpOe/wDF9Pflt3xnssuKxlEnkBgtIgZNlGjIDlBBnQfHRIHxqpi3oJjr3/i+nvy274oWaeTSryvAEqoAqGkqpQtxKDCwE1HFkBqAGlAJQAAFAfGLyzauqBdNe/eL6e/LbvhMfEw1KFAAqtAaequRIQSRQiyAGsMVmd/FbqsqlUVVV+QSEepSgGMCctu/8X09+W3fDK1UVCg2t6RFAIHocKSIJxDF0lcAAAD5CdoEUxCodmBk37/xfT35bd8DrQiEvBDMneNU6GRS4jOJuTwJVlL5ZuRMmwPPf+L6e/Lbvzxt0FYhDLNY8I9XbpkeTJROxRMsH+b4vp78tu/KA1GRhFBcrYUFJyk5fhAnUYThBCnsHxTLnkRjJwc9/wCL6e/Lbvxq3r6EZJsj0BAiFa4YpEG57SUXn2I3+S6ogALgTht3/i+nvy278OjqXUAFowCQAKhqrDxQfIDAVDkYWmkDtE+EQAKAKjsX3mpUZK0n/md/4vp78tu9gLtqvQ4ACq0BOkWNAJzpciFw9dAqG1mAf9trKqs9lTPEwlFX+LPvv/F9Pflt3sKDJtIrgDIBrAmlTEGkFFgB/wAcAAAdknLIExY/2u/Tv/F9Pflt3qBKkdRZFCkJYRh0swNixDKwEIFgFHs4jzJ79GYMd/4vp6//2Q==)  
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-The refractive index of material $\pmb{\mathrm{x}}$ is 1.5 and the refractive index of material $\pmb{\upgamma}$ is $n$ .  
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-Which of the following expressions is correct?  
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-A $n\times\sin70^{\circ}=1.5\times\sin50^{\circ}$ B $n\times\sin20^{\circ}=1.5\times\sin40^{\circ}$ C $1.5\times\sin70^{\circ}=n\times\sin50^{\circ}$ D 1.5 × sin 20° = n × sin 40°  
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-Your answer  
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-4 A student is carrying out the Young double-slit experiment using visible light. The distance between the slits and the screen is kept constant. The wavelength of light is λ and the separation of the slits is a.  
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-The following results are collected by the student.  
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-<html><body><table><tr><td></td><td>入/nm</td><td>a/mm</td></tr><tr><td>A</td><td>450</td><td>0.20</td></tr><tr><td>B</td><td>510</td><td>0.15</td></tr><tr><td>C</td><td>550</td><td>0.25</td></tr><tr><td>D</td><td>610</td><td>0.30</td></tr></table></body></html>  
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-Which combination of $\lambda$ and $a$ will give the largest separation between the adjacent bright fringes?  
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-![images/64a6115ffbee9b67e051c1bc3fde99c48f14ba1f77329c7167adbf0d360e33b3.jpg](data:image/jpeg;base64,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-5 A car of mass $1000\mathsf{k g}$ is travelling on a straight and horizontal road. The driver applies the brakes. The speed of the car decreases from $20\mathsf{m}\mathsf{s}^{-1}$ to $15\mathsf{m}\mathsf{s}^{-1}$ in $_{2.4\S}$ . What is the average power dissipated by the brakes?  
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-A $1.0\times10^{3}\mathsf{W}$ B $5.2\times10^{3}\mathsf{W}$ C 3.6 × 104 W D 8.3 × 104 W  
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-Your answer  
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-6 Two coherent waves are emitted from the sources X and Y.  
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-The diagram is not to scale.   
-The waves at $\pmb{\chi}$ and Y are in phase.   
-The waves have wavelength $4.0\mathsf{c m}$ .   
-The phase difference of the two waves meeting at point $\mathsf{\textbf{P}}$ is ${}^{270^{\circ}}$ .  
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-Which row gives possible distances for a and b?  
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-<html><body><table><tr><td></td><td>a/cm</td><td>b/cm</td></tr><tr><td>A</td><td>20.0</td><td>26.0</td></tr><tr><td>B</td><td>20.0</td><td>22.0</td></tr><tr><td>C</td><td>15.0</td><td>18.0</td></tr><tr><td>D</td><td>10.0</td><td>14.0</td></tr></table></body></html>  
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-Your answer  
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-7 A resistor of resistance $12\Omega$ is connected in parallel with another resistor of resistance R. The total resistance of the circuit is $4.0\Omega$ .  
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-What is the value of R?  
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-A 0.17 Ω B 6.0 Ω C 8.0 Ω D 16 Ω  
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-Your answer  
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-8 A cell of electromotive force (e.m.f.) $1.2\lor$ is connected to a wire of resistance $6.0\Omega$ .  
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779QfffqD779QffVrwjNowJRlSiKW7he/rf4U9RXrlImVlWow7UXKuV0YAgiPbct1p+uoS9wPE1MZA1qLLouBJ2oTJkyZMmTJkyZMmTJkyZMmTJoz6EVgcweDqRQon+4ab1/tAH/NUsKUkm4iWEb7SfrdP1bx2o0fKNgy5AhnnucETVh9PwtAEanam4ucNASOiYDD3IUEWLRVckMEX91//Z)  
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-The potential difference across the wire is $0.90\vee.$ What is the internal resistance $r$ of the cell?  
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-A 0.15 Ω B 0.30 Ω C 2.0 Ω D 8.0 Ω  
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-Your answer  
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-9 A thin metal plate is free to rotate in the vertical plane about the point P. Four forces A, B, C and D act at the same point on the plate, as shown below.  
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 
-
-The diagram above is drawn to scale.   
-All the forces are in the vertical plane.   
-The forces have the same magnitude but act in different directions.  
-
-Which force will produce the greatest moment about point P?  
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-Your answer  
-
-10 A total of $3.8\times10^{7}$ electrons flow through a wire in a time of $1.2\upmu\mathrm{s}$ . What is the current in the wire?  
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-A $6.1\times10^{-12}{\mathsf{A}}$ B $7.3\times10^{-12}\mathsf{A}$ C 5.1 × 10–6 A D 3.2 × 1013 A  
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-Your answer  
-
-11 An electric motor is used to lift a weight of $4.0\mathsf{N}$ through a vertical height of $0.90\m m$ in $1.8\mathfrak{s}$ . The efficiency of the motor is $20\%$ .  
-
-What is the electrical power supplied to the motor?  
-
-A 0.40 W B 2.0 W C 3.6 W D 10 W  
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-Your answer  
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-12 Plane polarised light is incident perpendicular to a vertical polarising filter. The polarising filter is rotated about the horizontal axis.  
-
-Which property of the transmitted light changes as the filter is rotated?  
-
-A frequency B intensity C speed D wavelength  
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-Your answer  
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-13 A load is suspended from two wires $\mathsf{\textbf{P}}$ and Q as shown below.  
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6cGx/8Auu4X9rUf/dTWn6E0ltHo8d3vqKTRqAnjQ2/SH35PylWLM3E8mZTXT1wYYXWgRyiTBqDSERdjA3NkgwK6pIZbSWKQkCt0t4FJbKcMEIiAnewxYDT0IC01kezaYRMrpIKjpg2cqiyI0Rj/AFg89lvdTIWZbUo5efo1atWrVq1apdowdnkDDXR/4oe/zme8AHGi/amWx40yRxlh0DAAAADf5LT+S0/ktP5LT+S0/ktP5LT+S0H6T2MCQS2l0mK/+Ff/2Q==)  
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-Both wires have the same diameter.  
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-The table below shows some data for these two wires.  
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-<html><body><table><tr><td></td><td>Original length of wire</td><td>Youngr modulus of wire'smaterial</td><td>Extensionofwire/mm</td></tr><tr><td>P</td><td>L</td><td>E</td><td>4.0</td></tr><tr><td>Q</td><td>1.5 L</td><td>3.0E</td><td></td></tr></table></body></html>  
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-What is the extension of the wire Q?  
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-A 2.0 mm B 4.0 mm C 6.0 mm D 8.0 mm  
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-Your answer  
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-14 Which graph best represents the way in which the resistance $R$ of a negative temperature coefficient (NTC) thermistor depends on its temperature $\theta$ in ${}^{\circ}\mathrm{C}^{\prime}$ ?  
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LPNdlnmuyzzXZZ5rss812Wea7LPNdlnmuyzzXZZ5rss812Wea7LJcoVx4RrzXZZ5rssp7iPMTB8how+qBJBVEH4IKnFXCoa4ZTdOXsPNdomKcvYWW925UdcHgApLanmINtqYHFvCzZmlEYelQo4hABtEJTp8TIR7lwA/IIkpS8tbCNOUK/yc/yhydPiajm0Gk6fGdZO5Mi050O2Rw0bWQlrUje4/LUnb7CXHaLEnb6fY+wRJen5ZNa2lsZIK0n78N4SgfWNKmcZf4ZSPbBTF6E05r28PzwSJutJ+/DeEoH1jSpnIVTbGlLGkHXEoH0XUOYoIt2tdNNdNUcS7Vy000w6PZAdKkozU/HaTqHsVcuIHRmIkc+c6JqqhoWyzEk1U5CqivKXqChLiBrmwj6ZG9JQgvs/95dLcEwc3BkY2kba1UNC2WYkmqnIVUj16MqhsFFWIQTLFbqbPZ5GWtQ3QHZSAPWsDYGdR2lyTUWZFgVxpRg9IX2r2jRFwU6cghOxNPISzKHIToRcQNc2EfTI3pKEF7AqKWYLY2BbqqjLk4z4rU3i0ZVltjJCcFNYheyA6VJRmp+O0nUP5y78RdOodGnIAbba1SsjuwI/b1rnSYu/EXTqHRpyAEilV8dq1Kngo00N/Dql3baP49a6D+A37Fa+lKKdKRj8TdXcLRp1keKq1SfG100xaWoYtcAV3Bj8TdXcLRp1keS2tUkJrsbaMqt+JXd8o05DKwzJGG0ZMaNOgnA9+Gur7i+/x1B100xaWoYtcAVsSr4q1qrVKCUohRp0Enk/hbrraP49a6D+A3/Ot2GqHqEsCqiNFOUnGK4cnewI/b1rnSZbsNUPUJYFVEaKclyWudK2sYWoEcAa3BsnSYndT91b0rVlS3ZuVRTNitfSlFOlJfKpJpcCv5wzP4ouAlMHQV8WwBghVuQrMFky7hfKpJpcCv5wzP4oOtGBgH9jbRm4WJLZHNQliCICfDaXuP8A45IuqIpiTpGf7zVUO5ck0uGFmfFsAYIVbkKzBZMtiVfFWaMPqgSQVRB+CCpxVwqGuCfurelasqW7NyqKZ882DDcojIk6cjrlsalOnWptbQ0scSbBhuURkSdOR1yzLR5MJ7nTp06NPukoaLGMcZCxUNobGbBhOUWFBhNsV4ZGghgDSagYfKqU8FXBGR1MIjn3XhkaCGANJqBh8rZNjGysuZEePLoNqRJozueXxKU6JXGDAgtcPuVKeCrgjI6mERz2VVjZa7rkiS9Pyya1tLYyQSUNFjGOMhYqG0NmQkLQKs7yobuPj1CvRlUCd/d/Xp6Z6BbWznpdAJVbVCoARKQNca4UU0Uos9Xb4rMGsSoTzycPO2Wt/d3lUjQ4dWd4DDh3dHxSVOJaRTVA7jIlJH1OlHsPekJC0CrO8qG7j49Qr0ZVAnf3f16cmEYIYYSgmrO9q2qFQAiUga41wopopRZ6u30A4kEsgHM4Jw0qQTVBAHZsE+Gx4FUPXVtkno7FBmWuvKtxphirSMOmDHgq4Nuqb9oQrNcGosWQm4031GkcAv8AIj5RA6aWN7eKKCTFGDTR8uvzJFx6Y+75jKsBIuqsFGEzO5kuPAiItEr4xE1ESaqSBoiU6FNv+mjse5gi482vG9VN+0IVmuDUWLITcab6jSOAX+RHyhh9Q0YKYmpRe9YNNHy6/MkXHpj7vbhTCUJp0IEzGAAtr+GXKDlA/wAhOqtKnXpRAhXx1juEaaYqlcOJHgRHwfZSaBGj0IcfbprAx1F1K23GqCyGxFTEhFMR2oKgf0VTHXTJYm4gY3dtxHDqoK77616DrEAgJsqnitLTLkaiEKJHb4f0ZnWOiq2y31lgtqQlBGoik71NYGOoupW241QWQ2IqYkIpiO1BUD+iqY66ZLE3EDG7tuI4dVBXferhAxuZ4uzrO9IhQvFCxQA/yI8+lxAbNME6SxUGJRR1f1L1ZWMahT20e27kHj7s4NTQ1scMnGGwtbvq6NTa9wJNraUSJQkEi4K376QACUqRHj0IlByGGx2fPqUiA2attK1pKaclmZWkebd65B4+7ODU0NbHDJxhsLW76ujU2vcCTa2lEiUJBIuCt+9emFnIobWLMbPL1/8AegsMtggyfUpt7TErnhSKJ4BS/wD7U1x4NPC666aZ5KedNfz8NRcW+RV8Jriw4c6Y8GvgMeLDTwqC8uB8WpGV+tE88HcF0eSJBsSqsJcLmdtpEzuGju0eDVI7L1bUZ2tIemtntkVR6LaHg7w/cMW0afMaUWUAxA1F3y/lvpJMUiaQWojNoRX/AG1PB3BdHkkY1tdGIsaTgUL2dxgPDV4O1XTTGq2aNaFjx+DvD9wjXtxZtfzuQ310j9JJjqnaEDf2SGvCgK7eDuC6PJIvNVKmI1Pjm4eSGD3pMT8Go4qVIip77d5rLZbXUxeRzB4O8P3DEu2dYrUiqdGJqoX814sOHHhjDI3Ckf8A7kPDxAYoHr1jz69Y8+vWPPr1jz69Y8+vWPPr1jz69Y8s7zAfoH9Cjr7L2Af7R/Qo6+y9gH+0fzfi/u/tT1XfV5NMmRm+IlanTVPp7c6+y9gH+0fzgvYm5M05SVG/VqAbFcNERJ2dLlg1qIlWxVUWEXOS9iianb4Vl8BXFWL3VhwO9NkVxQZSdjLljubYmgeP8ZQlYYfLOq48lyhGc0ycT1TTk3BzNSoB2lp+/kZM2rk+S1vPD8ga1KL1HN3o2qKGqSXPa0Kg5JnJTmQrjk4/U6+y9gH+0fzhWo0pNG2RhaYJOpWLBGuHfK0OMyjdORgtITnX809QWTRmKBbvSwaPuVcUh1CMJKHLPPFki+Gi2vBgwI4y/FQ5prheCweURSxQ6MXGimK91x+azoanlWgeLon7GoDkoyjp0dujEusT8n/5Dr7L2Af7R/OKbpl+nzipyZtamM0xIllJoclOxysAsyULKzN6YJLBS+Ynic+gpmVUTPRRIeJLVPLaCbpgWiQgmwX+nobCTr/UVR5RwvaS0USJ+0LlgSeMrDS6AUByTlJkzjJYNnCQubkUtiOlj6RHyc+uHj5Dr7L2Af7R/Qo6+y9gH+0f0KOvsvYB/tH9CnhngvsD0Gz59Bs+fQbPn0Gz59Bs+fQbPn0Gz59Bs+WZmgsMD+b/AP/EACIRAAICAgICAwEBAAAAAAAAACEAAUFQYBARQDCAIHCQoP/aAAgBAwEBPwH49ztsM4WPhTOGrRe8PPE4atunBjmvNnDRi5w1bdOGrbpw1bdOGrbpw1bdOGrbpw1bdOGrbpw1bdOGrbpw1bdOGrbpw1bdOGrbpw1bdOGrbpw1filefXIQhCEIQhCEIQhCEIQhCPeOAhCEIQhCEIQhCEIQhCPeOAhCEIQhCEIQhCEIQhCEeCEIQhCEIQhCEIQhCEIR8Ma8WuL8GPEr6T7a8e+K98+FXNcR+H18R602tondO8P3hu/5u94WHvBTpc4aMF3pvWFh6/04D7j8Ov73xX81v//EAB8RAAEEAgIDAAAAAAAAAAAAAAFBUBEAYECgcICQsP/aAAgBAgEBPwHx7GWmhlP20kZV0V10Y16UXjNQymwxDMSwmxhssps8wVPW/wD/xABjEAAABAIEBwkLBgkKAwQLAAABAgMEBREAEgYhMRNBIpEHUWEUcXXRQIE0szIVoVAwUiNCsbJiEHIzwZIWgiDToiSWtPB0FzVDk+FEYHBzwtIlU2PD4jY3VFV2gIOFkJWj8f/aAAgBAQAGPwL/ACactGy4GUaKgm4L5phIU/sMHiYTnGQBhEaIRRgrXQcolVRP5xTBMB8TOom2lJvE3DbNygU+YP2BL4mfWBLKu1hiTmeWYmGsGgU9PiCYjS1CCq0yRNQXbUByAQ1UA+wYv2fE0XiZT1VDNRRR+cpmB7Z9FGaJzzUh6h2qnReX80xfEsWj4HqnQZHxI/8AaDmk/OEKReyip/pUiOkQ+aNU3vF0eJhtMK/oIjEjtZzwpG9Gn7CaPEEYixT1VN6CkiPxnzA96fRSERMx6qZnQIrfNUzB9s+jxNCrLJHvcuDOFQDYQJB4TD9mkWsqqe5dArlIN0o1Te8GjxKzs6meR4g8rHDammEx/OElIS8OeSay+9leBTN9ogPR4li8cKeqdNmYqI/9obML4RChHTc9VRM4GIYMghRjH0O5eNE1gDZWLOXP2tnrJNkzhvzGuhUXAlxSjIL90fBSJQSCtURdQdfFvJuQLVNMwXDlvKNGxosmBHQtyb5KUZgCks7w+JXdskGaPeqGw4KpxchOoUBOcavCI6KQjWOwZojDFDHKobfIAYUxrJmu3Bv6PEqD60ouxM2SEiRUV6oAE57KO45HN9g4axQUkTN3FWQAUhgybR8SjZ6PGW3uKpTmBBSqIiGCkU1erFdd72kNKulJfPrSSyy+MaN7Nwkyot2pRBLHHrGlMRw9PiDWBxqHareI7zhppmmAfkj/ABO47MaQX5i3bKeIjw2MWwhjVwnKug4fEIcswmEwEdlKhLfwYRHAHfNLloVdBUpyHCZTlGYCHyRTjs/Zp+IkxtDH2THHTxW+3JU68sMqw34Qp/6QIL/+TS5ab8g8Tbu0pyxrZYDl0h8kd4kJ7rfnrDV3Z+10QhTdKGCo8VYuDFkbONeACE/UDppma9rRgOT05/ylI5qwtdHTRTvYTGIPFLzd0AYcN9YMOCXyawONQ7VbxEZwsaqQhRMYw5ApF7dWu33WdRdXEgitVw545NpvBSIWggMTiLV0wZqOElTOQEJkLWkN25SHRKOrnWX9Inj1BzlClOIAI7cEp7lI/wATuOzGkF+Yt2yniK19qbUwsj1sm/BFmChhlhME7vhKXTRbH2VRbkBMRMuRc5RTDzpzo6TcHOZsnEzgyE/m1SzluT8M/kinHZ+zT8RQKxUQQxzJkwMs7TEbr6xpfmp6af8Akht/WH/4qR6zVkDH70pMPTJYwTFIb0YynlEDCYNuH5I7xIT3W/PbT21s1YJzHvSmZAKCtUEilEAAe5HCCdFX6upRyyKQt7pysc5E90ZED20W1gnjPfGIWgPjnbqpVAucM0wDcNP5NYHGodqt4ijUQA0jCyMiQfiU9GHvUYs7J2Wgh2Kqe+EFHag4w4KZ0x9IG2kPsxrcSThcEibkCOFIMBRxgTwTExpZP7aN4JCW4JNmqQJophkAKR/idx2Y0gvzFu2U8QxGPCMt6MVVQ4QKIhROM2Lt20hjSILHVxCzUpzCYBqVhESD5tCxC2luSROEmXIm8bMhBATAOQZEC4cGXgpD0LOw8GrMWpDoIB6oGCtfu3/JFOOz9mn4itVaqwFpW8OUZr70FwuiBwMTuQAsyj/0p0cvA1ptF8SiY5kkW5UjmAAyGBPDTvzD4aZN44cmLEnCqlc7hQvrTHJfg4fkjvEhPdb88fRxXuWbRRYZ/CURopGnF6kTiCqonHKAZntKbTSOuzFnWYGR/rPR/wC6kGTIYBxiR1TCG0yhh/s+S2kCdOKjh/ElDNSj6+LVUrBw50+gfEUMsozH00VipClLtAv/AIjEohDWwejbolTT4ACQUsZZ16YCNlImCjg5sEsYmX2Vvkj/ABO47MaQX5i3bKeIXkLs/CXTxw8UTSxbNuZQwFrVhGRckiy6aQqBGJVM2YJEUD46ud4Z0ZQizsEePcZEQO4KybGUMBSlNkLuj4KIptkzETKkUCFMWQgEtnyRTjs/Zp+IXD1FudY6KBjlSTLMxxAJyAAwjRy8tDDl2z2IRE6qhHSIkPVkABMB3aw9NIwEFaKLujQ5UiCSJBMYTCWVwBhG+jGHxGFuWbkqqwuEXbcyZq2MNK43w1fkjvEhPdb88OxiDRNdFUtVVFYgGKcNggOGhIfCmKLZun9Gg3SAhC8ABgoeHRZgi6bqfSIOEgOQ2W8BoSHQiHoNW6c8Wg2SAhCzGdwBu/JbeN2WcnTjEEje+GFQe79KrMvDmhLgllpvhUASiTX0cSa+afzgDYPKGTxLH+J3HZjRjbiyX/OIM5A53MHGYmRkcxREoYck5l23hQEoY73u+APSw5yMlA4PODg8HiWKcdn7NPxNHeJCe635q41ewOEA5aMm4i/iAKSxKoZN2+ReGezymsDjUO1WoGurV0jnk/ntgUM1YnrHl7ftbaI2jgS1ZNUJHTHukj5SG3fEkf4ncdmNIL8xbtlKDGoaY0Ji5RrEiDQJVjbTAGHhuGidn9c0KO7ZCNVvHWoVp8PneA3DQkXgETSdtlO5VRNPo3B3PEcU47P2afMx+8kfSSVlMGpM9UfwQv8AqoLbVHYE6TYbu+sTC7hD1fCbgo4C39qiRR04XxgVC3I3SEoDdduSDmMd4kJ7rfmmIhWfF4kOJhqRQmYBynluT0iFCovQrRN6OOiSs5jXyEnue2Y5fKawONQ7VaglMEwHCA0Nb2yDY61m3ygBFYcT+gHaGz4R/By0Qj0DeFXbOCVkzl9g7B3PEcf4ncdmNIL8xbtlPkUh0UZJOEFSyURWJWKYOAaHtXqOjR25hvXgy6k01Q2BPDwG+1T7sW6ZDAoyQah0XUypnNuCPc8A6R8RRTjs/Zp8xM3isTx7wMDBpnqdOQvTT/lDYLKQdT+nUnjzl3PW0VQ3aBEIk2NGH05ncxHOCttAmDTMd2gEIUAAAkABk5lHeJCe635m4j8Zcgk2ap11Tj7OHJRbXZbBsJUCHxcBaHwEAPW6PemOTyusDjUO1W+RRi+bkVRVIJFUlCzAxRyDQYtCk1ntkIgt+kN5zM0OP73D62Ab5DRGMwZ4Rw2cErJKkG4Q8RR/idx2Y0gvzFu2U/E3taKGgKpQki8SzVUuAfqG6klQNaSzJPWvxrYvtL4S8FN+WbiYHOUJrNVM1VLhL9eDxBFOOz9mn5ffNpYqUihgmk1TzlVOAv1jdSpZhsNmYCf++q/TLF3Bwj+DIPioV6ky38/wi/ehWNP4QwF9u7zWO8SE91vzKYjQLIwVc5LLwhUDxB0T+8n3PCBek2yiUPYtypIopgRJMgSApQwB5XWBxqHarfKrDIk1IuguQSKpKBMDBQYjDSLP7HvlvToTmZmYfr3fWwDfIaIxuBvSOGzgtZNUn73DueIY/wATuOzGkF+Yt2yn4shp96dXr8YDGCDWIdsIlSUNugHc8IaBoSyWvCCnZrYEYuinNNUNoy9pdAUTfw12mugqWsmsiesUwbghz6Kcdn7NPyqkSir1Ju3SLNRZY9UpQoey+o+CnUkNVeNuU5Jp7oTwdN/w0+8dtnZo9F1DV1F3ecmU24Ue64R0BSQc2jvEhPdb8yDUtq3UrOnF0YeEHNbp+sWfvfZwjRCzcFJmJ3qqiGcsfKcfLawONQ7Vb8RSHxBsRZBYglVSULMpg2DQ9pbJpqv7KulZvoeIzFru8hug2QaJx6zr4q7dTZhIPmmDIPiCP8TuOzGkF+Yt2yn454RaGGJO258KapfCGwd0KKR3U9FFH8OE1ZxAnQ1h6PO6JG4aBCHU4ZFijVUhzsZCJvgH1uDDuc9inHZ+zT8pvJURexNT6CGthztyt5oeHconaPXE+UZQ4BrNYC2Gr9rzenO4KJwiBQ5Jq2SDMSRLIP7R3ecR3iQnut+Yp6utX5Bc2hiGYGKv3qUco/FLQF40FIxwcRJ1nxF6OE5vND4Q/t8vrA41DtVvxTILpFOQ5apyHCYGDZRXWBqlIZaHHzopAhmIVdpdzwl3Qp3zgTiShJb6aKD6REd3c3efx/idx2Y0gvzFu2U8iLh823rEAD0URbBJQNlbzw4fBQsO1iM1I5Aq1VKLt71Ew3RH2G6DUCLWZiqbpL1qo5xB2GDCUedxTjs/Zp+SM5crFTTTLWOoc0gKG0Roew+o9oKpgudxs4STSDaWeD52gMtO/cQVGJxlTOWiLm+qYcNSeDhw86jvEhPdb8wJZGyKO/bRPsxs3TCtiJ4DGDbsDpG6iloLQr78j7/OeuzmrVJ31AH2jl5hrA41DtVvx/5RdULnvfGE85ZmS5N1t3AEdg3DuUGzsdbd7I6hmrsFs2uIYak/dwhu4efR/idx2Y0gvzFu2U8kZu5RKomcsjkOWYGDZQbX6mYwaDxAt5mVb0Cu5ucAzLwU+6GtyEjA4oW7HnLJBXd+HhvLu0BVI4GKYJlMUbhDnMU47P2afkTxy0j8qKJe5D1lDeaUMo0B1EBVglkin9GiUfSO5Zd3h7kMkxoSCWchpGzcnqlwmHaI5R3edx3iQnut/LksZYtvv+0TzNRQTCtvefrG3dgdI3YVLUWoc7+tC9mZ07ONbFTwlKPtHmOsDjUO1W8gESRUFhGEL2sSQuGYYANLCHhChLB6724oqYGcbAJprBtMOX532gy0K4bqlOQ5ZkOQZgYNvPI/xO47MaQX5i3bKeU712nhRHBP6M+A6Y7SmwhQXdjXB7Q2eKM1Ict9KiXclg4S3bS0lB3uKeAX0sPcXKl4PODdDnEU47P2afkATX/SokuH6HDkhzj7BHzS/uFCawtdp8YfCxgmBNEvxBk+b9rZQEkiAUpQkUpQuAOeR3iQnut/Lfyc6rEd/wAeXGooqneRpt3KwaC5dlDxiKuN/wAcd3vX6l8p3iUs/bhHwcy1gcah2q3kTwS0kNI4QPgrYSD5xRyDQzmC42PWVrVlGx/pWobfh4QzdoBTvlZuIAeQembnuVRHYYv14Odx/idx2Y0gvzFu2U8t39gypoRGCmrpv2d1Y20wB7QvonZzXVCDrtRGq3jzQtYDcPneA24NCRaBRFJ02U7hVE8w/fc5tFOOz9mn+OFibDNO+VonI1E0UwrFbiOU27udI7o23t46752hcDXOsqNYrcdhd3d6A59HeJCe638oZZZQCEIEzGMMgAKH1ealwGpgiEdwETLlqjkD4sI+rtpvaGkxzxUP0x+oGeqP1F3OZ6wONQ7VbyUhp98tVUS7yRhMa1RIZIrdHq+6OygWN1xwoYNEy3A7MWSC278PD3PBQFkVAMUwTKYozAQ5zH+J3HZjSC/MW7ZTy6kNizFJy3VCSiKxKxTUParUdGTpzvXgjlSZFA2BPD03/FT7tWxaGgcZIaods7zSHNuCOAdwfDzWKcdn7NP8b+THVGnvqLqzK6fE7hoGW/aGUcnDgM6OffkWchN7EVLxERwgWeAPbl5/HeJCe638mpG7RREjZun6x8Jh2AGUdygtmBVYLZIinpFTfSO5e3g7kN0aEgdnIeVBAmHzjm84w5R5prA41DtVvKDCrTQpNwn/AEZhuOmO0psIUM7sO6PaCAAMzwxe9VENyXtL0loDdg83q/8AXhzrNU/B87o8HOI/xO47MaQX5i3bKcxxFoYd6YpZIvUc1VPgHKG4N1KkRKe0lmSYFi/Sti+0vTMu6FN/WZihVBAPTNz3KpfOL9eDmcU47P2af4ptVmp89ZUc2Jxcg5iBcsjf7ugKBDoUnjHCgALx6cuesb6g2B4gjvEhPdb+S72JAMQi6lyENbjMZjgr+b7RonbfXc6EShnM4EmMiJh8QZODCOUclCNWiBE00y1U00yyAobADmusDjUO1W8sMSxQw6JzmSIswkYTbTB63t3ab3t7DTWgghLixRteqmX4h/4/tU3zZmMpqmAJqNjZqqfCX68HNo/xO47MaQX5i3bKcykIU+9ereIjAYwQaxRbiJUVB3QDuei7coSyOu+CnYOcCUVTT9EtujL2l0BQj5g6TWRVLWTVSPWKYNoCHMYpx2fs0/xDaqdU63o8EXjBRzCEygAhk3cuAKFgsDRmYb3Lk4Z659o/UGTxDHeJCe638gpE4s9Sbt0izUWWPVKWilk9SUPORAM11HnBaoED4fN97YAU76uDDEYupetEnITGY4anm8OHd5vrA41DtVvLiUwTAcIDTv5ZNwpAIoUaybhhcSt80MH4Mqb21nWcGMQwl3fhh3QBtHJ9oC8NAPZuOJqKymZqfNVL+CPtwc0j/E7jsxpBfmLdspzQ8ItFC0nbc/qKlwboDkHdCjez0DbYps2JVTLPSI7s+YxTjs/Zp/KbVHqrVw5sYipRzEiesUB2bRy4AoSBwNG/C5cmDPXP5w8mTxFHeJCe63/HGCw4porFzDVTh7MZ1TbDCGDgw7lE7Q65oodqxKas2gLUasvneb4TcFE4TA4ck1bJBmIokkAc41gcah2q3MRIcswHCA075wch4LEAGsR1Ds0tbaJMGiQ0qxRkS1kLJ/TJTFcpfe0gbhoDVSJ97XeAWsR9HfuG7kdM9ylYozAcAhzGP8TuOzGkF+Yt2yniaKcdn7NP5P5H9Vp68QWzYm+IOa1J6wVsm6OTAF+AsGhRa6ps527MXOXPt4NgZPEcd4kJ7rf8XfVpYsVM4hNJsTOVU4C/XgpibMNzWas+funyv0q5dzKP4Mg+KgKQpnj3oh6SIOQmoPB5ocHh51rA41DtVuaCa0Nn0jLD/e0sxUPwgw9NAs5CnbhZIFjqAdyaZr8nMY/xO47MaQX5i3bKeJopx2fs06JatdXpRcWgiGZNL+6lHLuGloC/ZTe5TAvEHOdEHo4VDbA+EP7fEkd4kJ7rf5d/2njSLUsswhhmc/zSheNDQ3VBZs7BiI1Txt+EtGQOisPBT7wWwdHj0VONZRd7nEA24UcPCafRSQBzdeKPVKqLZEyqpthShMaLW0C37iz0OMuYkLaMk5zKAymaQhO+7hAcFIrqwt+uRaKwnPSdkLLfCN1/hL9r5NYHGodqt4jcWiIkVRxWBJmmfAZU2CfAEx6Kfe8darksXFHHhCcT6HBPF+bP8GU9NEY6ukVN0mcUHqZMAKF2cICA9NI/xO47MaQX5i3bKeIndoYoeSDNAVFJYRlkDdp99bNrQmGslJmYw5ckzrEDaIly7Zh0UVViDEGkSYL4iItQ9U+0J5Bv0D8kQaQtLfEZiEcUThrUoTvxaYVxDZuZR6aKWltOffFoIlnvV1BrClO+oA+0eTxFEIPqoWYsYdClcUtFHpK2OU2FuH2bs75UcasNZjVuSKpI41o7a3EdE/e/oG4JfJHeJCe63oJrSR5JNWWa1INdU34IX9OCgtNVFlBhrA13fiI7NoZNFcafeDWDFFrQxI15zOzDigHgG83TduUK3bIlTTIEiEIWQAHOY6dLDvAxegbhpAyJBcLIDdIiIjRvif7xAvTSy3G/4Qo6CyDeFjDa/wCiCvVrVZZb9tLUDZJGHjEd+/8AOQWq1QUrqdz01qdVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5aRSCwYkKMvB3GJfAdMpQKaZguvvvIanVYLpJy0ZhaJtCQYb5JvwUhJWxU86V+zylmIep9EtHS4wPB9Y/JbdhBwLjEYspvMpu5r54B7ApEwtE2hO8N4K78xQkrYqqNaV+ykPCxLeFjDKp96i4q1/pDTnMfOnTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLRSNWZJClEEnAomFRMpRrAADlHYYKdVguknLRqFtW8LCGTNvoUKtfuRlKQ+dLybpIg3LukSG4K9b/AG0hjFAJERh6JChuAQKW0haFyapSLmAPOmA/94NF+9raD73xxsRWEk6k7suyh7b2GhcPXUaLmRA70xfRqSAREAHcHDTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLTqsF0k5adVguknLR7YdmSFDEGCQKOSCmUCgGblnf3QU6rBdJOWl7WDaScvk3j1Ic5FqocvCBRGgLlDOcRBY5x2jcX6qWJiiNyixjoGH4Zy/7waCGr1CHGh2KLIXNWtXy4aRSHtnSba0B4eXfxmjgEwxNVPAbJ6mCnfT7sQd64rVsZEVwWv4BGQ6KAQjOCAABcAVOWnVYLpJy06rBdJOWnVYLpJy06rBdJOWnVYLpJy06rBdJOWnVYLpJy06rBdJOWnVYLpJy06rBdJOWnVYLpJy06rBdJOWnVYLpJy06rBdJOWnVYLpJy06rBdJOWnVYLpJy06rBdJOWjMI+SFE3+4xLeomU0zaadVguknLTqsF0k5aCOsUjcsQx5pA1lVxd0sHT+LErPAIAZ4yUSII5DCW4dNCWStRF28OiMFUUQcoPlgSGVYRAc7Zg6KRnWQwATQti1BkyXELlD3TEPzh/CD5LUWjiTpqdCNvcc1KgcwmKFdQc6ZQl3QYJ81tVHoo6anRjkRx7QqBzCYpa6ps6ZQkPpAwT8sSMQlITOIO8I7kUJjUCYG0TAfwaBa89omoBveuLPHhjq8vo6uGc7vDgo4tHF0RIvG3xnQAIf0fq6c4eAQpFIAxOQqz1gqikZUZFAxiiATpD7LRZVE7hqVQFDNzCJL1DGumAbeauIDH3DZRZWInXKLQ5jFqiRMuUAvzR8rE27NMTqoFK4IUMtQwCb82tSHRxN6nJJiQjwRP9EchZHnswaKWu1jolHejp5vdkpL6QoZdAE0/I8hMecNlFHERMuQWpzGCqJChlAL7uaxvWC5cNhZRJoVJAhDmxgCGLwhKXqDl8qqyV7lZMSG4BCVInq8iZwTiMJialdARvEgyvD8IB0htpBYVDDgqlZ9qZd8oS8Ez33acXp+SJ6x1Vm28HkOKgkQDjjK0ksISl6g5eawQYKs2J3uiILr74OITLdgkA+R75Wgsq1cOMqwlqmNwiGHpoSGQdgk2bpB6NFBMClDRSG2SsWBO/MccYpsocJgiW4BN4Q8Oyn37aazF40DUQNEYe8RzBJO+rePgltoztEw+ieNyqlAcJZhg6MHMV4Mqmu5ihEqybYiWbMQzaxhycE6JxWOxFV04O8WmqsesMq2CkNslYsCd+Y44xTZQ4TBEtwCbwh4dlPv201mLxoGogaIw94jmCSd9W8fBLbT+UtqlXIqzIo2QMOFQ9wEHgEb+AaJ21X1rLs4g5Sx7aGERkiUBvKU18vzRlu0OtGUQSibBwLaIJgEs4PWlkn7QHychCnfYbDsMdWrfRZs/mdz4KVShIAwBR/YOxFpDQeGQYJRGIIkmodXzQ6Zhk7kdwKQ6xltbTmjMJjeYxfrkkomrgkPSJQw+sA7Q5lErLwAzhWMEAyFcE6pG58FaY4ZZJUg0QiTtRddVkBlVlT1jGHdGkO1T6vXhWr56njnr8Sz3ulfg3ZAPg20aWpe26cWhg53BUokg8Tz055SzEfbhlQkZgZSuHkQUKjDAlMBMYJ1pZbvDKh7Zpa13DmJoI49eFmRmiMrzEC+X5uijO05EgTUVKJXKRfUULcYPr4B8lIaKPwYOWxVjVlmzR0JEj/g5OiiUFgbAjZqgWSSKYXBSHap9XrwrV89Txz1+JZ73SvwbsgHwbaNLUvbdOLQwc7gqUSQeJ56c8pZiPtwyoR03UAyahAMQwZQHmJG0fM4O4WSxiLdujMTBOWHAFI9G4y7UNXik26B1BMVAghOoXco0YWZRKpF4u6BtDymCchumaWXCAfhUUty01qLxNyzTxz6HLozRMQLzVZjk4A6KF1kqFqNwYmXWTAbymLOsT7QCFPv251krwJJyYww1gySzQIAyzrw8M9tIpYm3FQYzBFqiqpAljyZDfvtDyYRqKMlkHspGdslsWc4buQaHZWYhuKxozXWOasorwiPspv6GIgrEHa4N2CZgnnj60ssg8MqHtmlrXcOYmgjj14WZGaIyvMQL5fm6KM7TkSBNRUolcpF9RQtxg+vgHmK1oo+uZNqhVrmKmJhvGQXBujSCwuzqrtvCE0nAHSUNV3ybEnGsYoDgCQSovFHqlVFsiZVU2wpQmNFraBb9xZ6HGXMSFtGSc5lAZTNIQnfdwgOCkV1YW/XItFYTnpOyFlvhG6/wl+1R/YOxFpDQeGQYJRGIIkmodXzQ6Zhk7kdwKQ6xltbTmjMJjeYxfrkkomrgkPSJQw+sA7Q8hZlst3CcHOcoD50nHIGikbRVDNNCHE/6s1IXjB7gy5Q4McfmL/8Ag1fdGiH8Yt71LMtlu4Tg5zlAfOk45A0UjaKoZpoQ4n/VmpZ5ExhkaOGTEfhm4H9+ChUUyyKUJFClv2SX0ffQDy2DjFvLWriCn0q0dNjB+0P1jSzkQT+lRjpMWPRP6g5lHf4A1IF/AFpaIy1+IgpASnkzW/KOmkZBQMBEjBwgsSmqFs6vIqdDGT9aW9g/fhpVMEwHCFIozAcxKNqAT+rJ5W0Rlr8RBSAlPJmt+UdNIyCgYCJGDhBYlICqqOcMIbzEf9MOZWp4+P8AXSxDRb6MhjqF+dP/AMIUeN1gzTtVCm4Ko0iwAYcx9iy/NFdKftGkATSC7vM2H/8AWWkdTRwLwQgqAG2qh5WwDBT6JSNTOG30iHLSqYJgOEKRRmA5iUbUAn9WTmVmeI1PddUjp0sO8DF6BuGkDIkFwsgN0iIiNG+J/vEC9NLLcb/hClq4gp9KtHTYwftD9Y0s5EE/pUY6TFj0T+oPIWY1siiYzRmoLWInIWeLIad+g5/3Gj1rBLQNXruKthbM27RcFDmxgVRGQYLhGkKs+7JVWRb1ly+ac4icwdAmlzF//Bq+6NEP4xb3qWY1siiYzRmoLWInIWeLIad+g5/3Gj1rBLQNXruKthbM27RcFDmxgVRGQYLhGjWzCbYTPoamV6ZEoX15mMoXhADm0UQtNErTNETkahvxuosGNKoAZxauEb8G2kc1hxBsZIbQxMyyJDf9MBMM9JzaPLWksdad0Rm3irgHsMcLmqpmARMNWY/OlwkGlm7C2XdpvUWDrfkUXbmrpkKAhdWC7AAhwmDmUd/gDUgX8AWjS3MVHFQuOMN6uHYhmpqBLD9hPw7KJ6vrIxNCIxGNOkkyIslgUkUDAaYiGC8A8NLNR2DoisayK6AmAof0ZQKFbSQtFLVsbStFTGbCZq1KsGNMpK4lTCAzw7KId8UhIvEFzOzkOF4AaQF/NKA9PlWluYqOKhccYb1cOxDNTUCWH7Cfh2UT1fWRiaERiMadJJkRZLApIoGA0xEMF4B4aMYEmaYMmaaADtqlAPq5lanj4/10s3rPatjKJwSIBv4CBfijGLyCH4QUeROFWmaOlnTMxGKKC4GOY5gkGbhCU750UsUu3qv3jM7jFGu9KJsYQo7MBQo0hsejzVg8hKO9nbd4sCZi1LgGRtyXTdS02tlJIwMl5MoeocssYUKsxDoTL9rysJt3DG4qqWeiZXByhkTmAiOkpaKWrY2laKmM2EzVqVYMaZSVxKmEBnh2UQ74pCReILmdnIcLwA0gL+aUB6eZWZ4jU911SJWeAQAzxkokQRyGEtw6aEslaiLt4dEYKoog5QfLAkMqwiA52zB0UjOshgAmhbFqDJkuIXKHumIfnD+EFLSWOtO6IzbxVwD2GOFzVUzAImGrMfnS4SDSzdhbLu03qLB1vyKLtzV0yFAQurBdgAQ4TB5BRhEWia6CpaqqKxAMUwbBAaBF4NZBmi5KMyK1KwkH4Z9z0cyMkqQDFMEjFMFwhQGEFhbdmgAzBFqiCZZ8AUUYRFomugqWqqisQDFMGwQGgReDWQZouSjMitSsJB+Gfc9HyDF3diWJlzGrGHF5ph2iXAOihUUUwKQoSKUoSAA8sVraeBt3hSD6PHEvJwDhChm9mIE3ZlU+kFImcfhHCPMjsIizScIKlkoismBimDYIDhoRhDmaTdBIsk0UUwKUobAAMFDwuOQ1F23P3SK6dYKC+s3Zdq2XEJY4pZnANwRwUFJUgGKYJGKYLhCgRdvYhgVcDVijis0B3C9yGjyx4XHIai7bn7pFdOsFBfWbsu1bLiEscUszgG4I4OZq954O1aY89dbezcpMYbaMsI0O1dIEUTULVUTULMDBsEKBGIdYxkm4KasQ9SdQdoANwdHyDFo1ZFos5EZnVq1RP86XddNE4fDWabdBItVJFEgFKUNwA8qKSpAMUwSMUwXCFAi7exDAq4GrFHFZoDuF7kNHM046vB2p3yJKiLwzcoqkLfcBsIBeOkfk75Wgsq1cOMqwlqmNwiGHpoSGQdgk2bpB6NFBMClDRQrW08DbvCkH0eOJeTgHCFDN7MQJuzKp9IKRM4/COEeaLR6OvCoNkCzOcfYG0dyn3yjFjzIwwokFYBefpSSZhAAMKVWWULq86Ect1AOmoUDEMGUBpAbHwR3isdjXkTECAP6OQJAW/BWOIBPcoiuhDTvXrx0VtD2SZpCsqbAE/VC7DRnZrWHZduyGJ1gh7ti6xqYnKExTNMLhlpo1hsEh+/o1E1MXDme7grDLJeF2WgRN7rWatHJr95pNCimTcnV+oaONVus9BEsXRTxjV2gWRHZJT9l90sA3BLn6AvCqLOHa2JYsm4TVcKbC/WI3BSGMLWQJJqlFnG92zhu9xtRYe5IcBIWU9oT+SJQls7lDIRD0iLpVAz3Sg1pzw3EybtGlkbJwIsRi71IywJqrYtJBEtwqHHhulR1Y62EBLD4s1blcAVFbGJOERGWMIPDdIaI6sdWLJJeNLEruXC3cNCbR3ZX37lwzp3wZ622q7mUxbKMygmO4Gb9QUeQu0LAGcahS2KiDYoSDKFYNAh//AHny0ejrwqDZAsznH2BtHcp98oxY8yMMKJBWAXn6UkmYQADClVllC6vOhHLdQDpqFAxDBlAaQGx8Ed4rHY15ExAgD+jkCQFvwVjiAT3KDGFmajlU6xEGjRLul1jjIpAowhusWyDdkhFV8QzdsnmNBNYe5TPujtCjWGwSH7+jUTUxcOZ7uCsMsl4XZaBE3utZq0cmv3mk0KKZNydX6ho41W6z0ESxdFPGNXaBZEdklP2X3SwDcEufuS2KhCb5u0VFJR84d4lE6gYSpiBDieW2Ut0aKRFo3Ogo3dHbPGyg3orE7ot2HhpEY82+nSQqtQlOaxs0l2XOEKNSRx7jnSbUu+1xAArHq5w3XYaK2ys1q/ScQFITCQyr2o5cJFG9QhJXYBuG8afyhKuR737zBwBpZwgOAsvOndw0+8jC0LezUKWGbJEqFdRQuQ14T6ZhwUaKayIo3jUCdrYo75FGqo3HoAOHLOVAUTMBimCZRDLziCWJVaunMPhAA/iCDRuZUxlMJJlLkDN/rBo4gbaERRBaILJpEF3DVEgGRgMMhMHw+GkPhS3dtmSSRuEpAClpLamvTSXLCmI7CI3qS3BUN4KNVoLECNYlDHpXcPXVLMlcPVN8IgNIfaDWGrC0G8IMZRoyhYnNjVhCrXOJ8ABkCihHucEJg4C2AckyF/Km+RC07qEIniDYlRB2Jc8hb7p/hDp5/FrUvYdEHbSBJixhpWTE6wEPORjZoXTkfoHcpY+x8Oh75A/fcrpcrxmdE1UDBeAGw3Apooq+dqVEkUxOoYchQCY0Nal+nVcx96rEVQHIU45gcFQC0Z28sM7aFiTVqZqu2fzxTlARrVZlvKIDfRzb63bpmMQWZg0bNYfWxTdCtWlM15jCNLbWnd3uDRPEkEcJCV1LvAX7PyOLQMIQik9dh+kuCFzlOHn0EsSq1dOYfCAB/EEGjcypjKYSTKXIGb/WDRxA20IiiC0QWTSILuGqJAMjAYZCYPh8NIfClu7bMkkjcJSAFLSW1NemkuWFMR2ERvUluCobwUKxZv8Aerxq6Tdw9zVmCa6YzKIhs5aQxfWGtCG7GEvCuyN4WJzGcrl7kwifuShOcqKEe5wQmDgLYByTIX8qb5ELTuoQieINiVEHYlzyFvun+EOnnyxIacQdxJUGbcSYQrTrCH4ICHSFGcHPZyOJpw9lNwoMFWAKwBWObBtmNIlaN4WQxSNrLFDoL9c9FLNWILemRyaKPw2Jo/Rz3BUMGihkFSzKcsjBtCh9X9m4tBzQqR02sSdYzfLdE2SqFxjBO4aQCwcMWMDff6SBlBwmApBw9N9EmLRMCJIpgRMgZCgEgCgwuPw1J23EwGFJYswmFE2jZMCJpEAiZAyAGAOcW3ij4JLpA3STnhxZgn7CFpDoOiFeFWX9PEVPVM5GQlS3RuL+dSI2kUl+iNDnIA5TyzQ6RkFIbB3M8eDfGOhHCKp88/5wj8sK1snbnNDHaO9ImYhZ1BlKeiQh8waBGIZF267US1semqAll9VGUEsTHV+80JRrxNRssOKWME9lxgnVLp5+9fPLnLiMLC6rYQEAKEh8OmkT1tLlnDmZRYwI4/0ss06hfh7r7e5QtmGClVzHniUOREMgKDnjwVANRJg0TqJIJgmmUMhQCQfLF4daM+94TaU2+Grw/cFPMRv2BMxi/ZyUGMPIs2TagWtvg6wVJcNI/a5OJu/u+j+jw9sc44sTZucBdsiz/wDmc+tvFHwSXSBuknPDizBP2ELSHQdEK8Ksv6eIqeqZyMhKlujcX86kRtIpL9EaHOQBynlmh0jIKQ2DuZ48G+MdCOEVT55/zhH5YVrZO3OaGO0d6RMxCzqDKU9EhD5g0CMQyLt12olrY9NUBLL6qMoJYmOr95oSjXiajZYcUsYJ7LjBOqXTz6wjNYP0U0YOK08AmAUxKHTI1PuZACY2KR9TejVEuGp/SGH4QLcI/FRjZdmMys0AIJ5d2bCY3SMxpaS2xr003BYUxHYRG9SW4KhvB8qvepIx3cPXK7RITujSAQMAdAiPRRu6QfpA/KkAPWYnkch8oy80cg0JZGx8WMMdiDlMiRGKnpUgrbmARuL0jRjD4q8O4dItEyOVzmmKigFzhnw8477uWZyOsXixctnKiKhieaJkxARDcGgQ+EMEm6IDPFpFlflHdHdoWExfGCgDhNUyZDSr1DVgAdyYfiKQuLsk3DdYslUVSzKYKb4TavkSz+hSeDV8Mx8NO9ll4Qm1TMM1BC8xx2mMN48/cOFIWJd9nrO0knChE1x2nTKYCn6QoRq1QImmmWqRNMsgKGwApDrQPcYK0LFQWpa2ZM5aoiIZRlg/E702nhKbtGcygfCQdoCF4DwUx52z45Z/QmeZvgCfhonCIJD02zZEJJopFkAc+77uWZyOsXixctnKiKhieaJkxARDcGgQ+EMEm6IDPFpFlflHdHdoWExfGCgDhNUyZDSr1DVgAdyYfiKQuLsk3DdYslUVSzKYKb4TavkSz+hSeDV8Mx8NO9ll4Qm1TMM1BC8xx2mMN48+3hGmBF0wOByAbCQwYDFELyjuhQ0QZsxFyclQzpwsdZUS+bXUETS3J0w0SgEIA+JSEw1lTVjGExhMIiOW8fxDxRzCFGq6gzVOxVxdcdssHgp3ygsHE7sO5dOlMYcvBkDo/wDjVkJg0+JZiNPpA00mHibe6D9E5wwkIqAj4lzjAFJAYNPiATnMAAATERyUjNs0UTnbA47v/ppTqJz6ACkMjiilZYUMW5/1CZptMp9PiSNf6Sfako4jZbUgxxDsUMXvLGTzSmnOuHnUh8Qg1q8eR1WMWoUSFUqCFYihJjdeFGsVBISb5bEVqD6tYs5eJB1Y2NeGTZFci3AhFBKVYxe7UOIYShIegKGicCtiDh+gSuVvvXF1xDIU1bD+91HVkLSujOHLFIFW7lQZnMnOQgYcshlfu+JIN/Bqe9RGJsbdp4xZAqhE1GAlAJhOVYDj7KfyVW5dqqJKLb3IVZWviFfUqj5prrviAefv1UlKq74N6N+E/dfm1qRuGx21cJbPo3WAiTmIJkMTF/RTARmGfMaROxLhTDJ22DQU/wDs8PiSNf6Sfako4W1ZxUyDMHYguUHJCTUql27kqQ2O69Ia6ijMTyAu/QMByhhKAhg21bp0bRWFKAds4QKogYoeqITDxI7O++mCGLCE/Pxic/r+Sq3VSE2UCCE/EkG/g1PepD/4JL3Ao1Bj9NvpjOXn5kvq5/DNXsKzzNwLMgZV1RCQaKv2qBjbRxYTSzqp05T+xRmRJ0qZiQ6ZgWWlMzdQKpxGWzO+z4kjX+kn2pKOIInZgr7HuxXxgu8XLNKWUqo7KMrPQOxwppIK16qIipnDdWOeQAUApD7N47GCyaESMp5wgF46fEn8o9mmIqQ5VyZYhwKIkLX7tE8sGEZdGUKHbWfsmog/VTqlVVcAYqQjlC7O8FHVtrQtDt1XiOJaIqhI+LmBhMIZJiBZcHiSDfwanvURhcPsKljUUCpkUO9EwDIJTqgUPbT+VS3TNVJJNffBBXSqCut6tUPNLt3AD/FgkOUBAcIDTfjOz7FJX/qptCFNpAP/AL5JolEjnKkU5C+jRMoYTGMBSgBSAIiImEAup1GNfq29/JU6jGv1be/kqdRjX6tvfyVOoxr9W3v5KnUY1+rb38lTqMa/Vt7+Sp1GNfq29/JU6jGv1be/kqBEoac4pCc5PSoHTMBimEpgEpwAQkIDh/yLR44h37aj5Fxxw/8A2tX/ACLR44h37aj5Fxxw/wD2tX/GA1ACcrp0iVi47AO9MUhw9XFzjMaUMIgNUNzoGdFX71cqaKKYnVUMNxSheI0fRNKzIs4c3XxTV0o5rGcD82qErpZRw84R44h37aj5Fxxw/wD2tX/GLPXRY8kohCDBv4pQ+lR2jwYB+EdykF1davV/SR8pVYif/wBWSDCQ3AIDP5vxUhNjbGQgHT9yO9oW1N6w3TOaWGZjdImoa18WWgsQbIFxjuHIkzkyZb5BgDdHpotrPsmUgKYkhk03AVqhsaUhijwX0hkZeVcc7h6KytQJBWMQBH20tXBIoCOJg0RBFnik5DVrKBnbe5CkWsbY2FNDxBrFFib9VJVSbNijVLOY3nEfZg2NE7QLJqPgbEB4dLuTKyzhDcnQsRhcL349dOSt2aAzlXGd4yyXUVtS6i0BXK3SFZaGlRvAoBMQnIJ/ap9/2TYqSow5ZXFDeBVE6wCHBWLRJzZQIZDsRMr6JO0hkqrPuUyX3AWrMRy0iWrPWG2bd8oehj03TQJFVJm/8ZdlIpY/Vd3vZN4KcE3sQfhWEVLwkAX5QNkyUHV5rKh7dcyrbHM4owSEEzbg5Mg7MG7S0VkrUggDqDvKqAop1a6QiYAHDuAP4VDWIVRbhBjPlWaKuKGtjSE86d+f7wUs5YCzQIVoiIqxAVU6wlRAcl91xVKK6t9U7JqLlonWiUTe/Robn7z4LqMmutkrB7Cn62KLFWBauIP8VwcODgG6VIGu2SIds7dnK+Ji6xxIWrcW/DfRzF9YDZmzZLpTZQ9G9REZ+sPBu9AfiI8cQ79tR8i444f/ALWr/jEzdwkU5DlEpyGCYGDZS1q7dmAHaPt7NzDeJEq6mb+aXRSxrqIDJsZE5ExNgxueAeExKPHEQEAQI1UMsJsFWqM6Rky06p3s0Z+bjkg9s6QIQ/8AYzXsi0t+5bnrENGS1TBlz16W0XAM41oDAI7gGU5fkhkFszDE3UWjTnEMSLjmF7kJj0mL+4UiDm1utNu3bkYqnXZw2HlkYAIIiXGDIQCn/wBOf++rSFmKHdHXE39cekX/APd0vtRpEbY6nNZpGERMrKKNkzAqkKvxB6t87hAb50YWA1qM2TgInMGUTYXTNuh/YGGhLXuM1nGYGsDgRwCokSf+xP7VIPrNAk36Fou+ix9w56vhEqY0j9ukDYxpDGibJibdEL5aD/apbRGyluUoO4LFzC5IrDyLCsXGKVRCtgAProRjrH13w8rEzkuL3xCk0pqyGUhCQzlOlgGDo2M/52mmoPnZyQD+KjxxDv21HyLjjh/+1q/4yjT/AL97778PcfV3tUxV5hl3Q1u63MFE2Dt0dq6bKYxi9SDORP8AWHIFAs3a/W0RSFXAqDdrJVUuwRkHhEemhtXCKJkoeLTEFqjnFy1uGtncNC2Sa62kk4QQKhDpsv0gqfmlEe5+1dSKqQyKGWQiJkhTROlIUQIBsJp50625SMu+/G+u+8RM6q73qYqYjm90M8OG75GazKLnh8ShjjHQ94Us6hrrvAXRQYVrJ1mgrDpZ7SFtgSFf55pBduUiNho5aZs4YrIqJQ4UUM5GvWrCO3upyn00aWS75b73qKn6RicXWrHMbBMdu2jvWZ34rb6hwNd5b37nuM6vW+DBLLR7a/VXbcsLPEj13rNyhXTMfDPLlEcl0xolbzWTa/vxEGpBKySTRxaSG7L+wKNWBotvFVo4xhHG98ZmiEhLKsG5oobV1j6iPe0rVNbFzq1SgBTyy3gA0PAUolvw6rkyyrnEYutcASlMcgbaff8A1f2oGDRgU6jg2LrJOA+IOgNuAKM7R62rbFi3e89dowbIYtED7RuCeTJyUgMW78b17yREHWL3vXx0jFGr3QVe5w34fxUeOId+2o+RcccP/wBrV/yLR44h37aj5Fxxw/8A2tX/ACLR44h37aj5Fxxw/wD2tX/Is0NiJTikY5D+iWMmYDFMByiBiiAhIwANP5yjX6wu/wApT+co1+sLv8pT+co1+sLv8pT+co1+sLv8pT+co1+sLv8AKU/nKNfrC7/KU/nKNfrC7/KU/nKNfrC7/KUCGw4qgJgc5/SrGUMJjGExhExhERvEf8Yf/8QALhABAAEEAQMDBAEEAwEBAAAAAREhMQBBUWGBcVBAkRAwsaHwwfEgYOFwgNGQ/9oACAEBAAE/If8ApoiG1uQD3/f0YAIpRAGEVInSdwJ6M6NbFRb5E+V9GVhw42e3h/f6AiMASrrHGLBu5OvwPRtSsUNZhDqZNmfrT/FO3ouzMjYcHaBQWz+zPRlW2JWLl8S+gLEJxqQqdRwVKxS0iUeh6NLmN5xd6KsXERbaiOqei/cWY0B8rtmzn1okmeh6LS5i42quZh96Y6R+TICYwcD4Jjt7/T4zAHMmXtwTwgKjknkjjHV0GwWAlEqr6KvAEV5sEw+sMfQqpQDehR0eiyrgJ5IxKrSvQxsI3RXF1Za+ilA1ydYLDSax0MjaaYZXZvGmOMoSWPFFYExQdI/0MiogbineAfRXqK325cEDJKHw4TsqK2ThJNpWRLnom4st6PywUVItJ9Gs05gl7iVPf2kYia2Jg1F608RJ2grDjjRiQQl1QaEqRPohEtdiIBK4/QaC1K1TZ7slesIYoC1okRL1tm0fRK/N0SKrU19EeoikkAoAVCpnxP5uEShRIvWlK5NrqmkojUq026vRNw+GrKgiisMGFCMES2JaAQmaFJoI6ff2oRagJlwlgxak4gZnFMDQzFxk4XhNIKVShbDBBAeiEbzslUQQ6jLtlbR4gow6BFCgYl8OaIltQVIxJLEIzSjQBc7drdWfQ3qIXKmezjugd8UxHluaLW0mN7xgu3HubQVWSVZMkKSRKjVuK1VV9E3GQWPWxAS2UTXq4QoRKAoRELVPJk7CfaylWomaLcyvvbUDHU8f0nJCL6qP+UxGEHkbiH5yzNUU2T2n4fQbVACTIeAhwmvQvFm6Zpgi6A3Bv0GbdpGH6H7PRHqKnavxlQLUJt3Y9JWKKBL92UIgQaUgwQV5GLsCcWIFVGNPoe5d4PWsVhIgCrORyq+dBMSRgTZYM0axuIOMPxQhplAMWH31pjlELbyAOjgBVQgVVhhUrTnCIyEFKCGjCDXZl5ohdFDAlL5X6W8ePVKXXL1aJYbbpYvMK01OE5Hoz2ODf0DIE7itTE5WwGBFu69azZ/sDdaQncfYRhDKCj0fuiNfKzWjcGmPFC4WVLKKRrTQ/ZCUT0Z6it5S6tRYlOr1WIyyFvt1OAp00SUyGqLCnlsNqE36tuQhk16OJwPLHVjIdQAJ1EKcS4NKJ3KVESoEBDPPoto/OzNhpyqUGy2nApFPkLuAqdV92EQDggEiZb5rOzQNJXQLKgk+BlvkNDIqoiejPUUMZ2+AaDiLCpIN9I4qEsChkSOxuDVqf3kYXqepbgIN2Mvf8s6DkrgZQragTsg3LFBSi+d1Gs4kddzwDg9FtJqTwBYG0wDahjZDVZNDrK4dqlD75E2CgBkINxME6OOygk75KAtMCnkn39ElkaiI+jvUU1wYXsmp5OjDQLx/UxD493Ieowf9FdErT6fu/ESl3a8HVjbJayckok/YFYwI2PHz5HZ5L0e04MASq2x2xxwApC3PYXKMgRe+ZAHAHsCM4spr3EwdGbjUSTbQsAQYJzJVonDsGiqiQ+jvUSAgkbjkjN+9CFu6LWZsfmOgGjpTm1MNbC64E8lQPpe6MgrHIK4O8pOvCY5jNVjbH9UweSkyOrYjAABAWD0i1XQTrSotRq6glAp0S/j81jsAWPZEQn4WbIQbmH445c0gtuNlNwTkYWjduD2PmyPpD1Fu630PJctQJjNBU0bjTusQzYh4Irix8Bf1ek7ggGCRa3Os1NK0smjjiw1CWy7K81yJniFOrybVXfpNqAQwQgPEKomlqImLqcg3cjWRY2sq8HsyL3mAUCFDcTWI2KUCKoXRWI6UqAqDgJL0NrRo+RD0h6iSNQmQaLdCo04DWhOaovHxs3AxttgpuVewT0Xc7/go0lRQDnLzAPnRQQL1CtZqYmx9BnoEqtuXWoMelWlKef7lKF/qK6gzhPJV6+V0D25FRLC6bwB6hydVVlb01F8u6lXYHpJ6iTZIspdDROmTDSoO1MyF4rFMxi7JrQJM19SXhbAX/kCLIlz0LdR4rf1rtuNXYBcms/oGv4roiXK5qYZ2nVblX0q1QQyP4KBuNV1Yw7uFDKl35bFL+4IlLAA2lCSbPgbiaNdJCCIFqamhnBm3FVKgSidfSXqJwGDKS2lV/TsTF21mm6UVd1c4BaymkW6LeY6xb0DdKhfWZpB2Um7YNYUA0VlwDWtzdlnAL/xAFgNHpVoPNMs5hWrZPcGIrJWlpSNUTd1asUHuiNfhgEaoalyfjELlkKploLOKVVKOClpX8dh4SoovpT1EuiuCJ1FiWdx1sRlPBfB8QKL0EJZMDbsiN0eE2qm/e7tdkHhovGvEsmLwFY1yXJTU0lX0m0laJ8IlVbGOKm8WKd3UdBsxgX1cQdax7y196RAISNxyppE466Q32Q7KlyEhd8iBpJLirrWzD0fnhWRLnpL1FGEHsHUckEqmO2uOkiKxplM9yPCx5um1Ifd9y6dFo2kbe02k04oo8NWTdJe7roHpNoW9VboDVfQrkNbwr63DpZVukGVP2MrCrcvy+CAD0AjXJqFJaVXxfcmO2/PXFjUfCtaOL+ArQEvwPy5PSj1FAZaJ2b8h0YIasSPPmQDVgBLkaimqvFw8JWl9xurRbBZMErBZFVurOFGEEP6J8J1VX0m1SXXr5gmDJBDNQ3iItlDdQJptM2ItODaMAGkAKAcehkYnJCJFqM86U0GC25JdSSva5oZr8NXuOsdErS+kvUSIyJCO8lr1ugTZ7RKsuc3cUorRTI5mK1hcHUwclagJ7XdtvmVVHb1FXolabAnKC/o7A7r6RajAqwDquMk+UOdR2sL4E47WtGnUM1VmS5ZhT0YiAcEAkTLy84fksT6rqnADmgA8tAXhDyyuy1+vmshwnq9Jeor5eJku66wJm6vxLKqNpKvL7TdKfrTaANtAqutkgBQS5C/iwd19ItXWTYWgMynUe9OW72I+qFsvNFicw0IFdd1Xa1d+kkQAAgEicYn7fIAEdU128gyTuluUK9qEw712JOGJblAhgHOCUSJ609RbpapsH4KuB86s8EvgiCJdwKmlyqvo9r8EUzfWOqBtMYJuEPmyJDWwKyjBEyfcdul3N3pxEtHUH9ZfCR0wErxa2lAAABQLTv1l6i3RULSynvdlRPNi5HHYjkzNSRjmqq+j2p6ynwZldsx6pT0Cy3v003ETXZvlkM+pYIYBGAIA17frusvG+ByXWKVWlDQUqzAAEiTQASqGAVhxiUqqK+iEXIDbUeQBTZHB8WxMHRmzTwLYUmLSI5UNQgWqKxPoj1E0CMygPkMB1TGqbmejCpFEEFvARxhoZ6CsFRBQ1EKxLlXdoucIVQoHCOQr+bBQ5bjNSu0sPQqy7gYKIJxRiLIQhig+KGHlQ5iQgWVKvpaDppdCUUg8o6sfRizB8kS8hDpkv1jh5kw2r8OFgiWGsAUD3KLInRyn6Fwnggj+7S5xebwI5/nTBdcyJ4JqltiswJvVCxHH09qSJEiRIkSJEiRIkSJEiRIkSJWvXqR6aNwcdfoSYAKUENi6r7m45kswH4fSfGYsOt6TmQgpMBpF1WV0DZMcsf0fakiRIkSJEiRIkSJEiRIkSJEiQUKPZuRYuPoSromWI54/o/bXWQPuD8hgIQC0GfjIcFYy5fz8uHNVbvBXyoxhRd1SGKwxpLHtSRIkSJEiRIkSJEiRIkSJEiRJokxo0RS+jJRdLNftqA01HAPxg7uSwf0jkKNQ7tv8fLlaxO726Ytmizw3ITpXKb9cTtnzWTX01lTkeF0CBx7MSJEiRIkSJEiRIkSJEiRIkn6CvTFGKCpX6kiXSByC2kmf8SWXFdwbxByBEgWzEiQM4s13Jd/40hGTcg5gnv8AQB2KNOSBReWPtQPbpMWJILoSNbT90QyWgBAeR6LNKRf61/skfJkJx+zKBR1Q8oxalcEFIFCXQ42oQiipIsdFfagI2qAgr6tXH3QmnzKMkBpkGAQJ6Ka7DZyTMM+AlX5X/j9CGdzIMV9T1x7VBWRx18QcC193ULZyF+cpjpagkTcuT9DENupcU03QeqNP0ZESnJKaEfje1JMUU7ZWmm4+yRj4HIVpo/NkX/HhBPl1xdyLGTgWSZiUQB4Uv9xOA5RBPKEypGTLj7TUF9VK6nsSmDTBlUILJqdMK/s3Cok2DRrF3IsZOBZJmJRAHhS/3E4DlEE8oTKkYlJWC4kJ0UNZCh/HlRxAokzyLsiZwjNroFzoKR9tEBEqOf33O1WB0IIAoGGrdN+YkkSggblXBPHNZeBlVqAogER7IEtHWwSolTmBFCuKn9FJNUquOVuHfVJiTd2iMsjm7NDeWWYgBAiONphNHTiBkNobxpBjgxF1UJiALQ2xMkFUVA6KQ6H2kBBI3Mlp5KUzyh0QGoy3elAutaqsqtVZccrcO+qTEm7tEZZHN2aG8ssxACBEcsulPNInb2LWCwi1cSsbcCn0Ii01hQ6xOAUMSGRKohMNJCyEMmUlaAQhAloqCkoMb9KvAgnbC80xIuJswDB0UdicIMXiB9DqQgEyXAEeJX7ZRgWJBAX0KSkxSYye0JOwtxiWBAS0q5THl6jVWgGm0N40gxwYi6qExAFobYmSCqKgdFIdD2Ll0E8jICWQM28xOloFI7KQtJg67rLxvgcl1ilVpQ0FKswABIk0AEqhgFYcYlKqipq3TfmJJEoIG5VwTxzWXgZVagKIBEfYN+WftvIA5BlkAoyl4QfmPZyjt+WftvIA5BlkOU0tgh8hgaRZNAQGaAjjZJPz+vvbjmC7DU75ajiG5VR39lfxHJn8Ry5ukc0sqZCeM5dIGMMoRuQT2XD8IIQomJQZ50Wf1+/u7pHNLKmQnjOXSBjCkK4YGf17PG4gBtdn5xJgmLtA5RtFOFR/K+A0LRtWXuq5qi0RCp+v393cqU2YYfC+cfhBCFExKDPOiz+v37PAiyJ0cp+hcJ4II/u0ucXm8COf50zccwXYanfLUcQ3KqO/2JydVFGkD/kgYv4sxSBUDK7gu5/erKVEdns5Rzk6qKNIH/JAxfxZikCoGV3BdyYHuyYpFwdL0bxtboOjSc6Gg0jA/PLWDDokO/j7xm9FapFMXNK6Y0cJ3Z0S7A709l/EcmfxHLjarDhAD0VJdK2yuZ5Zaykh10qw5VisKmXhX8CusVUgC6qlaCRstMaY++GTvP3SNqsOEAPRUl0rbK5nllrKSHXSrDhNjLLJ32bBBOpaQT0L3nJs1tL8oYVKAiIvTJCGw5FY11dNmcjVH39+BSNlpXGCQdQUWJtU+UXH7pu6XqnhJP4FdYqpAF1VK0EjZaY0x98MnefZkwJZcV3BvEHIESBbMSJAzizXcl3/AI0hGTcg5gnvhm9FapFMXNK6Y0cJ3Z0S7A70+w2CSA3QEypkC3ISousPZOH/ADxVERuY8aJWq7GEuNgkgN0BMqZAtyEqLrD6WgmXkyhZnc1YfDZ8KgAWPvMdc1DN47u4a4l9BsRaeYNS0n2XSdA04kHnOk6BpxAPGRV7ilSzDZNNzFEKlGLi1DwRieKyBFxNmXMwwuxVoaij70Ve4pUsw2TTcxRCpRi4tQ8EezuSHty88jXFZMAOkKKI8ZXvHEyyLKmkEa+leto0cyku7OmCsE1AfdTxWQIuJsy5mGF2KtDUUezT4NMKp5xMY8z9CMfA5CtNH5si/wCPCCfLrjHXNQzeO7uGuJfQbEWnmDUtJ9pelu/oAVRgBVXIeGJIFa3IlA6iY4Yb6GkTtk7YlV1+iwgiHlg1dezKR0ESq0YMdWyjljrNlbCL0OKMiDUyAkSbgKCzaPWpEGLfsb5aBW4JGCCbCBAKVe+DkYKlqUALqAu2wE6X5BPBHFM3pX6KPH+Fo0bMIMTXk5oNACArEoCq9h01OHryIFapPeDgpPlxIFqhKQCJCD07l4bzLK2/Fk/GSFZAVUqwlhOB769Ld/QAqjACquQ8MSQK1uRKB1Exww30NInbJ2xKrr9FhBEPLFEILE4TUu+BvbC0fiylGhZQoSeUIvQ4oyINTICRJuAoLNo9akQYt+xvloFbgkYIJsIEApV75d0jvBEgYuOA0LTLEI0CoguJa2NDWiKSH8Cyn2LuYpkBU0IybKz0opAVC0UvkKFqqRPMIjyyfdg6dqMgegbkYcO6siiN7iBg0lCOGfAnIGye4gQifUgJWh4jAgo+mFACxCL4bmVvqH8Zu/v0JeSGU9spj0hKygxUo1iGW2u1OFEBUOa4RujKkSd2/t9PHwi+XD8r36128bT5pXLccH+AiBoQIuMA0sfmk+DEsXAN7+ETzgsmQJeSkGDZb9QUl8hTwiAqxSNkQDPXCJHpB9n0h1ajxkat2PfQIRPqQErQ8RgQUfTCgBYhF8NzK31D+M3f36EvJDMqWZ66AXD3VtgZxF5oUJFBK2dIRujKkSd2/t9PHwi+XD8r32h/6lUCswDpyBIeUkLWINc84uzWIkCnx40nC6MAbEZIW4/YQmIZYJJGWUYiSGCYsPUvKrOlWeZlgKLpQPAGTV7CNh85ZJkCaA8B7jlKlaOTp+Hlni7VmVsA6aEMN3w4TKTvvcw5Ia+myO6Lt9ZWDpKRJHjtxZEqkKepnuG2NpuNGEjKQj5rJPfjDKa5zxQiw7EFNAVLcmLZlyxWF3BXc4TfOCIsNig+A+us4vU9VgW4qYU5JjeL6lcOOWFAdOEUJT2I99ylStHJ0/DyzxdqzK2AdNCGG74cJlJ33uYckNfTZHdF2+srB0lIkjx24siVSFPUz3DbG03GjCRlIR81knvpV+6Et8A+cgGhp3EeNIsCrAEmlDhGpe5mx4vSkW1PrHhUKjEDcYbSYGNnAJAXqVCkMXELQ2ipK1y0AunFisABmAqvMn3BW7OyJrm9iYqpQCFVTkaqq7yg2RswodYinT/CA7yfWB+ejjhIl8VpwPTERTtgr5aaj39cKW30VCdrTvAhMEG0AUA4yJhHxFMSh2Jf8Ft5UFrLHVIw+Tyn9shl5V2RJ6rdWq398Vuzsia5vYmKqUAhVU5Gqqu8oNkbMKHWIp0/wgO8n1gfno44SJfFacD0xEU7YK+Wmo98alPyaIQdIJzgTdDy1Lra2MCgIkuayFx/y1Din+D4ztQl1FntQLvDZhRoL11dSBjf/tVGGeH0UDADlz+28ASScnoy2y4L2GfRad5BxGWeD0AtZy0A5wFz7aUDwkHmcpo661vD5dk+inqsxzZ6k6RGssU27aEZXM3YhMM8l3YE3ifRJsWqhLklAVKsK4qEpGBTFaaClWMXNeCjeqmiqpXb0T+G45O9zUDkQ3fCGS8yclPWsNKCKz76lmkTDCiOoXPIZFtarxZ/JbiZrNLuyH+Xb0UerlnLrLFbXXk4jKr4QJBT5O7kNG1Amoao216H4yTXmnQd0P0t4DqKH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)  
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-15 A student balances a uniform metal rod horizontally.  
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-The rod is pivoted at its middle. The position of weight W is kept constant. The distance of the weight $F$ from the pivot is $X.$ The student changes $F$ and then adjusts x so that the rod remains balanced.  
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-Which statement is correct?  
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-A A graph of $F$ against $x$ will be a straight line through the origin. B The upward force at the pivot is equal to $F.$   
-C The weight of W is equal to $F x.$   
-D $x$ is inversely proportional to $F.$ .  
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-Your answer  
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-16 The I-V characteristics of two components R and L are shown below.  
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)  
-
-Which statement is correct?  
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-A R and L are both filament lamps.   
-B R and L have the same resistance at $1.5\lor.$   
-C The resistance of L is independent of potential difference V.   
-D The resistance of R increases as the potential difference V increases.  
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-Your answer  
-
-17 The photoelectric effect can be demonstrated using a gold-leaf electroscope. The zinc plate of the electroscope is negatively charged. Ultraviolet radiation incident on the zinc collapses the gold leaf.  
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-What is removed from the zinc plate by the incident radiation?  
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-A electrons B ions C photons D protons  
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-Your answer  
-
-8 What is the total energy $E$ gained by $N$ electrons travelling through a potential difference V  
-
-A $E=N\times V$   
-B E = V × 10–19   
-C $E=V\times1.60\times10^{-19}$   
-D $E=N\times V\times1.60\times10^{-19}$  
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-Your answer  
-
-19 A student is experimenting with sound waves of wavelength $3.0\mathsf{c m}$ and electromagnetic waves also of wavelength $3.0\mathsf{c m}$ . Which statement is correct about both of these waves?  
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-A They can be polarised.   
-B They can form stationary waves.   
-C They have the same frequency.   
-D They have the same speed.  
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-Your answer  
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-20 A laser emits a uniform beam of light. What two quantities alone are required to calculate the intensity of the beam of light?  
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-A amplitude, frequency B cross-sectional area, power C energy, time D frequency, wavelength  
-
-Your answer  
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-# PLEASE DO NOT WRITE ON THIS PAGE Question 21 starts on page 12  
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-# 12 SECTION B  
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-Answer all the questions.  
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-21 A person in a buggy is attached to a large parakite by a rope, as shown below.  
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01uUPk0mBhtqlpQ64Y+meh+QlODUDhHUOVSqC5fGD+V8/YarkbA6oqKiQ6dGIDNuUeQZR+P0EM7JjAKoUUImnMaX0NdLTN6KiaMzfc0c5KBsVNn9hY/Ui/ZiqHkBtTfAW4BJ5PTa486AJB5EeTctl5DfOw1sdUf9QoDe9ialpf1VfHRPGtUOHXM/wAqx61emgl+sJL0Q9XeKgXw8FS8JvusSLorPovren/GvyRIPeNFeQKMTwmHMSIhoojhJKjhMkUmBc+SpZ8oR7RPxnUKTBORWbOll2BrZjzg4j0AuiCejKx8J9Sf2Uq8HOUAoreIRBbpFaBYYQ1BysVpNHXdXAeEez9JqAGkGEAAquANOggKGheF8oItKHBNKEqAQAYAP1B3AgKJ4dzW3ZK84l9NwUbJnRSw9HoTfpl/Tg/Kj9RqTgy9w8oz0F8HVl/GZgpAWmm1dzpGGD1UnJxOTzvZZuGgCJY9qRFHdU9JyhiBa/NULY0UIORaHIuzj7LDWpiyAVXhE1KHkffQqBkcoGA1+KA7aQIEGTISZ/RUZnAkSXBokRIurhtOFgEI7w8BAAP20AgImR3Oz3LbmFPodrvRBOrm5el4E2uh+HRR3FiL5NDD/OBEADAB19mxiwp2JnIhCJRqugLOha94QaoihRoIyJRHCajIh/tlK24wFVYMR3StOaHMyin2+DKri15FQ4cmEHk0WWRlos1IwYG6TkA0Z9zyAyTF9wItsAG1YZTAAoAKhuBYZLi5YM4CCaACB9voEACq9bnnVbKHsghDJ0NwPzAdriqVSqqr9vygOdKUDBThd0vGzcrYSoEKQJPnjZ/lrruUBV5lFVjz/BYiSEgLcHGtR2OA1aB0ErOR0zx6nFMlJAMDUafbmRS8X4ADwgHDFxDpxmCo9ZsUHYKJeTrHnAFw8qfx1xMZg72I97kGiYf8Eh+n2ZACC5QwicOzlp3YvEGwBll0yY/BDRjgoIR7ecnJoaCIqAjR2i4k75IkCw0WmcYPR6hkFYVY06BJxhGWg9tkgCsFJiCWAzTOgQjPN8AUc+sBC0P1Fa5M4JuBM0cYI101e4BOUg4KhFYVeaQiBDRTAsh1EMX7bW3X4mHkWPQz9P0YAmpgtLhIdBEoyaGZQRwVIorTTzfTOXoEgKpz4Pi882BWw84jR2HFYcD9Yfs00PdZm6ORxxGa8Nv5mpTCRRKOPktjtSsRE6mDLhbGyNcjgNIL0BF0Djk133eSGoqym4l7LMwQOEVxdbJvd/H4eErHB1DxPaiVzUVZEU037LkhdoMlUMtR0r2VkUUywc6AHD+m2ogkvPEtrgBVeA0QGwUIlJUee4TeMfEw1AMAAAGAPlzDGEU4xlOMeX2caLPlcoACNKKKcgTiuqahCoSakoEEMcvIEofIXjAgqKxbgC1BaMEgHe7ZjwgRIV1uVjWOwDNGTgkfAr1oYnlPYN1c2DgBDTXC0oCjjBVAQCG40GfEmY45j3ENUQFnirMDmF85Z3FcBKymHIyV+ITnTqTK9RCLI0U3iEgHKlYAVKzKvzUMo5HMweC/KByy0LhXnFV8rPP2ikXF4oiJ2JpENkucwMArMz971J/E5GTLBWyUIppic582Qkiq+QoWv2/6QtTj5zIiaYRS2OJbWKTGOkAMgf2Mp2Yg0l8PfmWDP7PqNLpFsVRVDyF3tW0FWYhL4n4ZwmYJhgswsHSOj3WOxXHAK+mj1tCUBHIx8vxpYojBYcyEHl1Iqgw+UAHt10jo8JyDK/n7AZc/Lh2BaZDg2bRME4URnKig5AAuPFF8SpyAZVQnudxF3SAkXCd67PQYNkHHJQd3FkyLYAYJciBMQTalaSOGpgG8rbBK1IdQgBFhAzpFEX5vhuIDikEHRCcWJYwZB0YTnBcL5SpOFIb40j5WINpFGw2eVP3fQXlOlFUwAKrgDWyzIIBOPui2CMEp7Ec1l9QwmNBOBUQA7dJtaGQpQ0gIHJ092y3CgTUuCKG39qilPplgNVALrGmd80aYhaJhdgw57hgi8QOKFOTHRedRuvgVSn/PoWFdRkVMneM61a1LNMf4LJiTXCM4tMLJqHzb38QG6gQbVY+GI/XS8rk1JHhADGJxCYC4XscQQ85nBjPULiUUxFLzqJ8h7Fn/AOwYuHXtAc5F7wLPodRyvaIMRxjGXVMNOCvavROet0H73q4vJxSSXBCBECuirVQUTNkpPQIQAc8ygjELzCPYhDUFQOZ2SY5BcU13h48kFCycwqyDUr21TVMCzCOSIIvVYAwM2EiVprUSNnMUIEw+ChjR4B9s08giMolI7iSOQeYLCBkYBfsBmlV0Ww9bCshMF2VQ58nFhiHIsjpC3OTSgRip1uJAceqsPKoQJtu5DXvdQiOb+BsMGl0BYiFI1oE1ErJQCiUqDigiasgmjjAcENJhvH8G0bCFV1AmWxAX4Svf1V9dmK+ThwhPqNiY0HLCZgZBqNLCJ+76A8BHtFK24QFCZvyna45I7JrL4Dw/B76f0UzOtzJLKw6omoATMGsvpHRmUTEcCUB+jNKwDgBWQ9KErWdDIJosC4uZqk1WoiPToYTXABACABwH950/o0ZIGCBEQTbWUmXcQwhUEMBtoh4R2NDBxh1wRFhK4Mo9XTKkykjkyj1d9o/kCs2O5xsnOXFkyy4q+Jw6ejdHRmQoKqzn4p5aNw7clEvrRE6iMeFIvUNCsA+kUCYRMiaaDBiOB8DuiaWLLbVgCWHD4dGqQK+W9xfPhAjbUV0M2AyTuzcnKYYby14cTrX1EZdXw1kQR42LF8ArHkAqXHxynQT6EWrgg3SZ9ZFyK4MmUmTXHUgT2G8BbBM6WvlWnOsERwocmvSloPPNS8OJdb6kqZypgPbpcEhfOAwns2TPc6XEm17Nb24EEFVWQC8OHxoGwCFqgd0Hnw6EMY5ZVAAGVcGl4365NwUgiAjTUlCHpEgwirAHAfsVRFqd45Cgokh2SjImQsHgVKpG371SHsgRWCNaV2RM4YoWhANULlp83e0VL5XUck50T2Pj7ZjQCAaFayqpdn8ggkAIII2ECJkVLZV54YgYeJxqgYRERMI/qG6CisDYRKPyCbEu9PP4GdxRQRJBQAz5nkhkLH+gpgNsH5Oquz+H+Ed5VxY3chB+AAGt5YXvigLAqVybeoknIUrFaRZ+YKL1GQc20iz8QZ7bvDe5GkZAREHUMYDbMFYmU52EcOphRaWhMBZGmiAitrU4cDytUaEMWyqQUuBcAio38x4GfY0bgbDXDhbqqAYOcoAJB1srGqOMVeHbXsB6wzli1Ai2X1Y9galweeueDQgSSQaNxCW5ORGQf/5BoEACsiEF0mtLMiCMqV5+CPSRPp/Yy9pdR3dW9IE5MZSQNO+lODzWUiyGEABG+mPvZmDmQyDQgz2SuTR1MsY6UHRdh1VYIbXAOqtsyps8VrqNFS/+d8Px+ocU7ECTlBUuh1p7NrTFpWgCJaJ3GQIRCeFNQdy0lWWScd4lAFY/fGPkkkaE1YihEUdQeENU0fJF5kl6HehoPUyBP0VQoIEdTICCuExp1E5ALrEIEEoOqydTVg5QUBklHUCSiUdjWVSHVxlMACgBUNgOT9JgyXjUJ2lUgLAODbRwseNkh9R/Y5AD86FZqhgsw1G47alVj9GiJlmeB1t7mhAKDW+nVo2cAJlAnjRWQJn0VIBM8OqvM1a/BhPHTcZvQXgIoj7NYXPdEApZbhYcaX6osqsDa1WPANMLhmOXU+cYCNgFoy9aNB10HyCBm+GvWC6QDmj84NDdZuV+pQee2jAYovJ5JB+u0rfWRJEUcYdZHwSnsBirHK+CaKeUrg0Fizx02N0vBNYEAK8uirwUtEbP4UtS9o6mOiOI4P8ATdl7Rq3Fh8gDyAmpci9zYN8kYoLJm+BYAyK1AQLw81TUkptIg2jgg4JcqaTSihE8C0AcvlzQ9dvRcbbGFrimj1A3yIJGKCAgBZ8rODZ1xPyGg2ioFLq+QwHFOzMYrYTo8OaxCZVxEYFQ0n/ZGcqYigBTJRvwRY8NKCOq4EIuKbNxsBobUGHgSkREiE4vWACJBj8WJ5H/AJE27I4D95LPmfosLRCDgQuyP1alBimP5cOFMHtOYoACOARVBSZfWiKHAvRRTL8QBDJRs7mVUHjCUjVtushmt8zZAFVP6AxABEiJzsnSuiVAnILM3eKP23LIILIcMiHy2Abnad4WdYgbuPH3SVCAiEIRQ6OBgqaGoewB12UBoMhg97n0TfyHughIJ0SGCAgsoFXUVVVdfEgzpnXDJhwJJq0fxgAYQQRMiXRwQUCJMIAoylfOkodb7EOFKjkUedddqqUSpuRJYvGpHwyAqWEVQbK6Xq/XAFwAAFwE0HHj2AiBAMVB4NQS7I8rFBVKqq6+yD3KRIUkxwUml0RQCPnTKXWeTLAAKYQTjVSwcsERKxSiYXT3v0ABAzQVJYeNeMlHJCQUUyh6NXj47hAAChUFeXcZE44EZQArmE1VGWNqpqeVVdO5XHERCQAZUvL8EI/PO1UJjAiEPGkmjbaEQwQIiU0M+g0kIUBBYjvUggY8CgY1FQOj+g/8DygaVikIijr8+XMGJmeBUOVdfiOE4TgFQovrFMqQqGrijlCLya51ClA0cEciQchuWr2ptK2QpMXg0PRsE4OWmEEfGosRLL+SESQEwruFQewoPUw0yoVgapmrRLVDLyKe13LZyglQgKqrKqrV1ZfylkknUbpWcuvYBoinHMakxeDSvR7pBzgAAZAwkAUoXomk5QINc5dVFYlpKaqQAXI7VeDxbqYEYom5c3U+XOkVgDOhaB3NDVs6QmJs9Cp5Ll5jQGVkcxtm4bK5YJZ0B7/0FgnMADACcGjsZbfAKoUUIjnS+KMINGCHIEEJxoIwQgHEDxrxsM6bQQi5aq6TAXacLQigAQDVj1gNYWigiGHLX0LEOAoVjAtcGlqoFEGw0EyEVkR1KpxAlwJZgihMaNhFyEANYgqPK/0gnWOGM1wagVgIBXk3JgESgZxBAk9R8UgK5GSAxMHOBdWR7xhjpLrAd/BkPiiOsm7iPxdnAUraAAbogvP6IIEosAAaMFl76R5PCBGOGhewMReFE9Lj8GsL0epwACqsAuoD+F2xA93VdLpn4DXEAXigFzE/wzt969OPwRmcvmP9KYeCFfkvD+P7xjlYj/KICTOM0SD25RGINm22GhUWCAlLEzREyoBi45XwaoqkG0quhZdCwgBKO+aD1g+tEQzFqEZAA3rdFwVLMIsHgbGTKZcJBVVQMpJ0EBIcvc8JwiKc2l2wIe5kK6OhFFhwuBg4zleqAYDqRgvUDJlOFAKFGqZRLmVeKAt8BhoRm/2OLxMp5xE/wZ1+Gcn9Ej9NRzz+TTyT8Cf8gE+HqpRw5EjwJ61FaWBCJagBUQBANnBsobAbAOQthobeJfOUDJJSOY2QsYaiKh0UCigF08HLIoJ8xG6r64aBG0wqsq5AjGsAIAMsEEKoCrqAfIT1UWcJpCEzMXAwiORmeGOIAnDEjPAIlImBvm0GhNiG6SJVaLfAWnGydGUO76lDOBQS2AF83zP+E6ctGknsYnMczv0IIAgeAP8AAB3AqIB5f6EyZMmTJkyZMmTJkyZMube3MMoqZMnJnZCuObKttzKiiFVSsu5My4Sh8uqelTEjSOARq/rj5cuXLly0rhCuqoiYIg8S570JVE1aiioQObU/+pAC0KVTEygyOIIKsdJ/szxH/CUyZMmTJkyZMmTJkyZMmTJkyZMmTJkyZMmTJkyZMmTI6yFAwZlhSrS1+5MmTJkyZMmTJkwx8TDVAwiIiYR/q5zvqKglMmHr7N4cOHDhw4cOHDhw4cOHDhw4cOHDhw4cOHDhw4cOHDhw4cOHDhw4cOHDhw4cOHDhw4cOHDhw4cOHDhw4cOHDhw4cOHDvbnOiVgSpWVV/q/8AlPD9xTCXoAe0+zWTJkyZMmTJkyZMmTJkyZMmTJkyZMmTJkyZMmTJkyZMmTJkyZMmTJkyZMmTJkyZMmTJkyZMmTJkyZMmTJkyZMmTJkyEOJTYESnOT+r/AP/Z)  
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-Strong wind acting on the parakite moves the buggy along horizontal ground.  
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-The rope makes an angle of $55^{\circ}$ to the horizontal. The total mass of the buggy and person is $150\mathsf{k g}$ .  
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-The velocity v against time t graph for the buggy is shown below.  
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-![images/6d33415e347daed1c4c7abfe4fb0f1585698a0071e38861ad56099682f0cd9ad.jpg](data:image/jpeg;base64,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)  
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-(a) Calculate the horizontal distance travelled by the buggy from $t=0$ to $t=8.05$ .  
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-horizontal distance $=$ m [3] (b) At $t=1.0\mathsf{s}$ the buggy is accelerating. (i) Use the graph to show that the acceleration of the person at $t=1.05$ is $2.0\mathsf{m}\mathsf{s}^{-2}$ .  
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-(ii) At $t=1.0\mathsf{s}$ the tension $\tau$ in the rope is $680\mathsf{N}$ and the total horizontal resistance acting on the buggy and person is $R$ Calculate $R$ by resolving the tension in the rope horizontally.  
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-R = N [3]  
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-22 A pogo stick is a spring-based toy used by a circus clown for jumping vertically up and down. A compression spring is fixed to the bottom of the pogo stick. The upper end of the spring is attached to a movable platform.  
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-The force constant of the spring is $1.7\times10^{4}\mathsf{N m}^{-1}$ .   
-The mass of the clown is $68\mathsf{k g}$ .   
-The mass of the pogo stick is negligible compared with the mass of the clown.  
-
-The table below shows the state of the spring and the clown in three different positions.  
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-<html><body><table><tr><td rowspan="3"></td><td>Position A</td><td>Position B</td><td>Position C</td></tr><tr><td></td><td></td><td></td></tr><tr><td>25 cm</td><td>45 cm</td><td>76 cm</td></tr><tr><td>State of spring</td><td>ground fully compressed</td><td>ground original length</td><td>ground original length</td></tr><tr><td>State of clown</td><td>stationary</td><td>Moving vertically upwards at</td><td>stationary</td></tr><tr><td>Height of platform above the ground/cm</td><td>25</td><td>maximum speed 45</td><td>76</td></tr></table></body></html>  
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-(a) Describe how the force constant of the compression spring in the pogo stick can be verified in the laboratory. . [2] (b) Describe the energy changes taking place between positions B and C. . [1] (c) Calculate the maximum energy $E$ stored in the compressed spring.  
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-E = J [2]  
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-(d) A student uses the following expression to determine the maximum speed $V$ of the clown in position B: maximum energy $E$ stored in the compressed spring $\mathbf{\delta}\mathbf{\sigma}={\frac{1}{2}}\times68\times V^{2}.$ Explain why this expression is incorrect. You are not expected to do any calculations. . [1]  
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-23 Two objects A and B are travelling horizontally and in opposite directions. The objects collide in mid-air at a height of $120\ m$ above the horizontal ground, as shown below.  
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-The mass of A is $2.0\mathsf{k g}$ and the mass of B is $3.0\mathsf{k g}$ .  
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-After the collision the objects are joined together.  
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-The momentum $p$ against time t graphs for each object before, during and after the collision are shown below.  
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)  
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-(a) Explain how the graphs demonstrate Newton’s third law during the collision. [2] (b)  Use the graphs to show that momentum is conserved in the collision.  
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-[2]  
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-(c) Calculate the magnitude of the horizontal velocity v of the combined objects immediately after the collision.  
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-v = $m\mathtt{s}^{-1}$ [2]  
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-(d) Air resistance has negligible effect on the motion of the objects. Calculate the time taken for the combined objects to reach the ground after the collision.  
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-time taken $=$ s [3]  
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-Turn over  
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-24 (a) Stationary waves are formed on the surface of seawater in a harbour as incoming waves are reflected off the harbour wall.  
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-An observer is looking at these stationary waves.   
-State how the observer can tell that these are stationary waves. . [1]  
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-(b) A wire is fixed between two supports, as shown in Fig. 24.  
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)  
-Fig. 24  
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-The wire is plucked in the middle. A stationary wave of fundamental frequency $f$ is formed on the stretched wire.  
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-The tension $\tau$ in the stretched wire is given by the expression $T=4f^{2}m L$ , where $f$ is the frequency of the oscillating wire, $m$ is the mass of the wire and $L$ is the length of the wire.  
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-A student is performing an experiment to determine the tension $\tau$ in the wire. The measurements are shown in the table below.  
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-<html><body><table><tr><td>Quantity</td><td>Measurement</td><td>Percentage uncertainty</td></tr><tr><td>f</td><td>58Hz</td><td>2.5</td></tr><tr><td>m</td><td>9.7 x 10-4kg</td><td>1.0</td></tr><tr><td>L</td><td>0.62m</td><td>0.5</td></tr></table></body></html>  
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-(i) Suggest how the student may have determined the fundamental frequency of the oscillating wire in the laboratory.  
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-. [2]  
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-19  
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-(ii) Use the data in the table to determine 1 the wavelength of the progressive waves on the stretched wire wavelength $=$ m [1]  
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-2 the speed of the progressive waves on the stretched wire speed $=$ $m\mathtt{s}^{-1}$ [2]  
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-3 the absolute uncertainty in the tension $\tau.$ Write your answer to 2 significant figures.  
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-absolute uncertainty in $T=$ N [2] (a) Potential difference (p.d.) and electromotive force (e.m.f.) can both be defined in terms of transfer of energy per unit charge. State one other similarity between p.d. and e.m.f. . [1]  
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-(b) Fig. 25.1 shows an electrical circuit.  
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)  
-Fig. 25.1  
-
-The cell has e.m.f. $1.5\lor$ and negligible internal resistance.  
-
-AB is a resistance wire of length L. The resistance of this wire is equal to the resistance $R$ of the fixed resistor.   
-S is a sliding contact that can be moved on the resistance wire. The distance between A and S is x.   
-The p.d. across the fixed resistor is $V.$  
-
-(i) The distance $x$ is changed by moving the slider from A to B.  
-
-On Fig. 25.2, show the variation of $V$ with distance x.  
-
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8lyHRPjXlxOZgcOBDqQSyF1BKmYwflBLwjAEvrFOg8I5x5IlyFQlZxvLNpa5MNULSjIF7I48majOzCgt6EKpdtiU00pv2oUtAnBoZ8rpN8NA4aANAdO3f/Z)  
-Fig. 25.2  
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-(ii) The connecting wire BC is now removed. The rest of the circuit remains unchanged. Explain the variation of V with distance $x$ as S is moved from A to B. [2] (c) A power supply of electromotive force (e.m.f.) $14.4\lor$ and negligible internal resistance is connected by two identical metal wires to two filament lamps, as shown in Fig. 25.3.  
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 
-Fig. 25.3  
-
-The current in the circuit is $3.0\mathsf{A}$ .   
-The potential difference across each lamp is $6.0\vee.$   
-The total length of the metal wire is $25.0\mathsf{m}$ . The cross-sectional area of the wire is $0.54\mathrm{mm}^{2}$ .  
-
-(i) Calculate the resistivity $\rho$ of the metal from which the wire is made.  
-
-$\rho=$ Ω m [4] (ii) The number of electrons per unit volume $n$ in the metal wire is $8.5\times10^{28}\mathrm{m}^{-3}$ . Calculate the mean drift velocity $V$ of the electrons in the metal.  
-
-v = $m\mathtt{s}^{-1}$ [2]  
-
-26 (a) The table below shows the work function $\phi$ of four metals.  
-
-<html><body><table><tr><td>Metal</td><td>A</td><td>B</td><td>C</td><td>D</td></tr><tr><td>p/eV</td><td>3.2</td><td>4.1</td><td>3.3</td><td>6.4</td></tr></table></body></html>  
-
-Electromagnetic radiation of wavelength $380\mathsf{n m}$ is incident on all the metals.   
-Photoelectrons are just emitted from metal A.  
-
-(i) Explain, in terms of the energy of photons, why metal C will not emit photoelectrons. [1] (ii) Calculate the maximum wavelength of the electromagnetic radiation in nm that will just eject photoelectrons from metal D.  
-
-maximum wavelength $=$ nm [1] (iii) The metal B is now exposed to electromagnetic radiation of a different wavelength. The energy of each incident photon is $5.3{\tt e V}.$ Calculate the minimum de Broglie wavelength $\lambda$ of the emitted photoelectrons.  
-
-λ = m [3]  
-
-(b) A researcher is carrying out an experiment to determine the work function $\phi$ of a new material. The material is illuminated by electromagnetic radiation of frequency $f$ and the maximum kinetic energy $K E_{\mathrm{max}}$ of the photoelectrons is determined.  
-
-The researcher plots the data points shown below.  
-
-![images/60e29916eac776b4c6df2127d40e0b89ce7e8fe2f5e31f652651010aba4d77ef.jpg](data:image/jpeg;base64,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 
-
-(i) Draw a straight line of best fit through the data points.   
-(ii) Use the gradient of this line, and Einstein’s photoelectric equation, to determine the work function $\phi$ of the material.  
-
-$\phi=$ J [3]  
-
-# ADDITIONAL ANSWER SPACE  
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-If additional space is required, you should use the following lined page(s). The question number(s) must be clearly shown in the margin(s).  
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) 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)  
-
-# OCR  
-
-Oxford Cambridge and RSA  
-
-# Copyright Information  
-
-OCR is committed to seeking permission to reproduce all third-party content that it uses in its assessment materials.  OCR has attempted to identify and contact all copyright holders whose work is used in this paper.  To avoid the issue of disclosure of answer-related information to candidates, all copyright acknowledgements are reproduced in the OCR Copyright Acknowledgements Booklet.  This is produced for each series of examinations and is freely available to download from our public website (www.ocr.org.uk) after the live examination series.  
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-If OCR has unwittingly failed to correctly acknowledge or clear any third-party content in this assessment material, OCR will be happy to correct its mistake at the earliest possibl opportunity.  
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-or queries or further information please contact The OCR Copyright Team, The Triangle Building, Shaftesbury Road, Cambridge CB2 8EA.  
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-OCR is part of Cambridge University Press & Assessment, which is itself a department of the University of Cambridge.  
-
-$\circledcirc$ OCR 2022  
-
-# GCE Physics A  
-
-Unit H156/01:  Breadth in physics  
-
-Advanced Subsidiary GCE  
-
-# Mark Scheme for June 2016  
-
-OCR (Oxford Cambridge and RSA) is a leading UK awarding body, providing a wide range of qualifications to meet the needs of candidates of all ages and abilities.  OCR qualifications include AS/A Levels, Diplomas, GCSEs, Cambridge Nationals, Cambridge Technicals, Functional Skills, Key Skills, Entry Level qualifications, NVQs and vocational qualifications in areas such as IT, business, languages, teaching/training, administration and secretarial skills.  
-
-It is also responsible for developing new specifications to meet national requirements and the needs of students and teachers.  OCR is a not-for-profit organisation; any surplus made is invested back into the establishment to help towards the development of qualifications and support, which keep pace with the changing needs of today’s society.  
-
-This mark scheme is published as an aid to teachers and students, to indicate the requirements of the examination. It shows the basis on which marks were awarded by examiners. It does not indicate the details of the discussions which took place at an examiners’ meeting before marking commenced.  
-
-All examiners are instructed that alternative correct answers and unexpected approaches in candidates’ scripts must be given marks that fairly reflect the relevant knowledge and skills demonstrated.  
-
-Mark schemes should be read in conjunction with the published question papers and the report on the examination.  
-
-OCR will not enter into any discussion or correspondence in connection with this mark scheme.  
-
-$\circledcirc$ OCR 2016  
-
-# H156/01  
-
-# Mark Scheme  
-
-Annotations available in RM Assessor  
-
-<html><body><table><tr><td>Annotation</td><td>Meaning</td></tr><tr><td>BOD</td><td>Benefit of doubt given</td></tr><tr><td>CON</td><td>Contradiction</td></tr><tr><td></td><td>Incorrect response</td></tr><tr><td>ECF</td><td>Error carried forward</td></tr><tr><td>L1</td><td>Level 1</td></tr><tr><td>L2</td><td>Level 2</td></tr><tr><td>L3</td><td>Level 3</td></tr><tr><td>TE</td><td>Transcription error</td></tr><tr><td>NBOD</td><td>Benefit of doubt not given</td></tr><tr><td>POT</td><td>Power of 10 error</td></tr><tr><td></td><td>Omissionmark</td></tr><tr><td>SF</td><td>Error in number of significant figures</td></tr><tr><td></td><td>Correct response</td></tr><tr><td></td><td>Wrong physics or equation</td></tr></table></body></html>  
-
-# H156/01  
-
-# Mark Scheme  
-
-Abbreviations, annotations and conventions used in the detailed Mark Scheme (to include abbreviations and subject-specific conventions).  
-
-<html><body><table><tr><td>Annotation</td><td>Meaning</td></tr><tr><td></td><td>alternative and acceptable answers for the same marking point</td></tr><tr><td>reject</td><td>Answers which are not worthy of credit</td></tr><tr><td>not</td><td>Answers which are not worthy of credit</td></tr><tr><td>Ignore</td><td>Statementswhich areirrelevant</td></tr><tr><td>Allow</td><td>Answers that can be accepted</td></tr><tr><td>()</td><td>Words which are not essential to gain credit</td></tr><tr><td>一</td><td>Underlined words must be present in answer to score a mark</td></tr><tr><td>ECF AW</td><td>Error carried forward</td></tr><tr><td>ORA</td><td>Alternative wording</td></tr><tr><td></td><td>Or reverse argument</td></tr></table></body></html>  
-
-# CATEGORISATION OF MARKS  
-
-The marking schemes categorise marks on the MACB scheme.  
-
-B marks: These are awarded as independent marks, which do not depend on other marks. For a B-mark to be scored, the point to which it refers must be seen specifically in the candidate’s answers.  
-
-C marks: These are compensatory method marks which can be scored even if the points to which they refer are not written down by the candidate, providing subsequent working gives evidence that they must have known it. For example, if an equation carries a C-mark and the candidate does not write down the actual equation but does correct working which shows the candidate knew the equation, then the C-mark is given.  
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-M marks: These are method marks upon which A-marks (accuracy marks) later depend. For an M-mark to be scored, the point to which it refers must be seen in the candidate’s answers. If a candidate fails to score a particular M-mark, then none of the dependent A-marks can be scored.  
-
-A marks: These are accuracy or answer marks, which either depend on an M-mark, or allow a C-mark to be scored.  
-
-# Note about significant figures:  
-
-If the data given in a question is to 2 sf, then allow to 2 or more significant figures.   
-If an answer is given to fewer than 2 sf, then penalise once only in the entire paper.   
-Any exception to this rule will be mentioned in the Guidance.  
-
-# Mark Scheme  
-
-# SECTION A  
-
-<html><body><table><tr><td>Question</td><td>Answer</td><td>Marks Guidance</td><td></td></tr><tr><td>1</td><td>C</td><td>1</td><td></td></tr><tr><td>2</td><td>B</td><td>1</td><td></td></tr><tr><td>3</td><td>C</td><td>1</td><td></td></tr><tr><td>4</td><td>D</td><td>1</td><td></td></tr><tr><td>5</td><td>B</td><td>1</td><td></td></tr><tr><td>9</td><td>A</td><td>1</td><td></td></tr><tr><td>7</td><td>B</td><td>1</td><td></td></tr><tr><td>8</td><td>B</td><td>1</td><td></td></tr><tr><td>9</td><td>A</td><td>1</td><td></td></tr><tr><td>10</td><td>C</td><td>1</td><td></td></tr><tr><td>11</td><td>D</td><td>1</td><td></td></tr><tr><td>12</td><td>B</td><td>1</td><td></td></tr><tr><td>13</td><td>C</td><td>1</td><td></td></tr><tr><td>14</td><td>C</td><td>1</td><td></td></tr><tr><td>15</td><td>C</td><td>1</td><td></td></tr><tr><td>16</td><td>A</td><td>1</td><td></td></tr><tr><td>17</td><td>D</td><td>1</td><td></td></tr><tr><td>18</td><td>C</td><td>1</td><td></td></tr><tr><td>19</td><td>D</td><td>1</td><td></td></tr><tr><td>20</td><td>B</td><td>1</td><td></td></tr><tr><td></td><td>Total</td><td>20</td><td></td></tr></table></body></html>  
-
-# Mark Scheme  
-
-# SECTION B  
-
-<html><body><table><tr><td colspan="2" rowspan="2">Question 21</td><td>Answer</td><td rowspan="2">Marks</td><td rowspan="2">Guidance</td></tr><tr><td>(a) Mass is a scalar (quantity) and velocity is a vector (quantity).</td><td>B1</td></tr><tr><td></td><td>(q) (i)</td><td>(Addition of) velocity depends on direction / sign / vector triangle / resolving (ORA) An arrow from trolley to ramp along the string (for the tension) and a downwards arrow from the trolley (for the</td><td>B1 B1</td><td>Allow‘Velocity can be cancelled out' Not arrow for the tension parallel to the ramp</td><td>Allow arrows in correct directions anywhere on Fig. 21 Not arrow perpendicular to the ramp for the weight</td></tr><tr><td></td><td></td><td rowspan="2">weight). (ii) t= 0.73 (s)</td><td rowspan="2">(s = 12 at'); 0.80 = 1%2 × 3.0 × t (Any subject)</td><td rowspan="2">C1 A1</td><td>Not two arrow heads in opposite directions along the string for the tension</td></tr><tr><td></td><td>Allow full credit for alternative methods, e.g: v2 = 2 × 0.80 × 3.0; v= 2.19 (m s-1) 2.19</td><td>Note: Apply SF penalty if 0.7 s is on the answer line or the final answer Allow 1 mark for 0.40 (s); 9.8 m s2 used instead of 3.0 m s-2</td></tr><tr><td></td><td></td><td colspan="3"></td><td>=1 C1 3.0 t= 0.73 (s) A1</td></tr><tr><td></td><td></td><td colspan="3">Total 5</td><td></td></tr></table></body></html>  
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-# Mark Scheme  
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-<html><body><table><tr><td rowspan="2">22 (a)</td><td rowspan="2">Question</td><td rowspan="2">Answer The gradient remains the same</td><td rowspan="2">Marks B1</td><td>Guidance Note: This mark is for the idea that the gradient / slope (of</td></tr><tr><td>the line) remains the same Allow: The line is (just) shifted (to the right) by the same amount (Aw)</td></tr><tr><td rowspan="5"></td><td rowspan="5">(q)</td><td>Gradient determined from Fig. 22 and gradient = 16</td><td>C1</td><td>Allow ± 0.5 for the value of the gradient Not u²/x value using the line or a data point because the</td></tr><tr><td></td><td></td><td>gradient is not determined Allow this mark even if gradient = a</td></tr><tr><td>gradient = 2a (F = ma); F= 920 × 8.0</td><td>C1</td><td></td></tr><tr><td>F = 7.4 × 103 (N)</td><td>A1</td><td>Possible ECF for this A1 mark if the gradient is determined but its value is outside the range 15.5 to 16.5 and the second</td></tr><tr><td></td><td></td><td>C1 mark has also been scored Note: The answer to 3 SF is 7360 (N)</td></tr><tr><td></td><td></td><td>Total</td><td>4</td><td>Note: F= 920 × 16 = 14720 (N) can score the first C1 mark</td></tr></table></body></html>  
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-# Mark Scheme  
-
-<html><body><table><tr><td>Question 23(a)</td><td></td><td>Marks</td><td>Guidance Note: In this question any symbols used must be defined or</td></tr><tr><td rowspan="8"></td><td></td><td></td><td>previously mentioned Note: Allow full credit for alternative methods, e.g. using the equation pressure = height x density × g</td></tr><tr><td>pressure = weight(of cyinder) area</td><td>B1</td><td>Allowforce/area</td></tr><tr><td>Weight (of cylinder) determined using a newtonmeter</td><td>B1</td><td></td></tr><tr><td>or Measure mass (of cylinder) using balance / scale(s) and multiplying by g / 9.8(1 m s-²)</td><td></td><td>Not 'gravity' for g</td></tr><tr><td>Area determined by measuring the diameter with a ruler /</td><td>B1</td><td>Not measure radius</td></tr><tr><td>vernier callipers / micrometer and then using (area =) π × 2 A sensible suggestion that reduces the % uncertainty:</td><td>B1</td><td>Allow other correct methods Not 'repeat readings (of diameter etc.)' because this</td></tr><tr><td>Use micrometer / (vernier) calipers / travelling microscope Use balance / newtonmeter with smaller division (AW)</td><td></td><td>procedure improves the accuracy and not the precision Allow balance / newtonmeter with ‘high resolution'</td></tr><tr><td>/ air displaced (L)8:6/0:6 (= ssew) 10 (N) 8'2 - 0:6 (= 4snudn)</td><td>B1</td><td></td></tr><tr><td rowspan="4"></td><td rowspan="4"></td><td></td><td>C1</td><td>Note: This C1 mark for determining the upthrust (1.2 N) or the mass (0.92 kg) of the cylinder</td></tr><tr><td>V = (1.2/9.81) or  V= 1.2(23) × 10-4 (m²) 1000</td><td>C1</td><td></td></tr><tr><td>(9.0/9.81) 1.223×10-4</td><td></td><td></td></tr><tr><td></td><td>(9.0) p</td><td></td></tr><tr><td></td><td></td><td></td><td>8</td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>×1000 = 7.5×10² (kg m-3)</td></tr><tr><td></td><td></td><td>p = 7.5 × 10² (kg m-3)</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td>A1</td><td>Allow full credit for alternative methods, e.g:</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>1.2</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr></table></body></html>  
-
-# Mark Scheme  
-
-<html><body><table><tr><td colspan="2">Question</td><td>Answer</td><td>Marks</td><td>Guidance</td></tr><tr><td>24 (a)</td><td></td><td>(Resultant) force is (directly) proportional / equal to the rate of change of momentum</td><td>B1</td><td>Notforce=mass× acceleration Not *force α change in momentum over time'</td></tr><tr><td>(q)</td><td>(i)</td><td>Any two from: momentum, (total) energy and mass</td><td>B1</td><td>Not: kinetic energy</td></tr><tr><td></td><td>(ii)</td><td>The force will have the same magnitude (at any time t) The force is in the opposite direction / has negative value</td><td>B1 B1</td><td>Not 'This is because action = reaction'</td></tr><tr><td></td><td></td><td></td><td></td><td>Not Newton's third law Allow 1 mark for a correct graph if there is no description or explanation</td></tr><tr><td></td><td>(c)</td><td>Method1:Momentumisconserved</td><td></td><td></td></tr><tr><td></td><td></td><td>1.7 × 10-27× 500 or 1.7 × 10-27 ×(-) 420 or 2.0 × 10-26 × v</td><td>C1</td><td></td></tr><tr><td></td><td></td><td>1.7 × 10-27 × 500 = 1.7 × 10-27 × -420 + 2.0 × 10-26 × v</td><td>C1</td><td></td></tr><tr><td></td><td></td><td>v = 78 (m s-1)</td><td>A1</td><td>Allow 1 mark for 6.8 (m s-1); + 420 used instead of - 420</td></tr><tr><td></td><td></td><td>Method 2: Kinetic energy is conserved</td><td></td><td></td></tr><tr><td></td><td></td><td>%2× 1.7 × 10-27 × 500² or %× 1.7 × 10-27 × 420² or 1%2 × 2.0 × 10-26 × v2</td><td>C1</td><td>Allow full credit for correct use of 'velocity of approach = -</td></tr><tr><td></td><td></td><td>1%2 × 1.7 × 10-27 × 5002 = 1%2 × 1.7 × 10-27 × 4202 + %2 × 2.0 x</td><td>C1</td><td>velocity of recession', e.g:</td></tr><tr><td></td><td></td><td>10-26 × v2 v= 79 (m s-1)</td><td></td><td>'speed’ of approach = (-)'speed' of recession C1 500 = v+ 420 C1 v= 80 (m s-1) A1</td></tr><tr><td></td><td></td><td>Total</td><td>A1</td><td></td></tr><tr><td></td><td></td><td></td><td>7</td><td></td></tr></table></body></html>  
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-# Mark Scheme  
-
-<html><body><table><tr><td colspan="3">Question (i)</td><td>Answer Similarity - same unit (Aw)</td><td>Marks B1</td><td colspan="2">Guidance</td></tr><tr><td>25</td><td>(a)</td><td></td><td>Difference - For e.m.f, energy is transformed from chemical / other forms to electrical and for p.d., energy is transformedtoheat/otherformsfromelectrical</td><td>B1 Allow any pair from: e.m.f. Energy (transformed) to electrical</td><td>Allow *both defined as energy (transformed) per unit charge' or 'both defined as work done per unit charge' electrical</td><td>p.d. Energy (transformed) from</td></tr><tr><td></td><td></td><td>(ii) n=</td><td>9.6 ×1016 or  n = 1.3(3...) × 1025 (m-3) 1.2x10-6 ×6.0x10-3</td><td>C1</td><td>heat /other forms Charges gain energy Work done on charges</td><td>Charges lose energy Work done by charges</td></tr><tr><td></td><td></td><td>(I = Anev)</td><td>0.003 = 1.2 × 10-6 × 1.33... × 1025 × 1.6 × 10-19 × v</td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>v= 1.2 × 10-3 (m s-1)</td><td></td><td>C1</td><td>Note Any subject for this equation</td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>A1 Allow 1 mark for 1.6(3) × 105 (m s-1); n = 9.6 x1016 used</td><td></td><td></td></tr></table></body></html>  
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-# Mark Scheme  
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-<html><body><table><tr><td rowspan="6">(q)</td><td rowspan="5">Question</td><td>Answer Circuit withcell inserieswith an ammeter and variable resistor.A voltmeter is connected across thevariable</td><td>Marks B1</td><td>Guidance Allow thisB1 mark for a clearly drawn circuit with correct symbols for the cell, variable resistor, voltmeter and</td></tr><tr><td>resistor/(terminalsofthe)cell</td><td>ammeter.</td><td>Allow a battery symbol instead of symbol for a cell</td></tr><tr><td>Measure current and p.d. / voltage across variable resistor / cell</td><td>B1</td><td>Allow 'terminal p.d' for p.d. across the cell Allow'measure I and V if the circuit is correct Allow'measure voltmeter and ammeter readings'if the</td></tr><tr><td>Correct description of how to get multiple readings (of currentorp.d)</td><td>B1</td><td>circuit is correct Possible ECF for incorrect symbol for variable resistor</td></tr><tr><td>E.g.change the resistance of the variableresistor / use different value resistors, etc. (E = V+ Ir)</td><td>B1</td><td></td></tr><tr><td></td><td>line) is equal to (-) r (AW)</td><td>Total 9</td><td></td></tr></table></body></html>  
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-# Mark Scheme  
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-<html><body><table><tr><td rowspan="2">26</td><td rowspan="2">Question (a)</td><td rowspan="2">Answer (i) A and B move in opposite directions</td><td rowspan="2">Marks B1</td><td>Guidance Allow A is moving up and B is moving down (or vice versa)</td></tr><tr><td>Allow they have a phase difference of 180(o) or π (rad) Allow they are in antiphase</td></tr><tr><td rowspan="7">(b)</td><td rowspan="7">(i)</td><td> = 0.80 (m)</td><td>C1</td><td>Allow 80 (cm) for this C1 mark</td></tr><tr><td>v= fn; v = 75× 0.80 v = 60 (m s-1) 2.0</td><td>A1</td><td>Allow 1 mark for 30 (m s-1) from the C1A1 marks;  = 0.40 m used</td></tr><tr><td>absoluteuncertainty= x60 40 absolute uncertainty = 3.0 (m s-1)</td><td>A1</td><td>Note 60 ± 3 (m s-1) scores full marks Allow 2 marks for 6000 ± 300 (m s-1);  in cm (POT error)</td></tr><tr><td>(i) Reflection (of progressive waves) at (fixed) end(s) / X / Y</td><td>B1</td><td>Allow 2 marks for 30 ± 1.5 (m s-1);  = 0.40 m used</td></tr><tr><td>Superposition (of these waves gives rise to the stationary wave)</td><td>B1</td><td>Allow: 'interference' instead of 'superposition'</td></tr><tr><td>The wavelength is twice the</td><td></td><td></td></tr><tr><td>length of cord / distance between X and Y</td><td>B1</td><td>Allow  = 2xY or equivalent</td></tr><tr><td></td><td></td><td>Total 7</td><td></td></tr></table></body></html>  
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-# Mark Scheme  
-
-<html><body><table><tr><td colspan="3" rowspan="3">Question</td><td rowspan="3">Answer</td><td colspan="2">Marks B1</td></tr><tr><td>-1.0 V to 2.6 V: I = 0 / negligible and R = oo / (very) large (AW)</td><td></td></tr><tr><td rowspan="2">2.6 Vto3.0V:Rdecreases</td><td rowspan="2">B1 Allow'rapid decrease in R</td></tr><tr><td rowspan="9"></td><td rowspan="2">3.0 V to 3.4 V:R decreases</td></tr><tr><td></td><td>B1 Allow'slow decrease in R' Not R is constant (because it is a straight line)</td></tr><tr><td>Justification of a B1 point in terms of R = V/I. For example to show:</td><td>B1</td><td>Not R = gradient1 Ignore powers of 10 and units</td></tr><tr><td>R is infinite: R = 2.0/0 = ∞0</td><td></td><td>Note: V and I values within ± 1 small square</td></tr><tr><td>R decreases: R calculated once and has R = o, or R calculated twice</td><td></td><td></td></tr><tr><td>(The circuit does not work because) the LED is reverse biased / incorrect polarity of the cell (AW)</td><td>B1</td><td>Allow: (For the circuit to work) the LED must be forward- biased / 'reverse the LED'/ 'reverse the cell'</td></tr><tr><td>V must be greater than 2.6 (V for the LED to be lit)</td><td>B1</td><td>Allow ± 0.1 V Not V must be equal to / 'at least' 2.6 V</td></tr><tr><td></td><td>B1</td><td>Allow this mark even if the LED is reverse biased Note: This B1 mark can be scored on Fig. 27.2</td></tr><tr><td rowspan="2">(c)</td><td rowspan="2"></td><td rowspan="2">6.63×10-34 ×3.0×108 E= or E = 4.1(4) × 10-19 (J) 480×10-9 1.2×10-3</td><td>C1</td><td>Allow this mark even if the LED is reverse biased</td></tr><tr><td>C1</td><td></td></tr><tr><td></td><td></td><td>4.1(4)×10-19 N = 2.9 × 1015 (s-1)</td><td>A1</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td>Total</td><td>10</td><td></td></tr></table></body></html>  
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-# OCR (Oxford Cambridge and RSA Examinations) 1 Hills Road Cambridge CB1 2EU  
-
-OCR Customer Contact Centre  
-
-Education and Learning   
-Telephone: 01223 553998   
-Facsimile: 01223 552627   
-Email: general.qualifications@ocr.org.uk  
-
-www.ocr.org.uk  
-
-Oxford Cambridge and RSA Examinations   
-is a Company Limited by Guarantee   
-Registered in England   
-Registered Office; 1 Hills Road, Cambridge, CB1 2EU   
-Registered Company Number: 3484466   
-OCR is an exempt Charity   
-OCR (Oxford Cambridge and RSA Examinations)   
-Head office   
-Telephone: 01223 552552   
-Facsimile: 01223 552553  
-
-$\circledcirc$ OCR 2016  
-
-# GCE  
-
-# Physics A  
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-# H156/01: Breadth in physics  
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-AS Level  
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-# Mark Scheme for June 2022  
-
-OCR (Oxford Cambridge and RSA) is a leading UK awarding body, providing a wide range of qualifications to meet the needs of candidates of all ages and abilities.  OCR qualifications include AS/A Levels, Diplomas, GCSEs, Cambridge Nationals, Cambridge Technicals, Functional Skills, Key Skills, Entry Level qualifications, NVQs and vocational qualifications in areas such as IT, business, languages, teaching/training, administration and secretarial skills.  
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-It is also responsible for developing new specifications to meet national requirements and the needs of students and teachers.  OCR is a not-for-profit organisation; any surplus made is invested back into the establishment to help towards the development of qualifications and support, which keep pace with the changing needs of today’s society.  
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-This mark scheme is published as an aid to teachers and students, to indicate the requirements of the examination. It shows the basis on which marks were awarded by examiners. It does not indicate the details of the discussions which took place at an examiners’ meeting before marking commenced.  
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-All examiners are instructed that alternative correct answers and unexpected approaches in candidates’ scripts must be given marks that fairly reflect the relevant knowledge and skills demonstrated.  
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-Mark schemes should be read in conjunction with the published question papers and the report on the examination.  
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-$\circledcirc$ OCR 2022  
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-# H156/01  
-
-# Mark Scheme  
-
-# PREPARATION FOR MARKING ON-SCREEN  
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-1. Make sure that you have accessed and completed the relevant training packages for on-screen marking: RM assessor Online Training and the OCR Essential Guide to Marking.   
-2. Make sure that you have read and understood the Instructions for On-Screen Marking and the mark scheme and the question paper for this unit. These are posted on the RM Cambridge Assessment Support Portal http://www.rm.com/support/ca   
-3. Log-in to RM Assessor and mark the required number of practice responses and the required number of standardisation responses.  
-
-# MARKING INSTRUCTIONS – FOR MARKING ON-SCREEN AND FOR PAPER BASED MARKING  
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-1. Mark strictly to the mark scheme.   
-2. Marks awarded must relate directly to the marking criteria.   
-3. The schedule of dates is very important. It is essential that you meet the RM Assessor $50\%$ and $100\%$ deadlines. If you experience problems, you must contact your Team Leader without delay.   
-4. If you are in any doubt about applying the mark scheme, consult your Team Leader by telephone or the RM Assessor messaging system, or by email.  
-
-# 5. Crossed Out Responses  
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-Where a candidate has crossed out a response and provided a clear alternative then the crossed out response is not marked. Where no alternative response has been provided, examiners may give candidates the benefit of the doubt and mark the crossed out response where legible.  
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-# Rubric Error Responses – Optional Questions  
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-Where candidates have a choice of question across a whole paper or a whole section and have provided more answers than required, then all responses are marked and the highest mark allowable within the rubric is given. Enter a mark for each question answered into RM assessor, which will select the highest mark from those awarded. (The underlying assumption is that the candidate has penalised themselves by attempting more questions than necessary in the time allowed.)  
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-# Multiple Choice Question Responses  
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-When a multiple choice question has only a single, correct response and a candidate provides two responses (even if one of these responses is correct), then no mark should be awarded (as it is not possible to determine which was the first response selected by the candidate). When a question requires candidates to select more than one option/multiple options, then local marking arrangements need to ensure consistency of approach.  
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-# Contradictory Responses  
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-hen a candidate provides contradictory responses, then no mark should be awarded, even if one of the answers is correct.  
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-Where candidates are required to provide a set number of short answer responses then only the set number of responses should be marked. The response space should be marked from left to right on each line and then line by line until the required number of responses have been considered.  The remaining responses should not then be marked. Examiners will have to apply judgement as to whether a ‘second response’ on a line is a development of the ‘first response’, rather than a separate, discrete response. (The underlying assumption is that the candidate is attempting to hedge their bets and therefore getting undue benefit rather than engaging with the question and giving the most relevant/correct responses.)  
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-Short Answer Questions (requiring a more developed response, worth two or more marks)  
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-If the candidates are required to provide a description of, say, three items or factors and four items or factors are provided, then mark on a similar basis – that is downwards (as it is unlikely in this situation that a candidate will provide more than one response in each section of the response space.)  
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-Longer Answer Questions (requiring a developed response)  
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-Where candidates have provided two (or more) responses to a medium or high tariff question which only required a single (developed) response and not crossed out the first response, then only the first response should be marked. Examiners will need to apply professional judgement as to whether the second (or a subsequent) response is a ‘new start’ or simply a poorly expressed continuation of the first response.  
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-Always check the pages (and additional objects if present) at the end of the response in case any answers have been continued there. If the candidate has continued an answer there then add a tick to confirm that the work has been seen.  
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-7. Award No Response (NR) if: there is nothing written in the answer space Award Zero $\mathrm{^{6}0^{,}}$ if: anything is written in the answer space and is not worthy of credit (this includes text and symbols).  
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-# Mark Scheme  
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-Team Leaders must confirm the correct use of the NR button with their markers before live marking commences and should check this when reviewing scripts.  
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-8. The RM Assessor comments box is used by your team leader to explain the marking of the practice responses. Please refer to these comments when checking your practice responses. Do not use the comments box for any other reason.  
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-If you have any questions or comments for your team leader, use the phone, the RM Assessor messaging system, or e-mail.  
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-# 9. Level of response (LoR)  
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-Read through the whole answer from start to finish, concentrating on features that make it a stronger or weaker answer using the indicative scientific content as guidance. The indicative scientific content indicates the expected parameters for candidates’ answers, but be prepared to recognise and credit unexpected approaches where they show relevance.  
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-Using a ‘best-fit’ approach based on the science content of the answer, first decide which set of level descriptors, Level 1 (L1), Level 2 (L2) or Level 3 (L3), best describes the overall quality of the answer using the guidelines described in the level descriptors in the mark scheme.  
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-Once the level is located, award the higher or lower mark.  
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-The higher mark should be awarded where the level descriptor has been evidenced and all aspects of the communication statement (in italics) have been met. The lower mark should be awarded where the level descriptor has been evidenced but aspects of the communication statement (in italics) are missing.  
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-In summary:  
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-the science content determines the level the communication statement determines the mark within a level.  
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-10. Here are the subject specific instructions for this question paper.  
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-# CATEGORISATION OF MARKS  
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-The marking schemes categorise marks on the MACB scheme.  
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-# B marks  
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-These are awarded as independent marks, which do not depend on other marks. For a B-mark to be scored, the point to which it refers must be seen specifically in the candidate’s answers.  
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-# M marks  
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-These are method marks upon which A-marks (accuracy marks) later depend. For an M-mark to be scored, the point to which it refers must be seen in the candidate’s answers. If a candidate fails to score a particular M-mark, then none of the dependent A-marks can be scored.  
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-# C marks  
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-These are compensatory method marks which can be scored even if the points to which they refer are not written down by the candidate, providing subsequent working gives evidence that they must have known it. For example, if an equation carries a C-mark and the candidate does not write down the actual equation but does correct working which shows the candidate knew the equation, then the C-mark is given.  
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-A marks These are accuracy or answer marks, which either depend on an M-mark, or allow a C-mark to be scored.  
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-# SIGNIFICANT FIGURES  
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-If the data given in a question is to 2 sf, then allow to 2 or more significant figures.   
-If an answer is given to fewer than 2 sf, then penalise once only in the entire paper.   
-Any exception to this rule will be mentioned in the Additional Guidance.  
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-# H156/01  
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-# Mark Scheme  
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-11. Annotations available in RM Assessor  
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-<html><body><table><tr><td></td><td>Annotation</td><td>Meaning</td></tr><tr><td></td><td>Correct response</td><td>Used to indicate the point at which a mark has been awarded (one tick per mark awarded).</td></tr><tr><td></td><td>Incorrect response</td><td>Used toindicate anincorrect answer or a point where a mark islost.</td></tr><tr><td>AE</td><td>Arithmetic error</td><td>ECF if there arenofurther errors.</td></tr><tr><td>BOD</td><td>Benefit of doubt given</td><td>Used to indicate a mark awarded where the candidate provides an answer that is not totally satisfactory, but the examiner feels that sufficient workhasbeen done.</td></tr><tr><td>BP</td><td>Blank page</td><td>Use BP on additional page(s) to show that there is no additional work provided by the candidates.</td></tr><tr><td>CON</td><td>Contradiction</td><td>Used in numerical answers only, unless specified otherwise in the mark scheme. Answers to later sections of</td></tr><tr><td>ECF</td><td>Error carried forward</td><td>Within a question, ECF can be given for AE, TE and POT errors but not for XP.</td></tr><tr><td>L1</td><td>Level 1</td><td>L1 is used to show 2 marks awarded and L1^ is used to show 1 mark awarded.</td></tr><tr><td>L2</td><td>Level 2</td><td>L2 isused to show 4 marks awarded andL2^ is used to show3 marks awarded.</td></tr><tr><td>L3</td><td>Level 3</td><td>L3 is used to show6 marks awarded and L3^ is used to show 5 marks awarded.</td></tr><tr><td>POT</td><td>Power of 10 error</td><td>This isusuallylinked toconversionof Sl prefixes.Donot allowthemarkwheretheerror occurs.Thenfollow through the working/calculation giving ECF for subsequent marks if there are no further errors.</td></tr><tr><td>SEEN</td><td>Seen</td><td></td></tr><tr><td>SF</td><td>Error in number of significant figures</td><td>necessary will be considered within the mark scheme.Penalised only once in the paper.</td></tr><tr><td>TE</td><td>Transcription error</td><td>subsequent marks.</td></tr><tr><td>XP</td><td>Wrong physics or equation</td><td>Used in numerical answers only, unless otherwise specified in the mark scheme. Use of an incorrect equation is wrong physics even if it happens to lead to the correct answer.</td></tr><tr><td></td><td>Omission</td><td>Used to indicate where more is needed for a mark to be awarded (what is written is not wrong but not enough).</td></tr></table></body></html>  
-
-# Mark Scheme  
-
-Abbreviations, annotations and conventions used in the detailed Mark Scheme (to include abbreviations and subject-specific conventions).   
-
-
-<html><body><table><tr><td>Annotation</td><td>Meaning</td></tr><tr><td></td><td>alternative and acceptable answers for the same marking point</td></tr><tr><td>Reject</td><td>Answerswhicharenotworthyofcredit</td></tr><tr><td>Not</td><td>Answers which are not worthy of credit</td></tr><tr><td>Ignore</td><td>Statements which are irrelevant</td></tr><tr><td>Allow</td><td>Answers that can be accepted</td></tr><tr><td>()</td><td>Words which are not essential to gain credit</td></tr><tr><td></td><td>Underlined words must be present in answer to score a mark</td></tr><tr><td>ECF</td><td>Error carried forward</td></tr><tr><td>AW</td><td>Alternative wording</td></tr><tr><td>ORA</td><td>Or reverse argument</td></tr></table></body></html>  
-
-# Mark Scheme  
-
-# SECTION A  
-
-<html><body><table><tr><td>Question</td><td>Answer</td><td>Marks</td><td>Guidance</td></tr><tr><td>1</td><td>D</td><td>1</td><td></td></tr><tr><td>2</td><td>A</td><td>1</td><td></td></tr><tr><td>3</td><td>C</td><td>1</td><td></td></tr><tr><td>4</td><td>B</td><td>1</td><td></td></tr><tr><td>5</td><td>C</td><td>1</td><td></td></tr><tr><td>9</td><td>C</td><td>1</td><td></td></tr><tr><td>7</td><td>B</td><td>1</td><td></td></tr><tr><td>8</td><td>C</td><td>1</td><td></td></tr><tr><td>9</td><td>A</td><td>1</td><td></td></tr><tr><td>10</td><td>C</td><td>1</td><td></td></tr><tr><td>11</td><td>D</td><td>1</td><td></td></tr><tr><td>12</td><td>B</td><td>1</td><td></td></tr><tr><td>13</td><td>A</td><td>1</td><td></td></tr><tr><td>14</td><td>A</td><td>1</td><td></td></tr><tr><td>15 D</td><td></td><td>1</td><td></td></tr><tr><td>16 B</td><td></td><td>1</td><td></td></tr><tr><td>17 A</td><td></td><td>1</td><td></td></tr><tr><td>18 D</td><td></td><td>1</td><td></td></tr><tr><td>19 B</td><td></td><td>1</td><td></td></tr><tr><td>20 B</td><td></td><td>1 20</td><td></td></tr><tr><td colspan="4"></td></tr></table></body></html>  
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-# Mark Scheme  
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-# SECTION B  
-
-General rule: For substitution into an equation, allow any subject - unless stated otherwise in the guidance  
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-<html><body><table><tr><td colspan="3">Question</td><td>Answer</td><td>Marks</td><td>Guidance</td></tr><tr><td rowspan="3">21</td><td rowspan="3">(a)</td><td rowspan="3">(b) (i)</td><td>distance = area under the graph/suvat equations</td><td>C1</td><td rowspan="3">Allow any attempt to calculate part of the area under the graph or suvat equations Allow any correct calculation of part of the area under the</td></tr><tr><td>1%2 (4.0 + 10.0) × 3.0 / 10.0 × 5.0</td><td>C1 graph/suvat eqn e.g. 9, 12, 20,21, 30, 32, 50 (m)</td></tr><tr><td>horizontal distance = 71 (m)</td><td>A1 C1</td></tr><tr><td></td><td></td><td>2.0 (ii)</td><td>3.0</td><td>A0</td><td>Allow any correct gradient calculation</td></tr><tr><td rowspan="3"></td><td rowspan="3"></td><td rowspan="3"></td><td>680cos55 / 150 × 2.0</td><td>C1</td><td rowspan="3">If both components given (vertical and horizontal) it must be clear that the 390N is the horizontal component.</td></tr><tr><td>680c0s55 - R = 150 × 2.0 R = 90 (N)</td><td>C1</td></tr><tr><td></td><td>A1</td></tr><tr><td></td><td></td><td></td><td colspan="2">Total 7</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td colspan="4">Question 22 (a)</td><td>Answer Add (a range of) loads/force/weights to the spring and</td><td>Marks B1</td><td>Guidance Allow extension for compression throughout</td></tr><tr><td rowspan="3"></td><td rowspan="3"></td><td rowspan="3"></td><td rowspan="3">determine the compression (for each load)</td><td rowspan="3">B1</td><td rowspan="3">Allow W = mg Not length for compression</td><td></td></tr><tr><td></td></tr><tr><td>force Allow force constant = - and k = F/x (k must compression be subject)</td></tr><tr><td></td><td>(q)</td><td>(c)</td><td>KE/kinetic to gravitational PE/potential</td><td>B1</td><td>AllowKEtransferredtoGPE Not elastic potential energy</td><td>Ignore increase of thermal store of the surroundings</td></tr><tr><td rowspan="3"></td><td rowspan="3">(d)</td><td rowspan="3"></td><td>E = 12 × 1.7 × 104 × (0.45 -0.25)2</td><td>C1</td><td>Allow gain in GPE = 68g(0.76 - 0.25) lgnore E = % Fx</td><td rowspan="3"></td></tr><tr><td rowspan="2">E= 340 (J) The gravitational potential energy store of the person has been omitted/(elastic) potential store of the spring has been</td><td rowspan="2">A1 B1</td><td rowspan="2">lgnorereferencestoenergylosses</td></tr><tr><td>transferred to gravitational potential energy store(of the</td></tr><tr><td></td><td></td><td></td><td>person)</td><td>Total 6</td><td></td><td></td></tr></table></body></html>  
-
-H156/01   
-Mark Scheme   
-
-
-<html><body><table><tr><td>Question</td><td>Answer</td><td>Marks</td><td>Guidance</td></tr><tr><td>23 (a)</td><td>Gradients/rate of change of momentum are opposite/ positive & negative</td><td>B1</td><td>Ignore change in momentum is the same for A and B</td></tr><tr><td rowspan="3">(q)</td><td rowspan="3">Gradients/rate of change of momentum of the graphs have the same magnitude/Force on A and B = 24000N</td><td rowspan="3">B1</td><td>Allow calculations of the gradient for 2 marks A F = (20 - (-4)/1ms = 24000N and B F = (-30 - 6)/1ms = -24000N Ignore POT</td></tr><tr><td>Allow 1 mark if no reference to the graph - The forces acting on each object are opposite and the (magnitude) of</td></tr><tr><td rowspan="5">the forces are the same Allowalternativeanswerof: loss of momentum of A = 24 (kg/m/s)</td></tr><tr><td>momentum before = 20 - 30 (= -10 kg m s-1) momentum after = -4 -6 (= -10 kg m s-1)</td><td>B1 B1</td></tr><tr><td>(Therefore, the momentum is conserved)</td><td>gain of momentum by B = 24 (kg/m/s) (Therefore, the momentum is conserved)</td></tr><tr><td>(c) (2.0 + 3.0) v = 10</td><td>C1 Allow answer of 2 1sf, without any SF penalty</td></tr><tr><td rowspan="2">v = 2.0 (m s-1)</td><td rowspan="2">A1 Ignore sign</td></tr><tr><td>C1</td></tr></table></body></html>  
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-<html><body><table><tr><td colspan="4">Question 24</td><td></td><td>Ignore the waves don't move</td><td>Guidance</td></tr><tr><td></td><td>(b)</td><td>(i)</td><td></td><td>Any acceptable methods e.g.</td><td>B1</td><td>Allow vibration generator connected to a variable</td></tr><tr><td></td><td></td><td></td><td></td><td>Note matched to a note produced by a speaker connected to a variable (calibrated) signal generator/ Reducebackground sound level</td><td>B1</td><td>(calibrated)signal generator Allow Adjust signal generator to the fundamental</td></tr><tr><td></td><td></td><td></td><td>OR</td><td></td><td></td><td>frequency (whenastationarywaveisachieved)</td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Count the number of oscillations and divide by time</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td>camera)</td><td>taken (from a stopwatch/oscilloscope/slow motion</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Take many oscillations e.g. 5 or 10/ longer time</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td>OR</td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Microphone connected to oscilloscope to measure T/</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td>period and f = 1/T/period</td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td>Reduce background sound level</td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td>OR</td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Use a (calibrated) strobe to determine the frequency</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Dim down the lights (Aw) to get the best results</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td>Allow 1.2(m)</td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>(ii)1</td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td>1.24 (m)</td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td><td></td><td></td></tr></table></body></html>  
-
-# Mark Scheme  
-
-<html><body><table><tr><td colspan="2">Question</td><td>Answer</td><td>Marks</td><td>Guidance</td></tr><tr><td></td><td>(ii)2</td><td>(v= fn) v = 58 × 1.24 v = 72 (m s-1)</td><td>C1 A1</td><td>ECF from (b)(ii)1</td></tr><tr><td></td><td>(ii)3</td><td>% uncertainty = [2 × 2.5] + 1.0 + 0.5 (= 6.5) 0.065 × [4 × 582 × 9.7 × 10-4 × 0.62] absolute uncertainty = 0.53 (N)</td><td>C1 A1</td><td>Answer to 2sf only Allow ECF 1 mark for %uncertainty of 4% and absolute</td></tr><tr><td></td><td></td><td>Total</td><td>8</td><td>uncertainty 0.32N 2sf</td></tr></table></body></html>  
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-<html><body><table><tr><td colspan="2" rowspan="2">Question 25(a)</td><td>Answer</td><td>Marks</td><td>Guidance</td></tr><tr><td>Bothmeasured inVolts / same units</td><td>B1</td><td>Allow V for volt</td></tr><tr><td>(q)</td><td>(i)</td><td>Graph from 1.5 V at 0/A to 0 V at L/B</td><td>M1</td><td>Allow they are both voltages/they are both measured with a voltmeter Allow curve of increasing gradient/straight line</td></tr><tr><td rowspan="2"></td><td rowspan="2">(ii)</td><td>Curve of decreasing gradient</td><td>A1 B1</td><td></td></tr><tr><td>At A / x = 0, V= 1.5 V and at B / x = L, V = 0.75 V/p.d is shared/halved Total resistance increases so current decreases</td><td>B1</td><td>Allow V(across R) decreases as x increases (as S moves from A to B) Allow Explanation of potential divider e.g. At B resistance</td></tr><tr><td rowspan="4">(c)</td><td rowspan="4">(i)</td><td>(as length of wire L and resistor of R are in series)</td><td>C1</td><td>of length of wire = resistance of R</td></tr><tr><td>p.d across wire = 14.4 - 12.0 = (2.4 V) (= 0.80 Ω)</td><td>C1</td><td></td></tr><tr><td>3.0 p x 25.0 0.80 = 0.54 x 10-6</td><td>C1</td><td></td></tr><tr><td>p= 1.7 × 10-8 (Ω m)</td><td>A1</td><td>ECF R = 2.8 Ω (V = 8.4 V) to give p = 6.0 × 10-8 (Ω m) for 3 marks</td></tr><tr><td rowspan="2"></td><td rowspan="2">(ii)</td><td>(/ = Anev) 3.0 = 0.54 × 10-6 × 1.60 × 10-19 × 8.5 × 1028 × V</td><td>C1</td><td>Do not penalise the same PoT error in 0.54 mm2 from (c)(i) again</td></tr><tr><td>v = 4.1 x 10-4 (m s-1)</td><td>A1 Total</td><td></td></tr></table></body></html>  
-
-Mark Scheme   
-
-
-<html><body><table><tr><td colspan="3">Question</td><td>Answer</td><td>Marks</td><td>Guidance</td></tr><tr><td>26</td><td>(a)</td><td>(i)</td><td>Energy (of photon) is less than work function/Φ (of C ) 3.3 (eV)</td><td>B1</td><td>Allow energy of photon / 3.2 (eV) < 3.3 (eV)/work function (of C) (so no photoelectrons)</td></tr><tr><td></td><td></td><td>(ii) (ii)</td><td>190 (nm)</td><td>B1</td><td>Allow 194 (nm) from calculation E=hf</td></tr><tr><td rowspan="4"></td><td rowspan="4"></td><td rowspan="4"></td><td>(hf = Φ + KEmax)</td><td></td><td></td></tr><tr><td>5.3 = 4.1 + KE(max) (KEmax =) 1.2 (eV) or</td><td>C1</td><td>Allow KE = 1.92 x 10-19 (J)</td></tr><tr><td>% × 9.11 × 10-31 × v2 = 1.2 × 1.6 × 10-19 6.63 × 10-34</td><td>C1</td><td></td></tr><tr><td>入= 9.11 × 10-31 x 6.4924 x 105</td><td></td><td>Allow v= 6.5 × 105 (m s-1) or p = 5.9 × 10-25 (kg m s-1)</td></tr><tr><td rowspan="3"></td><td rowspan="3">(q)</td><td rowspan="3">(i) (ii)</td><td> = 1.1 × 10-9 (m)</td><td>A1</td><td></td></tr><tr><td>Line of best fit drawn</td><td>B1</td><td>Not drawn through 0.5/5.0</td></tr><tr><td>gradient calculated and gradient = 6.2 × 10-34 (J s)</td><td>C1</td><td>Allow value in the range 5.8 to 6.6 × 10-34 (J s)</td></tr><tr><td rowspan="3"></td><td rowspan="3"></td><td rowspan="3"></td><td rowspan="3">Correct use equation of straight line, and gradient to determine the y-intercept / Φ Φ= 2.7 × 10-19 (J)</td><td>M1</td><td>ECF from incorrect value of h</td></tr><tr><td>A1</td><td>Allow value in the range 2.4 to 3.0 × 10-19 (J)</td></tr><tr><td>Total 9</td><td></td></tr></table></body></html>  
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-[
-    {
-        "type": "text",
-        "text": "AS Level Physics A H156/01 Breadth in physics ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Tuesday 24 May 2016 – Morning Time allowed: 1 hour 30 minutes ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "You must have: ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "• the Data, Formulae and Relationships Booklet (sent with general stationery) ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "You may use: • a scientific calculator • a ruler (cm/mm) ",
-        "page_idx": 0
-    },
-    {
-        "type": "table",
-        "img_path": "images/107616ddeafe24853b2e23661ac26c1d16be75b8421d02eb4eb9dbc462c1128d.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Firstname</td><td colspan=\"9\"></td></tr><tr><td>Last name</td><td colspan=\"10\"></td></tr><tr><td>Centre number</td><td></td><td></td><td></td><td></td><td></td><td>Candidate number</td><td></td><td></td><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "INSTRUCTIONS ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Use black ink. HB pencil may be used for graphs and diagrams.   \nComplete the boxes above with your name, centre number and candidate number. Answer all the questions.   \nWrite your answer to each question in the space provided. If additional space is required, you should use the lined page(s) at the end of this booklet. The question number(s) must be clearly shown.   \nDo not write in the barcodes. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "INFORMATION ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "The total mark for this paper is 70.   \nThe marks for each question are shown in brackets [  ].   \nThis document consists of 28 pages. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "SECTION A ",
-        "text_level": 1,
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "You should spend a maximum of 25 minutes on this section. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Answer all the questions. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Write your answer to each question in the box provided. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "1 The watt is the SI unit for power. Which is the correct definition for the watt? A watt is ... ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "A the rate of work done.   \nB the work done per second.   \nC a joule per second.   \nD a joule per unit time. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "2 A crane is used to lift a load directly from point X to point Y. ",
-        "page_idx": 1
-    },
-    {
-        "type": "image",
-        "img_path": "images/2f2e5923e79ba2dec9ac4893989998778f71d28c3828c44fea54df613bf7197e.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "The weight of the load is W.   \n$p,q$ and $r$ are distances between points $\\pmb{\\times}$ , Y and Z as shown in the diagram. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "What is the work done against the weight? ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "A Wp   \nB Wq   \nC Wr   \nD W(q + r ) ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "3 A student views the display of a laptop screen through a polarising filter. The intensity of the light changes when the filter is rotated. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Which property of light is demonstrated in this experiment? ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "A It has wavelength of about $5\\times10^{-7}\\mathrm{m}$ .   \nB It travels at the speed of light.   \nC It is a transverse wave.   \nD It is a longitudinal wave. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "4 Electrons travelling through a thin film of carbon are diffracted. Which statement is correct? The electrons behave like .. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "A photons and are deflected by the carbon atoms.   \nB photons and change direction as their speed changes.   \nC waves and are refracted by the holes in the carbon film.   \nD waves of wavelength similar to the spacing between carbon atoms. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "5 In which region of the electromagnetic spectrum is radiation of wavelength $50\\upmu\\mathrm{m}?$ ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "A visible B infra-red C microwave D radio ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "6 The graph shows the resultant force on a football as it is kicked. ",
-        "page_idx": 3
-    },
-    {
-        "type": "image",
-        "img_path": "images/954e65bf25f3c05465ea62bce785a475734ce23740d52af30d19ca9fecb4cc16.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Which of the following graphs relating to this kick would have the same shape as the graph above? ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "A acceleration of the ball against time B kinetic energy of the ball against time C momentum of the ball against time D velocity of the ball against time ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "7 A block of wood is at rest on a ramp. The weight of the block is W and the frictional force on the block is $F$ ",
-        "page_idx": 4
-    },
-    {
-        "type": "image",
-        "img_path": "images/539d5ed47b3443f2ea5abbc5bfea2d768a40385a2e377d562e29f4eb185d7523.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "A triangle of forces diagram can be used to determine the magnitude and the direction of the normal contact force N. ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Which is the correct diagram for this triangle? ",
-        "page_idx": 4
-    },
-    {
-        "type": "image",
-        "img_path": "images/110fe86f2ce536d9a157db1ef23083e839fa9ae612238b9d6fbe5c5870050f58.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "8 The top ends of two springs, $\\mathsf{s}_{1}$ and $\\mathsf{s}_{2}$ , are attached to a rod. ",
-        "page_idx": 5
-    },
-    {
-        "type": "image",
-        "img_path": "images/60db3b4d1c7583e9afe708943a09a2d519f4fdf981d9aa03dc95c68585f2119d.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "A mass is hung from the bottom end of $\\mathsf{s}_{1}$ . The extension of $\\mathsf{s}_{1}$ is $x.$ The elastic potential energy in the spring is $E.$ The same mass is hung from the bottom end of ${\\mathsf{s}}_{2}$ . The extension of $\\mathsf{S}_{2}\\mathrm{i}\\mathsf{s}\\frac{x}{3}$ ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "What is the elastic potential energy in the spring $\\mathsf{s}_{2}^{\\mathsf{\\Pi}}$ ? ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "A E 9   \nB E 3   \nC 3E   \nD 9E ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "9 A 9 V battery is connected to two resistors as shown. The terminals $\\pmb{\\times}$ and $\\pmb{\\upgamma}$ are connected to another circuit that draws a current of 1 mA. The current from the battery is $3\\mathsf{m A}$ . ",
-        "page_idx": 6
-    },
-    {
-        "type": "image",
-        "img_path": "images/60bb3f1d52fd6c94c403f957b4cce3527a510ae31164897011cf7b1fe4d82506.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "What is the power supplied to the circuit connected between $\\pmb{\\times}$ and Y? ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "A 6 mW B 12 mW C 18 mW D 27 mW ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "10 A trolley M collides head-on with a trolley L. The mass of trolley M is greater than the mass of trolley L. The trolleys join together after the collision. ",
-        "page_idx": 6
-    },
-    {
-        "type": "image",
-        "img_path": "images/f2f059b778c067ac4280f0129a141a0c7dfcd204a67514b930ad6be1a0fc8902.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Which statement is correct? ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "A The momentum of each trolley is conserved.   \nB Trolley M experiences a greater force than trolley L during the collision.   \nC The total force acting on the two-trolley system during the collision is zero.   \nD Kinetic energy is conserved. ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "11 Two batteries are connected in a circuit with a lamp as shown. ",
-        "page_idx": 7
-    },
-    {
-        "type": "image",
-        "img_path": "images/64acc2a87d1e10ccc30190e18b446b2bfe0eae1c14620329e1194a5c4743b14f.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "The batteries have e.m.f. 5.0 V and 3.0 V. Which row is correct? ",
-        "page_idx": 7
-    },
-    {
-        "type": "table",
-        "img_path": "images/3cb73a3427a8d7e9d0b1b21f9f9f84d96002d6726b39f14d53880d43e9abdce7.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>Directionofconventionalcurrent</td><td>Magnitude of current</td></tr><tr><td>A</td><td>clockwise</td><td>greater at Y than at X</td></tr><tr><td>B</td><td>clockwise</td><td>same atY and X</td></tr><tr><td>C</td><td>anticlockwise</td><td>greater at X than at Y</td></tr><tr><td>D</td><td>anticlockwise</td><td>same at X and Y</td></tr></table></body></html>\n\n",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "12 The diagram shows the conventional currents entering and leaving a junction in an electric circuit. $I_{1},I_{2},I_{3}$ and $I_{4}$ are all positive. ",
-        "page_idx": 7
-    },
-    {
-        "type": "image",
-        "img_path": "images/1044891fa1892b2d1f2342e4caefeebf5afcabae6a99728935bb049219ebedcc.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Which statement is always true? ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "A $I_{1}+I_{2}=I_{3}+I_{4}$ B $I_{1}-I_{2}+I_{3}-I_{4}=0$ C I1 = I2 and $I_{3}=I_{4}$ D $I_{1}+I_{2}+I_{3}+I_{4}=0$ ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "13 A student determines the resistance $R$ of a filament lamp by measuring the potential difference V across it and the current $I$ in it. The values recorded by the student are: ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "$V=(5.00\\pm0.20)\\lor$ and $I=(40.0\\pm1.0)\\Omega$ A. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "What is the percentage uncertainty in the value of R ? ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "A $1.5\\%$ B $1.6\\%$ C $6.5\\%$ D 20% ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "14 A golf ball is dropped from rest onto a hard floor. The graph shows how the velocity of the ball varies with time as it bounces, from the time of release. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "At which point does the ball reach its maximum height after the first bounce? ",
-        "page_idx": 8
-    },
-    {
-        "type": "image",
-        "img_path": "images/66a324a6e2287e131efe2c00ac3811e863771ba3d162a69cfce813c3bbd0e3ea.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "15 An electron gun is used to accelerate electrons from rest through a voltage V. The electrons emerge with a speed u. ",
-        "page_idx": 9
-    },
-    {
-        "type": "image",
-        "img_path": "images/5d59fc0e036b924018b5ec46a687e23898feb49163f70fbe4b29f96fe3459ceb.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "The voltage in the gun is halved to $\\frac{V}{2}$ At what speed do the electrons emerge? ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "A u 4   \nB u 2   \nC $\\frac{u}{\\sqrt{2}}$   \nD $u\\sqrt2$ ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "16 Photons of energy $4.8\\times10^{-19}\\mathrm{J}$ are incident on the surface of a clean metal plate of work function $3.2\\times10^{-19}\\mathrm{J}$ . ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "What is the maximum speed of emitted electrons? ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "A $5.9\\times10^{5}\\mathrm{m}s^{-1}$ B $8.4\\times10^{5}\\mathrm{m}s^{-1}$ C 1.0 × 106 m s–1 D 1.3 × 106 m s–1 ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 9
-    },
-    {
-        "type": "text",
-        "text": "17 Two guitar strings of equal length, but of different thickness, are under the same tension. The strings are made of the same material. ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "The thinner string has a diameter of $0.20\\mathsf{m m}$ and the thicker string has a diameter of $0.80\\mathrm{mm}$ . elastic potential energy in the thinner string   \nWhat is the value of the ratio elastic potential energy in the thicker string ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "A 0.125   \nB 0.25   \nC 4.0   \nD 16 ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "18 A ball is thrown at an angle of ${\\mathfrak{30}}^{\\circ}$ to the horizontal. The initial kinetic energy of the ball is $K.$ Air resistance has negligible effect on the motion of the ball. ",
-        "page_idx": 10
-    },
-    {
-        "type": "image",
-        "img_path": "images/db55862eee091ed45882894d34289e2cc148b09d99e5f464a66726056908cfca.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "What is the kinetic energy of the ball at the maximum height? ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "A 0 B 0.25 K C 0.75 K D 0.87 K ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 10
-    },
-    {
-        "type": "text",
-        "text": "19 A resistor of resistance $R$ is connected in parallel with a resistor of resistance 2R. The combination of resistors is connected to a cell. ",
-        "page_idx": 11
-    },
-    {
-        "type": "image",
-        "img_path": "images/1b6f3d6ccbfcc1b05b01301802fde8c92591db380a22245c4f8b78ad65ac57fe.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "power dissipated in resistor of resistance R What is the ratio power dissipated in resistor of resistance $_{2R}$ ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "1   \nA 4 1   \nB 2   \nC 1   \nD 2 ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "20 The speed of light in air is $3.0\\times10^{8}\\mathrm{m}s^{-1}$ and the speed of light in glass is $2.0\\times10^{8}\\mathrm{m}s^{-1}$ . A ray of monochromatic light in glass strikes the glass-air boundary at an angle of ${80^{\\circ}}$ to the boundary. ",
-        "page_idx": 11
-    },
-    {
-        "type": "image",
-        "img_path": "images/0ae7e9629a22c026e7c45c5e99cfebe294445c273ff317a0b689c559a6e78b6a.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "What is the angle made to the normal by the ray of light leaving the boundary? ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "A 6.6° B 15° C 41° D 49° ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 11
-    },
-    {
-        "type": "text",
-        "text": "13 ",
-        "text_level": 1,
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "SECTION B ",
-        "text_level": 1,
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "Answer all the questions. ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "21 (a) Physical quantities can be added together. Velocity and mass are examples of two different types of physical quantities. Discuss how the addition of two velocities differs from the addition of two masses. [2] (b) Fig. 21 shows a stationary trolley on a smooth ramp. ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 12
-    },
-    {
-        "type": "image",
-        "img_path": "images/feba7e126e58c78f737a5123c38a9658eec0b965c617f175bcbc48f54c6513af.jpg",
-        "img_caption": [
-            "Fig. 21 "
-        ],
-        "img_footnote": [],
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "A short length of string is attached between the end of the trolley and the top of the ramp. Assume that the frictional force acting on the trolley is negligible when it is stationary or when it is moving. ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "(i) Other than the normal contact force, there are two other forces acting on the stationary trolley. On Fig. 21, draw arrows to show these two forces. You do not need to name these forces.   \n(ii) The string is cut at time $t=0$ . The trolley travels down the ramp with a constant acceleration of $3.0\\mathsf{m}\\mathsf{s}^{-2}$ . Calculate the time $t$ taken by the trolley to travel a distance of $0.80\\m m$ down the ramp. ",
-        "page_idx": 12
-    },
-    {
-        "type": "text",
-        "text": "22 A group of engineers are testing a new car. They are investigating how the braking distance $x$ of the car varies with its initial speed $u$ when a constant braking force is applied. Fig. 22 shows the data points plotted on a $u^{2}$ against $x$ graph. The straight line of best fit has been drawn through the data points. ",
-        "page_idx": 13
-    },
-    {
-        "type": "image",
-        "img_path": "images/180a3a373f25614bf39677e7e8f3f4958abaf7654fd4d7aa094b7b8a9ebfded3.jpg",
-        "img_caption": [
-            "Fig. 22 "
-        ],
-        "img_footnote": [],
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "The theoretical relationship between $u$ and $x$ for the car is ",
-        "page_idx": 13
-    },
-    {
-        "type": "equation",
-        "text": "$$\nU^{2}=2a x\n$$",
-        "text_format": "latex",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "where a is the magnitude of the deceleration of the car. ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "(a) Fig. 22 shows that the straight line does not pass through the origin because of a systematic error in the measurement of the braking distance $x.$ The $u^{2}$ values are accurate. Suggest why a systematic error in $x$ does not introduce any difference between the actual value and the experimental value for the deceleration of the car. ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "[1] (b) The mass of the car is $920\\mathsf{k g}$ Use the gradient of the line drawn in Fig. 22 to determine the braking force $F$ acting on the car. ",
-        "page_idx": 13
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "F = N [3] ",
-        "page_idx": 14
-    },
-    {
-        "type": "text",
-        "text": "3 (a) Fig. 23.1 shows a metal cylinder of diameter of about 5 cm placed on a horizontal tabl ",
-        "page_idx": 15
-    },
-    {
-        "type": "image",
-        "img_path": "images/e9d1c42f2298d6862122ca8ee400964ae9c1a0b4770b4a3e0d440d9707fde33d.jpg",
-        "img_caption": [
-            "Fig. 23.1 "
-        ],
-        "img_footnote": [],
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "Describe how you can use instruments available in a physics laboratory to determine the pressure exerted by the cylinder on the table. State how you would make your results as precise as possible. ",
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": ".. [4] ",
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "(b) (i) State Archimedes’ principle. ",
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "[1] ii) Fig. 23.2 shows the metal cylinder from (a) hung from a newtonmete ",
-        "page_idx": 15
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 16
-    },
-    {
-        "type": "image",
-        "img_path": "images/fa3181d7e3d6df2514d248cbd09b1f8fb7b2cb6af00095983635d4357f428b4a.jpg",
-        "img_caption": [
-            "Fig. 23.2 "
-        ],
-        "img_footnote": [],
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "The reading on the newtonmeter is $9.0\\mathsf{N}$ ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "The cylinder is slowly lowered into water in a beaker until it is completely submerged. The cylinder does not touch the side or the bottom of the beaker. The newtonmeter reading now is $7.8\\mathsf{N}$ . The density of water is $1000\\mathsf{k g}\\mathsf{m}^{-3}$ .   \nCalculate the density $\\rho$ of the metal of the cylinder. ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "$\\rho=$ kg m–3 [3] ",
-        "page_idx": 16
-    },
-    {
-        "type": "text",
-        "text": "24 (a) State Newton’s second law. ",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "[1] (b) A comet makes an inelastic collision with a small asteroid in space. ",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "(i) State two physical quantities conserved in this collision. 1 2 ",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "(ii) Fig. 24.1 shows how the force $F$ acting on the comet varies with time t during the collision. ",
-        "page_idx": 17
-    },
-    {
-        "type": "image",
-        "img_path": "images/7c20c5b6e3fd0f61ed1163350073e5aa88303c7126de83071f9f7ddf2b54e63a.jpg",
-        "img_caption": [
-            "Fig. 24.1 "
-        ],
-        "img_footnote": [],
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "Describe and explain how the force acting on the asteroid varies with time during this collision. You may sketch a suitable graph on Fig. 24.1 to support your answer. ",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "[2] (c) A hydrogen atom travelling at $500\\mathsf{m}\\mathsf{s}^{-1}$ makes a head-on collision with a stationary carbon atom. The collision is perfectly elastic. After the collision the hydrogen atom bounces back with a speed of $420\\mathsf{m}\\mathsf{s}^{-1}$ . Fig. 24.2 shows the atoms before and after the collision. ",
-        "page_idx": 17
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 18
-    },
-    {
-        "type": "image",
-        "img_path": "images/ef197c6dd1495e29a3fd1244f57ee8bb4da3c03684eb01aa922f263438b7287a.jpg",
-        "img_caption": [
-            "Fig. 24.2 "
-        ],
-        "img_footnote": [],
-        "page_idx": 18
-    },
-    {
-        "type": "text",
-        "text": "The mass of the hydrogen atom is $1.7\\times10^{-27}\\mathrm{kg}$ and the mass of the carbon atom is $2.0\\times10^{-26}\\mathrm{kg}$ .   \nCalculate the speed $V$ of the carbon atom after the collision. ",
-        "page_idx": 18
-    },
-    {
-        "type": "text",
-        "text": "v = $m\\mathtt{s}^{-1}$ [3] ",
-        "page_idx": 18
-    },
-    {
-        "type": "text",
-        "text": "25 (a) A chemical cell is connected across a resistor. ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "(i) The terms electromotive force (e.m.f.) and potential difference (p.d.) are terms associated with the circuit. State one similarity and one difference between e.m.f. and p.d. similarity: difference: [2] (ii) The resistor is cylindrical in shape. It has cross-sectional area $1.2\\times10^{-6}\\mathsf{m}^{2}$ and length $6.0\\times10^{-3}\\mathrm{m}$ . In this resistor there are $9.6\\times10^{16}$ free electrons. Calculate the mean drift velocity $V$ of the electrons when the current in the resistor is $3.0\\mathsf{m A}$ . ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "v = $m\\mathtt{s}^{-1}$ [3] ",
-        "page_idx": 19
-    },
-    {
-        "type": "text",
-        "text": "(b) A student is given a chemical cell, an ammeter, a voltmeter, a variable resistor and a number of connecting wires. Design a laboratory experiment to determine the internal resistance $r$ of the chemical cell using a graph. Start with a circuit diagram. In your description pay particular attention to • the circuit used the measurements taken how the data is analysed using a graph. ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "[4] ",
-        "page_idx": 20
-    },
-    {
-        "type": "text",
-        "text": "26 (a) Fig. 26.1 shows the variation of displacement y with position $x$ of a progressive transverse wave on a stretched string at a particular instant. ",
-        "page_idx": 21
-    },
-    {
-        "type": "image",
-        "img_path": "images/288e566eff169ddcb7bedda698de48fdbb163c75006474bf95bbcdcbf8dea31b.jpg",
-        "img_caption": [
-            "Fig. 26.1 "
-        ],
-        "img_footnote": [],
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "The motions of particles A and B of the string is analysed over a short period of time. The distance between the positions of A and B is half a wavelength of the wave. The particles A and B have the same speed. ",
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "(i) State one difference between the motions of these particles. [1]   \n(ii) The particle A oscillates with frequency $75\\mathsf{H z}$ . The distance between the positions of A and B is $(40.0\\pm2.0)\\mathsf{c m}$ . Calculate the speed $V$ of the transverse wave on the string and the absolute uncertainty in this value. ",
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "v m s–1 [3] ",
-        "page_idx": 21
-    },
-    {
-        "type": "text",
-        "text": "(b) A stretched rubber cord has its ends fixed at points $\\pmb{\\times}$ and Y. The middle of the cord is lifted vertically and then released. A stationary wave pattern with one loop is formed by the vibrating cord, see Fig. 26.2. ",
-        "page_idx": 22
-    },
-    {
-        "type": "image",
-        "img_path": "images/93fd740b25714b5f886fddf99a0e8fdbf64d5ce7f1157d548b0a085ef042cac4.jpg",
-        "img_caption": [
-            "Fig. 26.2 "
-        ],
-        "img_footnote": [],
-        "page_idx": 22
-    },
-    {
-        "type": "text",
-        "text": "(i) Explain how a stationary wave pattern is produced in this arrangement. ",
-        "page_idx": 22
-    },
-    {
-        "type": "text",
-        "text": ". [2] (ii) The stationary wave pattern shown in Fig. 26.2 is produced in the laboratory. Describe how the wavelength of the transverse wave on the stretched cord can be determined. ",
-        "page_idx": 22
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 22
-    },
-    {
-        "type": "text",
-        "text": "[1] (a) Describe and justify the variation of resistance $R$ of the LED as the potential difference V across the LED is increased from ",
-        "page_idx": 22
-    },
-    {
-        "type": "image",
-        "img_path": "images/88f240f841d9fa36cf6b0fe648606faf176f4f861d4ad8be6a9505c2cac86137.jpg",
-        "img_caption": [
-            "27 Fig. 27.1 shows the I-V characteristic of an LED designed to emit blue light. ",
-            "Fig. 27.1 "
-        ],
-        "img_footnote": [],
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "–1.0 V to 2.6 V ",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "2.6 V to 3.0 V ",
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "3.0 V to 3.4 V. ",
-        "page_idx": 23
-    },
-    {
-        "type": "image",
-        "img_path": "images/fd7806cdf314bd6fe67dd8bcfdae097200c0e305f1f4323652e840ca2d30662a.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 23
-    },
-    {
-        "type": "text",
-        "text": "(b) A student uses the LED with the characteristic shown in Fig. 27.1 to construct the circuit shown in Fig. 27.2. ",
-        "page_idx": 24
-    },
-    {
-        "type": "image",
-        "img_path": "images/a2b9f5608aefc8b2b64e6592ce217b39ea28535fe3fbf8fd957b83bf3aa17e0f.jpg",
-        "img_caption": [
-            "Fig. 27.2 "
-        ],
-        "img_footnote": [],
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "A suitable resistor R is used in the circuit. The cell has electromotive force (e.m.f.) of $1.5\\lor$ and negligible internal resistance. ",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "The LED fails to emit any light when the switch S is closed.   \nExplain why the circuit does not work and modify the design of the circuit so that the LED is lit when S is closed. ",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "[3] (c) The wavelength of light from the LED is $480\\mathsf{n m}$ . The radiant power emitted from the LED is 1.2 mW. Calculate the number of photons $N$ emitted from the LED per second. ",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 24
-    },
-    {
-        "type": "text",
-        "text": "ADDITIONAL ANSWER SPACE ",
-        "text_level": 1,
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "If additional space is required, you should use the following lined page(s). The question number(s) must be clearly shown in the margin(s). ",
-        "page_idx": 25
-    },
-    {
-        "type": "table",
-        "img_path": "images/aadb899c6b3cec615a10e1ed72c6c54495e616ad50f992d56e2fe213ac8f47be.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "page_idx": 25
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 26
-    },
-    {
-        "type": "table",
-        "img_path": "images/9886600270ff0c79d601e923bc61ccd8cb06978790ac35bd3339c6345077723b.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "OCR ",
-        "text_level": 1,
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "Oxford Cambridge and RSA ",
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "Copyright Information ",
-        "text_level": 1,
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "OCR is committed to seeking permission to reproduce all third-party content that it uses in its assessment materials.  OCR has attempted to identify and contact all copyright holders whose work is used in this paper.  To avoid the issue of disclosure of answer-related information to candidates, all copyright acknowledgements are reproduced in the OCR Copyright Acknowledgements Booklet.  This is produced for each series of examinations and is freely available to download from our public website (www.ocr.org.uk) after the live examination series. ",
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "If OCR has unwittingly failed to correctly acknowledge or clear any third-party content in this assessment material, OCR will be happy to correct its mistake at the earliest possible opportunity. ",
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "For queries or further information please contact the Copyright Team, First Floor, 9 Hills Road, Cambridge CB2 1GE. ",
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "OCR is part of the Cambridge Assessment Group; Cambridge Assessment is the brand name of University of Cambridge Local Examinations Syndicate (UCLES), which is itself a department of the University of Cambridge. ",
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "$\\circledcirc$ OCR 2016 ",
-        "page_idx": 27
-    },
-    {
-        "type": "text",
-        "text": "Wednesday 18 May 2022 – Morning AS Level Physics A ",
-        "text_level": 1,
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "H156/01 Breadth in physics ",
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "Time allowed: 1 hour 30 minutes ",
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "You must have: $\\bullet$ the Data, Formulae and Relationships Booklet ",
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "You can use:   \n• a scientific or graphical calculator   \n• a ruler $\\left(\\mathsf{c m}/\\mathsf{m m}\\right)$ ",
-        "page_idx": 28
-    },
-    {
-        "type": "image",
-        "img_path": "images/e13ba473e1c4a5ee55519e2fc6f8728e3f90dc2938f57f4a70f123d9177bd5f1.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 28
-    },
-    {
-        "type": "image",
-        "img_path": "images/fa78cbba2e5837afe0d41bbb370018e994b402fe0392f4454e0044cb38956b2e.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "INSTRUCTIONS ",
-        "text_level": 1,
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "Use black ink. You can use an HB pencil, but only for graphs and diagrams.   \n• Write your answer to each question in the space provided. If you need extra space use the lined pages at the end of this booklet. The question numbers must be clearly shown.   \nAnswer all the questions.   \n• Where appropriate, your answer should be supported with working. Marks might be given for using a correct method, even if your answer is wrong. ",
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "INFORMATION ",
-        "text_level": 1,
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "The total mark for this paper is 70.   \nThe marks for each question are shown in brackets [ ].   \nThis document has 28 pages. ",
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "ADVICE ",
-        "text_level": 1,
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "Read each question carefully before you start your answer. ",
-        "page_idx": 28
-    },
-    {
-        "type": "text",
-        "text": "2 ",
-        "text_level": 1,
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "SECTION A ",
-        "text_level": 1,
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "You should spend a maximum of 25 minutes on this section. ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "Answer all the questions. ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "Write your answer to each question in the box provided. ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "1 Which of the following could be the wavelength of ultraviolet radiation? ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "A 3 × 10–5 m B 1 × 10–10 m C 4 × 102 m D 2 × 10–7 m ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "[1] ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "2 Which term is not used in either of Kirchhoff’s two laws? ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "A charge   \nB current   \nC electromotive force D potential difference ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "[1] ",
-        "page_idx": 29
-    },
-    {
-        "type": "text",
-        "text": "3 The diagram below shows the refraction of light at the boundary between two transparent materials $\\pmb{\\chi}$ and Y. ",
-        "page_idx": 30
-    },
-    {
-        "type": "image",
-        "img_path": "images/0910735679979ad7850c8f6a7c57f5e6ef6bc894ea5d4375755d54bbaf964fdd.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 30
-    },
-    {
-        "type": "text",
-        "text": "The refractive index of material $\\pmb{\\mathrm{x}}$ is 1.5 and the refractive index of material $\\pmb{\\upgamma}$ is $n$ . ",
-        "page_idx": 30
-    },
-    {
-        "type": "text",
-        "text": "Which of the following expressions is correct? ",
-        "page_idx": 30
-    },
-    {
-        "type": "text",
-        "text": "A $n\\times\\sin70^{\\circ}=1.5\\times\\sin50^{\\circ}$ B $n\\times\\sin20^{\\circ}=1.5\\times\\sin40^{\\circ}$ C $1.5\\times\\sin70^{\\circ}=n\\times\\sin50^{\\circ}$ D 1.5 × sin 20° = n × sin 40° ",
-        "page_idx": 30
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 30
-    },
-    {
-        "type": "text",
-        "text": "4 A student is carrying out the Young double-slit experiment using visible light. The distance between the slits and the screen is kept constant. The wavelength of light is λ and the separation of the slits is a. ",
-        "page_idx": 30
-    },
-    {
-        "type": "text",
-        "text": "The following results are collected by the student. ",
-        "page_idx": 30
-    },
-    {
-        "type": "table",
-        "img_path": "images/1e86329ffc2eca8ffbe0c52dfbe85e1edda831b8f8ec1c1f013cfdc8032dd9a9.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>入/nm</td><td>a/mm</td></tr><tr><td>A</td><td>450</td><td>0.20</td></tr><tr><td>B</td><td>510</td><td>0.15</td></tr><tr><td>C</td><td>550</td><td>0.25</td></tr><tr><td>D</td><td>610</td><td>0.30</td></tr></table></body></html>\n\n",
-        "page_idx": 30
-    },
-    {
-        "type": "text",
-        "text": "Which combination of $\\lambda$ and $a$ will give the largest separation between the adjacent bright fringes? ",
-        "page_idx": 30
-    },
-    {
-        "type": "image",
-        "img_path": "images/64a6115ffbee9b67e051c1bc3fde99c48f14ba1f77329c7167adbf0d360e33b3.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 30
-    },
-    {
-        "type": "text",
-        "text": "5 A car of mass $1000\\mathsf{k g}$ is travelling on a straight and horizontal road. The driver applies the brakes. The speed of the car decreases from $20\\mathsf{m}\\mathsf{s}^{-1}$ to $15\\mathsf{m}\\mathsf{s}^{-1}$ in $_{2.4\\S}$ . What is the average power dissipated by the brakes? ",
-        "page_idx": 31
-    },
-    {
-        "type": "text",
-        "text": "A $1.0\\times10^{3}\\mathsf{W}$ B $5.2\\times10^{3}\\mathsf{W}$ C 3.6 × 104 W D 8.3 × 104 W ",
-        "page_idx": 31
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 31
-    },
-    {
-        "type": "text",
-        "text": "6 Two coherent waves are emitted from the sources X and Y. ",
-        "page_idx": 31
-    },
-    {
-        "type": "image",
-        "img_path": "images/b1c3f7863de169f33197cc957a623c06f012e82a2aa0a7befe98ca76ab97c44e.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 31
-    },
-    {
-        "type": "text",
-        "text": "The diagram is not to scale.   \nThe waves at $\\pmb{\\chi}$ and Y are in phase.   \nThe waves have wavelength $4.0\\mathsf{c m}$ .   \nThe phase difference of the two waves meeting at point $\\mathsf{\\textbf{P}}$ is ${}^{270^{\\circ}}$ . ",
-        "page_idx": 31
-    },
-    {
-        "type": "text",
-        "text": "Which row gives possible distances for a and b? ",
-        "page_idx": 31
-    },
-    {
-        "type": "table",
-        "img_path": "images/32f55684a751af0623f631ef4474a33b8545811e010a8b8c081b1887a0455bcd.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>a/cm</td><td>b/cm</td></tr><tr><td>A</td><td>20.0</td><td>26.0</td></tr><tr><td>B</td><td>20.0</td><td>22.0</td></tr><tr><td>C</td><td>15.0</td><td>18.0</td></tr><tr><td>D</td><td>10.0</td><td>14.0</td></tr></table></body></html>\n\n",
-        "page_idx": 31
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 31
-    },
-    {
-        "type": "text",
-        "text": "7 A resistor of resistance $12\\Omega$ is connected in parallel with another resistor of resistance R. The total resistance of the circuit is $4.0\\Omega$ . ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "What is the value of R? ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "A 0.17 Ω B 6.0 Ω C 8.0 Ω D 16 Ω ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "8 A cell of electromotive force (e.m.f.) $1.2\\lor$ is connected to a wire of resistance $6.0\\Omega$ . ",
-        "page_idx": 32
-    },
-    {
-        "type": "image",
-        "img_path": "images/2b08edd34263e502c6efede43667aa1c15931fa27efbfb6e1e29bc2128040448.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "The potential difference across the wire is $0.90\\vee.$ What is the internal resistance $r$ of the cell? ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "A 0.15 Ω B 0.30 Ω C 2.0 Ω D 8.0 Ω ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 32
-    },
-    {
-        "type": "text",
-        "text": "9 A thin metal plate is free to rotate in the vertical plane about the point P. Four forces A, B, C and D act at the same point on the plate, as shown below. ",
-        "page_idx": 33
-    },
-    {
-        "type": "image",
-        "img_path": "images/e0f088531d62ab5540281a2fc2e625feb527d32c2290e9c51b47acce9675c8d4.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "The diagram above is drawn to scale.   \nAll the forces are in the vertical plane.   \nThe forces have the same magnitude but act in different directions. ",
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "Which force will produce the greatest moment about point P? ",
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "10 A total of $3.8\\times10^{7}$ electrons flow through a wire in a time of $1.2\\upmu\\mathrm{s}$ . What is the current in the wire? ",
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "A $6.1\\times10^{-12}{\\mathsf{A}}$ B $7.3\\times10^{-12}\\mathsf{A}$ C 5.1 × 10–6 A D 3.2 × 1013 A ",
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "11 An electric motor is used to lift a weight of $4.0\\mathsf{N}$ through a vertical height of $0.90\\m m$ in $1.8\\mathfrak{s}$ . The efficiency of the motor is $20\\%$ . ",
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "What is the electrical power supplied to the motor? ",
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "A 0.40 W B 2.0 W C 3.6 W D 10 W ",
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 33
-    },
-    {
-        "type": "text",
-        "text": "12 Plane polarised light is incident perpendicular to a vertical polarising filter. The polarising filter is rotated about the horizontal axis. ",
-        "page_idx": 34
-    },
-    {
-        "type": "text",
-        "text": "Which property of the transmitted light changes as the filter is rotated? ",
-        "page_idx": 34
-    },
-    {
-        "type": "text",
-        "text": "A frequency B intensity C speed D wavelength ",
-        "page_idx": 34
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 34
-    },
-    {
-        "type": "text",
-        "text": "13 A load is suspended from two wires $\\mathsf{\\textbf{P}}$ and Q as shown below. ",
-        "page_idx": 34
-    },
-    {
-        "type": "image",
-        "img_path": "images/ea4ddc2d92328235451c8d6a5b8eca8c0546627346f73846e88ac96980211816.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 34
-    },
-    {
-        "type": "text",
-        "text": "Both wires have the same diameter. ",
-        "page_idx": 34
-    },
-    {
-        "type": "text",
-        "text": "The table below shows some data for these two wires. ",
-        "page_idx": 34
-    },
-    {
-        "type": "table",
-        "img_path": "images/87dafde3b9b0b7f6b89a416c42f3ce45471c3e45abc8fea967864850217832c9.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>Original length of wire</td><td>Youngr modulus of wire'smaterial</td><td>Extensionofwire/mm</td></tr><tr><td>P</td><td>L</td><td>E</td><td>4.0</td></tr><tr><td>Q</td><td>1.5 L</td><td>3.0E</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 34
-    },
-    {
-        "type": "text",
-        "text": "What is the extension of the wire Q? ",
-        "page_idx": 34
-    },
-    {
-        "type": "text",
-        "text": "A 2.0 mm B 4.0 mm C 6.0 mm D 8.0 mm ",
-        "page_idx": 34
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 34
-    },
-    {
-        "type": "text",
-        "text": "14 Which graph best represents the way in which the resistance $R$ of a negative temperature coefficient (NTC) thermistor depends on its temperature $\\theta$ in ${}^{\\circ}\\mathrm{C}^{\\prime}$ ? ",
-        "page_idx": 35
-    },
-    {
-        "type": "image",
-        "img_path": "images/a1078131086f257375fa52abc18814e6c5674f49a5698dfcd789ab629a0ef6bd.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 35
-    },
-    {
-        "type": "text",
-        "text": "15 A student balances a uniform metal rod horizontally. ",
-        "page_idx": 35
-    },
-    {
-        "type": "image",
-        "img_path": "images/bbb75f5d2b0006a7ff44334419cbd33193da0ca962f888f049327ad04dced260.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 35
-    },
-    {
-        "type": "text",
-        "text": "The rod is pivoted at its middle. The position of weight W is kept constant. The distance of the weight $F$ from the pivot is $X.$ The student changes $F$ and then adjusts x so that the rod remains balanced. ",
-        "page_idx": 35
-    },
-    {
-        "type": "text",
-        "text": "Which statement is correct? ",
-        "page_idx": 35
-    },
-    {
-        "type": "text",
-        "text": "A A graph of $F$ against $x$ will be a straight line through the origin. B The upward force at the pivot is equal to $F.$   \nC The weight of W is equal to $F x.$   \nD $x$ is inversely proportional to $F.$ . ",
-        "page_idx": 35
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 35
-    },
-    {
-        "type": "text",
-        "text": "16 The I-V characteristics of two components R and L are shown below. ",
-        "page_idx": 36
-    },
-    {
-        "type": "image",
-        "img_path": "images/c377a1b930001a6bdfb1abb8d6ed4fed05eb68f2ec2fb76d4a0d72faf46dad2e.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 36
-    },
-    {
-        "type": "text",
-        "text": "Which statement is correct? ",
-        "page_idx": 36
-    },
-    {
-        "type": "text",
-        "text": "A R and L are both filament lamps.   \nB R and L have the same resistance at $1.5\\lor.$   \nC The resistance of L is independent of potential difference V.   \nD The resistance of R increases as the potential difference V increases. ",
-        "page_idx": 36
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 36
-    },
-    {
-        "type": "text",
-        "text": "17 The photoelectric effect can be demonstrated using a gold-leaf electroscope. The zinc plate of the electroscope is negatively charged. Ultraviolet radiation incident on the zinc collapses the gold leaf. ",
-        "page_idx": 36
-    },
-    {
-        "type": "text",
-        "text": "What is removed from the zinc plate by the incident radiation? ",
-        "page_idx": 36
-    },
-    {
-        "type": "text",
-        "text": "A electrons B ions C photons D protons ",
-        "page_idx": 36
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 36
-    },
-    {
-        "type": "text",
-        "text": "8 What is the total energy $E$ gained by $N$ electrons travelling through a potential difference V ",
-        "page_idx": 37
-    },
-    {
-        "type": "text",
-        "text": "A $E=N\\times V$   \nB E = V × 10–19   \nC $E=V\\times1.60\\times10^{-19}$   \nD $E=N\\times V\\times1.60\\times10^{-19}$ ",
-        "page_idx": 37
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 37
-    },
-    {
-        "type": "text",
-        "text": "19 A student is experimenting with sound waves of wavelength $3.0\\mathsf{c m}$ and electromagnetic waves also of wavelength $3.0\\mathsf{c m}$ . Which statement is correct about both of these waves? ",
-        "page_idx": 37
-    },
-    {
-        "type": "text",
-        "text": "A They can be polarised.   \nB They can form stationary waves.   \nC They have the same frequency.   \nD They have the same speed. ",
-        "page_idx": 37
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 37
-    },
-    {
-        "type": "text",
-        "text": "20 A laser emits a uniform beam of light. What two quantities alone are required to calculate the intensity of the beam of light? ",
-        "page_idx": 37
-    },
-    {
-        "type": "text",
-        "text": "A amplitude, frequency B cross-sectional area, power C energy, time D frequency, wavelength ",
-        "page_idx": 37
-    },
-    {
-        "type": "text",
-        "text": "Your answer ",
-        "page_idx": 37
-    },
-    {
-        "type": "text",
-        "text": "PLEASE DO NOT WRITE ON THIS PAGE Question 21 starts on page 12 ",
-        "text_level": 1,
-        "page_idx": 38
-    },
-    {
-        "type": "text",
-        "text": "12 SECTION B ",
-        "text_level": 1,
-        "page_idx": 39
-    },
-    {
-        "type": "text",
-        "text": "Answer all the questions. ",
-        "page_idx": 39
-    },
-    {
-        "type": "text",
-        "text": "21 A person in a buggy is attached to a large parakite by a rope, as shown below. ",
-        "page_idx": 39
-    },
-    {
-        "type": "image",
-        "img_path": "images/7a677d89dbd7850d8d60ee155f59b14fc5e084b7b662630729c59cfc12a7ffde.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 39
-    },
-    {
-        "type": "text",
-        "text": "Strong wind acting on the parakite moves the buggy along horizontal ground. ",
-        "page_idx": 39
-    },
-    {
-        "type": "text",
-        "text": "The rope makes an angle of $55^{\\circ}$ to the horizontal. The total mass of the buggy and person is $150\\mathsf{k g}$ . ",
-        "page_idx": 39
-    },
-    {
-        "type": "text",
-        "text": "The velocity v against time t graph for the buggy is shown below. ",
-        "page_idx": 39
-    },
-    {
-        "type": "image",
-        "img_path": "images/6d33415e347daed1c4c7abfe4fb0f1585698a0071e38861ad56099682f0cd9ad.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 39
-    },
-    {
-        "type": "text",
-        "text": "(a) Calculate the horizontal distance travelled by the buggy from $t=0$ to $t=8.05$ . ",
-        "page_idx": 39
-    },
-    {
-        "type": "text",
-        "text": "horizontal distance $=$ m [3] (b) At $t=1.0\\mathsf{s}$ the buggy is accelerating. (i) Use the graph to show that the acceleration of the person at $t=1.05$ is $2.0\\mathsf{m}\\mathsf{s}^{-2}$ . ",
-        "page_idx": 39
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "(ii) At $t=1.0\\mathsf{s}$ the tension $\\tau$ in the rope is $680\\mathsf{N}$ and the total horizontal resistance acting on the buggy and person is $R$ Calculate $R$ by resolving the tension in the rope horizontally. ",
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "R = N [3] ",
-        "page_idx": 40
-    },
-    {
-        "type": "text",
-        "text": "22 A pogo stick is a spring-based toy used by a circus clown for jumping vertically up and down. A compression spring is fixed to the bottom of the pogo stick. The upper end of the spring is attached to a movable platform. ",
-        "page_idx": 41
-    },
-    {
-        "type": "image",
-        "img_path": "images/82d54580131e9f95905bf28f4b9f3585c6e8272d31e608afe853480770dccf41.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "The force constant of the spring is $1.7\\times10^{4}\\mathsf{N m}^{-1}$ .   \nThe mass of the clown is $68\\mathsf{k g}$ .   \nThe mass of the pogo stick is negligible compared with the mass of the clown. ",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "The table below shows the state of the spring and the clown in three different positions. ",
-        "page_idx": 41
-    },
-    {
-        "type": "table",
-        "img_path": "images/0c78c3f78fe9d4f1a8c07f43b64e7b511f66acd2b2b3c49f3c1b54dfbb7583ae.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"3\"></td><td>Position A</td><td>Position B</td><td>Position C</td></tr><tr><td></td><td></td><td></td></tr><tr><td>25 cm</td><td>45 cm</td><td>76 cm</td></tr><tr><td>State of spring</td><td>ground fully compressed</td><td>ground original length</td><td>ground original length</td></tr><tr><td>State of clown</td><td>stationary</td><td>Moving vertically upwards at</td><td>stationary</td></tr><tr><td>Height of platform above the ground/cm</td><td>25</td><td>maximum speed 45</td><td>76</td></tr></table></body></html>\n\n",
-        "page_idx": 41
-    },
-    {
-        "type": "text",
-        "text": "(a) Describe how the force constant of the compression spring in the pogo stick can be verified in the laboratory. . [2] (b) Describe the energy changes taking place between positions B and C. . [1] (c) Calculate the maximum energy $E$ stored in the compressed spring. ",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "E = J [2] ",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "(d) A student uses the following expression to determine the maximum speed $V$ of the clown in position B: maximum energy $E$ stored in the compressed spring $\\mathbf{\\delta}\\mathbf{\\sigma}={\\frac{1}{2}}\\times68\\times V^{2}.$ Explain why this expression is incorrect. You are not expected to do any calculations. . [1] ",
-        "page_idx": 42
-    },
-    {
-        "type": "text",
-        "text": "23 Two objects A and B are travelling horizontally and in opposite directions. The objects collide in mid-air at a height of $120\\ m$ above the horizontal ground, as shown below. ",
-        "page_idx": 43
-    },
-    {
-        "type": "image",
-        "img_path": "images/ad3e775cc40b6b0083ee91f388ecd745cb0b670238724f4ea4829ff0d1796f58.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 43
-    },
-    {
-        "type": "text",
-        "text": "The mass of A is $2.0\\mathsf{k g}$ and the mass of B is $3.0\\mathsf{k g}$ . ",
-        "page_idx": 43
-    },
-    {
-        "type": "text",
-        "text": "After the collision the objects are joined together. ",
-        "page_idx": 43
-    },
-    {
-        "type": "text",
-        "text": "The momentum $p$ against time t graphs for each object before, during and after the collision are shown below. ",
-        "page_idx": 43
-    },
-    {
-        "type": "image",
-        "img_path": "images/de9a91b1869c584ce0fcdb402cfb99a6944424d64c90bbeff21ff66cc1889627.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 43
-    },
-    {
-        "type": "text",
-        "text": "(a) Explain how the graphs demonstrate Newton’s third law during the collision. [2] (b)  Use the graphs to show that momentum is conserved in the collision. ",
-        "page_idx": 44
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 44
-    },
-    {
-        "type": "text",
-        "text": "[2] ",
-        "page_idx": 44
-    },
-    {
-        "type": "text",
-        "text": "(c) Calculate the magnitude of the horizontal velocity v of the combined objects immediately after the collision. ",
-        "page_idx": 44
-    },
-    {
-        "type": "text",
-        "text": "v = $m\\mathtt{s}^{-1}$ [2] ",
-        "page_idx": 44
-    },
-    {
-        "type": "text",
-        "text": "(d) Air resistance has negligible effect on the motion of the objects. Calculate the time taken for the combined objects to reach the ground after the collision. ",
-        "page_idx": 44
-    },
-    {
-        "type": "text",
-        "text": "time taken $=$ s [3] ",
-        "page_idx": 44
-    },
-    {
-        "type": "text",
-        "text": "Turn over ",
-        "page_idx": 44
-    },
-    {
-        "type": "text",
-        "text": "24 (a) Stationary waves are formed on the surface of seawater in a harbour as incoming waves are reflected off the harbour wall. ",
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "An observer is looking at these stationary waves.   \nState how the observer can tell that these are stationary waves. . [1] ",
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "(b) A wire is fixed between two supports, as shown in Fig. 24. ",
-        "page_idx": 45
-    },
-    {
-        "type": "image",
-        "img_path": "images/645132a05ad83dd6e61ed607c026df252dff9a40d31b845f457519f7782b3b89.jpg",
-        "img_caption": [
-            "Fig. 24 "
-        ],
-        "img_footnote": [],
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "The wire is plucked in the middle. A stationary wave of fundamental frequency $f$ is formed on the stretched wire. ",
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "The tension $\\tau$ in the stretched wire is given by the expression $T=4f^{2}m L$ , where $f$ is the frequency of the oscillating wire, $m$ is the mass of the wire and $L$ is the length of the wire. ",
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "A student is performing an experiment to determine the tension $\\tau$ in the wire. The measurements are shown in the table below. ",
-        "page_idx": 45
-    },
-    {
-        "type": "table",
-        "img_path": "images/a7436c9583f728006c718d859179d434851b1ae83b14a267da4f019758a9d140.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Quantity</td><td>Measurement</td><td>Percentage uncertainty</td></tr><tr><td>f</td><td>58Hz</td><td>2.5</td></tr><tr><td>m</td><td>9.7 x 10-4kg</td><td>1.0</td></tr><tr><td>L</td><td>0.62m</td><td>0.5</td></tr></table></body></html>\n\n",
-        "page_idx": 45
-    },
-    {
-        "type": "text",
-        "text": "(i) Suggest how the student may have determined the fundamental frequency of the oscillating wire in the laboratory. ",
-        "page_idx": 45
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-        "page_idx": 45
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-        "type": "text",
-        "text": ". [2] ",
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-    {
-        "type": "text",
-        "text": "19 ",
-        "page_idx": 46
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-    {
-        "type": "text",
-        "text": "(ii) Use the data in the table to determine 1 the wavelength of the progressive waves on the stretched wire wavelength $=$ m [1] ",
-        "page_idx": 46
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-        "type": "text",
-        "text": "",
-        "page_idx": 46
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-        "type": "text",
-        "text": "2 the speed of the progressive waves on the stretched wire speed $=$ $m\\mathtt{s}^{-1}$ [2] ",
-        "page_idx": 46
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 46
-    },
-    {
-        "type": "text",
-        "text": "3 the absolute uncertainty in the tension $\\tau.$ Write your answer to 2 significant figures. ",
-        "page_idx": 46
-    },
-    {
-        "type": "text",
-        "text": "absolute uncertainty in $T=$ N [2] (a) Potential difference (p.d.) and electromotive force (e.m.f.) can both be defined in terms of transfer of energy per unit charge. State one other similarity between p.d. and e.m.f. . [1] ",
-        "page_idx": 46
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 47
-    },
-    {
-        "type": "text",
-        "text": "(b) Fig. 25.1 shows an electrical circuit. ",
-        "page_idx": 47
-    },
-    {
-        "type": "image",
-        "img_path": "images/a84804dda1c347fcffc0102500692228139a5f9bd7c0f271b74cce52e91053c8.jpg",
-        "img_caption": [
-            "Fig. 25.1 "
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-        "img_footnote": [],
-        "page_idx": 47
-    },
-    {
-        "type": "text",
-        "text": "The cell has e.m.f. $1.5\\lor$ and negligible internal resistance. ",
-        "page_idx": 47
-    },
-    {
-        "type": "text",
-        "text": "AB is a resistance wire of length L. The resistance of this wire is equal to the resistance $R$ of the fixed resistor.   \nS is a sliding contact that can be moved on the resistance wire. The distance between A and S is x.   \nThe p.d. across the fixed resistor is $V.$ ",
-        "page_idx": 47
-    },
-    {
-        "type": "text",
-        "text": "(i) The distance $x$ is changed by moving the slider from A to B. ",
-        "page_idx": 47
-    },
-    {
-        "type": "text",
-        "text": "On Fig. 25.2, show the variation of $V$ with distance x. ",
-        "page_idx": 47
-    },
-    {
-        "type": "image",
-        "img_path": "images/d8cfb7d19f8dccbf4ba66c6980191fc426fadeb7935d80bfa302e5c191563c0f.jpg",
-        "img_caption": [
-            "Fig. 25.2 "
-        ],
-        "img_footnote": [],
-        "page_idx": 47
-    },
-    {
-        "type": "text",
-        "text": "(ii) The connecting wire BC is now removed. The rest of the circuit remains unchanged. Explain the variation of V with distance $x$ as S is moved from A to B. [2] (c) A power supply of electromotive force (e.m.f.) $14.4\\lor$ and negligible internal resistance is connected by two identical metal wires to two filament lamps, as shown in Fig. 25.3. ",
-        "page_idx": 48
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 48
-    },
-    {
-        "type": "image",
-        "img_path": "images/0405d3b9a885c49ae7f175d6bb98e454187c6debd810a809bcf9ff1b306b6410.jpg",
-        "img_caption": [
-            "Fig. 25.3 "
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-        "img_footnote": [],
-        "page_idx": 48
-    },
-    {
-        "type": "text",
-        "text": "The current in the circuit is $3.0\\mathsf{A}$ .   \nThe potential difference across each lamp is $6.0\\vee.$   \nThe total length of the metal wire is $25.0\\mathsf{m}$ . The cross-sectional area of the wire is $0.54\\mathrm{mm}^{2}$ . ",
-        "page_idx": 48
-    },
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-        "type": "text",
-        "text": "(i) Calculate the resistivity $\\rho$ of the metal from which the wire is made. ",
-        "page_idx": 48
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-        "type": "text",
-        "text": "$\\rho=$ Ω m [4] (ii) The number of electrons per unit volume $n$ in the metal wire is $8.5\\times10^{28}\\mathrm{m}^{-3}$ . Calculate the mean drift velocity $V$ of the electrons in the metal. ",
-        "page_idx": 48
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-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 49
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-        "type": "text",
-        "text": "v = $m\\mathtt{s}^{-1}$ [2] ",
-        "page_idx": 49
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-    {
-        "type": "text",
-        "text": "26 (a) The table below shows the work function $\\phi$ of four metals. ",
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-        "table_body": "\n\n<html><body><table><tr><td>Metal</td><td>A</td><td>B</td><td>C</td><td>D</td></tr><tr><td>p/eV</td><td>3.2</td><td>4.1</td><td>3.3</td><td>6.4</td></tr></table></body></html>\n\n",
-        "page_idx": 50
-    },
-    {
-        "type": "text",
-        "text": "Electromagnetic radiation of wavelength $380\\mathsf{n m}$ is incident on all the metals.   \nPhotoelectrons are just emitted from metal A. ",
-        "page_idx": 50
-    },
-    {
-        "type": "text",
-        "text": "(i) Explain, in terms of the energy of photons, why metal C will not emit photoelectrons. [1] (ii) Calculate the maximum wavelength of the electromagnetic radiation in nm that will just eject photoelectrons from metal D. ",
-        "page_idx": 50
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 50
-    },
-    {
-        "type": "text",
-        "text": "maximum wavelength $=$ nm [1] (iii) The metal B is now exposed to electromagnetic radiation of a different wavelength. The energy of each incident photon is $5.3{\\tt e V}.$ Calculate the minimum de Broglie wavelength $\\lambda$ of the emitted photoelectrons. ",
-        "page_idx": 50
-    },
-    {
-        "type": "text",
-        "text": "",
-        "page_idx": 50
-    },
-    {
-        "type": "text",
-        "text": "λ = m [3] ",
-        "page_idx": 50
-    },
-    {
-        "type": "text",
-        "text": "(b) A researcher is carrying out an experiment to determine the work function $\\phi$ of a new material. The material is illuminated by electromagnetic radiation of frequency $f$ and the maximum kinetic energy $K E_{\\mathrm{max}}$ of the photoelectrons is determined. ",
-        "page_idx": 51
-    },
-    {
-        "type": "text",
-        "text": "The researcher plots the data points shown below. ",
-        "page_idx": 51
-    },
-    {
-        "type": "image",
-        "img_path": "images/60e29916eac776b4c6df2127d40e0b89ce7e8fe2f5e31f652651010aba4d77ef.jpg",
-        "img_caption": [],
-        "img_footnote": [],
-        "page_idx": 51
-    },
-    {
-        "type": "text",
-        "text": "(i) Draw a straight line of best fit through the data points.   \n(ii) Use the gradient of this line, and Einstein’s photoelectric equation, to determine the work function $\\phi$ of the material. ",
-        "page_idx": 51
-    },
-    {
-        "type": "text",
-        "text": "$\\phi=$ J [3] ",
-        "page_idx": 51
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-        "type": "text",
-        "text": "ADDITIONAL ANSWER SPACE ",
-        "text_level": 1,
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-        "type": "text",
-        "text": "If additional space is required, you should use the following lined page(s). The question number(s) must be clearly shown in the margin(s). ",
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-        "text": "OCR ",
-        "text_level": 1,
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-        "type": "text",
-        "text": "Oxford Cambridge and RSA ",
-        "page_idx": 55
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-    {
-        "type": "text",
-        "text": "Copyright Information ",
-        "text_level": 1,
-        "page_idx": 55
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-    {
-        "type": "text",
-        "text": "OCR is committed to seeking permission to reproduce all third-party content that it uses in its assessment materials.  OCR has attempted to identify and contact all copyright holders whose work is used in this paper.  To avoid the issue of disclosure of answer-related information to candidates, all copyright acknowledgements are reproduced in the OCR Copyright Acknowledgements Booklet.  This is produced for each series of examinations and is freely available to download from our public website (www.ocr.org.uk) after the live examination series. ",
-        "page_idx": 55
-    },
-    {
-        "type": "text",
-        "text": "If OCR has unwittingly failed to correctly acknowledge or clear any third-party content in this assessment material, OCR will be happy to correct its mistake at the earliest possibl opportunity. ",
-        "page_idx": 55
-    },
-    {
-        "type": "text",
-        "text": "or queries or further information please contact The OCR Copyright Team, The Triangle Building, Shaftesbury Road, Cambridge CB2 8EA. ",
-        "page_idx": 55
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-    {
-        "type": "text",
-        "text": "OCR is part of Cambridge University Press & Assessment, which is itself a department of the University of Cambridge. ",
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-    {
-        "type": "text",
-        "text": "$\\circledcirc$ OCR 2022 ",
-        "page_idx": 55
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-    {
-        "type": "text",
-        "text": "GCE Physics A ",
-        "text_level": 1,
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-        "text": "Unit H156/01:  Breadth in physics ",
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-        "text": "Advanced Subsidiary GCE ",
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-        "type": "text",
-        "text": "Mark Scheme for June 2016 ",
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-        "type": "text",
-        "text": "OCR (Oxford Cambridge and RSA) is a leading UK awarding body, providing a wide range of qualifications to meet the needs of candidates of all ages and abilities.  OCR qualifications include AS/A Levels, Diplomas, GCSEs, Cambridge Nationals, Cambridge Technicals, Functional Skills, Key Skills, Entry Level qualifications, NVQs and vocational qualifications in areas such as IT, business, languages, teaching/training, administration and secretarial skills. ",
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-        "type": "text",
-        "text": "It is also responsible for developing new specifications to meet national requirements and the needs of students and teachers.  OCR is a not-for-profit organisation; any surplus made is invested back into the establishment to help towards the development of qualifications and support, which keep pace with the changing needs of today’s society. ",
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-        "text": "This mark scheme is published as an aid to teachers and students, to indicate the requirements of the examination. It shows the basis on which marks were awarded by examiners. It does not indicate the details of the discussions which took place at an examiners’ meeting before marking commenced. ",
-        "page_idx": 57
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-        "type": "text",
-        "text": "All examiners are instructed that alternative correct answers and unexpected approaches in candidates’ scripts must be given marks that fairly reflect the relevant knowledge and skills demonstrated. ",
-        "page_idx": 57
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-        "type": "text",
-        "text": "Mark schemes should be read in conjunction with the published question papers and the report on the examination. ",
-        "page_idx": 57
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-        "type": "text",
-        "text": "OCR will not enter into any discussion or correspondence in connection with this mark scheme. ",
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-    {
-        "type": "text",
-        "text": "$\\circledcirc$ OCR 2016 ",
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-    {
-        "type": "text",
-        "text": "H156/01 ",
-        "text_level": 1,
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-        "type": "text",
-        "text": "Mark Scheme ",
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-        "type": "text",
-        "text": "Annotations available in RM Assessor ",
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-        "table_body": "\n\n<html><body><table><tr><td>Annotation</td><td>Meaning</td></tr><tr><td>BOD</td><td>Benefit of doubt given</td></tr><tr><td>CON</td><td>Contradiction</td></tr><tr><td></td><td>Incorrect response</td></tr><tr><td>ECF</td><td>Error carried forward</td></tr><tr><td>L1</td><td>Level 1</td></tr><tr><td>L2</td><td>Level 2</td></tr><tr><td>L3</td><td>Level 3</td></tr><tr><td>TE</td><td>Transcription error</td></tr><tr><td>NBOD</td><td>Benefit of doubt not given</td></tr><tr><td>POT</td><td>Power of 10 error</td></tr><tr><td></td><td>Omissionmark</td></tr><tr><td>SF</td><td>Error in number of significant figures</td></tr><tr><td></td><td>Correct response</td></tr><tr><td></td><td>Wrong physics or equation</td></tr></table></body></html>\n\n",
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-        "text": "H156/01 ",
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-        "type": "text",
-        "text": "Abbreviations, annotations and conventions used in the detailed Mark Scheme (to include abbreviations and subject-specific conventions). ",
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-        "table_body": "\n\n<html><body><table><tr><td>Annotation</td><td>Meaning</td></tr><tr><td></td><td>alternative and acceptable answers for the same marking point</td></tr><tr><td>reject</td><td>Answers which are not worthy of credit</td></tr><tr><td>not</td><td>Answers which are not worthy of credit</td></tr><tr><td>Ignore</td><td>Statementswhich areirrelevant</td></tr><tr><td>Allow</td><td>Answers that can be accepted</td></tr><tr><td>()</td><td>Words which are not essential to gain credit</td></tr><tr><td>一</td><td>Underlined words must be present in answer to score a mark</td></tr><tr><td>ECF AW</td><td>Error carried forward</td></tr><tr><td>ORA</td><td>Alternative wording</td></tr><tr><td></td><td>Or reverse argument</td></tr></table></body></html>\n\n",
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-        "text": "CATEGORISATION OF MARKS ",
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-        "text": "B marks: These are awarded as independent marks, which do not depend on other marks. For a B-mark to be scored, the point to which it refers must be seen specifically in the candidate’s answers. ",
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-        "text": "C marks: These are compensatory method marks which can be scored even if the points to which they refer are not written down by the candidate, providing subsequent working gives evidence that they must have known it. For example, if an equation carries a C-mark and the candidate does not write down the actual equation but does correct working which shows the candidate knew the equation, then the C-mark is given. ",
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-        "text": "M marks: These are method marks upon which A-marks (accuracy marks) later depend. For an M-mark to be scored, the point to which it refers must be seen in the candidate’s answers. If a candidate fails to score a particular M-mark, then none of the dependent A-marks can be scored. ",
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-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answer</td><td>Marks Guidance</td><td></td></tr><tr><td>1</td><td>C</td><td>1</td><td></td></tr><tr><td>2</td><td>B</td><td>1</td><td></td></tr><tr><td>3</td><td>C</td><td>1</td><td></td></tr><tr><td>4</td><td>D</td><td>1</td><td></td></tr><tr><td>5</td><td>B</td><td>1</td><td></td></tr><tr><td>9</td><td>A</td><td>1</td><td></td></tr><tr><td>7</td><td>B</td><td>1</td><td></td></tr><tr><td>8</td><td>B</td><td>1</td><td></td></tr><tr><td>9</td><td>A</td><td>1</td><td></td></tr><tr><td>10</td><td>C</td><td>1</td><td></td></tr><tr><td>11</td><td>D</td><td>1</td><td></td></tr><tr><td>12</td><td>B</td><td>1</td><td></td></tr><tr><td>13</td><td>C</td><td>1</td><td></td></tr><tr><td>14</td><td>C</td><td>1</td><td></td></tr><tr><td>15</td><td>C</td><td>1</td><td></td></tr><tr><td>16</td><td>A</td><td>1</td><td></td></tr><tr><td>17</td><td>D</td><td>1</td><td></td></tr><tr><td>18</td><td>C</td><td>1</td><td></td></tr><tr><td>19</td><td>D</td><td>1</td><td></td></tr><tr><td>20</td><td>B</td><td>1</td><td></td></tr><tr><td></td><td>Total</td><td>20</td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td colspan=\"2\" rowspan=\"2\">Question 21</td><td>Answer</td><td rowspan=\"2\">Marks</td><td rowspan=\"2\">Guidance</td></tr><tr><td>(a) Mass is a scalar (quantity) and velocity is a vector (quantity).</td><td>B1</td></tr><tr><td></td><td>(q) (i)</td><td>(Addition of) velocity depends on direction / sign / vector triangle / resolving (ORA) An arrow from trolley to ramp along the string (for the tension) and a downwards arrow from the trolley (for the</td><td>B1 B1</td><td>Allow‘Velocity can be cancelled out' Not arrow for the tension parallel to the ramp</td><td>Allow arrows in correct directions anywhere on Fig. 21 Not arrow perpendicular to the ramp for the weight</td></tr><tr><td></td><td></td><td rowspan=\"2\">weight). (ii) t= 0.73 (s)</td><td rowspan=\"2\">(s = 12 at'); 0.80 = 1%2 × 3.0 × t (Any subject)</td><td rowspan=\"2\">C1 A1</td><td>Not two arrow heads in opposite directions along the string for the tension</td></tr><tr><td></td><td>Allow full credit for alternative methods, e.g: v2 = 2 × 0.80 × 3.0; v= 2.19 (m s-1) 2.19</td><td>Note: Apply SF penalty if 0.7 s is on the answer line or the final answer Allow 1 mark for 0.40 (s); 9.8 m s2 used instead of 3.0 m s-2</td></tr><tr><td></td><td></td><td colspan=\"3\"></td><td>=1 C1 3.0 t= 0.73 (s) A1</td></tr><tr><td></td><td></td><td colspan=\"3\">Total 5</td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"2\">22 (a)</td><td rowspan=\"2\">Question</td><td rowspan=\"2\">Answer The gradient remains the same</td><td rowspan=\"2\">Marks B1</td><td>Guidance Note: This mark is for the idea that the gradient / slope (of</td></tr><tr><td>the line) remains the same Allow: The line is (just) shifted (to the right) by the same amount (Aw)</td></tr><tr><td rowspan=\"5\"></td><td rowspan=\"5\">(q)</td><td>Gradient determined from Fig. 22 and gradient = 16</td><td>C1</td><td>Allow ± 0.5 for the value of the gradient Not u²/x value using the line or a data point because the</td></tr><tr><td></td><td></td><td>gradient is not determined Allow this mark even if gradient = a</td></tr><tr><td>gradient = 2a (F = ma); F= 920 × 8.0</td><td>C1</td><td></td></tr><tr><td>F = 7.4 × 103 (N)</td><td>A1</td><td>Possible ECF for this A1 mark if the gradient is determined but its value is outside the range 15.5 to 16.5 and the second</td></tr><tr><td></td><td></td><td>C1 mark has also been scored Note: The answer to 3 SF is 7360 (N)</td></tr><tr><td></td><td></td><td>Total</td><td>4</td><td>Note: F= 920 × 16 = 14720 (N) can score the first C1 mark</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td>Question 23(a)</td><td></td><td>Marks</td><td>Guidance Note: In this question any symbols used must be defined or</td></tr><tr><td rowspan=\"8\"></td><td></td><td></td><td>previously mentioned Note: Allow full credit for alternative methods, e.g. using the equation pressure = height x density × g</td></tr><tr><td>pressure = weight(of cyinder) area</td><td>B1</td><td>Allowforce/area</td></tr><tr><td>Weight (of cylinder) determined using a newtonmeter</td><td>B1</td><td></td></tr><tr><td>or Measure mass (of cylinder) using balance / scale(s) and multiplying by g / 9.8(1 m s-²)</td><td></td><td>Not 'gravity' for g</td></tr><tr><td>Area determined by measuring the diameter with a ruler /</td><td>B1</td><td>Not measure radius</td></tr><tr><td>vernier callipers / micrometer and then using (area =) π × 2 A sensible suggestion that reduces the % uncertainty:</td><td>B1</td><td>Allow other correct methods Not 'repeat readings (of diameter etc.)' because this</td></tr><tr><td>Use micrometer / (vernier) calipers / travelling microscope Use balance / newtonmeter with smaller division (AW)</td><td></td><td>procedure improves the accuracy and not the precision Allow balance / newtonmeter with ‘high resolution'</td></tr><tr><td>/ air displaced (L)8:6/0:6 (= ssew) 10 (N) 8'2 - 0:6 (= 4snudn)</td><td>B1</td><td></td></tr><tr><td rowspan=\"4\"></td><td rowspan=\"4\"></td><td></td><td>C1</td><td>Note: This C1 mark for determining the upthrust (1.2 N) or the mass (0.92 kg) of the cylinder</td></tr><tr><td>V = (1.2/9.81) or  V= 1.2(23) × 10-4 (m²) 1000</td><td>C1</td><td></td></tr><tr><td>(9.0/9.81) 1.223×10-4</td><td></td><td></td></tr><tr><td></td><td>(9.0) p</td><td></td></tr><tr><td></td><td></td><td></td><td>8</td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>×1000 = 7.5×10² (kg m-3)</td></tr><tr><td></td><td></td><td>p = 7.5 × 10² (kg m-3)</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td>A1</td><td>Allow full credit for alternative methods, e.g:</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>1.2</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td colspan=\"2\">Question</td><td>Answer</td><td>Marks</td><td>Guidance</td></tr><tr><td>24 (a)</td><td></td><td>(Resultant) force is (directly) proportional / equal to the rate of change of momentum</td><td>B1</td><td>Notforce=mass× acceleration Not *force α change in momentum over time'</td></tr><tr><td>(q)</td><td>(i)</td><td>Any two from: momentum, (total) energy and mass</td><td>B1</td><td>Not: kinetic energy</td></tr><tr><td></td><td>(ii)</td><td>The force will have the same magnitude (at any time t) The force is in the opposite direction / has negative value</td><td>B1 B1</td><td>Not 'This is because action = reaction'</td></tr><tr><td></td><td></td><td></td><td></td><td>Not Newton's third law Allow 1 mark for a correct graph if there is no description or explanation</td></tr><tr><td></td><td>(c)</td><td>Method1:Momentumisconserved</td><td></td><td></td></tr><tr><td></td><td></td><td>1.7 × 10-27× 500 or 1.7 × 10-27 ×(-) 420 or 2.0 × 10-26 × v</td><td>C1</td><td></td></tr><tr><td></td><td></td><td>1.7 × 10-27 × 500 = 1.7 × 10-27 × -420 + 2.0 × 10-26 × v</td><td>C1</td><td></td></tr><tr><td></td><td></td><td>v = 78 (m s-1)</td><td>A1</td><td>Allow 1 mark for 6.8 (m s-1); + 420 used instead of - 420</td></tr><tr><td></td><td></td><td>Method 2: Kinetic energy is conserved</td><td></td><td></td></tr><tr><td></td><td></td><td>%2× 1.7 × 10-27 × 500² or %× 1.7 × 10-27 × 420² or 1%2 × 2.0 × 10-26 × v2</td><td>C1</td><td>Allow full credit for correct use of 'velocity of approach = -</td></tr><tr><td></td><td></td><td>1%2 × 1.7 × 10-27 × 5002 = 1%2 × 1.7 × 10-27 × 4202 + %2 × 2.0 x</td><td>C1</td><td>velocity of recession', e.g:</td></tr><tr><td></td><td></td><td>10-26 × v2 v= 79 (m s-1)</td><td></td><td>'speed’ of approach = (-)'speed' of recession C1 500 = v+ 420 C1 v= 80 (m s-1) A1</td></tr><tr><td></td><td></td><td>Total</td><td>A1</td><td></td></tr><tr><td></td><td></td><td></td><td>7</td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td colspan=\"3\">Question (i)</td><td>Answer Similarity - same unit (Aw)</td><td>Marks B1</td><td colspan=\"2\">Guidance</td></tr><tr><td>25</td><td>(a)</td><td></td><td>Difference - For e.m.f, energy is transformed from chemical / other forms to electrical and for p.d., energy is transformedtoheat/otherformsfromelectrical</td><td>B1 Allow any pair from: e.m.f. Energy (transformed) to electrical</td><td>Allow *both defined as energy (transformed) per unit charge' or 'both defined as work done per unit charge' electrical</td><td>p.d. Energy (transformed) from</td></tr><tr><td></td><td></td><td>(ii) n=</td><td>9.6 ×1016 or  n = 1.3(3...) × 1025 (m-3) 1.2x10-6 ×6.0x10-3</td><td>C1</td><td>heat /other forms Charges gain energy Work done on charges</td><td>Charges lose energy Work done by charges</td></tr><tr><td></td><td></td><td>(I = Anev)</td><td>0.003 = 1.2 × 10-6 × 1.33... × 1025 × 1.6 × 10-19 × v</td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>v= 1.2 × 10-3 (m s-1)</td><td></td><td>C1</td><td>Note Any subject for this equation</td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>A1 Allow 1 mark for 1.6(3) × 105 (m s-1); n = 9.6 x1016 used</td><td></td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"6\">(q)</td><td rowspan=\"5\">Question</td><td>Answer Circuit withcell inserieswith an ammeter and variable resistor.A voltmeter is connected across thevariable</td><td>Marks B1</td><td>Guidance Allow thisB1 mark for a clearly drawn circuit with correct symbols for the cell, variable resistor, voltmeter and</td></tr><tr><td>resistor/(terminalsofthe)cell</td><td>ammeter.</td><td>Allow a battery symbol instead of symbol for a cell</td></tr><tr><td>Measure current and p.d. / voltage across variable resistor / cell</td><td>B1</td><td>Allow 'terminal p.d' for p.d. across the cell Allow'measure I and V if the circuit is correct Allow'measure voltmeter and ammeter readings'if the</td></tr><tr><td>Correct description of how to get multiple readings (of currentorp.d)</td><td>B1</td><td>circuit is correct Possible ECF for incorrect symbol for variable resistor</td></tr><tr><td>E.g.change the resistance of the variableresistor / use different value resistors, etc. (E = V+ Ir)</td><td>B1</td><td></td></tr><tr><td></td><td>line) is equal to (-) r (AW)</td><td>Total 9</td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"2\">26</td><td rowspan=\"2\">Question (a)</td><td rowspan=\"2\">Answer (i) A and B move in opposite directions</td><td rowspan=\"2\">Marks B1</td><td>Guidance Allow A is moving up and B is moving down (or vice versa)</td></tr><tr><td>Allow they have a phase difference of 180(o) or π (rad) Allow they are in antiphase</td></tr><tr><td rowspan=\"7\">(b)</td><td rowspan=\"7\">(i)</td><td> = 0.80 (m)</td><td>C1</td><td>Allow 80 (cm) for this C1 mark</td></tr><tr><td>v= fn; v = 75× 0.80 v = 60 (m s-1) 2.0</td><td>A1</td><td>Allow 1 mark for 30 (m s-1) from the C1A1 marks;  = 0.40 m used</td></tr><tr><td>absoluteuncertainty= x60 40 absolute uncertainty = 3.0 (m s-1)</td><td>A1</td><td>Note 60 ± 3 (m s-1) scores full marks Allow 2 marks for 6000 ± 300 (m s-1);  in cm (POT error)</td></tr><tr><td>(i) Reflection (of progressive waves) at (fixed) end(s) / X / Y</td><td>B1</td><td>Allow 2 marks for 30 ± 1.5 (m s-1);  = 0.40 m used</td></tr><tr><td>Superposition (of these waves gives rise to the stationary wave)</td><td>B1</td><td>Allow: 'interference' instead of 'superposition'</td></tr><tr><td>The wavelength is twice the</td><td></td><td></td></tr><tr><td>length of cord / distance between X and Y</td><td>B1</td><td>Allow  = 2xY or equivalent</td></tr><tr><td></td><td></td><td>Total 7</td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td colspan=\"3\" rowspan=\"3\">Question</td><td rowspan=\"3\">Answer</td><td colspan=\"2\">Marks B1</td></tr><tr><td>-1.0 V to 2.6 V: I = 0 / negligible and R = oo / (very) large (AW)</td><td></td></tr><tr><td rowspan=\"2\">2.6 Vto3.0V:Rdecreases</td><td rowspan=\"2\">B1 Allow'rapid decrease in R</td></tr><tr><td rowspan=\"9\"></td><td rowspan=\"2\">3.0 V to 3.4 V:R decreases</td></tr><tr><td></td><td>B1 Allow'slow decrease in R' Not R is constant (because it is a straight line)</td></tr><tr><td>Justification of a B1 point in terms of R = V/I. For example to show:</td><td>B1</td><td>Not R = gradient1 Ignore powers of 10 and units</td></tr><tr><td>R is infinite: R = 2.0/0 = ∞0</td><td></td><td>Note: V and I values within ± 1 small square</td></tr><tr><td>R decreases: R calculated once and has R = o, or R calculated twice</td><td></td><td></td></tr><tr><td>(The circuit does not work because) the LED is reverse biased / incorrect polarity of the cell (AW)</td><td>B1</td><td>Allow: (For the circuit to work) the LED must be forward- biased / 'reverse the LED'/ 'reverse the cell'</td></tr><tr><td>V must be greater than 2.6 (V for the LED to be lit)</td><td>B1</td><td>Allow ± 0.1 V Not V must be equal to / 'at least' 2.6 V</td></tr><tr><td></td><td>B1</td><td>Allow this mark even if the LED is reverse biased Note: This B1 mark can be scored on Fig. 27.2</td></tr><tr><td rowspan=\"2\">(c)</td><td rowspan=\"2\"></td><td rowspan=\"2\">6.63×10-34 ×3.0×108 E= or E = 4.1(4) × 10-19 (J) 480×10-9 1.2×10-3</td><td>C1</td><td>Allow this mark even if the LED is reverse biased</td></tr><tr><td>C1</td><td></td></tr><tr><td></td><td></td><td>4.1(4)×10-19 N = 2.9 × 1015 (s-1)</td><td>A1</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td>Total</td><td>10</td><td></td></tr></table></body></html>\n\n",
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-        "text": "OCR (Oxford Cambridge and RSA Examinations) 1 Hills Road Cambridge CB1 2EU ",
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-        "text": "OCR Customer Contact Centre ",
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-        "text": "Education and Learning   \nTelephone: 01223 553998   \nFacsimile: 01223 552627   \nEmail: general.qualifications@ocr.org.uk ",
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-        "text": "Oxford Cambridge and RSA Examinations   \nis a Company Limited by Guarantee   \nRegistered in England   \nRegistered Office; 1 Hills Road, Cambridge, CB1 2EU   \nRegistered Company Number: 3484466   \nOCR is an exempt Charity   \nOCR (Oxford Cambridge and RSA Examinations)   \nHead office   \nTelephone: 01223 552552   \nFacsimile: 01223 552553 ",
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-        "text": "Physics A ",
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-        "text": "Mark Scheme for June 2022 ",
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-        "text": "OCR (Oxford Cambridge and RSA) is a leading UK awarding body, providing a wide range of qualifications to meet the needs of candidates of all ages and abilities.  OCR qualifications include AS/A Levels, Diplomas, GCSEs, Cambridge Nationals, Cambridge Technicals, Functional Skills, Key Skills, Entry Level qualifications, NVQs and vocational qualifications in areas such as IT, business, languages, teaching/training, administration and secretarial skills. ",
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-        "text": "It is also responsible for developing new specifications to meet national requirements and the needs of students and teachers.  OCR is a not-for-profit organisation; any surplus made is invested back into the establishment to help towards the development of qualifications and support, which keep pace with the changing needs of today’s society. ",
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-        "text": "This mark scheme is published as an aid to teachers and students, to indicate the requirements of the examination. It shows the basis on which marks were awarded by examiners. It does not indicate the details of the discussions which took place at an examiners’ meeting before marking commenced. ",
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-        "text": "All examiners are instructed that alternative correct answers and unexpected approaches in candidates’ scripts must be given marks that fairly reflect the relevant knowledge and skills demonstrated. ",
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-        "text": "PREPARATION FOR MARKING ON-SCREEN ",
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-        "text": "1. Make sure that you have accessed and completed the relevant training packages for on-screen marking: RM assessor Online Training and the OCR Essential Guide to Marking.   \n2. Make sure that you have read and understood the Instructions for On-Screen Marking and the mark scheme and the question paper for this unit. These are posted on the RM Cambridge Assessment Support Portal http://www.rm.com/support/ca   \n3. Log-in to RM Assessor and mark the required number of practice responses and the required number of standardisation responses. ",
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-        "text": "MARKING INSTRUCTIONS – FOR MARKING ON-SCREEN AND FOR PAPER BASED MARKING ",
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-        "text": "1. Mark strictly to the mark scheme.   \n2. Marks awarded must relate directly to the marking criteria.   \n3. The schedule of dates is very important. It is essential that you meet the RM Assessor $50\\%$ and $100\\%$ deadlines. If you experience problems, you must contact your Team Leader without delay.   \n4. If you are in any doubt about applying the mark scheme, consult your Team Leader by telephone or the RM Assessor messaging system, or by email. ",
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-        "text": "5. Crossed Out Responses ",
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-        "text": "Where a candidate has crossed out a response and provided a clear alternative then the crossed out response is not marked. Where no alternative response has been provided, examiners may give candidates the benefit of the doubt and mark the crossed out response where legible. ",
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-        "text": "Rubric Error Responses – Optional Questions ",
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-        "text": "Where candidates have a choice of question across a whole paper or a whole section and have provided more answers than required, then all responses are marked and the highest mark allowable within the rubric is given. Enter a mark for each question answered into RM assessor, which will select the highest mark from those awarded. (The underlying assumption is that the candidate has penalised themselves by attempting more questions than necessary in the time allowed.) ",
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-        "text": "Multiple Choice Question Responses ",
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-        "text": "When a multiple choice question has only a single, correct response and a candidate provides two responses (even if one of these responses is correct), then no mark should be awarded (as it is not possible to determine which was the first response selected by the candidate). When a question requires candidates to select more than one option/multiple options, then local marking arrangements need to ensure consistency of approach. ",
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-        "text": "Contradictory Responses ",
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-        "text": "hen a candidate provides contradictory responses, then no mark should be awarded, even if one of the answers is correct. ",
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-        "type": "text",
-        "text": "Where candidates are required to provide a set number of short answer responses then only the set number of responses should be marked. The response space should be marked from left to right on each line and then line by line until the required number of responses have been considered.  The remaining responses should not then be marked. Examiners will have to apply judgement as to whether a ‘second response’ on a line is a development of the ‘first response’, rather than a separate, discrete response. (The underlying assumption is that the candidate is attempting to hedge their bets and therefore getting undue benefit rather than engaging with the question and giving the most relevant/correct responses.) ",
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-    {
-        "type": "text",
-        "text": "Short Answer Questions (requiring a more developed response, worth two or more marks) ",
-        "page_idx": 74
-    },
-    {
-        "type": "text",
-        "text": "If the candidates are required to provide a description of, say, three items or factors and four items or factors are provided, then mark on a similar basis – that is downwards (as it is unlikely in this situation that a candidate will provide more than one response in each section of the response space.) ",
-        "page_idx": 74
-    },
-    {
-        "type": "text",
-        "text": "Longer Answer Questions (requiring a developed response) ",
-        "page_idx": 74
-    },
-    {
-        "type": "text",
-        "text": "Where candidates have provided two (or more) responses to a medium or high tariff question which only required a single (developed) response and not crossed out the first response, then only the first response should be marked. Examiners will need to apply professional judgement as to whether the second (or a subsequent) response is a ‘new start’ or simply a poorly expressed continuation of the first response. ",
-        "page_idx": 74
-    },
-    {
-        "type": "text",
-        "text": "Always check the pages (and additional objects if present) at the end of the response in case any answers have been continued there. If the candidate has continued an answer there then add a tick to confirm that the work has been seen. ",
-        "page_idx": 74
-    },
-    {
-        "type": "text",
-        "text": "7. Award No Response (NR) if: there is nothing written in the answer space Award Zero $\\mathrm{^{6}0^{,}}$ if: anything is written in the answer space and is not worthy of credit (this includes text and symbols). ",
-        "page_idx": 74
-    },
-    {
-        "type": "text",
-        "text": "Mark Scheme ",
-        "text_level": 1,
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "Team Leaders must confirm the correct use of the NR button with their markers before live marking commences and should check this when reviewing scripts. ",
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "8. The RM Assessor comments box is used by your team leader to explain the marking of the practice responses. Please refer to these comments when checking your practice responses. Do not use the comments box for any other reason. ",
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "If you have any questions or comments for your team leader, use the phone, the RM Assessor messaging system, or e-mail. ",
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "9. Level of response (LoR) ",
-        "text_level": 1,
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "Read through the whole answer from start to finish, concentrating on features that make it a stronger or weaker answer using the indicative scientific content as guidance. The indicative scientific content indicates the expected parameters for candidates’ answers, but be prepared to recognise and credit unexpected approaches where they show relevance. ",
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "Using a ‘best-fit’ approach based on the science content of the answer, first decide which set of level descriptors, Level 1 (L1), Level 2 (L2) or Level 3 (L3), best describes the overall quality of the answer using the guidelines described in the level descriptors in the mark scheme. ",
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "Once the level is located, award the higher or lower mark. ",
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "The higher mark should be awarded where the level descriptor has been evidenced and all aspects of the communication statement (in italics) have been met. The lower mark should be awarded where the level descriptor has been evidenced but aspects of the communication statement (in italics) are missing. ",
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "In summary: ",
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "the science content determines the level the communication statement determines the mark within a level. ",
-        "page_idx": 75
-    },
-    {
-        "type": "text",
-        "text": "10. Here are the subject specific instructions for this question paper. ",
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "CATEGORISATION OF MARKS ",
-        "text_level": 1,
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "The marking schemes categorise marks on the MACB scheme. ",
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "B marks ",
-        "text_level": 1,
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "These are awarded as independent marks, which do not depend on other marks. For a B-mark to be scored, the point to which it refers must be seen specifically in the candidate’s answers. ",
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "M marks ",
-        "text_level": 1,
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "These are method marks upon which A-marks (accuracy marks) later depend. For an M-mark to be scored, the point to which it refers must be seen in the candidate’s answers. If a candidate fails to score a particular M-mark, then none of the dependent A-marks can be scored. ",
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "C marks ",
-        "text_level": 1,
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "These are compensatory method marks which can be scored even if the points to which they refer are not written down by the candidate, providing subsequent working gives evidence that they must have known it. For example, if an equation carries a C-mark and the candidate does not write down the actual equation but does correct working which shows the candidate knew the equation, then the C-mark is given. ",
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "A marks These are accuracy or answer marks, which either depend on an M-mark, or allow a C-mark to be scored. ",
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "SIGNIFICANT FIGURES ",
-        "text_level": 1,
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "If the data given in a question is to 2 sf, then allow to 2 or more significant figures.   \nIf an answer is given to fewer than 2 sf, then penalise once only in the entire paper.   \nAny exception to this rule will be mentioned in the Additional Guidance. ",
-        "page_idx": 76
-    },
-    {
-        "type": "text",
-        "text": "H156/01 ",
-        "text_level": 1,
-        "page_idx": 77
-    },
-    {
-        "type": "text",
-        "text": "Mark Scheme ",
-        "text_level": 1,
-        "page_idx": 77
-    },
-    {
-        "type": "text",
-        "text": "11. Annotations available in RM Assessor ",
-        "page_idx": 77
-    },
-    {
-        "type": "table",
-        "img_path": "images/ed2dbdb2cbd0686431b9eaf8375227ca25b5eaddad4dc3bd8ad295aef3e587d0.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>Annotation</td><td>Meaning</td></tr><tr><td></td><td>Correct response</td><td>Used to indicate the point at which a mark has been awarded (one tick per mark awarded).</td></tr><tr><td></td><td>Incorrect response</td><td>Used toindicate anincorrect answer or a point where a mark islost.</td></tr><tr><td>AE</td><td>Arithmetic error</td><td>ECF if there arenofurther errors.</td></tr><tr><td>BOD</td><td>Benefit of doubt given</td><td>Used to indicate a mark awarded where the candidate provides an answer that is not totally satisfactory, but the examiner feels that sufficient workhasbeen done.</td></tr><tr><td>BP</td><td>Blank page</td><td>Use BP on additional page(s) to show that there is no additional work provided by the candidates.</td></tr><tr><td>CON</td><td>Contradiction</td><td>Used in numerical answers only, unless specified otherwise in the mark scheme. Answers to later sections of</td></tr><tr><td>ECF</td><td>Error carried forward</td><td>Within a question, ECF can be given for AE, TE and POT errors but not for XP.</td></tr><tr><td>L1</td><td>Level 1</td><td>L1 is used to show 2 marks awarded and L1^ is used to show 1 mark awarded.</td></tr><tr><td>L2</td><td>Level 2</td><td>L2 isused to show 4 marks awarded andL2^ is used to show3 marks awarded.</td></tr><tr><td>L3</td><td>Level 3</td><td>L3 is used to show6 marks awarded and L3^ is used to show 5 marks awarded.</td></tr><tr><td>POT</td><td>Power of 10 error</td><td>This isusuallylinked toconversionof Sl prefixes.Donot allowthemarkwheretheerror occurs.Thenfollow through the working/calculation giving ECF for subsequent marks if there are no further errors.</td></tr><tr><td>SEEN</td><td>Seen</td><td></td></tr><tr><td>SF</td><td>Error in number of significant figures</td><td>necessary will be considered within the mark scheme.Penalised only once in the paper.</td></tr><tr><td>TE</td><td>Transcription error</td><td>subsequent marks.</td></tr><tr><td>XP</td><td>Wrong physics or equation</td><td>Used in numerical answers only, unless otherwise specified in the mark scheme. Use of an incorrect equation is wrong physics even if it happens to lead to the correct answer.</td></tr><tr><td></td><td>Omission</td><td>Used to indicate where more is needed for a mark to be awarded (what is written is not wrong but not enough).</td></tr></table></body></html>\n\n",
-        "page_idx": 77
-    },
-    {
-        "type": "text",
-        "text": "Mark Scheme ",
-        "text_level": 1,
-        "page_idx": 78
-    },
-    {
-        "type": "table",
-        "img_path": "images/99a5e6a0104e575923f191780bcae50853e2a7b620ed54212346276037e2ecb8.jpg",
-        "table_caption": [
-            "Abbreviations, annotations and conventions used in the detailed Mark Scheme (to include abbreviations and subject-specific conventions). "
-        ],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Annotation</td><td>Meaning</td></tr><tr><td></td><td>alternative and acceptable answers for the same marking point</td></tr><tr><td>Reject</td><td>Answerswhicharenotworthyofcredit</td></tr><tr><td>Not</td><td>Answers which are not worthy of credit</td></tr><tr><td>Ignore</td><td>Statements which are irrelevant</td></tr><tr><td>Allow</td><td>Answers that can be accepted</td></tr><tr><td>()</td><td>Words which are not essential to gain credit</td></tr><tr><td></td><td>Underlined words must be present in answer to score a mark</td></tr><tr><td>ECF</td><td>Error carried forward</td></tr><tr><td>AW</td><td>Alternative wording</td></tr><tr><td>ORA</td><td>Or reverse argument</td></tr></table></body></html>\n\n",
-        "page_idx": 78
-    },
-    {
-        "type": "text",
-        "text": "Mark Scheme ",
-        "text_level": 1,
-        "page_idx": 79
-    },
-    {
-        "type": "text",
-        "text": "SECTION A ",
-        "text_level": 1,
-        "page_idx": 79
-    },
-    {
-        "type": "table",
-        "img_path": "images/5a89028a357fa0b391ff81dbb822b99f4350e199f834f48a51e7691bd2f82340.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answer</td><td>Marks</td><td>Guidance</td></tr><tr><td>1</td><td>D</td><td>1</td><td></td></tr><tr><td>2</td><td>A</td><td>1</td><td></td></tr><tr><td>3</td><td>C</td><td>1</td><td></td></tr><tr><td>4</td><td>B</td><td>1</td><td></td></tr><tr><td>5</td><td>C</td><td>1</td><td></td></tr><tr><td>9</td><td>C</td><td>1</td><td></td></tr><tr><td>7</td><td>B</td><td>1</td><td></td></tr><tr><td>8</td><td>C</td><td>1</td><td></td></tr><tr><td>9</td><td>A</td><td>1</td><td></td></tr><tr><td>10</td><td>C</td><td>1</td><td></td></tr><tr><td>11</td><td>D</td><td>1</td><td></td></tr><tr><td>12</td><td>B</td><td>1</td><td></td></tr><tr><td>13</td><td>A</td><td>1</td><td></td></tr><tr><td>14</td><td>A</td><td>1</td><td></td></tr><tr><td>15 D</td><td></td><td>1</td><td></td></tr><tr><td>16 B</td><td></td><td>1</td><td></td></tr><tr><td>17 A</td><td></td><td>1</td><td></td></tr><tr><td>18 D</td><td></td><td>1</td><td></td></tr><tr><td>19 B</td><td></td><td>1</td><td></td></tr><tr><td>20 B</td><td></td><td>1 20</td><td></td></tr><tr><td colspan=\"4\"></td></tr></table></body></html>\n\n",
-        "page_idx": 79
-    },
-    {
-        "type": "text",
-        "text": "Mark Scheme ",
-        "text_level": 1,
-        "page_idx": 80
-    },
-    {
-        "type": "text",
-        "text": "SECTION B ",
-        "text_level": 1,
-        "page_idx": 80
-    },
-    {
-        "type": "text",
-        "text": "General rule: For substitution into an equation, allow any subject - unless stated otherwise in the guidance ",
-        "page_idx": 80
-    },
-    {
-        "type": "table",
-        "img_path": "images/c251b17a2619af1a1114c42aa9633ae595e95e25dc280d7c840301019fc2b12f.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td colspan=\"3\">Question</td><td>Answer</td><td>Marks</td><td>Guidance</td></tr><tr><td rowspan=\"3\">21</td><td rowspan=\"3\">(a)</td><td rowspan=\"3\">(b) (i)</td><td>distance = area under the graph/suvat equations</td><td>C1</td><td rowspan=\"3\">Allow any attempt to calculate part of the area under the graph or suvat equations Allow any correct calculation of part of the area under the</td></tr><tr><td>1%2 (4.0 + 10.0) × 3.0 / 10.0 × 5.0</td><td>C1 graph/suvat eqn e.g. 9, 12, 20,21, 30, 32, 50 (m)</td></tr><tr><td>horizontal distance = 71 (m)</td><td>A1 C1</td></tr><tr><td></td><td></td><td>2.0 (ii)</td><td>3.0</td><td>A0</td><td>Allow any correct gradient calculation</td></tr><tr><td rowspan=\"3\"></td><td rowspan=\"3\"></td><td rowspan=\"3\"></td><td>680cos55 / 150 × 2.0</td><td>C1</td><td rowspan=\"3\">If both components given (vertical and horizontal) it must be clear that the 390N is the horizontal component.</td></tr><tr><td>680c0s55 - R = 150 × 2.0 R = 90 (N)</td><td>C1</td></tr><tr><td></td><td>A1</td></tr><tr><td></td><td></td><td></td><td colspan=\"2\">Total 7</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 80
-    },
-    {
-        "type": "table",
-        "img_path": "images/1aa64be2021aebbf63a6c61259ae718dc8ac4ce7aa87ffe6bf6eced9bfbdcfcd.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td colspan=\"4\">Question 22 (a)</td><td>Answer Add (a range of) loads/force/weights to the spring and</td><td>Marks B1</td><td>Guidance Allow extension for compression throughout</td></tr><tr><td rowspan=\"3\"></td><td rowspan=\"3\"></td><td rowspan=\"3\"></td><td rowspan=\"3\">determine the compression (for each load)</td><td rowspan=\"3\">B1</td><td rowspan=\"3\">Allow W = mg Not length for compression</td><td></td></tr><tr><td></td></tr><tr><td>force Allow force constant = - and k = F/x (k must compression be subject)</td></tr><tr><td></td><td>(q)</td><td>(c)</td><td>KE/kinetic to gravitational PE/potential</td><td>B1</td><td>AllowKEtransferredtoGPE Not elastic potential energy</td><td>Ignore increase of thermal store of the surroundings</td></tr><tr><td rowspan=\"3\"></td><td rowspan=\"3\">(d)</td><td rowspan=\"3\"></td><td>E = 12 × 1.7 × 104 × (0.45 -0.25)2</td><td>C1</td><td>Allow gain in GPE = 68g(0.76 - 0.25) lgnore E = % Fx</td><td rowspan=\"3\"></td></tr><tr><td rowspan=\"2\">E= 340 (J) The gravitational potential energy store of the person has been omitted/(elastic) potential store of the spring has been</td><td rowspan=\"2\">A1 B1</td><td rowspan=\"2\">lgnorereferencestoenergylosses</td></tr><tr><td>transferred to gravitational potential energy store(of the</td></tr><tr><td></td><td></td><td></td><td>person)</td><td>Total 6</td><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 81
-    },
-    {
-        "type": "table",
-        "img_path": "images/3c2e653cc8c05cd228ba461dc12fbf3cfd6a141888adf692b0619572372d8020.jpg",
-        "table_caption": [
-            "H156/01 ",
-            "Mark Scheme "
-        ],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Question</td><td>Answer</td><td>Marks</td><td>Guidance</td></tr><tr><td>23 (a)</td><td>Gradients/rate of change of momentum are opposite/ positive & negative</td><td>B1</td><td>Ignore change in momentum is the same for A and B</td></tr><tr><td rowspan=\"3\">(q)</td><td rowspan=\"3\">Gradients/rate of change of momentum of the graphs have the same magnitude/Force on A and B = 24000N</td><td rowspan=\"3\">B1</td><td>Allow calculations of the gradient for 2 marks A F = (20 - (-4)/1ms = 24000N and B F = (-30 - 6)/1ms = -24000N Ignore POT</td></tr><tr><td>Allow 1 mark if no reference to the graph - The forces acting on each object are opposite and the (magnitude) of</td></tr><tr><td rowspan=\"5\">the forces are the same Allowalternativeanswerof: loss of momentum of A = 24 (kg/m/s)</td></tr><tr><td>momentum before = 20 - 30 (= -10 kg m s-1) momentum after = -4 -6 (= -10 kg m s-1)</td><td>B1 B1</td></tr><tr><td>(Therefore, the momentum is conserved)</td><td>gain of momentum by B = 24 (kg/m/s) (Therefore, the momentum is conserved)</td></tr><tr><td>(c) (2.0 + 3.0) v = 10</td><td>C1 Allow answer of 2 1sf, without any SF penalty</td></tr><tr><td rowspan=\"2\">v = 2.0 (m s-1)</td><td rowspan=\"2\">A1 Ignore sign</td></tr><tr><td>C1</td></tr></table></body></html>\n\n",
-        "page_idx": 82
-    },
-    {
-        "type": "table",
-        "img_path": "images/d8142e5350cdae5d907ae6407a5ae916fcee9d32f462862f61e49d2d3f4b265a.jpg",
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-        "table_body": "\n\n<html><body><table><tr><td colspan=\"2\">Question</td><td>Answer</td><td>Marks</td><td>Guidance</td></tr><tr><td></td><td>(ii)2</td><td>(v= fn) v = 58 × 1.24 v = 72 (m s-1)</td><td>C1 A1</td><td>ECF from (b)(ii)1</td></tr><tr><td></td><td>(ii)3</td><td>% uncertainty = [2 × 2.5] + 1.0 + 0.5 (= 6.5) 0.065 × [4 × 582 × 9.7 × 10-4 × 0.62] absolute uncertainty = 0.53 (N)</td><td>C1 A1</td><td>Answer to 2sf only Allow ECF 1 mark for %uncertainty of 4% and absolute</td></tr><tr><td></td><td></td><td>Total</td><td>8</td><td>uncertainty 0.32N 2sf</td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td colspan=\"2\" rowspan=\"2\">Question 25(a)</td><td>Answer</td><td>Marks</td><td>Guidance</td></tr><tr><td>Bothmeasured inVolts / same units</td><td>B1</td><td>Allow V for volt</td></tr><tr><td>(q)</td><td>(i)</td><td>Graph from 1.5 V at 0/A to 0 V at L/B</td><td>M1</td><td>Allow they are both voltages/they are both measured with a voltmeter Allow curve of increasing gradient/straight line</td></tr><tr><td rowspan=\"2\"></td><td rowspan=\"2\">(ii)</td><td>Curve of decreasing gradient</td><td>A1 B1</td><td></td></tr><tr><td>At A / x = 0, V= 1.5 V and at B / x = L, V = 0.75 V/p.d is shared/halved Total resistance increases so current decreases</td><td>B1</td><td>Allow V(across R) decreases as x increases (as S moves from A to B) Allow Explanation of potential divider e.g. At B resistance</td></tr><tr><td rowspan=\"4\">(c)</td><td rowspan=\"4\">(i)</td><td>(as length of wire L and resistor of R are in series)</td><td>C1</td><td>of length of wire = resistance of R</td></tr><tr><td>p.d across wire = 14.4 - 12.0 = (2.4 V) (= 0.80 Ω)</td><td>C1</td><td></td></tr><tr><td>3.0 p x 25.0 0.80 = 0.54 x 10-6</td><td>C1</td><td></td></tr><tr><td>p= 1.7 × 10-8 (Ω m)</td><td>A1</td><td>ECF R = 2.8 Ω (V = 8.4 V) to give p = 6.0 × 10-8 (Ω m) for 3 marks</td></tr><tr><td rowspan=\"2\"></td><td rowspan=\"2\">(ii)</td><td>(/ = Anev) 3.0 = 0.54 × 10-6 × 1.60 × 10-19 × 8.5 × 1028 × V</td><td>C1</td><td>Do not penalise the same PoT error in 0.54 mm2 from (c)(i) again</td></tr><tr><td>v = 4.1 x 10-4 (m s-1)</td><td>A1 Total</td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td colspan=\"3\">Question</td><td>Answer</td><td>Marks</td><td>Guidance</td></tr><tr><td>26</td><td>(a)</td><td>(i)</td><td>Energy (of photon) is less than work function/Φ (of C ) 3.3 (eV)</td><td>B1</td><td>Allow energy of photon / 3.2 (eV) < 3.3 (eV)/work function (of C) (so no photoelectrons)</td></tr><tr><td></td><td></td><td>(ii) (ii)</td><td>190 (nm)</td><td>B1</td><td>Allow 194 (nm) from calculation E=hf</td></tr><tr><td rowspan=\"4\"></td><td rowspan=\"4\"></td><td rowspan=\"4\"></td><td>(hf = Φ + KEmax)</td><td></td><td></td></tr><tr><td>5.3 = 4.1 + KE(max) (KEmax =) 1.2 (eV) or</td><td>C1</td><td>Allow KE = 1.92 x 10-19 (J)</td></tr><tr><td>% × 9.11 × 10-31 × v2 = 1.2 × 1.6 × 10-19 6.63 × 10-34</td><td>C1</td><td></td></tr><tr><td>入= 9.11 × 10-31 x 6.4924 x 105</td><td></td><td>Allow v= 6.5 × 105 (m s-1) or p = 5.9 × 10-25 (kg m s-1)</td></tr><tr><td rowspan=\"3\"></td><td rowspan=\"3\">(q)</td><td rowspan=\"3\">(i) (ii)</td><td> = 1.1 × 10-9 (m)</td><td>A1</td><td></td></tr><tr><td>Line of best fit drawn</td><td>B1</td><td>Not drawn through 0.5/5.0</td></tr><tr><td>gradient calculated and gradient = 6.2 × 10-34 (J s)</td><td>C1</td><td>Allow value in the range 5.8 to 6.6 × 10-34 (J s)</td></tr><tr><td rowspan=\"3\"></td><td rowspan=\"3\"></td><td rowspan=\"3\"></td><td rowspan=\"3\">Correct use equation of straight line, and gradient to determine the y-intercept / Φ Φ= 2.7 × 10-19 (J)</td><td>M1</td><td>ECF from incorrect value of h</td></tr><tr><td>A1</td><td>Allow value in the range 2.4 to 3.0 × 10-19 (J)</td></tr><tr><td>Total 9</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 86
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-        "text": "Need to get in touch? ",
-        "text_level": 1,
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-        "type": "text",
-        "text": "If you ever have any questions about OCR qualifications or services (including administration, logistics and teaching) please feel free to get in touch with our customer support centre. ",
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-        "type": "text",
-        "text": "Call us on ",
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-        "text": "ocr.org.uk/qualifications/resource-finder   \nocr.org.uk   \nTwitter/ocrexams   \n/ocrexams   \n/company/ocr   \n/ocrexams ",
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-        "type": "text",
-        "text": "CAMBRIDGE UNIVERSITY PRESS & ASSESSMENT ",
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-        "type": "text",
-        "text": "For staff training purposes and as part of our quality assurance programme your call may be recorded or monitored. $\\circledcirc$ OCR 2022 Oxford Cambridge and RSA Examinations is a Company Limited by Guarantee. Registered in England. Registered office The Triangle Building, Shaftesbury Road, Cambridge, CB2 8EA. ",
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-        "type": "text",
-        "text": "Registered company number 3484466. OCR is an exempt charity. ",
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-        "type": "text",
-        "text": "OCR provides resources to help you deliver our qualifications. These resources do not represent any particular teaching method we expect you to use. We update our resources regularly and aim to make sure content is accurate but please check the OCR website so that you have the most up-to-date version. OCR cannot be held responsible for any errors or omissions in these resources. ",
-        "page_idx": 87
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-    {
-        "type": "text",
-        "text": "Though we make every effort to check our resources, there may be contradictions between published support and the specification, so it is important that you always use information in the latest specification. We indicate any specification changes within the document itself, change the version number and provide a summary of the changes. If you do notice a discrepancy between the specification and a resource, please contact us. ",
-        "page_idx": 87
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-        "type": "text",
-        "text": "Whether you already offer OCR qualifications, are new to OCR or are thinking about switching, you can request more information using our Expression of Interest form. ",
-        "page_idx": 87
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-        "type": "text",
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-# Wednesday 21 October 2020 – Morning  
-
-# A Level Sociology  
-
-H580/03 Debates in contemporary society  
-
-Time allowed: 2 hours 15 minutes  
-
-You must have: • the OCR 12-page Answer Booklet  
-
-# INSTRUCTIONS  
-
-Use black ink.   
-Write your answer to each question in the Answer Booklet. The question numbers must be clearly shown.   
-• Fill in the boxes on the front of the Answer Booklet.   
-Answer all the questions in Section A.   
-Choose one option in Section B and answer all the questions for that option.  
-
-# INFORMATION  
-
-• The total mark for this paper is 105.   
-• The marks for each question are shown in brackets [ ].   
-• Quality of extended response will be assessed in questions marked with an asterisk $(^{\star})$ .   
-• This document has 4 pages.  
-
-# ADVICE  
-
-Read each question carefully before you start your answer.  
-
-# 2  
-
-# SECTION A  
-
-Read the source material and answer all the questions in Section A.  
-
-# Source A  
-
-Recent research suggests that advances in digital forms of communication have transformed the lives of individuals in the UK and across the world. For example, when natural disasters such as tsunamis, volcanic eruptions and extreme flooding occur, social media enables a rapid response. For example, following the 2012 hurricane in Canada, Facebook launched an emergency check-in App called ‘Safety Check’. At the click of a button users can let friends and family know they are safe in the event of a natural disaster. Despite initial reservations, official organisations now use social media to help tackle disasters. In 2018, the USA National Weather Service asked people to use Facebook and Twitter to spread important safety messages and posts about tsunamis. Social media has also been effective in mobilising support for protests. Digital forms of communication such as social media have also helped strengthen relationships as time and location no longer present a barrier to maintaining contact across the world.  
-
-# Source B  
-
-Through advances in digital forms of communication people can now connect with others by joining online communities. Communicating in these virtual communities, where there are no geographical boundaries, is quick and easy. For example, support may be generated very quickly in response to major events.  According to postmodern writers, people can share interests and also create and transform their identities in the virtual community, regardless of gender, ethnicity, social class, age or disability. However, while some postmodern writers have embraced the development of a virtual world, other sociologists have been more cautious worrying about issues such as who controls the virtual communities and how are they regulated? Also, concerns are often raised about the effects of virtual communities on both individual’s identities and their relationships with those in their offline world such as friends, family and peers.  
-
-1\* With reference to both sources and your wider sociological knowledge, explain the positive impact of global developments in digital communication in responding to major events. [9]  
-
-2 With reference to the source(s) and your wider sociological knowledge, evaluate the view that virtual communities have a positive impact on people’s identity. [10]  
-
-3 Evaluate the sociological view that all digital forms of communication have a negative impact on social relationships. [16]  
-
-# SECTION B  
-
-Choose one option from Section B and answer all the questions for that option.  
-
-# OPTION 1  
-
-# Crime and deviance  
-
-${\pmb{4}}^{\star}$ In what ways is green crime a growing issue? [10] $\pmb{5}^{\star}$ Assess right realist explanations of crime and deviance. [20] ${\pmb6}^{\star}$ Evaluate sociological explanations of the over-representation of males in crime statistics. [40]  
-
-# OPTION 2  
-
-# Education  
-
-$7^{\star}$ In what ways are there gender differences in patterns of educational attainment? [10] ${\mathfrak{s}}^{\star}$ Assess the view that teacher labelling is the main cause of working-class pupils’ underachievement in school. [20] $\9^{\star}$ Evaluate functionalist explanations of the relationship between education and work. [40]  
-
-# OPTION 3  
-
-# Religion, belief and faith  
-
-${\bf10^{*}}$ In what ways is the significance of religion different between societies?  
-
-$11^{\star}$ Assess feminist views of the role of religion in society. [20]  
-
-$12^{\star}$ Evaluate the views of anti-secularisation theorists. [40]  
-
-# Copyright Information  
-
-OCR is committed to seeking permission to reproduce all third-party content that it uses in its assessment materials.  OCR has attempted to identify and contact all copyright holders whose work is used in this paper.  To avoid the issue of disclosure of answer-related information to candidates, all copyright acknowledgements are reproduced in the OCR Copyright Acknowledgements Booklet.  This is produced for each series of examinations and is freely available to download from our public website (www.ocr.org.uk) after the live examination series.  
-
-If OCR has unwittingly failed to correctly acknowledge or clear any third-party content in this assessment material, OCR will be happy to correct its mistake at the earliest possible opportunity.  
-
-r queries or further information please contact The OCR Copyright Team, The Triangle Building, Shaftesbury Road, Cambridge CB2 8EA.  
-
-OCR is part of the Cambridge Assessment Group; Cambridge Assessment is the brand name of University of Cambridge Local Examinations Syndicate (UCLES), which is itself a department of the University of Cambridge.  
-
-# GCE  
-
-# Sociology  
-
-H580/03: Debates in contemporary society  
-
-Advanced GCE  
-
-# Mark Scheme for November 2020  
-
-OCR (Oxford Cambridge and RSA) is a leading UK awarding body, providing a wide range of qualifications to meet the needs of candidates of all ages and abilities.  OCR qualifications include AS/A Levels, Diplomas, GCSEs, Cambridge Nationals, Cambridge Technicals, Functional Skills, Key Skills, Entry Level qualifications, NVQs and vocational qualifications in areas such as IT, business, languages, teaching/training, administration and secretarial skills.  
-
-It is also responsible for developing new specifications to meet national requirements and the needs of students and teachers.  OCR is a not-for-profit organisation; any surplus made is invested back into the establishment to help towards the development of qualifications and support, which keep pace with the changing needs of today’s society.  
-
-This mark scheme is published as an aid to teachers and students, to indicate the requirements of the examination. It shows the basis on which marks were awarded by examiners. It does not indicate the details of the discussions which took place at an examiners’ meeting before marking commenced.  
-
-All examiners are instructed that alternative correct answers and unexpected approaches in candidates’ scripts must be given marks that fairly reflect the relevant knowledge and skills demonstrated.  
-
-Mark schemes should be read in conjunction with the published question papers and the report on the examination.  
-
-$\circledcirc$ OCR 2020  
-
-# 11. Annotations  
-
-<html><body><table><tr><td>Annotation</td><td>Meaning</td></tr><tr><td>KU</td><td>KnowledgeandUnderstandingpoint</td></tr><tr><td>DEV</td><td>Developed Point: fully explained in a relevant way</td></tr><tr><td></td><td></td></tr><tr><td>EG</td><td>Anecdotal/ common sense/ asociological point</td></tr><tr><td>APP</td><td>Application/interpretation. On questions 1 and 2: clear reference to source. On other questions: explicit application to the question (optional)</td></tr><tr><td>EVAL</td><td>Critical Evaluation point</td></tr><tr><td></td><td>Unsubstantiated/ undeveloped/ implicit / accurate without explanation/ substantiation</td></tr><tr><td></td><td>Unclear/confused/lackssense/inaccurate</td></tr><tr><td>REP</td><td>Repetition</td></tr><tr><td></td><td>Irrelevant material/ not clearly focused on question set</td></tr><tr><td></td><td>Juxtaposition of alternative theories/ideas without direct/ explicit evaluation</td></tr></table></body></html>  
-
-# 12. Subject Specific Marking Instructions  
-
-# INTRODUCTION  
-
-Your first task as an Examiner is to become thoroughly familiar with the material on which the examination depends. This material includes:  
-
-the specification, especially the assessment objectives the question paper and its rubrics the texts which candidates have studied  
-
-H580/03  
-
-the mark scheme.  
-
-You should ensure that you have copies of these materials.  
-
-You should ensure also that you are familiar with the administrative procedures related to the marking process. These are set out in the OCR booklet Instructions for Examiners. If you are examining for the first time, please read carefully Appendix 5 Introduction to Script Marking: Notes for New Examiners.  
-
-Please ask for help or guidance whenever you need it. Your first point of contact is your Team Leader.  
-
-# USING THE MARK SCHEME  
-
-Please study this Mark Scheme carefully. The Mark Scheme is an integral part of the process that begins with the setting of the question paper and ends with the awarding of grades. Question papers and Mark Schemes are developed in association with each other so that issues of differentiation and positive achievement can be addressed from the very start.  
-
-This Mark Scheme is a working document; it is not exhaustive; it does not provide ‘correct’ answers. The Mark Scheme can only provide ‘best guesses’ about how the question will work out, and it is subject to revision after we have looked at a wide range of scripts.  
-
-The Examiners’ Standardisation Meeting will ensure that the Mark Scheme covers the range of candidates’ responses to the questions, and that all Examiners understand and apply the Mark Scheme in the same way. The Mark Scheme will be discussed and amended at the meeting, and administrative procedures will be confirmed. Co-ordination scripts will be issued at the meeting to exemplify aspects of candidates’ responses and achievements; the coordination scripts then become part of this Mark Scheme.  
-
-Before the Standardisation Meeting, you should read and mark in pencil a number of scripts, in order to gain an impression of the range of responses and achievement that may be expected.  
-
-Please read carefully all the scripts in your allocation and make every effort to look positively for achievement throughout the ability range. Always be prepared to use the full range of marks.  
-
-# USING THE MARK SCHEME  
-
-Please study this Mark Scheme carefully. The Mark Scheme is an integral part of the process that begins with the setting of the question paper and ends with the awarding of grades. Question papers and Mark Schemes are developed in association with each other so that issues of differentiation and positive achievement can be addressed from the very start.  
-
-This Mark Scheme is a working document; it is not exhaustive; it does not provide ‘correct’ answers. The Mark Scheme can only provide ‘best guesses’ about how the question will work out, and it is subject to revision after we have looked at a wide range of scripts.  
-
-The Examiners’ Standardisation Meeting will ensure that the Mark Scheme covers the range of candidates’ responses to the questions, and that all Examiners understand and apply the Mark Scheme in the same way. The Mark Scheme will be discussed and amended at the meeting, and administrative procedures will be confirmed. Co-ordination scripts will be issued at the meeting to exemplify aspects of candidates’ responses and achievements; the coordination scripts then become part of this Mark Scheme.  
-
-Before the Standardisation Meeting, you should read and mark in pencil a number of scripts, in order to gain an impression of the range of responses and achievement that may be expected.  
-
-Please read carefully all the scripts in your allocation and make every effort to look positively for achievement throughout the ability range. Always be prepared to use the full range of marks.  
-
-<html><body><table><tr><td colspan="2">1580/03 Question</td><td>Markscheme Answer</td><td>Marks</td><td>November2020 Guidance</td></tr><tr><td colspan="2">1</td><td>WithreferencetotheSourcesandyourwider sociologicalknowledge,explainthe positiveimpact of globaldevelopmentsindigitalcommunicationin</td><td>9</td><td>AO1:Knowledge and understanding NOTE: Contemporary examples should be credited in AO1 in</td></tr><tr><td rowspan="8"></td><td>responding to major events.</td><td></td><td></td><td>thesamewayassociological studies.</td></tr><tr><td>AO1:Knowledge and understanding Level4:5marks</td><td></td><td>Supporting evidence may include:</td><td>oppression,protests,natural disasters,epidemics etc.</td></tr><tr><td>The candidate demonstrates an excellent knowledge and understandingofarangeofsociologicalevidence;theevidenceis generallyaccurateanddetailed.Theinformationpresentedis relevantandsubstantiated.</td><td></td><td></td><td>StudyonSouthernCaliforniaWildfires-socialmedia enables rapid response; Sutton, Palen and Shlovski In response to unexpected global events such as an earthquake,orflooding,social mediasitescanbe used as a means of raising money for victims. Facebook and Twitter - able to reach millions of people from all over the world as events are happening; Lopes</td></tr><tr><td>Level3:3-4marks</td><td>There will typically be two developed points of knowledge. The candidate demonstrates a good knowledge and understanding</td><td></td><td>The Facebook Effect - as Facebook spreads globally,</td></tr><tr><td>The information presented is in the most part relevant and supportedbysomeevidence.</td><td></td><td></td><td>exceeding5oomillionusers-becomeinstrumentalin</td></tr><tr><td></td><td></td><td></td><td>political protests from Colombia to Iran; Kirkpatrick</td></tr><tr><td>well-developedpoints. Level2:2marks</td><td>Therewill typicallybeonedevelopedpoint ofknowledge,or2less</td><td></td><td>Facebook, Twitter, may give a voice to individuals that</td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>otherwise would not be heard; the Arab Spring social movements; Shirky, Jurgenson, Castells Social mediaprovides new sources of information that</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>cannotbeeasilycontrolledby authoritarianregimes</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>Thecandidatedemonstratesabasicknowledgeand</td><td></td><td>(TufekciandWilson)</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Developments in digital communicationhad enabled</td></tr><tr><td></td><td></td><td>range and detail. The response may lack clarity at times and</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>people with a'muted voice'to be heard, e.g. Malala</td></tr><tr><td></td><td></td><td>contain some inaccuracies. The response may be partial and</td><td></td><td>Yousafzai</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>undeveloped. Theinformation has somerelevance and is</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Socialmediaisnowthemostefficientmethodof</td></tr><tr><td></td><td></td><td>supportedbylimitedevidence.</td><td></td><td>delivering emergency response messages'; Collins</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>There will typically be one underdeveloped point of knowledge, or</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Use of digital communications as a response to the</td></tr><tr><td></td><td>twoundevelopedpoints.</td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>coronavirus pandemic and local restrictions - keeping</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td>Level 1: 1 mark</td><td></td><td></td><td>people in touch; spreading information.</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Reference to the role of digital communications in recent</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>The candidate demonstrates a limited knowledge and understanding ofsociological evidence.Verylittlerelevant</td><td></td><td>protests such as Hong Kong pro-democracy protests, the</td></tr><tr><td></td><td></td><td>sociologicalevidenceispresented;theresponsecontains</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Black Lives Matter protests, climate change/ extinction</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>considerable inaccuracy and lacks clarity. The information is basic</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>rebellionprotestsetc.</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Otherreasonableresponse.</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr></table></body></html>  
-
-<html><body><table><tr><td colspan="2">3 Mark scheme November2020</td></tr><tr><td>and communicated in an unstructured way. There will typically be one undeveloped point, or a vague</td><td>AO2:Application</td></tr><tr><td>representation.</td><td>In this question Ao2 is awarded for use of source(s). For example:</td></tr><tr><td>0 marks No relevant knowledge or understanding.</td><td>Globally, new forms of digital communication increasingly used for dealing with major events such as disasters (As in</td></tr><tr><td>AO2:Application</td><td>Source A) Increased access to resources across the world (As in</td></tr><tr><td>Level4:4marks The candidate demonstrates an excellent ability to apply relevant</td><td>Source A) Official organisations aiming for a collective response,</td></tr><tr><td>applied material from at least one of the sources in a developed way.</td><td>beginning to embrace social media channels digital communication;(AsinSourceA:USANationalWeather Service,2018)</td></tr><tr><td>There will typically be two developed references to the source material. Level 3: 3 marks</td><td>Facebook in 2012 launched an emergency check-in App called‘Safety Check'.At the click of a buttonusers can let friends and familyknow they are safe in the event of a</td></tr><tr><td>The candidate demonstrates a good ability to apply source material. The candidate has occasionally applied material from at least one of the sources in a developed way, or frequently applied</td><td>natural disaster (As in Source A) Communicating in avirtual community,where there are no B)</td></tr><tr><td>the source(s) in an underdeveloped way. There will typically be one developed or two underdeveloped referencestothesourcematerial.</td><td>major events (As in Source B) Mobilising support for protests (As in Source A)</td></tr><tr><td>Level 2: 2 marks The candidatedemonstrates a basic ability to applysource</td><td></td></tr><tr><td>material. The candidate has occasionally made use of material from the source(s) in an underdeveloped way.</td><td></td></tr><tr><td>Therewill typicallybe oneunderdeveloped ortwoundeveloped/</td><td></td></tr><tr><td>recycled/implicitreferencestothesourcematerial.</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td colspan="4">03 Markscheme With reference to the Source(s) and your wider 10</td></tr><tr><td colspan="3">sociological knowledge, evaluate the view that virtual</td><td>AO1: Knowledge and understanding NOTE: Contemporary examples should be credited in AO1 in</td></tr><tr><td colspan="3">communities have a positive impact on people's identity.</td><td>the same way as sociological studies.</td></tr><tr><td colspan="3">AO1: Knowledge and understanding</td><td>Virtualcommunity-asocialnetworkofindividualsthatcreate an online community which can cross geographical, political</td></tr><tr><td colspan="3">Level4:4marks The candidate demonstrates an excellent knowledge and</td><td>and social lines. There should be a focus on identity - more generalised</td></tr><tr><td colspan="3">understanding of a range of sociological material; the evidence is generally accurate and detailed. The material presented is relevant</td><td>positive impacts should be credited as underdeveloped.</td></tr><tr><td colspan="3">andsupportedbyevidence. There will typically be two developed points supporting the view in the question.</td><td>Supporting evidence may include: Virtual worlds canchange ideas about people's identity</td></tr><tr><td colspan="3">Level 3: 3 marks</td><td>and society, people can choose an alternative identity; Boellstorff Carter -'Cybercity', a place to meet people, widen and</td></tr><tr><td colspan="3">The candidate demonstrates a good knowledge and understanding ofeither arangeofsociological materialorsomematerial in</td><td>strengthen social networks and relationships, positive effect on self-regard and identity.</td></tr><tr><td colspan="3">detail.Thematerialisgenerallyaccuratebutunderdeveloped,or narrow. The material presented is mostly relevant and supported by some evidence.</td><td>People free from their physical bodies and constraints -</td></tr><tr><td colspan="3">There will typically be one developed point or two underdeveloped</td><td>Tushnet Virtual communities allow people to present 'better' versions ofthemselves;Turkle</td></tr><tr><td colspan="3">Level 2: 2 marks The candidate demonstrates a basic knowledge and</td><td>Social networking sites - individuals create virtual profiles - Baudrillard calls this a simulacra, a mediated version of our</td></tr><tr><td colspan="3"></td><td>identity; Durham and Kellner Feminists: in virtual communities women can transcend</td></tr><tr><td colspan="3">contain some inaccuracies. The response may be partial and undevelopedbutwill have somerelevance.</td><td>gender to focus on other aspects of their identity, becoming cyborgs; Haraway</td></tr><tr><td colspan="3">Therewill typicallybe oneunderdeveloped or two undeveloped</td><td>People can develop different aspects of their identity, we</td></tr><tr><td colspan="3"></td><td>areallcyborgs;Case Access to people across the world may help with</td></tr><tr><td colspan="3">Level 1: 1mark</td><td></td></tr><tr><td colspan="3">The candidate demonstrates a limited knowledge and</td><td>ethnicminoritybackgrounds;Nakamura</td></tr><tr><td colspan="3">understandingofsociological material.Verylittlerelevant</td><td>Interactionists: individuals give meaning to interactions</td></tr><tr><td colspan="3"></td><td>within virtual communities, influencing identity and the</td></tr><tr><td colspan="3"></td><td></td></tr><tr><td colspan="3">largely based on common sense; the response contains</td><td>presentationofself-Gardner&Davis</td></tr><tr><td colspan="3">considerable inaccuracy and lacks clarity.</td><td></td></tr><tr><td colspan="3"></td><td>Other reasonable response.</td></tr><tr><td colspan="3"></td><td></td></tr><tr><td colspan="3">Therewill typicallybeoneundevelopedpoint supporting theview</td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td>/03</td><td colspan="2">Markscheme</td></tr><tr><td>in the question, or a vague representation.</td><td>AO2:Application</td><td>In this questionAo2 is awarded foruse of source(s)</td></tr><tr><td></td><td>0 marks: No relevant knowledge or understanding.</td><td>For example:</td></tr><tr><td>A02: Application Level2:2marks</td><td></td><td>Postmodernview:virtualcommunitieshave apositive impact on individual's real and virtual identity (Source B)</td></tr><tr><td></td><td>Thecandidate demonstrates an excellentorgood abilityto apply</td><td>In virtual communities people can choose how they present themselves, i.e. their virtual identity (Source B).</td></tr><tr><td>relevant source material. The candidate has explicitly applied material from at least one of the sources.</td><td></td><td>People can transform their identity regardless of gender, ethnicity, social class, age or disability. (Source B)</td></tr><tr><td>Therewilltypicallybeatleastonedevelopedreferencetosource material.</td><td></td><td>Concerns about the effects of virtual communities on both individuals'identities (Source B)</td></tr><tr><td>Level 1: 1 mark The candidate shows abasic or limited ability to applysource</td><td></td><td>Who controls the virtual communities and how are they regulated (SourceB),</td></tr><tr><td>material. The candidatehas implicitlyreferred toissues raised in</td><td></td><td>AO3:Analysisandevaluation</td></tr><tr><td>Therewilltypicallybeatleastoneundevelopedreferenceto</td><td></td><td>NOTE: Contemporary examples should be credited in AO3 in the same way as sociological studies.</td></tr><tr><td>sourcematerial.</td><td></td><td>Arguments against the view that virtual communities have a</td></tr><tr><td>0 marks No relevant sociological application.</td><td></td><td>positive impact on people's identity, may include:</td></tr><tr><td>AO3:Analysis and evaluation Level4:4marks</td><td></td><td>Recent concerns raised about young people who reveal mental health issues in virtual communities being</td></tr><tr><td></td><td></td><td>encouraged to internalise harmful negative self -</td></tr><tr><td></td><td>evaluate sociological material. There is a range of developed</td><td>perceptions. Young people are becoming more narcissistic; Gardner &</td></tr><tr><td>conclusion.</td><td>evaluation points. There may be a critical and reasoned</td><td>Davis</td></tr><tr><td>in the question.</td><td>There will typically be two developed points challenging the view</td><td>The i-generation spend less time with friends and have</td></tr><tr><td></td><td></td><td>higher evels of anxiety and loneliness; Twenge Cyberbullying has a negative effect on identity;</td></tr><tr><td>Level 3: 3 marks</td><td></td><td>Livingstone, Haddon, Vincent, Mascheroni and Olafsson,</td></tr><tr><td></td><td>The candidate demonstrates a good ability to analyse and evaluate</td><td>O'Keefe& ClarkePearson</td></tr><tr><td></td><td>sociological material. There is some analysis and evaluation,but it</td><td>We knowless about people's identity if we are unable to</td></tr><tr><td></td><td></td><td>see facial expressions, intonation of voice etc.; Justice and</td></tr><tr><td></td><td>explicit but brief conclusion.</td><td>Jamieson</td></tr><tr><td></td><td></td><td>Virtual communities may be used illegitimately, for</td></tr><tr><td></td><td>There will typically be one developed point or two underdeveloped</td><td></td></tr><tr><td></td><td></td><td>example grooming young people. Likely to negatively</td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td>impact on identity for many years.</td></tr><tr><td></td><td></td><td></td></tr><tr><td>Level2:2marks</td><td></td><td></td></tr><tr><td></td><td></td><td>Indirect, online communication is isolating; Turkle</td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="3"></td><td>The candidate demonstrates a basic ability to analyse and evaluatesociological material.Evaluationpoints arelikely tobe undeveloped, with little supporting evidence. If present, the conclusionislikelytobesummative. There will typically be one underdeveloped or two undeveloped Level1:1mark</td><td></td><td>Feminists:thosewhocreateandcontrolvirtual communities more likely to be male, and the communities mayreflectpatriarchalattitudesreinforcingsubordinate identities. Communities may also be a course of genderedcyberhate';Jane ·Other reasonable response.</td></tr><tr><td>Thecandidatedemonstratesalimitedabilitytoanalyseand evaluatesociologicalmaterial.Onlybriefand/orimplicitevaluation ispresent.There isunlikelytobeaconclusion. Therewill typicallybeoneundevelopedpointchallengingtheview in the question, or a vague representation. 0 marks: No relevant sociological evaluation or analysis. Evaluate the sociological view that all digital forms of</td><td>16</td><td>AO1: Knowledge and understanding NOTE: Contemporary examples should be credited in AO1 in the same way as sociological studies.</td></tr><tr><td>communication have a negative impact on social relationships. AO1: Knowledge and understanding Level4:4marks The candidate demonstrates an excellent knowledge and understanding of a range of sociological material; the material is</td><td></td><td>Relevant material supporting the view that all digital forms of communications have a negative impact on social relationshipsmayinclude: · Families/ friends may be 'alone together' - in the same roombutusingdevicestocommunicatewithothers or</td></tr><tr><td rowspan="3"></td><td>There will typically be two developed points supporting the view in the question. Level3: 3 marks The candidate demonstrates a good knowledge and understanding of either a range ofsociological material or some material in</td><td></td><td>engage in other tasks; Turkle Offline relationships may suffer as a result of time spent with onlinerelationships</td></tr><tr><td></td><td>betweenindividuals</td><td>Onlinesocialties tend tobeweaker thanrelationships formed and maintained offline;Kraut Social media potential to cause tension and conflict Solitary activities - e.g. such as surfing the internet, negative impact on social ties; Zhao</td></tr><tr><td>Therewill typicallybe onedevelopedpoint ortwounderdeveloped Level2:2marks Thecandidatedemonstrates abasicknowledge and</td><td></td><td>Lack of privacy or different ideas about privacy may cause conflict Childrenwhocannotaffordsmartphonesoraccessto</td></tr></table></body></html>  
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-<html><body><table><tr><td colspan="2">Markscheme understanding of some sociological material. The response lacks</td><td>November2020 internet; disadvantaged in peer interaction in all countries</td></tr><tr><td></td><td rowspan="3"></td><td>including UK; Berry</td></tr><tr><td>contain some inaccuracies. The response may be partial and undeveloped.</td><td></td></tr><tr><td>points supporting the view in the question.</td><td>remove mistakes; Case, Ellison. Disputes can occur when private information disclosed on-</td></tr><tr><td rowspan="3"></td><td></td><td>line; Case</td></tr><tr><td>Level1:1mark The candidate demonstrates a limitedknowledge and</td><td>Social networking sites can expose the unfaithful: dynamic</td></tr><tr><td>understanding of sociological material.Very little relevant</td><td>of the news being 'public' can have an negative impact on relationship; Miller</td></tr><tr><td rowspan="3"></td><td></td><td></td></tr><tr><td>considerableinaccuracy and lacks clarity.</td><td>'Twitter-related conflict' can have negative impact on</td></tr><tr><td>in the question, or a vague representation.</td><td>relationships: emotional and physical cheating, breakup and divorce; Clayton</td></tr><tr><td></td><td>Miller</td><td>Problem if people believe the truth of another lies more in what is posted online than face-to-face communication;</td></tr><tr><td>0 marks: No relevant knowledge or understanding.</td><td></td><td></td></tr><tr><td>AO2:Application Level 4: 4 marks</td><td></td><td>· Other reasonable response.</td></tr><tr><td>The candidate demonstrates an excellent ability to apply relevant sociological material. The material relevant and is consistently and</td><td></td><td>A02: Application The selected knowledge should be directly specific to the</td></tr><tr><td>frequently related to the question Level3: 3 marks</td><td></td><td>question -view that all digital forms of communicationhave a negative impact on social relationships.</td></tr><tr><td>The candidate demonstrates a good ability to apply sociological material. The material is potentially relevant but is explicitly related</td><td></td><td></td></tr><tr><td>to the question only occasionally.</td><td></td><td>AO3:Analysisandevaluation NOTE: Contemporary examples should be credited in AO3 in</td></tr><tr><td>Level2:2 marks</td><td></td><td>the same way as sociological studies.</td></tr><tr><td>The candidate demonstrates a basic ability to apply sociological</td><td></td><td>Relevant material challenging the view that all digital forms of</td></tr><tr><td>material. The material is related to the question mainly implicitly/</td><td></td><td>communications have a negative impact on social</td></tr><tr><td>and lacks focus on the question. The response may be</td><td></td><td>relationships may include:</td></tr><tr><td>generalised.</td><td></td><td>Digital forms of communication have helped strengthen</td></tr><tr><td></td><td></td><td>relationships between family and friends as time and</td></tr><tr><td>Level 1: 1 mark The candidate demonstrates a limited ability to apply sociological material. The material is tangential to the question and of marginal</td><td>contact. communicationallowedfriendsandfamilytomaintaintheir</td><td>location no longer presents a barrier to maintaining During the coronavirus pandemic and lockdown, digital</td></tr></table></body></html>  
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-<html><body><table><tr><td>0 marks : No relevant sociological application. AO3:Analysisandevaluation Level4:7-8marks The candidate demonstrates an excellent ability to analyse and evaluatesociological material.Therearearangeofevaluation criticalandreasonedconclusion. Therewilltypicallybethreedevelopedpointsortwodeveloped pointsandoneunderdevelopedpointchallengingtheviewinthe question. Level3: 5-6 marks The candidate demonstrates a good ability to analyse and evaluate maybe underdeveloped or narrow. The candidate may reach a criticalbutbriefconclusion. Therewilltypicallybetwodevelopedpointsorthree underdeveloped points challenging the view in the question. Level2:3-4marks The candidate demonstrates a basic ability to analyse and evaluate.Evaluationpoints arelikelytobeundeveloped.The evaluationmay lack clarity and containsome inaccuracies/ confusion. If present, the conclusion is likely to be summative. Therewilltypicallybeonedevelopedortwounderdeveloped points challenging the view in the question. A range of undeveloped points may also be seen at this level. Level 1: 1-2 marks The candidate demonstrates a limited ability to analyse and evaluate. Only brief and/or implicit evaluation is present. There is unlikelytobe aconclusion. Therewilltypicallybeoneortwoundevelopedorvaguepoints whichcouldpotentiallychallengetheviewinthequestion. 0 marks: No relevant sociological evaluation or analysis.</td></tr></table></body></html>  
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-<html><body><table><tr><td>4</td><td>In what ways is green crime a growing issue? PLEASEREFERTOAPPENDIX1</td><td>10</td><td>AO1: Knowledge and understanding Greencrime,orenvironmentalcrime-formofdeviant behaviour which has in part become criminalised. Involves direct or indirect damage to the environment. NOTE: Examples should be credited in the same way as sociologicalstudies. To be credited as‘developed',material MUST be linked to green crime as a 'growing issue'. Relevantmaterialmayinclude: Types of green crime: pollution (air, land, water); deforestation;wildlifecrimeetc. Greencrime involves actionwhichcreatesharm to the environment, including plants and living species, this can occurataglobal level;UN2012,FrankoAas Patterns and trendsreveal overlapbetweenglobal organised crime and green crime - link to globalisation. Definitions and measurements vary across the world, e.g. countriesplace different emphases on combating green crime, ; yet, it is becoming increasingly recognised and recorded as anissue;UN 2012 Two forms of green crime - primary and secondary; South,</td></tr></table></body></html>  
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-<html><body><table><tr><td>5 deviance.</td><td>Assess right realist explanations of crime and PLEASEREFERTOAPPENDIX2</td><td>20 include:</td><td>anothercountryandpoisonitswatercoursesanddestroy forests. Green crime transcending political and national borders;FrankoAas Manufacturedrisks;Beck Examples - climate change, Chernobyl, Deepwater Horizon, Bhopal A02:Application The selected knowledge should be directly specific to the question-ways green crime is a growing issue. AO1: Knowledge and understanding Relevant material supporting right realist explanations may Right realist view that‘typical criminal' in police recorded statisticsbasicallyreflectsreality Takeconventionaldefinitionsofcrimeforgrantedand focus on explaining 'street crime'. Explaincrimeinterms of individual offender;Wilson Emphasise trends in crime related to age profile of populations, strength of economy, social and cultural change - largely uncontrollable, believe government cannotpreventcrime atsource;Wilson Crimeoccurswhenapotential criminal doesnotbelieve s/he will be caught; Wilson Environmentalfocus:Lowleveldisordercauses community to 'stay indoors', less informal control, crime mayescalate.Wilson Tipping points', some move out, crime levels increase; Wilson and Kelling Broken Windows study; Wilson and Kelling Wicked people exist; Wilson Individual traits compounded by inadequate socialisation, particularly when immediategratificationemphasised;</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="6">H580/03</td><td rowspan="8"></td><td>Markscheme November2020 AO2:Application</td></tr><tr><td>The selected knowledge should be directly specific to the question - right realist explanations of crime and deviance.</td></tr><tr><td>Ao3:Analysisandevaluation</td></tr><tr><td>Candidates are expected to discuss weaknesses in the right realist explanations.</td></tr><tr><td>They may consider alternative theories such as: Left Realism</td></tr><tr><td>· Marxism</td></tr><tr><td>·Feminism Relevant material challenging right realist explanations may</td></tr><tr><td>include: Right realism plays down causes of offending, focusing on</td></tr><tr><td rowspan="6"></td><td></td><td>failures in social control and punishment, left realist; Young</td></tr><tr><td></td><td>Rightrealismoverstatesoffenders'rationalityandcost-benefit calculations before committing a crime; Matthews</td></tr><tr><td></td><td>Right realism ignores corporate crime; Snider</td></tr><tr><td></td><td>Right realists fail to focus on social injustice, particularly the relationshipbetween police and community,aspects of</td></tr><tr><td></td><td>radical criminology; Lea and Young Right realists fail to recognise the interplay of the criminal</td></tr><tr><td></td><td>Matthews and Young</td><td>justice system,criminal offender, general public and victim of crime in their explanations of crime; left realists; Right realists ignore the link between economic exclusion</td></tr><tr><td></td><td></td><td>andsocialexclusion-breakdownofcommunitiesand families and increase in crime and disorder; Young</td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td>ratherthanculture;Box</td><td>Right Realism ignores wider structural causes of crime and deviance, such as poverty. Marxists offer an alternative explanation - crime product of capitalism and exploitation</td></tr><tr><td></td><td></td><td>Feminists; right realists tend to ignore influence of</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td>11380/03</td><td>Markscreine</td><td>patriarchalideologyonwomenwhoarecriminaland deviant;Carlen ·Other reasonable response.</td></tr><tr><td>6</td><td>*</td><td>Evaluate sociological explanations of the over- 40 representation of males in crime statistics. PLEASEREFERTOAPPENDIX3</td><td>AO1:Knowledgeandunderstanding NOTE:someofthematerialbelowmaybeusedtochallenge othersociological explanationspresented.Material shouldbe credited either as AO1 or AO3, in the best interests of the candidate.Donotdouble-credit.</td></tr><tr><td></td><td></td><td></td><td>Candidatesareexpected todemonstrateknowledgeand understandingof malepatterns of crime They may refer to both official and unofficial sources including, Police recorded figures, CSEW, self-report surveys.</td></tr><tr><td></td><td></td><td></td><td>They may consider sociological explanations such as: Subcultural theories, · Feminism, New Right; · Relevant material may include: Importance of male subcultures, status frustration; Cohen Focal concerns, masculinity and deviance; Miller Role of primary and secondary agents of socialisation,</td></tr></table></body></html>  
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-<html><body><table><tr><td>1300/03</td><td></td><td>MiarkScleie studies Validity of the chivalry thesis. Delinquency and drift- young men may engage in deviant behaviour, but not all the time; Matza Liberation theory (Adler) also, increase in girl gangs Consider whether the class and ethnicity of the males</td><td>females;Pollak Self-report studies suggest, female crime under-reported; Graham and Bowling Other reasonable response. AO2:Application The selected knowledge should be directly specific to the question-sociological explanations of over representation of males in crime statistics. AO3:Analysisandevaluation NOTE: some of the above mentioned material (listed in AO1) may be used to challenge other sociological explanations presented.Material shouldbecredited either asAO1 orAO3, inthebestinterestsofthecandidate.Donotdouble-credit. Candidateswill discussweaknesses and strengths in the explanationsof theoverrepresentationofmalesincrime statistics. They may consider theories such as: Left and Right realism Interactionism Liberation theory/ feminism Relevant material may include: Reliability of statistics, particularly official statistics. Apparent increase in female crime, Empirical evidence from victimisation and self-report</td></tr></table></body></html>  
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-<html><body><table><tr><td>H500/03 7</td><td>In what ways are there gender differences in patterns of educational attainment? PLEASEREFERTOAPPENDIX1</td><td>Markscnerme 10 sociological studies.</td><td>Novermberzo20 AO1:Knowledge and understanding NOTE:Examples should be credited in the same way as Candidates may approach this question by focusing on actual patterns oron relevant concepts/reasons for the gender differences.</td></tr></table></body></html>  
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-<html><body><table><tr><td>1500705</td><td></td><td>MiarkSerere Globally evidence of'gender apartheid' in education; the UN, UNESCO; 'Gender apartheid' being ignored; Mayer Otherreasonableresponse</td></tr><tr><td>8</td><td>school.</td><td>Assess the view that teacher labelling is the main 20 cause ofworking-classpupils'underachievementin PLEASEREFERTOAPPENDIX2 Relevant material supporting the view that teacher labelling is the main cause of working-class pupils' underachievement in school mayinclude: Interactionist explanations - negative teacher labelling, "ideal pupil'-middle class; Becker impact negatively on working class achievement; RosenthalandJacobson. Middle class pupils more likely to be positively labelled -</td><td>AO2:Application The selected knowledge should be directly related to the specific question - gender differences in patterns of educationalattainment. AO1:Knowledge and understanding Candidates'knowledgeandunderstandingoflabellingmust relate specifically to working-class pupils' patterns of achievement. NOTE: Patterns of working class achievement -incidence of freeschoolmealsoftentakenasarobustindicatorof disadvantage today; however sociological arguments continue to reference social class. Candidates may consider different theoretical approaches such as: · Interactionism ·Neo-Marxism</td></tr></table></body></html>  
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-<html><body><table><tr><td>H580/03</td><td>Markscheme</td><td>November2020 GillbornandYoudell</td></tr><tr><td></td><td>Candidateswill discussweaknessesof/challenges to theview that the view that teacher labelling is the main cause of working-class pupils' underachievement in school. They may consider theories such as: Functionalism Marxism Feminism Relevant material challenging the view may include: Studies on labelling are small-scale, issues of generalisation Deterministic nature of Interactionist explanations of</td><td>Effects of streaming and banding on a child's performance, incorporates notion - how we are labelled by others affects wayweseeourselves;Hargreaves,Ball;Keddie Teachers tend to judge pupils not only by ability but also social class; Dunne and Gazeley Other reasonable response. A02:Application Theselectedknowledge shouldbedirectlyrelated to the specific question - view that teacher labelling is the main cause of working-class pupils' underachievement in school. AO3:Analysisandevaluation</td></tr></table></body></html>  
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-<html><body><table><tr><td>H500/03</td><td>Markscneme</td><td>Noble; Murray</td><td>November</td></tr><tr><td>9</td><td>Evaluate Functionalist explanations of the relationship betweeneducationandwork PLEASEREFERTOAPPENDIX3</td><td>40</td><td>Parental support -key variable in explaining social class differences in attainment; Feinstein, JRF 2010, Douglas Influence of economic, social and cultural capital; Bourdieu, Reay Gender and ethnicity alsorelevant inunderstanding underachievement of working class pupils; Gilbourn Otherreasonableresponse. AO1: Knowledge and understanding NOTE:duetothepotentialnarrownessofthequestion, candidates may include New Right view in support of functionalist views.This material may be credited as AO1 or as AO3, whichever most benefits the candidate. Do not double-credit. Thereshouldbeaclearunderstandingofandfocuson</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td>MiarkSerere</td><td>Society in miniature, life in modern society individualistic, competitive;Parsons</td></tr><tr><td rowspan="2"></td><td>They may consider alternative theories such as: Relevant material challenging the functionalist view may</td><td>Role allocation and sifting and sorting for future work roles; DavisandMoore Transferable skills; Davis and Moore, Parsons Role of formal and the hidden curriculum. Vocationalism - New Right views echo functionalist ideas; Murray,ChubbandMoe Educational policy 14-19 year olds since 1988, designed to prepare young people for the workplace, e.g. EBacc - includes skills transferable to workplace and work experience. Introduction of BTEC exams specifically focussed on</td></tr><tr><td></td><td>workplace Enterprise initiatives taught through secondary education; New Right Otherreasonableresponse. AO2:Application The selected knowledge should be directly related to the specific question - Functionalist explanations of the relationship between education and work AO3:Analysisandevaluation Candidates are expected to discuss weaknesses in functionalist explanations.</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td>include: Critique of idea that role allocation is inherently successful; Bowlesand Gintis Problematic nature of concepts such as 'meritocracy'; Gorard,Gerwitz Marxist critiques of functionalism e.g. correspondence principal, cultural capital, and inequality of opportunity; Bowles and Gintis, Bourdieu, Gillies Marxist critiques of policies designed to prepare young</td></tr></table></body></html>  
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-<html><body><table><tr><td>H580/03 10</td><td>Markscneme In what ways is the significance of religion different between societies?</td><td>10</td><td>AO1:Knowledgeandunderstanding NOTE: Examples should be credited in the same way as</td></tr><tr><td></td><td>PLEASEREFERTOAPPENDIX1</td><td></td><td>sociological studies. Relevant material may include: ·Global North becoming more religiously diverse; Centre for theStudy of Global Christianity(CSGC),2013 Global South - religious diversity decreasing e.g. experience growth in just one religion, typically Christianity orIslam;CSGC,2013 Win/Gallup study 2015: worldwide 63% citizens say they are religious, 22% say they are not, 11% atheists Resurgence of religion in China;World Religions Database (WRD) 2008, although just 7% of Chinese citizens said they were a religious person; Win/Gallup study 2015 Africa and Middle East, over 80% portray themselves as religious, compared to 71% from Eastern Europe and 71% Americans, 62% from Asia; Win/Gallup, 2015 Globally two thirds of people consider themselves to be religious; Leger</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td>affiliations, opinions and convictions; Lynch. NORC report 42 countries: belief highest amongst older people;NORC 2012 Western societies association of religious rituals withkey moments in life course; Davie and Vincent Other reasonableresponse A02:Application The selected knowledge should be directly related to the specific question -ways significance of religion differs betweensocieties</td><td>beliefs; Bibby Western Europe - increase in privatised religious forms, including spirituality of the New Age; Kendal Project Islam among minority ethnic groups in the UK possibly response to revival of Islam globally; Kepel Among young people: Britain, Sweden, Finland, Poland, Russia and UsA -'alternative ways of conceptualising belief' developing, they use 'belief' to refer to - identities,</td></tr><tr><td>11 *</td><td rowspan="2">Assess feminist views of the role of religion in 20 society. PLEASEREFERTOAPPENDIX2</td><td>AO1:Knowledge and understanding Candidates'knowledge and understanding should relate specifically to the feminist views of the role of religion in society. Candidates may consider different theoretical approaches such as:</td></tr><tr><td></td><td>Liberalfeminism Marxist feminism Radical feminism Relevant material may include: Religion serves needs of a particular group - in this case men, religions usually patriarchal institutions; radical feminists.</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td></td><td>Religious beliefs function as patriarchal ideology, the eyes of their god; Simone de Beauvoir Browne,Woodhead rituals and practices is patriarchal. therefore change possible; Armstrong ElSaadawi</td><td>legitimising female subordination, oppression and exploitation. Christianity is a 'patriarchal myth'; Daly Women deceived by religion into think everyone equal in Marxist feminism: religion promotes false consciousness in a gendered form, religion serves to reinforce and justify patriarchal roleswithin thefamily;deBeauvoir Radical feminists - concept of'stained-glass ceiling' within from rising up religious hierarchy, e.g. Roman Catholicism womencannotbecomepriests,althoughwomenoften have a responsibility for religious nurture in the home ; Feminist views - nature of religious symbolism, teachings, Patriarchal dominance of men in positions of leadership in and emphasises their marginalised position in society, however in early religions women were central characters, Some argue practices carried out in the name of religion, suchasfemalecircumcisionwithinIslamiccountriesrests onaparticularinterpretationof theQur'an;therefore,it is the nature of society, i.e. patriarchy that lies at the root of the subordination and coincided with rise of monotheism; Liberal feminist view, contradiction between classical teachings of religions about equality of individuals and reality of women's lives mirrored in religion, suggest</td></tr></table></body></html>  
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-<html><body><table><tr><td>580/03</td><td colspan="3">Markscheme</td></tr><tr><td></td><td rowspan="7"></td><td>menstruation; Holm</td><td>Notion of a woman as sinful, temptress, in need of control</td></tr><tr><td></td><td></td><td>scattered in religious texts. Many religions legitimate and regulate women's traditional</td></tr><tr><td></td><td></td><td>domestic and reproductive role i.e. the Catholic Church bans abortion and artificial contraception. Liberal feminism, greater gender equality in society mirrored in reform of religious organisations e.g. introduction of womenpriests and bishops in Church of</td></tr><tr><td></td><td>England. Other reasonable response.</td><td></td></tr><tr><td></td><td>A02:Application</td><td>The selected knowledge shouldbedirectly related tothe</td></tr><tr><td></td><td>in society</td><td>specific question - feminist explanations of the role of religion</td></tr><tr><td></td><td>AO3: Analysis and evaluation</td><td></td></tr><tr><td rowspan="7"></td><td></td><td>explanations.</td><td>Candidates are expected to discuss weaknesses in feminist</td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td>Functionalism</td><td>They may consider alternative theories such as:</td></tr><tr><td></td><td>Marxism Weberianism</td><td></td></tr><tr><td></td><td>Post feminism</td><td></td></tr><tr><td></td><td>include:</td><td>Relevant material challenging feminist explanations may</td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td>Not all religions patriarchal, e.g. Liberal wing of the</td></tr><tr><td></td><td></td><td>Church of England encourages ordination of women and</td></tr><tr><td></td><td></td><td>legitimacy of homosexuality; Postfeminists.</td></tr><tr><td></td><td></td><td>Critique of Marxist and radical feminism, religion can help promote gender equality. ‘Religious forms of feminism', ways women can use religion to gain freedom; Woodhead,</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td></td><td>enter public sphere without losing culture and history; Woodhead Religious Society of Friends (Quakers)- Christian denomination with strong tradition of equality between men andwomen. Similarly,Sikhism originated in thePunjab in sixteenth century, strong tradition of equality between men and women, although most religious leaders are men Weberians and Liberation theologists focus on role of religion in bringing about change, therefore may criticise determinism of radical and Marxist feminists. Ethnocentric view: The burka may be interpreted as liberating Feminist views may be oversimplification of complex relationship; Davie and Walter, Watson Deprivation theory goes against experience of some deprived groups and white working-class men have low rates of religiosity; Davie and Walter Functionalists: role of religion to ensure social solidarity, strengthen bonds and prevent anomie,rather than oppression; Durkheim Marxists: role of religion ‘opium of the people' to supress the masses, not specifically females: Marx</td></tr><tr><td>12</td><td>Evaluate the views of anti-secularisation theorists. PLEASEREFERTOAPPENDIX3</td><td>AO1:Knowledgeandunderstanding Candidates will consider the view of the anti-secularisation theorists that the UK is not a secular in society. They may consider religious belief, religious practice, power and influence of religion in society.</td></tr></table></body></html>  
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-<html><body><table><tr><td>H580/03</td><td>Markscneme such as: Anti-secularisationtheorists Postmodernviews Functionalism - religion still provides meaning; Parsons Relevant material may include: Over-emphasis on mainstream Christian religious groups - overlooks increased attendance in Baptist Churches, Pentecostal churches etc (Brierley). Idea there was an'age of faith'- illusion, partly created by focus on religious behaviour of elite groups in society; Hamilton Modern international affairs cannot be comprehended without understanding of religion; Kepel Global patterns - USA influence of New Christian Right; Roof and McKinne. Religion as protest: Martin. Latin America and liberation theology; against apartheidinSouthAfrica. Role of faith in Arab uprising. UK - rise in faith schools; Conservative government policy Religious Education remains legal requirement in UK schools</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td></td><td>globally; Davie Decline of established religion in developed world - not echoedglobally.Davie Berger - the world is furiously religious'. Religion less important when people feel secure about their survival and well-being, this can change; Norris and Inglehart Rate of decline in church membership and participation declined in last 15 years in UK, churches with a missionary zealincreasing;Brierley</td></tr><tr><td></td><td></td><td>World has more people with traditional religious beliefs than ever before; Norris and Inglehart Manypeople in theUSA continue to attend church and profess Christian faith. Migrant groups bring religious practices to UK; e.g. Pentecostal groups, Islam - fastest growing religion in Britain; Christianity in its Global Context 1970-2020 report, 2013 Global social changes enhancing importance of religion for some young Muslims; Moore GrowthinNRMs,oldersectssuchasJehovah'sWitnesses and Mormons, halting tide towards secularisation. Scandinavian countries most engage with religion at a vicariouslevel-ritualsandpracticesperformedbya minority on behalf of the majority are understood and approved of; Davie Few people define themselves as atheists; Census 2011 When tragedies occur many attend traditional places of</td></tr></table></body></html>  
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-<html><body><table><tr><td rowspan="6"></td><td rowspan="6">·Pro-secularisation theorists Relevant material may include: · Secularisation: 'the process whereby religious thinking, practices and institutions lose social significance'; Wilson Changes in society due to rationalisation and societalisation, led to secularisation; religious institutions have lost significance; Wilson Science as the Enlightenment that challenged faith; Comte-Scienceasthetruth. Secularisationoccurredduetostructuralandsocial differentiation, individualism, societisation, schisms, pluralismand technology;Bruce Notions of a 'privatised religion' and 'holistic milieu' (Heelas)challenged-shift from‘belief in God'tobelief in a spirit or life force is evidence of secularization, influence of religion has declined; Bruce People increasingly marking important life events outside religious institutions; Martin Church becoming side-lined by secular leaders; Martin Fundamentalism rooted in economic, political system, not religion; Armstrong Pro-secularisation theorists suggest attendance in church on a Sunday is historically an important indicator of religious practice and this is declining; Brierley Decrease in church attendance figures evidence of decline in mainstream Christianity.</td><td>AO2:Application The selected knowledge should be directly related to the</td></tr><tr><td>specific question -views of anti-secularisation theorists AO3:Analysisand evaluation Candidates are expected to discuss alternatives/weaknesses</td></tr><tr><td>oftheviewsofanti-secularisationtheorists: They may consider theories such as:</td></tr></table></body></html>  
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-<html><body><table><tr><td></td><td></td><td></td><td></td><td>New churches are opening, but more closing, so net decline. Decline in attendance at key religious ceremonies - baptisms, marriages, funerals; Sanderson, British Religion inNumbers Church attendance socially approved of in UsA, people may exaggerate their attendance; Hadaway While US presidents declare adherence to the Christian faith, British Prime Ministers are more reluctant, spokesman for Tony Blair 'We don't do God' ; Brown Growth in NRMs, older sects such as Jehovah's Witnesses and Mormons, does not compensate for the declining numbers from larger religious institutions; - evidence of secularisation;Wilson,Bruce NSMs “islands in a secular sea' (Berger), almost irrelevant to modern society; Wilson Fundamentalism rooted in economic, political system, not religion; Armstrong Decline in attendance greater amongst the young, suggesting - as congregations age and fewer young people join, they could die out altogether; Brierley Development of secularisation can be uneven, but will occur;Bruce Alternative view: religions remain powerful and influential in different places but patterns of decline in the UK are significant: Casanova Otherreasonableresponse.</td></tr></table></body></html>  
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-# H580/03 APPENDIX 1 GENERIC MARKSCHEME FOR OPTIONS QUESTIONS 4, 7 and 10  
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-AO1: Knowledge and understanding (6 marks)   
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-<html><body><table><tr><td>Level</td><td>Marks</td><td>Generic Mark Scheme questions 4,7 and 10</td></tr><tr><td>4</td><td>6</td><td>The candidate demonstrates an excellent knowledge and understanding of a range of sociological material; the material is generally accurate and detailed.</td></tr><tr><td></td><td></td><td>There will typically be three developed knowledge points, or two developed points and one underdeveloped point There is a well-developed line of reasoning which is clear and logically structured. The response is relevant and substantiated.</td></tr><tr><td>3</td><td>4-5</td><td>The candidate demonstrates a good knowledge and understanding of either a range of sociological material or some material in detail. The material is generally accurate but underdeveloped or narrow.</td></tr><tr><td></td><td></td><td>There will typically be at least one developed knowledge point with others which are underdeveloped, or at least three underdevelopedpoints.</td></tr><tr><td></td><td></td><td></td></tr><tr><td>2</td><td>2-3</td><td>bysome evidence.</td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td>undeveloped. Therewill typicallybe one ortwounderdeveloped points, ora rangeof undeveloped points.</td></tr><tr><td></td><td></td><td></td></tr><tr><td>1</td><td>1</td><td>The candidate demonstrates a limited knowledge and understanding of sociological material. Very little relevant sociological</td></tr><tr><td></td><td></td><td>material is presented; the response contains considerable inaccuracy and lacks clarity. Therewill typicallybe one undeveloped point or a vague representation.</td></tr><tr><td></td><td></td><td>The information is basic and communicated in an unstructured way. The information is supported by limited evidence and the</td></tr><tr><td></td><td></td><td>relationship to the evidencemay not beclear.</td></tr><tr><td>0</td><td>0</td><td>Norelevantsociologicalknowledgeorunderstanding</td></tr></table></body></html>  
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-<html><body><table><tr><td>Level</td><td>Marks</td><td>GenericMarkSchemequestions 4,7 and 10</td></tr><tr><td>4</td><td>4</td><td>The candidate demonstrates an excellent ability to apply relevant sociological material. The material is consistently and frequently related to the question.</td></tr><tr><td>3</td><td>3</td><td>The candidate demonstrates a good ability to apply sociological material. The material is generally relevant but is explicitly related to thequestiononly occasionally.</td></tr><tr><td>2</td><td>2</td><td>The candidate demonstrates a basic ability to apply sociological material. The material is related to the question mainly implicitly and lacks focus on the question. The response may be generalised.</td></tr><tr><td>1</td><td>1</td><td>The candidate demonstrates a limited ability to apply sociological material. The material is tangential to the question and of marginalimportance.</td></tr><tr><td>0</td><td>0 Norelevantapplication.</td><td></td></tr></table></body></html>  
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-H580/03 APPENDIX 2 GENERIC MARKSCHEME FOR OPTIONS QUESTIONS 5, 8 and 11 AO1: Knowledge and understanding (8 marks)   
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-<html><body><table><tr><td>Level 4</td><td>Marks 7-8</td><td>GenericMarkSchemequestions5,8and11 The candidate demonstrates an excellent knowledge and understanding of a range of sociological material; the material is</td></tr><tr><td rowspan="3">3</td><td rowspan="3">5-6</td><td>generally accurate and detailed. There will typically be three developed knowledge points, or two developed points and one underdeveloped point.</td></tr><tr><td>There is a well-developed line of reasoning which is clear and logically structured. The information is relevant and substantiated.</td></tr><tr><td>The candidate demonstrates a good knowledge and understanding of either a range of sociological material or some material in detail. The material is generally accurate but underdeveloped or narrow.</td></tr><tr><td rowspan="2"></td><td rowspan="2"></td><td>Therewilltypicallybeatleastonedevelopedknowledgepointwithotherswhichareunderdeveloped,oratleastthree underdevelopedpoints.</td></tr><tr><td>evidence.</td></tr><tr><td rowspan="2">2</td><td rowspan="2">3-4</td><td>The candidate demonstrates a basic knowledge and understanding of some sociological material. The response lacks range and</td></tr><tr><td>There will typically be one or two underdeveloped points, or a range of undeveloped points.</td></tr><tr><td rowspan="3">1</td><td rowspan="3">1-2</td><td>Theinformation has some relevance and is presented with basic structure.Theresponse is supported bybasic evidence.</td></tr><tr><td>material is presented; the response contains considerable inaccuracy and lacks clarity.</td></tr><tr><td>The information is basic and communicated in an unstructured way. The response is supported by limited evidence and the</td></tr><tr><td>0 0</td><td></td><td>relationship totheevidencemay not beclear. No relevant sociological knowledge or understanding.</td></tr></table></body></html>  
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-<html><body><table><tr><td>Level</td><td>Marks</td><td>GenericMarkSchemequestions5,8and11</td></tr><tr><td>4</td><td>4</td><td>The candidate demonstrates an excellent ability to apply relevant sociological material.The material is consistently and frequentlyrelatedtothequestion.</td></tr><tr><td>3</td><td>3</td><td>The candidate demonstrates a good ability to applysociological material.The material isgenerallyrelevant but is explicitly relatedtothequestiononlyoccasionally.</td></tr><tr><td>2</td><td>2</td><td>The candidate demonstrates a basic ability to apply sociological material. The material isrelated to thequestion mainlyimplicitly and lacks focus on the question. The response may be generalised.</td></tr><tr><td>1</td><td>1</td><td>Thecandidatedemonstratesalimitedabilitytoapplysociologicalmaterial.Thematerialistangentialtothequestionand of marginalrelevance.</td></tr><tr><td>0</td><td>0</td><td>Norelevantapplication.</td></tr></table></body></html>  
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-AO3: Analysis and Evaluation (4 marks)   
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-<html><body><table><tr><td>Level</td><td>Marks</td><td>Generic MarkScheme questions 5,8 and 11</td></tr><tr><td>4 3</td><td>7-8 5-6</td><td>The candidate demonstrates an excellent ability to analyse and evaluate sociological material. There are a range of evaluation points which are well developed, giving the response a reflective tone. The candidate may reach a critical and reasoned conclusion. There will typically be three developed evaluation points, or two developed points and one underdeveloped point. thesemaybeunderdeveloped.Thecandidatemayreachacriticalbutbriefconclusion.</td></tr><tr><td>2</td><td>3-4</td><td>There will typically be at least one developed evaluation point with others which areunderdeveloped, or at least three underdevelopedpoints. The candidate demonstrates a basic ability to analyse and evaluate. Evaluation points are likely to be anecdotal and/or undeveloped or completely through juxtaposition. The evaluation may lack clarity and contain some inaccuracies/confusion. If</td></tr><tr><td>1</td><td>1-2</td><td>present, the conclusion is likelyto be summative. Therewill typicallybe oneortwounderdevelopedpoints,orarangeofundevelopedpoints. The candidate demonstrates a limited ability to analyse and evaluate. Only implicit evaluation is present. There is unlikely to be a unsupported.</td></tr><tr><td>0</td><td>0</td><td>Therewill typicallybe oneundevelopedpointor anassertivetone. Norelevantanalysisorevaluation.</td></tr></table></body></html>  
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-H580/03 APPENDIX 3 GENERIC MARKSCHEME FOR OPTIONS QUESTIONS 6, 9 and 12 AO1: Knowledge and understanding (16 marks)   
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-<html><body><table><tr><td>Level 4</td><td>Marks 13-16</td><td>GenericMarkSchemequestions6,9and 12 The candidate demonstrates an excellent knowledge and understanding of a range of sociological material; the material is generallyaccurateand detailed.</td></tr><tr><td>3</td><td>9-12</td><td>There will typically be four well-developed knowledge points, or three well-developed points towards the bottom of the level. There is awell-developed line of reasoningwhich isclear and logically structured.Theinformation is relevant and substantiated. The candidate demonstrates a good knowledge and understanding of either a range of sociological material or some material in detail. The material is generally accuratebutunderdeveloped or narrow.</td></tr><tr><td></td><td></td><td>Towards the bottom of the level there may be one well-developed knowledge point (depth). There is a line of reasoning presented with some structure. The information presented is in the most-part relevant and supported bysomeevidence.</td></tr><tr><td>2</td><td>5-8</td><td>The candidate demonstrates a basic knowledge and understanding of some sociological material. The response lacks range and There will typically be three or more undeveloped/ unsubstantiated points or one-two underdeveloped points. The informationhas some relevance and is presented with a basic structure.The response is supported bybasic evidence.</td></tr><tr><td>1</td><td>1-4</td><td>The candidate demonstrates a limited knowledge and understanding of sociological material. Very little relevant sociological material is presented; the response contains considerable inaccuracy and lacks clarity. The information is limited and communicated in an unstructured way. The response is supported by limited evidence and the</td></tr><tr><td>0 0</td><td></td><td>relationshiptotheevidencemaynotbeclear. Norelevantknowledge or understanding.</td></tr></table></body></html>  
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-<html><body><table><tr><td>Level</td><td>Marks</td><td>GenericMarkSchemequestions6,9and 12</td></tr><tr><td>4</td><td>7-8</td><td>The candidate demonstrates an excellent ability to apply relevantsociological material. The material is consistently and frequentlyrelatedtothequestion.</td></tr><tr><td>3</td><td>5-6</td><td>The candidate demonstrates a good ability to apply sociological material. The material is generally relevant but is explicitly related</td></tr><tr><td>2</td><td>3-4</td><td>tothequestiononlyoccasionally. The candidate demonstrates a basic ability to apply sociological material. The material is related to the question mainly implicitly</td></tr><tr><td>1</td><td>1-2</td><td>and lacks focus on the question. The response may be generalised. The candidate demonstrates a limited ability to apply sociological material. The material is tangential to the question and of marginalrelevance.</td></tr><tr><td>0</td><td>0</td><td>Norelevantsociologicalapplication.</td></tr></table></body></html>  
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-AO3: Analysis and Evaluation (16 marks)   
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-<html><body><table><tr><td>Level</td><td>Marks</td><td>GenericMarkSchemequestions6,9and12</td></tr><tr><td>4</td><td>13-16</td><td>The candidate demonstrates an excellent ability to analyse and evaluate sociological material. There are a range of evaluation There will typically be four well-developed evaluation points, or three well-developed points towards the bottom of the level.</td></tr><tr><td>3</td><td>9-12</td><td>There will typically be three or four evaluation points which may be less well developed in places, or two well-developed points! Towards thebottom ofthelevel there maybe one well-developed evaluationpoint (depth).</td></tr><tr><td>2</td><td>5-8</td><td>The candidate demonstrates a basic ability to analyse and evaluate. Evaluation points are likely to be anecdotal, and/or undeveloped or completely through juxtaposition. The evaluation may lack clarity and contain some inaccuracies/confusion. If present, the conclusion is likely tobe summative. Therewill typicallybe threeormoreundeveloped/unsubstantiatedpointsor oneunderdevelopedpoint.</td></tr><tr><td>0</td><td>1-4</td><td>The candidate demonstrates a limited ability to analyse and evaluate. Only implicit evaluation is present. If present, the conclusion islikelytobeassertedandunsupported. Therewill typicallybe oneortwo undeveloped/unsubstantiatedpointsoran assertivetone.</td></tr><tr><td></td><td>0</td><td>Norelevantsociologicalevaluationoranalysis.</td></tr></table></body></html>  
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-# OCR (Oxford Cambridge and RSA Examinations) The Triangle Building Shaftesbury Road Cambridge CB2 8EA  
-
-OCR Customer Contact Centre  
-
-Education and Learning   
-Telephone: 01223 553998   
-Facsimile: 01223 552627   
-Email: general.qualifications@ocr.org.uk  
-
-www.ocr.org.uk  
\ No newline at end of file
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-[
-    {
-        "type": "text",
-        "text": "Wednesday 21 October 2020 – Morning ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "A Level Sociology ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "H580/03 Debates in contemporary society ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Time allowed: 2 hours 15 minutes ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "You must have: • the OCR 12-page Answer Booklet ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "INSTRUCTIONS ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Use black ink.   \nWrite your answer to each question in the Answer Booklet. The question numbers must be clearly shown.   \n• Fill in the boxes on the front of the Answer Booklet.   \nAnswer all the questions in Section A.   \nChoose one option in Section B and answer all the questions for that option. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "INFORMATION ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "• The total mark for this paper is 105.   \n• The marks for each question are shown in brackets [ ].   \n• Quality of extended response will be assessed in questions marked with an asterisk $(^{\\star})$ .   \n• This document has 4 pages. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "ADVICE ",
-        "text_level": 1,
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "Read each question carefully before you start your answer. ",
-        "page_idx": 0
-    },
-    {
-        "type": "text",
-        "text": "2 ",
-        "text_level": 1,
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "SECTION A ",
-        "text_level": 1,
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Read the source material and answer all the questions in Section A. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Source A ",
-        "text_level": 1,
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Recent research suggests that advances in digital forms of communication have transformed the lives of individuals in the UK and across the world. For example, when natural disasters such as tsunamis, volcanic eruptions and extreme flooding occur, social media enables a rapid response. For example, following the 2012 hurricane in Canada, Facebook launched an emergency check-in App called ‘Safety Check’. At the click of a button users can let friends and family know they are safe in the event of a natural disaster. Despite initial reservations, official organisations now use social media to help tackle disasters. In 2018, the USA National Weather Service asked people to use Facebook and Twitter to spread important safety messages and posts about tsunamis. Social media has also been effective in mobilising support for protests. Digital forms of communication such as social media have also helped strengthen relationships as time and location no longer present a barrier to maintaining contact across the world. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Source B ",
-        "text_level": 1,
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "Through advances in digital forms of communication people can now connect with others by joining online communities. Communicating in these virtual communities, where there are no geographical boundaries, is quick and easy. For example, support may be generated very quickly in response to major events.  According to postmodern writers, people can share interests and also create and transform their identities in the virtual community, regardless of gender, ethnicity, social class, age or disability. However, while some postmodern writers have embraced the development of a virtual world, other sociologists have been more cautious worrying about issues such as who controls the virtual communities and how are they regulated? Also, concerns are often raised about the effects of virtual communities on both individual’s identities and their relationships with those in their offline world such as friends, family and peers. ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "1\\* With reference to both sources and your wider sociological knowledge, explain the positive impact of global developments in digital communication in responding to major events. [9] ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "2 With reference to the source(s) and your wider sociological knowledge, evaluate the view that virtual communities have a positive impact on people’s identity. [10] ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "3 Evaluate the sociological view that all digital forms of communication have a negative impact on social relationships. [16] ",
-        "page_idx": 1
-    },
-    {
-        "type": "text",
-        "text": "SECTION B ",
-        "text_level": 1,
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Choose one option from Section B and answer all the questions for that option. ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "OPTION 1 ",
-        "text_level": 1,
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Crime and deviance ",
-        "text_level": 1,
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "${\\pmb{4}}^{\\star}$ In what ways is green crime a growing issue? [10] $\\pmb{5}^{\\star}$ Assess right realist explanations of crime and deviance. [20] ${\\pmb6}^{\\star}$ Evaluate sociological explanations of the over-representation of males in crime statistics. [40] ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "OPTION 2 ",
-        "text_level": 1,
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Education ",
-        "text_level": 1,
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "$7^{\\star}$ In what ways are there gender differences in patterns of educational attainment? [10] ${\\mathfrak{s}}^{\\star}$ Assess the view that teacher labelling is the main cause of working-class pupils’ underachievement in school. [20] $\\9^{\\star}$ Evaluate functionalist explanations of the relationship between education and work. [40] ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "OPTION 3 ",
-        "text_level": 1,
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Religion, belief and faith ",
-        "text_level": 1,
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "${\\bf10^{*}}$ In what ways is the significance of religion different between societies? ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "$11^{\\star}$ Assess feminist views of the role of religion in society. [20] ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "$12^{\\star}$ Evaluate the views of anti-secularisation theorists. [40] ",
-        "page_idx": 2
-    },
-    {
-        "type": "text",
-        "text": "Copyright Information ",
-        "text_level": 1,
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "OCR is committed to seeking permission to reproduce all third-party content that it uses in its assessment materials.  OCR has attempted to identify and contact all copyright holders whose work is used in this paper.  To avoid the issue of disclosure of answer-related information to candidates, all copyright acknowledgements are reproduced in the OCR Copyright Acknowledgements Booklet.  This is produced for each series of examinations and is freely available to download from our public website (www.ocr.org.uk) after the live examination series. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "If OCR has unwittingly failed to correctly acknowledge or clear any third-party content in this assessment material, OCR will be happy to correct its mistake at the earliest possible opportunity. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "r queries or further information please contact The OCR Copyright Team, The Triangle Building, Shaftesbury Road, Cambridge CB2 8EA. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "OCR is part of the Cambridge Assessment Group; Cambridge Assessment is the brand name of University of Cambridge Local Examinations Syndicate (UCLES), which is itself a department of the University of Cambridge. ",
-        "page_idx": 3
-    },
-    {
-        "type": "text",
-        "text": "GCE ",
-        "text_level": 1,
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Sociology ",
-        "text_level": 1,
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "H580/03: Debates in contemporary society ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Advanced GCE ",
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "Mark Scheme for November 2020 ",
-        "text_level": 1,
-        "page_idx": 4
-    },
-    {
-        "type": "text",
-        "text": "OCR (Oxford Cambridge and RSA) is a leading UK awarding body, providing a wide range of qualifications to meet the needs of candidates of all ages and abilities.  OCR qualifications include AS/A Levels, Diplomas, GCSEs, Cambridge Nationals, Cambridge Technicals, Functional Skills, Key Skills, Entry Level qualifications, NVQs and vocational qualifications in areas such as IT, business, languages, teaching/training, administration and secretarial skills. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "It is also responsible for developing new specifications to meet national requirements and the needs of students and teachers.  OCR is a not-for-profit organisation; any surplus made is invested back into the establishment to help towards the development of qualifications and support, which keep pace with the changing needs of today’s society. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "This mark scheme is published as an aid to teachers and students, to indicate the requirements of the examination. It shows the basis on which marks were awarded by examiners. It does not indicate the details of the discussions which took place at an examiners’ meeting before marking commenced. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "All examiners are instructed that alternative correct answers and unexpected approaches in candidates’ scripts must be given marks that fairly reflect the relevant knowledge and skills demonstrated. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "Mark schemes should be read in conjunction with the published question papers and the report on the examination. ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "$\\circledcirc$ OCR 2020 ",
-        "page_idx": 5
-    },
-    {
-        "type": "text",
-        "text": "11. Annotations ",
-        "text_level": 1,
-        "page_idx": 6
-    },
-    {
-        "type": "table",
-        "img_path": "images/27a689b69b5444fd6f42fa0e9a449d884977523c7a74962e82aecd8187e421f8.jpg",
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-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Annotation</td><td>Meaning</td></tr><tr><td>KU</td><td>KnowledgeandUnderstandingpoint</td></tr><tr><td>DEV</td><td>Developed Point: fully explained in a relevant way</td></tr><tr><td></td><td></td></tr><tr><td>EG</td><td>Anecdotal/ common sense/ asociological point</td></tr><tr><td>APP</td><td>Application/interpretation. On questions 1 and 2: clear reference to source. On other questions: explicit application to the question (optional)</td></tr><tr><td>EVAL</td><td>Critical Evaluation point</td></tr><tr><td></td><td>Unsubstantiated/ undeveloped/ implicit / accurate without explanation/ substantiation</td></tr><tr><td></td><td>Unclear/confused/lackssense/inaccurate</td></tr><tr><td>REP</td><td>Repetition</td></tr><tr><td></td><td>Irrelevant material/ not clearly focused on question set</td></tr><tr><td></td><td>Juxtaposition of alternative theories/ideas without direct/ explicit evaluation</td></tr></table></body></html>\n\n",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "12. Subject Specific Marking Instructions ",
-        "text_level": 1,
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "INTRODUCTION ",
-        "text_level": 1,
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "Your first task as an Examiner is to become thoroughly familiar with the material on which the examination depends. This material includes: ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "the specification, especially the assessment objectives the question paper and its rubrics the texts which candidates have studied ",
-        "page_idx": 6
-    },
-    {
-        "type": "text",
-        "text": "H580/03 ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "the mark scheme. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "You should ensure that you have copies of these materials. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "You should ensure also that you are familiar with the administrative procedures related to the marking process. These are set out in the OCR booklet Instructions for Examiners. If you are examining for the first time, please read carefully Appendix 5 Introduction to Script Marking: Notes for New Examiners. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Please ask for help or guidance whenever you need it. Your first point of contact is your Team Leader. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "USING THE MARK SCHEME ",
-        "text_level": 1,
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Please study this Mark Scheme carefully. The Mark Scheme is an integral part of the process that begins with the setting of the question paper and ends with the awarding of grades. Question papers and Mark Schemes are developed in association with each other so that issues of differentiation and positive achievement can be addressed from the very start. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "This Mark Scheme is a working document; it is not exhaustive; it does not provide ‘correct’ answers. The Mark Scheme can only provide ‘best guesses’ about how the question will work out, and it is subject to revision after we have looked at a wide range of scripts. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "The Examiners’ Standardisation Meeting will ensure that the Mark Scheme covers the range of candidates’ responses to the questions, and that all Examiners understand and apply the Mark Scheme in the same way. The Mark Scheme will be discussed and amended at the meeting, and administrative procedures will be confirmed. Co-ordination scripts will be issued at the meeting to exemplify aspects of candidates’ responses and achievements; the coordination scripts then become part of this Mark Scheme. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Before the Standardisation Meeting, you should read and mark in pencil a number of scripts, in order to gain an impression of the range of responses and achievement that may be expected. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "Please read carefully all the scripts in your allocation and make every effort to look positively for achievement throughout the ability range. Always be prepared to use the full range of marks. ",
-        "page_idx": 7
-    },
-    {
-        "type": "text",
-        "text": "USING THE MARK SCHEME ",
-        "text_level": 1,
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Please study this Mark Scheme carefully. The Mark Scheme is an integral part of the process that begins with the setting of the question paper and ends with the awarding of grades. Question papers and Mark Schemes are developed in association with each other so that issues of differentiation and positive achievement can be addressed from the very start. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "This Mark Scheme is a working document; it is not exhaustive; it does not provide ‘correct’ answers. The Mark Scheme can only provide ‘best guesses’ about how the question will work out, and it is subject to revision after we have looked at a wide range of scripts. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "The Examiners’ Standardisation Meeting will ensure that the Mark Scheme covers the range of candidates’ responses to the questions, and that all Examiners understand and apply the Mark Scheme in the same way. The Mark Scheme will be discussed and amended at the meeting, and administrative procedures will be confirmed. Co-ordination scripts will be issued at the meeting to exemplify aspects of candidates’ responses and achievements; the coordination scripts then become part of this Mark Scheme. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Before the Standardisation Meeting, you should read and mark in pencil a number of scripts, in order to gain an impression of the range of responses and achievement that may be expected. ",
-        "page_idx": 8
-    },
-    {
-        "type": "text",
-        "text": "Please read carefully all the scripts in your allocation and make every effort to look positively for achievement throughout the ability range. Always be prepared to use the full range of marks. ",
-        "page_idx": 8
-    },
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-        "table_body": "\n\n<html><body><table><tr><td colspan=\"2\">1580/03 Question</td><td>Markscheme Answer</td><td>Marks</td><td>November2020 Guidance</td></tr><tr><td colspan=\"2\">1</td><td>WithreferencetotheSourcesandyourwider sociologicalknowledge,explainthe positiveimpact of globaldevelopmentsindigitalcommunicationin</td><td>9</td><td>AO1:Knowledge and understanding NOTE: Contemporary examples should be credited in AO1 in</td></tr><tr><td rowspan=\"8\"></td><td>responding to major events.</td><td></td><td></td><td>thesamewayassociological studies.</td></tr><tr><td>AO1:Knowledge and understanding Level4:5marks</td><td></td><td>Supporting evidence may include:</td><td>oppression,protests,natural disasters,epidemics etc.</td></tr><tr><td>The candidate demonstrates an excellent knowledge and understandingofarangeofsociologicalevidence;theevidenceis generallyaccurateanddetailed.Theinformationpresentedis relevantandsubstantiated.</td><td></td><td></td><td>StudyonSouthernCaliforniaWildfires-socialmedia enables rapid response; Sutton, Palen and Shlovski In response to unexpected global events such as an earthquake,orflooding,social mediasitescanbe used as a means of raising money for victims. Facebook and Twitter - able to reach millions of people from all over the world as events are happening; Lopes</td></tr><tr><td>Level3:3-4marks</td><td>There will typically be two developed points of knowledge. The candidate demonstrates a good knowledge and understanding</td><td></td><td>The Facebook Effect - as Facebook spreads globally,</td></tr><tr><td>The information presented is in the most part relevant and supportedbysomeevidence.</td><td></td><td></td><td>exceeding5oomillionusers-becomeinstrumentalin</td></tr><tr><td></td><td></td><td></td><td>political protests from Colombia to Iran; Kirkpatrick</td></tr><tr><td>well-developedpoints. Level2:2marks</td><td>Therewill typicallybeonedevelopedpoint ofknowledge,or2less</td><td></td><td>Facebook, Twitter, may give a voice to individuals that</td></tr><tr><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>otherwise would not be heard; the Arab Spring social movements; Shirky, Jurgenson, Castells Social mediaprovides new sources of information that</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>cannotbeeasilycontrolledby authoritarianregimes</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>Thecandidatedemonstratesabasicknowledgeand</td><td></td><td>(TufekciandWilson)</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Developments in digital communicationhad enabled</td></tr><tr><td></td><td></td><td>range and detail. The response may lack clarity at times and</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>people with a'muted voice'to be heard, e.g. Malala</td></tr><tr><td></td><td></td><td>contain some inaccuracies. The response may be partial and</td><td></td><td>Yousafzai</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>undeveloped. Theinformation has somerelevance and is</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Socialmediaisnowthemostefficientmethodof</td></tr><tr><td></td><td></td><td>supportedbylimitedevidence.</td><td></td><td>delivering emergency response messages'; Collins</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>There will typically be one underdeveloped point of knowledge, or</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Use of digital communications as a response to the</td></tr><tr><td></td><td>twoundevelopedpoints.</td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>coronavirus pandemic and local restrictions - keeping</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td>Level 1: 1 mark</td><td></td><td></td><td>people in touch; spreading information.</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Reference to the role of digital communications in recent</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>The candidate demonstrates a limited knowledge and understanding ofsociological evidence.Verylittlerelevant</td><td></td><td>protests such as Hong Kong pro-democracy protests, the</td></tr><tr><td></td><td></td><td>sociologicalevidenceispresented;theresponsecontains</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Black Lives Matter protests, climate change/ extinction</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>considerable inaccuracy and lacks clarity. The information is basic</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>rebellionprotestsetc.</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Otherreasonableresponse.</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td colspan=\"2\">3 Mark scheme November2020</td></tr><tr><td>and communicated in an unstructured way. There will typically be one undeveloped point, or a vague</td><td>AO2:Application</td></tr><tr><td>representation.</td><td>In this question Ao2 is awarded for use of source(s). For example:</td></tr><tr><td>0 marks No relevant knowledge or understanding.</td><td>Globally, new forms of digital communication increasingly used for dealing with major events such as disasters (As in</td></tr><tr><td>AO2:Application</td><td>Source A) Increased access to resources across the world (As in</td></tr><tr><td>Level4:4marks The candidate demonstrates an excellent ability to apply relevant</td><td>Source A) Official organisations aiming for a collective response,</td></tr><tr><td>applied material from at least one of the sources in a developed way.</td><td>beginning to embrace social media channels digital communication;(AsinSourceA:USANationalWeather Service,2018)</td></tr><tr><td>There will typically be two developed references to the source material. Level 3: 3 marks</td><td>Facebook in 2012 launched an emergency check-in App called‘Safety Check'.At the click of a buttonusers can let friends and familyknow they are safe in the event of a</td></tr><tr><td>The candidate demonstrates a good ability to apply source material. The candidate has occasionally applied material from at least one of the sources in a developed way, or frequently applied</td><td>natural disaster (As in Source A) Communicating in avirtual community,where there are no B)</td></tr><tr><td>the source(s) in an underdeveloped way. There will typically be one developed or two underdeveloped referencestothesourcematerial.</td><td>major events (As in Source B) Mobilising support for protests (As in Source A)</td></tr><tr><td>Level 2: 2 marks The candidatedemonstrates a basic ability to applysource</td><td></td></tr><tr><td>material. The candidate has occasionally made use of material from the source(s) in an underdeveloped way.</td><td></td></tr><tr><td>Therewill typicallybe oneunderdeveloped ortwoundeveloped/</td><td></td></tr><tr><td>recycled/implicitreferencestothesourcematerial.</td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td colspan=\"4\">03 Markscheme With reference to the Source(s) and your wider 10</td></tr><tr><td colspan=\"3\">sociological knowledge, evaluate the view that virtual</td><td>AO1: Knowledge and understanding NOTE: Contemporary examples should be credited in AO1 in</td></tr><tr><td colspan=\"3\">communities have a positive impact on people's identity.</td><td>the same way as sociological studies.</td></tr><tr><td colspan=\"3\">AO1: Knowledge and understanding</td><td>Virtualcommunity-asocialnetworkofindividualsthatcreate an online community which can cross geographical, political</td></tr><tr><td colspan=\"3\">Level4:4marks The candidate demonstrates an excellent knowledge and</td><td>and social lines. There should be a focus on identity - more generalised</td></tr><tr><td colspan=\"3\">understanding of a range of sociological material; the evidence is generally accurate and detailed. The material presented is relevant</td><td>positive impacts should be credited as underdeveloped.</td></tr><tr><td colspan=\"3\">andsupportedbyevidence. There will typically be two developed points supporting the view in the question.</td><td>Supporting evidence may include: Virtual worlds canchange ideas about people's identity</td></tr><tr><td colspan=\"3\">Level 3: 3 marks</td><td>and society, people can choose an alternative identity; Boellstorff Carter -'Cybercity', a place to meet people, widen and</td></tr><tr><td colspan=\"3\">The candidate demonstrates a good knowledge and understanding ofeither arangeofsociological materialorsomematerial in</td><td>strengthen social networks and relationships, positive effect on self-regard and identity.</td></tr><tr><td colspan=\"3\">detail.Thematerialisgenerallyaccuratebutunderdeveloped,or narrow. The material presented is mostly relevant and supported by some evidence.</td><td>People free from their physical bodies and constraints -</td></tr><tr><td colspan=\"3\">There will typically be one developed point or two underdeveloped</td><td>Tushnet Virtual communities allow people to present 'better' versions ofthemselves;Turkle</td></tr><tr><td colspan=\"3\">Level 2: 2 marks The candidate demonstrates a basic knowledge and</td><td>Social networking sites - individuals create virtual profiles - Baudrillard calls this a simulacra, a mediated version of our</td></tr><tr><td colspan=\"3\"></td><td>identity; Durham and Kellner Feminists: in virtual communities women can transcend</td></tr><tr><td colspan=\"3\">contain some inaccuracies. The response may be partial and undevelopedbutwill have somerelevance.</td><td>gender to focus on other aspects of their identity, becoming cyborgs; Haraway</td></tr><tr><td colspan=\"3\">Therewill typicallybe oneunderdeveloped or two undeveloped</td><td>People can develop different aspects of their identity, we</td></tr><tr><td colspan=\"3\"></td><td>areallcyborgs;Case Access to people across the world may help with</td></tr><tr><td colspan=\"3\">Level 1: 1mark</td><td></td></tr><tr><td colspan=\"3\">The candidate demonstrates a limited knowledge and</td><td>ethnicminoritybackgrounds;Nakamura</td></tr><tr><td colspan=\"3\">understandingofsociological material.Verylittlerelevant</td><td>Interactionists: individuals give meaning to interactions</td></tr><tr><td colspan=\"3\"></td><td>within virtual communities, influencing identity and the</td></tr><tr><td colspan=\"3\"></td><td></td></tr><tr><td colspan=\"3\">largely based on common sense; the response contains</td><td>presentationofself-Gardner&Davis</td></tr><tr><td colspan=\"3\">considerable inaccuracy and lacks clarity.</td><td></td></tr><tr><td colspan=\"3\"></td><td>Other reasonable response.</td></tr><tr><td colspan=\"3\"></td><td></td></tr><tr><td colspan=\"3\">Therewill typicallybeoneundevelopedpoint supporting theview</td><td></td></tr></table></body></html>\n\n",
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-        "table_body": "\n\n<html><body><table><tr><td>/03</td><td colspan=\"2\">Markscheme</td></tr><tr><td>in the question, or a vague representation.</td><td>AO2:Application</td><td>In this questionAo2 is awarded foruse of source(s)</td></tr><tr><td></td><td>0 marks: No relevant knowledge or understanding.</td><td>For example:</td></tr><tr><td>A02: Application Level2:2marks</td><td></td><td>Postmodernview:virtualcommunitieshave apositive impact on individual's real and virtual identity (Source B)</td></tr><tr><td></td><td>Thecandidate demonstrates an excellentorgood abilityto apply</td><td>In virtual communities people can choose how they present themselves, i.e. their virtual identity (Source B).</td></tr><tr><td>relevant source material. The candidate has explicitly applied material from at least one of the sources.</td><td></td><td>People can transform their identity regardless of gender, ethnicity, social class, age or disability. (Source B)</td></tr><tr><td>Therewilltypicallybeatleastonedevelopedreferencetosource material.</td><td></td><td>Concerns about the effects of virtual communities on both individuals'identities (Source B)</td></tr><tr><td>Level 1: 1 mark The candidate shows abasic or limited ability to applysource</td><td></td><td>Who controls the virtual communities and how are they regulated (SourceB),</td></tr><tr><td>material. The candidatehas implicitlyreferred toissues raised in</td><td></td><td>AO3:Analysisandevaluation</td></tr><tr><td>Therewilltypicallybeatleastoneundevelopedreferenceto</td><td></td><td>NOTE: Contemporary examples should be credited in AO3 in the same way as sociological studies.</td></tr><tr><td>sourcematerial.</td><td></td><td>Arguments against the view that virtual communities have a</td></tr><tr><td>0 marks No relevant sociological application.</td><td></td><td>positive impact on people's identity, may include:</td></tr><tr><td>AO3:Analysis and evaluation Level4:4marks</td><td></td><td>Recent concerns raised about young people who reveal mental health issues in virtual communities being</td></tr><tr><td></td><td></td><td>encouraged to internalise harmful negative self -</td></tr><tr><td></td><td>evaluate sociological material. There is a range of developed</td><td>perceptions. Young people are becoming more narcissistic; Gardner &</td></tr><tr><td>conclusion.</td><td>evaluation points. There may be a critical and reasoned</td><td>Davis</td></tr><tr><td>in the question.</td><td>There will typically be two developed points challenging the view</td><td>The i-generation spend less time with friends and have</td></tr><tr><td></td><td></td><td>higher evels of anxiety and loneliness; Twenge Cyberbullying has a negative effect on identity;</td></tr><tr><td>Level 3: 3 marks</td><td></td><td>Livingstone, Haddon, Vincent, Mascheroni and Olafsson,</td></tr><tr><td></td><td>The candidate demonstrates a good ability to analyse and evaluate</td><td>O'Keefe& ClarkePearson</td></tr><tr><td></td><td>sociological material. There is some analysis and evaluation,but it</td><td>We knowless about people's identity if we are unable to</td></tr><tr><td></td><td></td><td>see facial expressions, intonation of voice etc.; Justice and</td></tr><tr><td></td><td>explicit but brief conclusion.</td><td>Jamieson</td></tr><tr><td></td><td></td><td>Virtual communities may be used illegitimately, for</td></tr><tr><td></td><td>There will typically be one developed point or two underdeveloped</td><td></td></tr><tr><td></td><td></td><td>example grooming young people. Likely to negatively</td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td>impact on identity for many years.</td></tr><tr><td></td><td></td><td></td></tr><tr><td>Level2:2marks</td><td></td><td></td></tr><tr><td></td><td></td><td>Indirect, online communication is isolating; Turkle</td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 12
-    },
-    {
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-        "img_path": "images/8feebaa0b2cdc5c5dca435056a6399a90810a07df7e294a96e89e4ad00085bb2.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"3\"></td><td>The candidate demonstrates a basic ability to analyse and evaluatesociological material.Evaluationpoints arelikely tobe undeveloped, with little supporting evidence. If present, the conclusionislikelytobesummative. There will typically be one underdeveloped or two undeveloped Level1:1mark</td><td></td><td>Feminists:thosewhocreateandcontrolvirtual communities more likely to be male, and the communities mayreflectpatriarchalattitudesreinforcingsubordinate identities. Communities may also be a course of genderedcyberhate';Jane ·Other reasonable response.</td></tr><tr><td>Thecandidatedemonstratesalimitedabilitytoanalyseand evaluatesociologicalmaterial.Onlybriefand/orimplicitevaluation ispresent.There isunlikelytobeaconclusion. Therewill typicallybeoneundevelopedpointchallengingtheview in the question, or a vague representation. 0 marks: No relevant sociological evaluation or analysis. Evaluate the sociological view that all digital forms of</td><td>16</td><td>AO1: Knowledge and understanding NOTE: Contemporary examples should be credited in AO1 in the same way as sociological studies.</td></tr><tr><td>communication have a negative impact on social relationships. AO1: Knowledge and understanding Level4:4marks The candidate demonstrates an excellent knowledge and understanding of a range of sociological material; the material is</td><td></td><td>Relevant material supporting the view that all digital forms of communications have a negative impact on social relationshipsmayinclude: · Families/ friends may be 'alone together' - in the same roombutusingdevicestocommunicatewithothers or</td></tr><tr><td rowspan=\"3\"></td><td>There will typically be two developed points supporting the view in the question. Level3: 3 marks The candidate demonstrates a good knowledge and understanding of either a range ofsociological material or some material in</td><td></td><td>engage in other tasks; Turkle Offline relationships may suffer as a result of time spent with onlinerelationships</td></tr><tr><td></td><td>betweenindividuals</td><td>Onlinesocialties tend tobeweaker thanrelationships formed and maintained offline;Kraut Social media potential to cause tension and conflict Solitary activities - e.g. such as surfing the internet, negative impact on social ties; Zhao</td></tr><tr><td>Therewill typicallybe onedevelopedpoint ortwounderdeveloped Level2:2marks Thecandidatedemonstrates abasicknowledge and</td><td></td><td>Lack of privacy or different ideas about privacy may cause conflict Childrenwhocannotaffordsmartphonesoraccessto</td></tr></table></body></html>\n\n",
-        "page_idx": 13
-    },
-    {
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-        "img_path": "images/f1cd4bc8a3a680c5fcd247cc8e18101d83555a85c79a3b08d63861aa44fc5c7a.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td colspan=\"2\">Markscheme understanding of some sociological material. The response lacks</td><td>November2020 internet; disadvantaged in peer interaction in all countries</td></tr><tr><td></td><td rowspan=\"3\"></td><td>including UK; Berry</td></tr><tr><td>contain some inaccuracies. The response may be partial and undeveloped.</td><td></td></tr><tr><td>points supporting the view in the question.</td><td>remove mistakes; Case, Ellison. Disputes can occur when private information disclosed on-</td></tr><tr><td rowspan=\"3\"></td><td></td><td>line; Case</td></tr><tr><td>Level1:1mark The candidate demonstrates a limitedknowledge and</td><td>Social networking sites can expose the unfaithful: dynamic</td></tr><tr><td>understanding of sociological material.Very little relevant</td><td>of the news being 'public' can have an negative impact on relationship; Miller</td></tr><tr><td rowspan=\"3\"></td><td></td><td></td></tr><tr><td>considerableinaccuracy and lacks clarity.</td><td>'Twitter-related conflict' can have negative impact on</td></tr><tr><td>in the question, or a vague representation.</td><td>relationships: emotional and physical cheating, breakup and divorce; Clayton</td></tr><tr><td></td><td>Miller</td><td>Problem if people believe the truth of another lies more in what is posted online than face-to-face communication;</td></tr><tr><td>0 marks: No relevant knowledge or understanding.</td><td></td><td></td></tr><tr><td>AO2:Application Level 4: 4 marks</td><td></td><td>· Other reasonable response.</td></tr><tr><td>The candidate demonstrates an excellent ability to apply relevant sociological material. The material relevant and is consistently and</td><td></td><td>A02: Application The selected knowledge should be directly specific to the</td></tr><tr><td>frequently related to the question Level3: 3 marks</td><td></td><td>question -view that all digital forms of communicationhave a negative impact on social relationships.</td></tr><tr><td>The candidate demonstrates a good ability to apply sociological material. The material is potentially relevant but is explicitly related</td><td></td><td></td></tr><tr><td>to the question only occasionally.</td><td></td><td>AO3:Analysisandevaluation NOTE: Contemporary examples should be credited in AO3 in</td></tr><tr><td>Level2:2 marks</td><td></td><td>the same way as sociological studies.</td></tr><tr><td>The candidate demonstrates a basic ability to apply sociological</td><td></td><td>Relevant material challenging the view that all digital forms of</td></tr><tr><td>material. The material is related to the question mainly implicitly/</td><td></td><td>communications have a negative impact on social</td></tr><tr><td>and lacks focus on the question. The response may be</td><td></td><td>relationships may include:</td></tr><tr><td>generalised.</td><td></td><td>Digital forms of communication have helped strengthen</td></tr><tr><td></td><td></td><td>relationships between family and friends as time and</td></tr><tr><td>Level 1: 1 mark The candidate demonstrates a limited ability to apply sociological material. The material is tangential to the question and of marginal</td><td>contact. communicationallowedfriendsandfamilytomaintaintheir</td><td>location no longer presents a barrier to maintaining During the coronavirus pandemic and lockdown, digital</td></tr></table></body></html>\n\n",
-        "page_idx": 14
-    },
-    {
-        "type": "table",
-        "img_path": "images/5812e3867cf69a74ab40114c7f15961ab224483e98d1d454c7c843b46be572aa.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>0 marks : No relevant sociological application. AO3:Analysisandevaluation Level4:7-8marks The candidate demonstrates an excellent ability to analyse and evaluatesociological material.Therearearangeofevaluation criticalandreasonedconclusion. Therewilltypicallybethreedevelopedpointsortwodeveloped pointsandoneunderdevelopedpointchallengingtheviewinthe question. Level3: 5-6 marks The candidate demonstrates a good ability to analyse and evaluate maybe underdeveloped or narrow. The candidate may reach a criticalbutbriefconclusion. Therewilltypicallybetwodevelopedpointsorthree underdeveloped points challenging the view in the question. Level2:3-4marks The candidate demonstrates a basic ability to analyse and evaluate.Evaluationpoints arelikelytobeundeveloped.The evaluationmay lack clarity and containsome inaccuracies/ confusion. If present, the conclusion is likely to be summative. Therewilltypicallybeonedevelopedortwounderdeveloped points challenging the view in the question. A range of undeveloped points may also be seen at this level. Level 1: 1-2 marks The candidate demonstrates a limited ability to analyse and evaluate. Only brief and/or implicit evaluation is present. There is unlikelytobe aconclusion. Therewilltypicallybeoneortwoundevelopedorvaguepoints whichcouldpotentiallychallengetheviewinthequestion. 0 marks: No relevant sociological evaluation or analysis.</td></tr></table></body></html>\n\n",
-        "page_idx": 15
-    },
-    {
-        "type": "table",
-        "img_path": "images/5f1ee15eec3259c6f04bced8f1383e9624773f45cd5064b451bb779036df9599.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>4</td><td>In what ways is green crime a growing issue? PLEASEREFERTOAPPENDIX1</td><td>10</td><td>AO1: Knowledge and understanding Greencrime,orenvironmentalcrime-formofdeviant behaviour which has in part become criminalised. Involves direct or indirect damage to the environment. NOTE: Examples should be credited in the same way as sociologicalstudies. To be credited as‘developed',material MUST be linked to green crime as a 'growing issue'. Relevantmaterialmayinclude: Types of green crime: pollution (air, land, water); deforestation;wildlifecrimeetc. Greencrime involves actionwhichcreatesharm to the environment, including plants and living species, this can occurataglobal level;UN2012,FrankoAas Patterns and trendsreveal overlapbetweenglobal organised crime and green crime - link to globalisation. Definitions and measurements vary across the world, e.g. countriesplace different emphases on combating green crime, ; yet, it is becoming increasingly recognised and recorded as anissue;UN 2012 Two forms of green crime - primary and secondary; South,</td></tr></table></body></html>\n\n",
-        "page_idx": 16
-    },
-    {
-        "type": "table",
-        "img_path": "images/d3fd29416ffffd7d8ced8387c2b7ddd2357b531102a67a7931433c2c3a7f2584.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>5 deviance.</td><td>Assess right realist explanations of crime and PLEASEREFERTOAPPENDIX2</td><td>20 include:</td><td>anothercountryandpoisonitswatercoursesanddestroy forests. Green crime transcending political and national borders;FrankoAas Manufacturedrisks;Beck Examples - climate change, Chernobyl, Deepwater Horizon, Bhopal A02:Application The selected knowledge should be directly specific to the question-ways green crime is a growing issue. AO1: Knowledge and understanding Relevant material supporting right realist explanations may Right realist view that‘typical criminal' in police recorded statisticsbasicallyreflectsreality Takeconventionaldefinitionsofcrimeforgrantedand focus on explaining 'street crime'. Explaincrimeinterms of individual offender;Wilson Emphasise trends in crime related to age profile of populations, strength of economy, social and cultural change - largely uncontrollable, believe government cannotpreventcrime atsource;Wilson Crimeoccurswhenapotential criminal doesnotbelieve s/he will be caught; Wilson Environmentalfocus:Lowleveldisordercauses community to 'stay indoors', less informal control, crime mayescalate.Wilson Tipping points', some move out, crime levels increase; Wilson and Kelling Broken Windows study; Wilson and Kelling Wicked people exist; Wilson Individual traits compounded by inadequate socialisation, particularly when immediategratificationemphasised;</td></tr></table></body></html>\n\n",
-        "page_idx": 17
-    },
-    {
-        "type": "table",
-        "img_path": "images/0acdd853182b1b5c6987218ebcffb9e55fe575fe2918f05940acdcdbd6d709ff.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"6\">H580/03</td><td rowspan=\"8\"></td><td>Markscheme November2020 AO2:Application</td></tr><tr><td>The selected knowledge should be directly specific to the question - right realist explanations of crime and deviance.</td></tr><tr><td>Ao3:Analysisandevaluation</td></tr><tr><td>Candidates are expected to discuss weaknesses in the right realist explanations.</td></tr><tr><td>They may consider alternative theories such as: Left Realism</td></tr><tr><td>· Marxism</td></tr><tr><td>·Feminism Relevant material challenging right realist explanations may</td></tr><tr><td>include: Right realism plays down causes of offending, focusing on</td></tr><tr><td rowspan=\"6\"></td><td></td><td>failures in social control and punishment, left realist; Young</td></tr><tr><td></td><td>Rightrealismoverstatesoffenders'rationalityandcost-benefit calculations before committing a crime; Matthews</td></tr><tr><td></td><td>Right realism ignores corporate crime; Snider</td></tr><tr><td></td><td>Right realists fail to focus on social injustice, particularly the relationshipbetween police and community,aspects of</td></tr><tr><td></td><td>radical criminology; Lea and Young Right realists fail to recognise the interplay of the criminal</td></tr><tr><td></td><td>Matthews and Young</td><td>justice system,criminal offender, general public and victim of crime in their explanations of crime; left realists; Right realists ignore the link between economic exclusion</td></tr><tr><td></td><td></td><td>andsocialexclusion-breakdownofcommunitiesand families and increase in crime and disorder; Young</td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td>ratherthanculture;Box</td><td>Right Realism ignores wider structural causes of crime and deviance, such as poverty. Marxists offer an alternative explanation - crime product of capitalism and exploitation</td></tr><tr><td></td><td></td><td>Feminists; right realists tend to ignore influence of</td></tr></table></body></html>\n\n",
-        "page_idx": 18
-    },
-    {
-        "type": "table",
-        "img_path": "images/1d1edbe750c0dd0c8a9f93932e27579f65616a39113f9524411190febaa6d905.jpg",
-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td></td><td>11380/03</td><td>Markscreine</td><td>patriarchalideologyonwomenwhoarecriminaland deviant;Carlen ·Other reasonable response.</td></tr><tr><td>6</td><td>*</td><td>Evaluate sociological explanations of the over- 40 representation of males in crime statistics. PLEASEREFERTOAPPENDIX3</td><td>AO1:Knowledgeandunderstanding NOTE:someofthematerialbelowmaybeusedtochallenge othersociological explanationspresented.Material shouldbe credited either as AO1 or AO3, in the best interests of the candidate.Donotdouble-credit.</td></tr><tr><td></td><td></td><td></td><td>Candidatesareexpected todemonstrateknowledgeand understandingof malepatterns of crime They may refer to both official and unofficial sources including, Police recorded figures, CSEW, self-report surveys.</td></tr><tr><td></td><td></td><td></td><td>They may consider sociological explanations such as: Subcultural theories, · Feminism, New Right; · Relevant material may include: Importance of male subcultures, status frustration; Cohen Focal concerns, masculinity and deviance; Miller Role of primary and secondary agents of socialisation,</td></tr></table></body></html>\n\n",
-        "page_idx": 19
-    },
-    {
-        "type": "table",
-        "img_path": "images/6666e5415019e70485d9b9092a7ccf48a14f5c09c6de295697b980bbb23a9578.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>1300/03</td><td></td><td>MiarkScleie studies Validity of the chivalry thesis. Delinquency and drift- young men may engage in deviant behaviour, but not all the time; Matza Liberation theory (Adler) also, increase in girl gangs Consider whether the class and ethnicity of the males</td><td>females;Pollak Self-report studies suggest, female crime under-reported; Graham and Bowling Other reasonable response. AO2:Application The selected knowledge should be directly specific to the question-sociological explanations of over representation of males in crime statistics. AO3:Analysisandevaluation NOTE: some of the above mentioned material (listed in AO1) may be used to challenge other sociological explanations presented.Material shouldbecredited either asAO1 orAO3, inthebestinterestsofthecandidate.Donotdouble-credit. Candidateswill discussweaknesses and strengths in the explanationsof theoverrepresentationofmalesincrime statistics. They may consider theories such as: Left and Right realism Interactionism Liberation theory/ feminism Relevant material may include: Reliability of statistics, particularly official statistics. Apparent increase in female crime, Empirical evidence from victimisation and self-report</td></tr></table></body></html>\n\n",
-        "page_idx": 20
-    },
-    {
-        "type": "table",
-        "img_path": "images/39143344cb7e9200128572df9f508b4304bbcf1834955134488db38b00a6a963.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>H500/03 7</td><td>In what ways are there gender differences in patterns of educational attainment? PLEASEREFERTOAPPENDIX1</td><td>Markscnerme 10 sociological studies.</td><td>Novermberzo20 AO1:Knowledge and understanding NOTE:Examples should be credited in the same way as Candidates may approach this question by focusing on actual patterns oron relevant concepts/reasons for the gender differences.</td></tr></table></body></html>\n\n",
-        "page_idx": 21
-    },
-    {
-        "type": "table",
-        "img_path": "images/f53819b97850a1230b33a14a24445f2e269c3974cbc4b0e236539ac0d47e843f.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>1500705</td><td></td><td>MiarkSerere Globally evidence of'gender apartheid' in education; the UN, UNESCO; 'Gender apartheid' being ignored; Mayer Otherreasonableresponse</td></tr><tr><td>8</td><td>school.</td><td>Assess the view that teacher labelling is the main 20 cause ofworking-classpupils'underachievementin PLEASEREFERTOAPPENDIX2 Relevant material supporting the view that teacher labelling is the main cause of working-class pupils' underachievement in school mayinclude: Interactionist explanations - negative teacher labelling, \"ideal pupil'-middle class; Becker impact negatively on working class achievement; RosenthalandJacobson. Middle class pupils more likely to be positively labelled -</td><td>AO2:Application The selected knowledge should be directly related to the specific question - gender differences in patterns of educationalattainment. AO1:Knowledge and understanding Candidates'knowledgeandunderstandingoflabellingmust relate specifically to working-class pupils' patterns of achievement. NOTE: Patterns of working class achievement -incidence of freeschoolmealsoftentakenasarobustindicatorof disadvantage today; however sociological arguments continue to reference social class. Candidates may consider different theoretical approaches such as: · Interactionism ·Neo-Marxism</td></tr></table></body></html>\n\n",
-        "page_idx": 22
-    },
-    {
-        "type": "table",
-        "img_path": "images/ca26ea239bb98d8b7f0f4407c1d49485e88852544ab2580e8ebe7675548d1a72.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>H580/03</td><td>Markscheme</td><td>November2020 GillbornandYoudell</td></tr><tr><td></td><td>Candidateswill discussweaknessesof/challenges to theview that the view that teacher labelling is the main cause of working-class pupils' underachievement in school. They may consider theories such as: Functionalism Marxism Feminism Relevant material challenging the view may include: Studies on labelling are small-scale, issues of generalisation Deterministic nature of Interactionist explanations of</td><td>Effects of streaming and banding on a child's performance, incorporates notion - how we are labelled by others affects wayweseeourselves;Hargreaves,Ball;Keddie Teachers tend to judge pupils not only by ability but also social class; Dunne and Gazeley Other reasonable response. A02:Application Theselectedknowledge shouldbedirectlyrelated to the specific question - view that teacher labelling is the main cause of working-class pupils' underachievement in school. AO3:Analysisandevaluation</td></tr></table></body></html>\n\n",
-        "page_idx": 23
-    },
-    {
-        "type": "table",
-        "img_path": "images/9ad3771d58da79922b42b4672f1a22e7b89940e6e5d56aaf823f4d00976b81ed.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>H500/03</td><td>Markscneme</td><td>Noble; Murray</td><td>November</td></tr><tr><td>9</td><td>Evaluate Functionalist explanations of the relationship betweeneducationandwork PLEASEREFERTOAPPENDIX3</td><td>40</td><td>Parental support -key variable in explaining social class differences in attainment; Feinstein, JRF 2010, Douglas Influence of economic, social and cultural capital; Bourdieu, Reay Gender and ethnicity alsorelevant inunderstanding underachievement of working class pupils; Gilbourn Otherreasonableresponse. AO1: Knowledge and understanding NOTE:duetothepotentialnarrownessofthequestion, candidates may include New Right view in support of functionalist views.This material may be credited as AO1 or as AO3, whichever most benefits the candidate. Do not double-credit. Thereshouldbeaclearunderstandingofandfocuson</td></tr></table></body></html>\n\n",
-        "page_idx": 24
-    },
-    {
-        "type": "table",
-        "img_path": "images/a7d2c1649cd55243d2720d9410bff1990ad983fb766c00f579e0031010eb64c1.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>MiarkSerere</td><td>Society in miniature, life in modern society individualistic, competitive;Parsons</td></tr><tr><td rowspan=\"2\"></td><td>They may consider alternative theories such as: Relevant material challenging the functionalist view may</td><td>Role allocation and sifting and sorting for future work roles; DavisandMoore Transferable skills; Davis and Moore, Parsons Role of formal and the hidden curriculum. Vocationalism - New Right views echo functionalist ideas; Murray,ChubbandMoe Educational policy 14-19 year olds since 1988, designed to prepare young people for the workplace, e.g. EBacc - includes skills transferable to workplace and work experience. Introduction of BTEC exams specifically focussed on</td></tr><tr><td></td><td>workplace Enterprise initiatives taught through secondary education; New Right Otherreasonableresponse. AO2:Application The selected knowledge should be directly related to the specific question - Functionalist explanations of the relationship between education and work AO3:Analysisandevaluation Candidates are expected to discuss weaknesses in functionalist explanations.</td></tr></table></body></html>\n\n",
-        "page_idx": 25
-    },
-    {
-        "type": "table",
-        "img_path": "images/3681821f06206b0cea6aef6fb2f3e311962c5e7f6cc2ef7a4b8d06e5feffbf74.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>include: Critique of idea that role allocation is inherently successful; Bowlesand Gintis Problematic nature of concepts such as 'meritocracy'; Gorard,Gerwitz Marxist critiques of functionalism e.g. correspondence principal, cultural capital, and inequality of opportunity; Bowles and Gintis, Bourdieu, Gillies Marxist critiques of policies designed to prepare young</td></tr></table></body></html>\n\n",
-        "page_idx": 26
-    },
-    {
-        "type": "table",
-        "img_path": "images/9ad5515ffaa796e1c4f713ef91e7124f6beb97bd0791662a043abbcef20327de.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>H580/03 10</td><td>Markscneme In what ways is the significance of religion different between societies?</td><td>10</td><td>AO1:Knowledgeandunderstanding NOTE: Examples should be credited in the same way as</td></tr><tr><td></td><td>PLEASEREFERTOAPPENDIX1</td><td></td><td>sociological studies. Relevant material may include: ·Global North becoming more religiously diverse; Centre for theStudy of Global Christianity(CSGC),2013 Global South - religious diversity decreasing e.g. experience growth in just one religion, typically Christianity orIslam;CSGC,2013 Win/Gallup study 2015: worldwide 63% citizens say they are religious, 22% say they are not, 11% atheists Resurgence of religion in China;World Religions Database (WRD) 2008, although just 7% of Chinese citizens said they were a religious person; Win/Gallup study 2015 Africa and Middle East, over 80% portray themselves as religious, compared to 71% from Eastern Europe and 71% Americans, 62% from Asia; Win/Gallup, 2015 Globally two thirds of people consider themselves to be religious; Leger</td></tr></table></body></html>\n\n",
-        "page_idx": 27
-    },
-    {
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-        "img_path": "images/563d22caa00ef8306bd6bfb15e01ed0c05d6542161dfdd2e554dee9384ad5b4b.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td>affiliations, opinions and convictions; Lynch. NORC report 42 countries: belief highest amongst older people;NORC 2012 Western societies association of religious rituals withkey moments in life course; Davie and Vincent Other reasonableresponse A02:Application The selected knowledge should be directly related to the specific question -ways significance of religion differs betweensocieties</td><td>beliefs; Bibby Western Europe - increase in privatised religious forms, including spirituality of the New Age; Kendal Project Islam among minority ethnic groups in the UK possibly response to revival of Islam globally; Kepel Among young people: Britain, Sweden, Finland, Poland, Russia and UsA -'alternative ways of conceptualising belief' developing, they use 'belief' to refer to - identities,</td></tr><tr><td>11 *</td><td rowspan=\"2\">Assess feminist views of the role of religion in 20 society. PLEASEREFERTOAPPENDIX2</td><td>AO1:Knowledge and understanding Candidates'knowledge and understanding should relate specifically to the feminist views of the role of religion in society. Candidates may consider different theoretical approaches such as:</td></tr><tr><td></td><td>Liberalfeminism Marxist feminism Radical feminism Relevant material may include: Religion serves needs of a particular group - in this case men, religions usually patriarchal institutions; radical feminists.</td></tr></table></body></html>\n\n",
-        "page_idx": 28
-    },
-    {
-        "type": "table",
-        "img_path": "images/6a3cd2c371fd1fe9d893e904bb23649743bae54fc0faba6932482c32d53ce09d.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td></td><td>Religious beliefs function as patriarchal ideology, the eyes of their god; Simone de Beauvoir Browne,Woodhead rituals and practices is patriarchal. therefore change possible; Armstrong ElSaadawi</td><td>legitimising female subordination, oppression and exploitation. Christianity is a 'patriarchal myth'; Daly Women deceived by religion into think everyone equal in Marxist feminism: religion promotes false consciousness in a gendered form, religion serves to reinforce and justify patriarchal roleswithin thefamily;deBeauvoir Radical feminists - concept of'stained-glass ceiling' within from rising up religious hierarchy, e.g. Roman Catholicism womencannotbecomepriests,althoughwomenoften have a responsibility for religious nurture in the home ; Feminist views - nature of religious symbolism, teachings, Patriarchal dominance of men in positions of leadership in and emphasises their marginalised position in society, however in early religions women were central characters, Some argue practices carried out in the name of religion, suchasfemalecircumcisionwithinIslamiccountriesrests onaparticularinterpretationof theQur'an;therefore,it is the nature of society, i.e. patriarchy that lies at the root of the subordination and coincided with rise of monotheism; Liberal feminist view, contradiction between classical teachings of religions about equality of individuals and reality of women's lives mirrored in religion, suggest</td></tr></table></body></html>\n\n",
-        "page_idx": 29
-    },
-    {
-        "type": "table",
-        "img_path": "images/0ec8683c21327bcc5a39a3e26aba4e74d463a1916405d77aa320e41df2443c39.jpg",
-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td>580/03</td><td colspan=\"3\">Markscheme</td></tr><tr><td></td><td rowspan=\"7\"></td><td>menstruation; Holm</td><td>Notion of a woman as sinful, temptress, in need of control</td></tr><tr><td></td><td></td><td>scattered in religious texts. Many religions legitimate and regulate women's traditional</td></tr><tr><td></td><td></td><td>domestic and reproductive role i.e. the Catholic Church bans abortion and artificial contraception. Liberal feminism, greater gender equality in society mirrored in reform of religious organisations e.g. introduction of womenpriests and bishops in Church of</td></tr><tr><td></td><td>England. Other reasonable response.</td><td></td></tr><tr><td></td><td>A02:Application</td><td>The selected knowledge shouldbedirectly related tothe</td></tr><tr><td></td><td>in society</td><td>specific question - feminist explanations of the role of religion</td></tr><tr><td></td><td>AO3: Analysis and evaluation</td><td></td></tr><tr><td rowspan=\"7\"></td><td></td><td>explanations.</td><td>Candidates are expected to discuss weaknesses in feminist</td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td>Functionalism</td><td>They may consider alternative theories such as:</td></tr><tr><td></td><td>Marxism Weberianism</td><td></td></tr><tr><td></td><td>Post feminism</td><td></td></tr><tr><td></td><td>include:</td><td>Relevant material challenging feminist explanations may</td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td>Not all religions patriarchal, e.g. Liberal wing of the</td></tr><tr><td></td><td></td><td>Church of England encourages ordination of women and</td></tr><tr><td></td><td></td><td>legitimacy of homosexuality; Postfeminists.</td></tr><tr><td></td><td></td><td>Critique of Marxist and radical feminism, religion can help promote gender equality. ‘Religious forms of feminism', ways women can use religion to gain freedom; Woodhead,</td></tr></table></body></html>\n\n",
-        "page_idx": 30
-    },
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-        "table_body": "\n\n<html><body><table><tr><td></td><td></td><td>enter public sphere without losing culture and history; Woodhead Religious Society of Friends (Quakers)- Christian denomination with strong tradition of equality between men andwomen. Similarly,Sikhism originated in thePunjab in sixteenth century, strong tradition of equality between men and women, although most religious leaders are men Weberians and Liberation theologists focus on role of religion in bringing about change, therefore may criticise determinism of radical and Marxist feminists. Ethnocentric view: The burka may be interpreted as liberating Feminist views may be oversimplification of complex relationship; Davie and Walter, Watson Deprivation theory goes against experience of some deprived groups and white working-class men have low rates of religiosity; Davie and Walter Functionalists: role of religion to ensure social solidarity, strengthen bonds and prevent anomie,rather than oppression; Durkheim Marxists: role of religion ‘opium of the people' to supress the masses, not specifically females: Marx</td></tr><tr><td>12</td><td>Evaluate the views of anti-secularisation theorists. PLEASEREFERTOAPPENDIX3</td><td>AO1:Knowledgeandunderstanding Candidates will consider the view of the anti-secularisation theorists that the UK is not a secular in society. They may consider religious belief, religious practice, power and influence of religion in society.</td></tr></table></body></html>\n\n",
-        "page_idx": 31
-    },
-    {
-        "type": "table",
-        "img_path": "images/a08edd7efa23f3cce894b0a3b7d08bf8bbb95dc23d3d65e345547f85cd4894cc.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>H580/03</td><td>Markscneme such as: Anti-secularisationtheorists Postmodernviews Functionalism - religion still provides meaning; Parsons Relevant material may include: Over-emphasis on mainstream Christian religious groups - overlooks increased attendance in Baptist Churches, Pentecostal churches etc (Brierley). Idea there was an'age of faith'- illusion, partly created by focus on religious behaviour of elite groups in society; Hamilton Modern international affairs cannot be comprehended without understanding of religion; Kepel Global patterns - USA influence of New Christian Right; Roof and McKinne. Religion as protest: Martin. Latin America and liberation theology; against apartheidinSouthAfrica. Role of faith in Arab uprising. UK - rise in faith schools; Conservative government policy Religious Education remains legal requirement in UK schools</td></tr></table></body></html>\n\n",
-        "page_idx": 32
-    },
-    {
-        "type": "table",
-        "img_path": "images/1b60ce41d10c635c62bea335b0d520a4483583a27b0160c688750db8e9b2979c.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td></td><td>globally; Davie Decline of established religion in developed world - not echoedglobally.Davie Berger - the world is furiously religious'. Religion less important when people feel secure about their survival and well-being, this can change; Norris and Inglehart Rate of decline in church membership and participation declined in last 15 years in UK, churches with a missionary zealincreasing;Brierley</td></tr><tr><td></td><td></td><td>World has more people with traditional religious beliefs than ever before; Norris and Inglehart Manypeople in theUSA continue to attend church and profess Christian faith. Migrant groups bring religious practices to UK; e.g. Pentecostal groups, Islam - fastest growing religion in Britain; Christianity in its Global Context 1970-2020 report, 2013 Global social changes enhancing importance of religion for some young Muslims; Moore GrowthinNRMs,oldersectssuchasJehovah'sWitnesses and Mormons, halting tide towards secularisation. Scandinavian countries most engage with religion at a vicariouslevel-ritualsandpracticesperformedbya minority on behalf of the majority are understood and approved of; Davie Few people define themselves as atheists; Census 2011 When tragedies occur many attend traditional places of</td></tr></table></body></html>\n\n",
-        "page_idx": 33
-    },
-    {
-        "type": "table",
-        "img_path": "images/0b2fc203f13ee36bcf3e9834e44e9cf8a957c02f0a18220c102f2ee7f7eaa6c9.jpg",
-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td rowspan=\"6\"></td><td rowspan=\"6\">·Pro-secularisation theorists Relevant material may include: · Secularisation: 'the process whereby religious thinking, practices and institutions lose social significance'; Wilson Changes in society due to rationalisation and societalisation, led to secularisation; religious institutions have lost significance; Wilson Science as the Enlightenment that challenged faith; Comte-Scienceasthetruth. Secularisationoccurredduetostructuralandsocial differentiation, individualism, societisation, schisms, pluralismand technology;Bruce Notions of a 'privatised religion' and 'holistic milieu' (Heelas)challenged-shift from‘belief in God'tobelief in a spirit or life force is evidence of secularization, influence of religion has declined; Bruce People increasingly marking important life events outside religious institutions; Martin Church becoming side-lined by secular leaders; Martin Fundamentalism rooted in economic, political system, not religion; Armstrong Pro-secularisation theorists suggest attendance in church on a Sunday is historically an important indicator of religious practice and this is declining; Brierley Decrease in church attendance figures evidence of decline in mainstream Christianity.</td><td>AO2:Application The selected knowledge should be directly related to the</td></tr><tr><td>specific question -views of anti-secularisation theorists AO3:Analysisand evaluation Candidates are expected to discuss alternatives/weaknesses</td></tr><tr><td>oftheviewsofanti-secularisationtheorists: They may consider theories such as:</td></tr></table></body></html>\n\n",
-        "page_idx": 34
-    },
-    {
-        "type": "table",
-        "img_path": "images/7e44dd578e70f44b19ac08891b9a3ad293f189d30bc9c8cc62b110196ac298dd.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td></td><td></td><td></td><td></td><td>New churches are opening, but more closing, so net decline. Decline in attendance at key religious ceremonies - baptisms, marriages, funerals; Sanderson, British Religion inNumbers Church attendance socially approved of in UsA, people may exaggerate their attendance; Hadaway While US presidents declare adherence to the Christian faith, British Prime Ministers are more reluctant, spokesman for Tony Blair 'We don't do God' ; Brown Growth in NRMs, older sects such as Jehovah's Witnesses and Mormons, does not compensate for the declining numbers from larger religious institutions; - evidence of secularisation;Wilson,Bruce NSMs “islands in a secular sea' (Berger), almost irrelevant to modern society; Wilson Fundamentalism rooted in economic, political system, not religion; Armstrong Decline in attendance greater amongst the young, suggesting - as congregations age and fewer young people join, they could die out altogether; Brierley Development of secularisation can be uneven, but will occur;Bruce Alternative view: religions remain powerful and influential in different places but patterns of decline in the UK are significant: Casanova Otherreasonableresponse.</td></tr></table></body></html>\n\n",
-        "page_idx": 35
-    },
-    {
-        "type": "text",
-        "text": "H580/03 APPENDIX 1 GENERIC MARKSCHEME FOR OPTIONS QUESTIONS 4, 7 and 10 ",
-        "text_level": 1,
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-        "table_caption": [
-            "AO1: Knowledge and understanding (6 marks) "
-        ],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Level</td><td>Marks</td><td>Generic Mark Scheme questions 4,7 and 10</td></tr><tr><td>4</td><td>6</td><td>The candidate demonstrates an excellent knowledge and understanding of a range of sociological material; the material is generally accurate and detailed.</td></tr><tr><td></td><td></td><td>There will typically be three developed knowledge points, or two developed points and one underdeveloped point There is a well-developed line of reasoning which is clear and logically structured. The response is relevant and substantiated.</td></tr><tr><td>3</td><td>4-5</td><td>The candidate demonstrates a good knowledge and understanding of either a range of sociological material or some material in detail. The material is generally accurate but underdeveloped or narrow.</td></tr><tr><td></td><td></td><td>There will typically be at least one developed knowledge point with others which are underdeveloped, or at least three underdevelopedpoints.</td></tr><tr><td></td><td></td><td></td></tr><tr><td>2</td><td>2-3</td><td>bysome evidence.</td></tr><tr><td></td><td></td><td></td></tr><tr><td></td><td></td><td>undeveloped. Therewill typicallybe one ortwounderdeveloped points, ora rangeof undeveloped points.</td></tr><tr><td></td><td></td><td></td></tr><tr><td>1</td><td>1</td><td>The candidate demonstrates a limited knowledge and understanding of sociological material. Very little relevant sociological</td></tr><tr><td></td><td></td><td>material is presented; the response contains considerable inaccuracy and lacks clarity. Therewill typicallybe one undeveloped point or a vague representation.</td></tr><tr><td></td><td></td><td>The information is basic and communicated in an unstructured way. The information is supported by limited evidence and the</td></tr><tr><td></td><td></td><td>relationship to the evidencemay not beclear.</td></tr><tr><td>0</td><td>0</td><td>Norelevantsociologicalknowledgeorunderstanding</td></tr></table></body></html>\n\n",
-        "page_idx": 36
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-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Level</td><td>Marks</td><td>GenericMarkSchemequestions 4,7 and 10</td></tr><tr><td>4</td><td>4</td><td>The candidate demonstrates an excellent ability to apply relevant sociological material. The material is consistently and frequently related to the question.</td></tr><tr><td>3</td><td>3</td><td>The candidate demonstrates a good ability to apply sociological material. The material is generally relevant but is explicitly related to thequestiononly occasionally.</td></tr><tr><td>2</td><td>2</td><td>The candidate demonstrates a basic ability to apply sociological material. The material is related to the question mainly implicitly and lacks focus on the question. The response may be generalised.</td></tr><tr><td>1</td><td>1</td><td>The candidate demonstrates a limited ability to apply sociological material. The material is tangential to the question and of marginalimportance.</td></tr><tr><td>0</td><td>0 Norelevantapplication.</td><td></td></tr></table></body></html>\n\n",
-        "page_idx": 37
-    },
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-        "table_caption": [
-            "H580/03 APPENDIX 2 GENERIC MARKSCHEME FOR OPTIONS QUESTIONS 5, 8 and 11 AO1: Knowledge and understanding (8 marks) "
-        ],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Level 4</td><td>Marks 7-8</td><td>GenericMarkSchemequestions5,8and11 The candidate demonstrates an excellent knowledge and understanding of a range of sociological material; the material is</td></tr><tr><td rowspan=\"3\">3</td><td rowspan=\"3\">5-6</td><td>generally accurate and detailed. There will typically be three developed knowledge points, or two developed points and one underdeveloped point.</td></tr><tr><td>There is a well-developed line of reasoning which is clear and logically structured. The information is relevant and substantiated.</td></tr><tr><td>The candidate demonstrates a good knowledge and understanding of either a range of sociological material or some material in detail. The material is generally accurate but underdeveloped or narrow.</td></tr><tr><td rowspan=\"2\"></td><td rowspan=\"2\"></td><td>Therewilltypicallybeatleastonedevelopedknowledgepointwithotherswhichareunderdeveloped,oratleastthree underdevelopedpoints.</td></tr><tr><td>evidence.</td></tr><tr><td rowspan=\"2\">2</td><td rowspan=\"2\">3-4</td><td>The candidate demonstrates a basic knowledge and understanding of some sociological material. The response lacks range and</td></tr><tr><td>There will typically be one or two underdeveloped points, or a range of undeveloped points.</td></tr><tr><td rowspan=\"3\">1</td><td rowspan=\"3\">1-2</td><td>Theinformation has some relevance and is presented with basic structure.Theresponse is supported bybasic evidence.</td></tr><tr><td>material is presented; the response contains considerable inaccuracy and lacks clarity.</td></tr><tr><td>The information is basic and communicated in an unstructured way. The response is supported by limited evidence and the</td></tr><tr><td>0 0</td><td></td><td>relationship totheevidencemay not beclear. No relevant sociological knowledge or understanding.</td></tr></table></body></html>\n\n",
-        "page_idx": 38
-    },
-    {
-        "type": "table",
-        "img_path": "images/36d831aa8e8746823bf0920cb65918bcae911834c0f21271d9d63da955dce991.jpg",
-        "table_caption": [],
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-        "table_body": "\n\n<html><body><table><tr><td>Level</td><td>Marks</td><td>GenericMarkSchemequestions5,8and11</td></tr><tr><td>4</td><td>4</td><td>The candidate demonstrates an excellent ability to apply relevant sociological material.The material is consistently and frequentlyrelatedtothequestion.</td></tr><tr><td>3</td><td>3</td><td>The candidate demonstrates a good ability to applysociological material.The material isgenerallyrelevant but is explicitly relatedtothequestiononlyoccasionally.</td></tr><tr><td>2</td><td>2</td><td>The candidate demonstrates a basic ability to apply sociological material. The material isrelated to thequestion mainlyimplicitly and lacks focus on the question. The response may be generalised.</td></tr><tr><td>1</td><td>1</td><td>Thecandidatedemonstratesalimitedabilitytoapplysociologicalmaterial.Thematerialistangentialtothequestionand of marginalrelevance.</td></tr><tr><td>0</td><td>0</td><td>Norelevantapplication.</td></tr></table></body></html>\n\n",
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-    },
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-        "type": "table",
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-        "table_caption": [
-            "AO3: Analysis and Evaluation (4 marks) "
-        ],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Level</td><td>Marks</td><td>Generic MarkScheme questions 5,8 and 11</td></tr><tr><td>4 3</td><td>7-8 5-6</td><td>The candidate demonstrates an excellent ability to analyse and evaluate sociological material. There are a range of evaluation points which are well developed, giving the response a reflective tone. The candidate may reach a critical and reasoned conclusion. There will typically be three developed evaluation points, or two developed points and one underdeveloped point. thesemaybeunderdeveloped.Thecandidatemayreachacriticalbutbriefconclusion.</td></tr><tr><td>2</td><td>3-4</td><td>There will typically be at least one developed evaluation point with others which areunderdeveloped, or at least three underdevelopedpoints. The candidate demonstrates a basic ability to analyse and evaluate. Evaluation points are likely to be anecdotal and/or undeveloped or completely through juxtaposition. The evaluation may lack clarity and contain some inaccuracies/confusion. If</td></tr><tr><td>1</td><td>1-2</td><td>present, the conclusion is likelyto be summative. Therewill typicallybe oneortwounderdevelopedpoints,orarangeofundevelopedpoints. The candidate demonstrates a limited ability to analyse and evaluate. Only implicit evaluation is present. There is unlikely to be a unsupported.</td></tr><tr><td>0</td><td>0</td><td>Therewill typicallybe oneundevelopedpointor anassertivetone. Norelevantanalysisorevaluation.</td></tr></table></body></html>\n\n",
-        "page_idx": 39
-    },
-    {
-        "type": "table",
-        "img_path": "images/8e2e2c7f7b92fbfe305c8d6b99752a8606dc7031d8e4e1f5bc906a8fc2dc66af.jpg",
-        "table_caption": [
-            "H580/03 APPENDIX 3 GENERIC MARKSCHEME FOR OPTIONS QUESTIONS 6, 9 and 12 AO1: Knowledge and understanding (16 marks) "
-        ],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Level 4</td><td>Marks 13-16</td><td>GenericMarkSchemequestions6,9and 12 The candidate demonstrates an excellent knowledge and understanding of a range of sociological material; the material is generallyaccurateand detailed.</td></tr><tr><td>3</td><td>9-12</td><td>There will typically be four well-developed knowledge points, or three well-developed points towards the bottom of the level. There is awell-developed line of reasoningwhich isclear and logically structured.Theinformation is relevant and substantiated. The candidate demonstrates a good knowledge and understanding of either a range of sociological material or some material in detail. The material is generally accuratebutunderdeveloped or narrow.</td></tr><tr><td></td><td></td><td>Towards the bottom of the level there may be one well-developed knowledge point (depth). There is a line of reasoning presented with some structure. The information presented is in the most-part relevant and supported bysomeevidence.</td></tr><tr><td>2</td><td>5-8</td><td>The candidate demonstrates a basic knowledge and understanding of some sociological material. The response lacks range and There will typically be three or more undeveloped/ unsubstantiated points or one-two underdeveloped points. The informationhas some relevance and is presented with a basic structure.The response is supported bybasic evidence.</td></tr><tr><td>1</td><td>1-4</td><td>The candidate demonstrates a limited knowledge and understanding of sociological material. Very little relevant sociological material is presented; the response contains considerable inaccuracy and lacks clarity. The information is limited and communicated in an unstructured way. The response is supported by limited evidence and the</td></tr><tr><td>0 0</td><td></td><td>relationshiptotheevidencemaynotbeclear. Norelevantknowledge or understanding.</td></tr></table></body></html>\n\n",
-        "page_idx": 40
-    },
-    {
-        "type": "table",
-        "img_path": "images/5a902cfdb2fc6bed5ea1c9139a6f78f1cb111bec35041184e0626c9fd022a6f0.jpg",
-        "table_caption": [],
-        "table_footnote": [],
-        "table_body": "\n\n<html><body><table><tr><td>Level</td><td>Marks</td><td>GenericMarkSchemequestions6,9and 12</td></tr><tr><td>4</td><td>7-8</td><td>The candidate demonstrates an excellent ability to apply relevantsociological material. The material is consistently and frequentlyrelatedtothequestion.</td></tr><tr><td>3</td><td>5-6</td><td>The candidate demonstrates a good ability to apply sociological material. The material is generally relevant but is explicitly related</td></tr><tr><td>2</td><td>3-4</td><td>tothequestiononlyoccasionally. The candidate demonstrates a basic ability to apply sociological material. The material is related to the question mainly implicitly</td></tr><tr><td>1</td><td>1-2</td><td>and lacks focus on the question. The response may be generalised. The candidate demonstrates a limited ability to apply sociological material. The material is tangential to the question and of marginalrelevance.</td></tr><tr><td>0</td><td>0</td><td>Norelevantsociologicalapplication.</td></tr></table></body></html>\n\n",
-        "page_idx": 41
-    },
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-        "type": "table",
-        "img_path": "images/ebe043d620521109fc8549ecbea534838f794ddf0125a9480ff6188d4aa1bb7f.jpg",
-        "table_caption": [
-            "AO3: Analysis and Evaluation (16 marks) "
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Facebook and Twitter - able to reach millions of people from all over the world as events are happening; Lopes</td></tr><tr><td>Level3:3-4marks</td><td>There will typically be two developed points of knowledge. The candidate demonstrates a good knowledge and understanding</td><td></td><td>The Facebook Effect - as Facebook spreads globally,</td></tr><tr><td>The information presented is in the most part relevant and supportedbysomeevidence.</td><td></td><td></td><td>exceeding5oomillionusers-becomeinstrumentalin</td></tr><tr><td></td><td></td><td></td><td>political protests from Colombia to Iran; Kirkpatrick</td></tr><tr><td>well-developedpoints. 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The response may lack clarity at times and</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>people with a'muted voice'to be heard, e.g. Malala</td></tr><tr><td></td><td></td><td>contain some inaccuracies. The response may be partial and</td><td></td><td>Yousafzai</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>undeveloped. Theinformation has somerelevance and is</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Socialmediaisnowthemostefficientmethodof</td></tr><tr><td></td><td></td><td>supportedbylimitedevidence.</td><td></td><td>delivering emergency response messages'; Collins</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>There will typically be one underdeveloped point of knowledge, or</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Use of digital communications as a response to the</td></tr><tr><td></td><td>twoundevelopedpoints.</td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>coronavirus pandemic and local restrictions - keeping</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td>Level 1: 1 mark</td><td></td><td></td><td>people in touch; spreading information.</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Reference to the role of digital communications in recent</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>The candidate demonstrates a limited knowledge and understanding ofsociological evidence.Verylittlerelevant</td><td></td><td>protests such as Hong Kong pro-democracy protests, the</td></tr><tr><td></td><td></td><td>sociologicalevidenceispresented;theresponsecontains</td><td></td><td></td></tr><tr><td></td><td></td><td></td><td></td><td>Black Lives Matter protests, climate change/ extinction</td></tr><tr><td></td><td></td><td></td><td></td><td></td></tr><tr><td></td><td></td><td>considerable inaccuracy and lacks clarity. 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-                "html": "<html><body><table><tr><td></td><td></td><td>enter public sphere without losing culture and history; Woodhead Religious Society of Friends (Quakers)- Christian denomination with strong tradition of equality between men andwomen. Similarly,Sikhism originated in thePunjab in sixteenth century, strong tradition of equality between men and women, although most religious leaders are men Weberians and Liberation theologists focus on role of religion in bringing about change, therefore may criticise determinism of radical and Marxist feminists. Ethnocentric view: The burka may be interpreted as liberating Feminist views may be oversimplification of complex relationship; Davie and Walter, Watson Deprivation theory goes against experience of some deprived groups and white working-class men have low rates of religiosity; Davie and Walter Functionalists: role of religion to ensure social solidarity, strengthen bonds and prevent anomie,rather than oppression; Durkheim Marxists: role of religion ‘opium of the people' to supress the masses, not specifically females: Marx</td></tr><tr><td>12</td><td>Evaluate the views of anti-secularisation theorists. PLEASEREFERTOAPPENDIX3</td><td>AO1:Knowledgeandunderstanding Candidates will consider the view of the anti-secularisation theorists that the UK is not a secular in society. They may consider religious belief, religious practice, power and influence of religion in society.</td></tr></table></body></html>"
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diff --git a/test_parallel.py b/test_parallel.py
deleted file mode 100755
index 34c610d13600fb2cfd9e61dcd680d208380adedf..0000000000000000000000000000000000000000
--- a/test_parallel.py
+++ /dev/null
@@ -1,28 +0,0 @@
-#!/usr/bin/env python3
-
-import os
-import glob
-import logging
-import torch.multiprocessing as mp
-from parallel_multiproc import process_batch_in_parallel
-
-logging.basicConfig(level=logging.INFO)
-
-def main():
-    pdf_dir = "/home/user/app/test_pdf"
-    output_dir = "/home/user/app/pdf_output"
-    os.makedirs(output_dir, exist_ok=True)
-    pdf_files = glob.glob(os.path.join(pdf_dir, "*.pdf"))
-    logging.info(f"Found {len(pdf_files)} PDF files to process")
-
-    process_batch_in_parallel(
-        pdf_paths=pdf_files,
-        output_dir=output_dir,
-        num_workers=2,  #for our T4 small specifically, do not change it 
-        num_gpus=1   
-    )
-
-if __name__ == "__main__":
-    mp.set_start_method("spawn", force=True)
-
-    main()
\ No newline at end of file
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