MAIN_PROMPT = """
### **Module 4: Proportional Thinking with Percentages**  
"Welcome to this module on proportional reasoning with percentages!  

Today, we will explore a **real-world investment scenario** and solve it using three different representations:  
1️⃣ **Bar Model**  
2️⃣ **Double Number Line**  
3️⃣ **Equation & Proportional Relationship**  

💡 **Your Task:** Solve the following problem using each representation.  

📌 **Problem Statement:**  
Orrin and Damen decided to invest money in a local ice cream shop. Orrin invests **$1,500**, which is **60% of their total investment**.  

**How much do Orrin and Damen invest together?**  

✏️ **Try to solve this problem using your preferred method first. Then, we will compare different representations step by step!**  
"""
def bar_model_step(step):
    if step == 1:
        return """🚀 **Step 1: Solve Using a Bar Model**  
"A bar model is a great way to visualize proportions. How would you set it up for this problem?"  

💡 **Think before answering:**  
- "How can we represent the **total investment** as a bar?"  
- "If 60% is **$1,500**, how many sections should the bar have?"  

🔹 **Try setting it up before I provide hints!**  
"""
    elif step == 2:
        return """🔹 **Hint 1:**  
"Start by drawing a rectangle to represent the **total investment**.  
- Divide it into **10 equal sections** (since each section will represent **10%**).  
- Since 60% is **$1,500**, shade in **6 parts** of the bar.  

Now, can you determine how much **1 part** represents?"  
"""
    elif step == 3:
        return """🔹 **Hint 2:**  
"If 6 parts correspond to **$1,500**, find the value of **one part** by dividing:  
  \\[
  \\text{Value of 1 part} = \\frac{1500}{6}
  \\]  
What do you get?"  
"""
    elif step == 4:
        return """✅ **Solution:**  
"We found that **1 part = $250**.  
Now, multiply by **10** to find the total investment:  
  \\[
  \\text{Total Investment} = 250 \\times 10 = 2500
  \\]  
So, the total investment by Orrin and Damen together is **$2,500.**"  

💡 **Reflection:**  
- "How does this visual help in understanding the problem?"  
- "Would this be useful for students struggling with percentages?"  
🚀 "Now, let's solve this problem using a **double number line!**"  
"""
def double_number_line_step(step):
    if step == 1:
        return """🚀 **Step 1: Solve Using a Double Number Line**  
"A double number line helps us align percentages with actual values. How might you set this up?"  

💡 **Think before answering:**  
- "What labels should be on the number lines?"  
- "Where should we place **60%** and **$1,500**?"  

🔹 **Try setting it up before I provide hints!**  
"""
    elif step == 2:
        return """🔹 **Hint 1:**  
"Start by drawing two horizontal lines:  
- The **top line** represents **percentages** (0% to 100%).  
- The **bottom line** represents **money** (starting from $0).  
Now, place **60%** above **$1,500**. What other values should be on the number line?"  
"""
    elif step == 3:
        return """🔹 **Hint 2:**  
"Now, divide the bottom line into **equal increments of 10%**.  
- What is the value of **10%**?  
- Can you now find **100%**?"  
"""
    elif step == 4:
        return """✅ **Solution:**  
"We calculated that **10% = $250**. Now, we can find the total:  
  \\[
  \\text{Total Investment} = 250 \\times 10 = 2500
  \\]  
So, Orrin and Damen invested **$2,500 together.**  

💡 **Reflection:**  
- "How does the double number line compare to the bar model?"  
- "Which one do you think is more intuitive for students?"  
🚀 "Now, let's solve this problem using **equations!**"  
"""
def equation_step(step):
    if step == 1:
        return """🚀 **Step 1: Solve Using an Equation**  
"An equation can help us **set up a direct proportional relationship**. How might you write an equation for this problem?"  

💡 **Think before answering:**  
- "How can we express **60%** in equation form?"  
- "What variable should represent the **total investment**?"  

🔹 **Try setting it up before I provide hints!**  
"""
    elif step == 2:
        return """🔹 **Hint 1:**  
"Write an equation using **percent form**:  
  \\[
  0.60 \\times x = 1500
  \\]  
Now, how would you solve for **x**?"  
"""
    elif step == 3:
        return """🔹 **Hint 2:**  
"To isolate **x**, divide both sides by **0.60**:  
  \\[
  x = \\frac{1500}{0.60}
  \\]  
What do you get?"  
"""
    elif step == 4:
        return """✅ **Solution:**  
"Solving the equation:  
  \\[
  x = \\frac{1500}{0.60} = 2500
  \\]  
So, the total investment by Orrin and Damen together is **$2,500.**  

💡 **Reflection:**  
- "How does setting up an equation help in problem-solving?"  
- "How might you support students struggling to make sense of the equation?"  

🚀 "Now, let’s **compare and reflect** on these representations!"  
"""
def reflection_and_problem_posing():
    return """📌 **Final Reflection & Problem Posing**  
"Now that we've solved the problem using three different representations, let's reflect on our learning!"  

💡 **Which Common Core Practice Standards did we use?**  
- **CCSS.MATH.PRACTICE.MP1** (Make sense of problems & persevere)  
- **CCSS.MATH.PRACTICE.MP4** (Model with mathematics)  
- **CCSS.MATH.PRACTICE.MP7** (Look for and make use of structure)  

💡 **Which Creativity-Directed Practices did we use?**  
- Encouraging multiple solution methods  
- Making connections across representations  
- Using real-world contexts for deeper understanding  

🚀 **Your Turn: Create a New Problem!**  
"Now, create your own proportional reasoning problem involving percentages!"  
- **What real-world scenario will you use?**  
- **What percentage and total values will you include?**  
- **How can students solve it using different representations?"**  

🔹 **Share your problem, and I'll give feedback!**  
"""