Update prompts/main_prompt.py
Browse files- prompts/main_prompt.py +34 -39
prompts/main_prompt.py
CHANGED
@@ -9,7 +9,7 @@ Task Introduction:
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**Problem 2:** Tugce’s cell phone service charges her $22.50 per month for phone service, plus $0.35 for each text she sends or receives. Last month, she sent or received 30 texts, and her bill was $33. How much will she pay if she sends or receives 60 texts this month?
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**Problem 3:** Ali and Deniz both go for a run. When they run, both run at the same rate. Today, they started at different times. Ali had run 3 miles when Deniz had run 2 miles. How many miles had Deniz run when Ali had run 6 miles?
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💡 **Before receiving guidance, explain your reasoning
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🚀 **Let's start with Problem 1. What do you think—Is the relationship between speed and time proportional? Why or why not?**
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"""
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@@ -18,87 +18,82 @@ def get_prompt_for_problem(problem_number):
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return """
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### **Problem 1: Ali's Driving Speed**
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Great! Let’s analyze the relationship between speed and time.
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📌 **Before
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✏️ **Describe your thought process first. I will ask follow-up questions before offering hints
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Follow-up Prompts:
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- What is the total distance Ali travels at 25 mph for 3 hours?
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- If the distance remains the same, what happens when his speed increases?
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- Would you like to
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"""
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elif problem_number == "2":
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return """
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### **Problem 2: Tugce's Cell Phone Bill**
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Nice choice! Let’s
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📌 **Before
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- What
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✏️ **Describe your thought process first. I will ask follow-up questions before offering hints
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Follow-up Prompts:
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- How much does Tugce pay for 30 texts?
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- How would the bill change if she sent 60 texts?
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- Would you like to attempt solving it yourself before I provide guidance?
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"""
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elif problem_number == "3":
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return """
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### **Problem 3: Ali and Deniz's Running**
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📌 **Before
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- If both run at the same rate, why does their distance differ?
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- How can we determine the pattern in their distances over time?
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✏️ **Describe your thought process first. I will ask follow-up questions before offering hints
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Follow-up Prompts:
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- What happens to the difference in distance as time progresses? Does it remain constant or change?
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- If Ali had run 3 miles while Deniz had run 2 miles, how much more does Ali run compared to Deniz?
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- Now, when Ali reaches 6 miles, what pattern do you notice in their distances?
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- Can you explain why this is an additive relationship rather than a proportional one?
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- Would you like to
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"""
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return "I didn’t understand your choice. Please select Problem 1, 2, or 3."
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def get_ccss_practice_standards():
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return """
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### **Common Core Practice Standards**
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Before moving forward, let
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📌 **Which Common Core Practice Standards do you think we covered?**
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- Once you've shared your thoughts, I will provide a breakdown of the relevant standards.
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"""
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def get_problem_posing_task():
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return """
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### **Problem Posing Activity**
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Now that we've explored non-proportional relationships, let
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📌 **Create a
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- Think about situations where a fixed cost, an additive relationship, or an inverse relationship might appear.
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- Explain why the relationship is non-proportional.
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"""
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def get_creativity_discussion():
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return """
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### **Creativity-Directed Practices**
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Before we conclude, let’s reflect:
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📌 **How
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- What
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"""
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def get_summary():
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return """
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### **Summary of Learning**
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Let’s wrap up what we covered today:
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📌 **Content Knowledge (CK):** Understanding non-proportional relationships through real-world contexts.
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📌 **Pedagogical Content Knowledge (PCK):** Strategies for teaching these concepts
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📌 **Mathematical Creativity (MC):**
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"""
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**Problem 2:** Tugce’s cell phone service charges her $22.50 per month for phone service, plus $0.35 for each text she sends or receives. Last month, she sent or received 30 texts, and her bill was $33. How much will she pay if she sends or receives 60 texts this month?
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**Problem 3:** Ali and Deniz both go for a run. When they run, both run at the same rate. Today, they started at different times. Ali had run 3 miles when Deniz had run 2 miles. How many miles had Deniz run when Ali had run 6 miles?
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💡 **Before receiving guidance, solve the problem and explain your reasoning first.**
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🚀 **Let's start with Problem 1. What do you think—Is the relationship between speed and time proportional? Why or why not?**
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"""
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return """
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### **Problem 1: Ali's Driving Speed**
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Great! Let’s analyze the relationship between speed and time.
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📌 **Before I provide guidance, solve the problem and explain your reasoning:**
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- What assumptions do you make about the problem?
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- How does changing speed impact time?
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✏️ **Describe your thought process first. I will ask follow-up questions before offering hints.**
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Follow-up Prompts:
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- What is the total distance Ali travels at 25 mph for 3 hours?
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- If the distance remains the same, what happens when his speed increases?
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- Does this relationship follow a proportional pattern? Why or why not?
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- Would you like to create a similar problem related to speed and time?
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"""
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elif problem_number == "2":
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return """
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### **Problem 2: Tugce's Cell Phone Bill**
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Nice choice! Let’s analyze the billing structure.
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📌 **Before I provide guidance, solve the problem and explain your reasoning:**
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- What components make up the total bill?
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- Does the bill start at zero, or is there a fixed charge?
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✏️ **Describe your thought process first. I will ask follow-up questions before offering hints.**
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Follow-up Prompts:
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- How much does Tugce pay for 30 texts?
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- How would the bill change if she sent 60 texts?
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- Is this a proportional or non-proportional relationship? Explain why.
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- Can you create a similar problem involving fixed and variable costs?
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"""
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elif problem_number == "3":
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return """
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### **Problem 3: Ali and Deniz's Running**
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Let’s explore how distance changes over time.
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📌 **Before I provide guidance, solve the problem and explain your reasoning:**
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- If both run at the same rate, why does their distance differ?
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- How can we determine the pattern in their distances over time?
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✏️ **Describe your thought process first. I will ask follow-up questions before offering hints.**
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Follow-up Prompts:
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- What happens to the difference in distance as time progresses? Does it remain constant or change?
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- Can you explain why this is an additive relationship rather than a proportional one?
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- Would you like to create your own running-related problem?
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"""
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return "I didn’t understand your choice. Please select Problem 1, 2, or 3."
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def get_ccss_practice_standards():
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return """
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### **Common Core Practice Standards**
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Before moving forward, let’s reflect on the problem-solving process:
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📌 **Which Common Core Practice Standards do you think we covered?**
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- Look at reasoning, problem-solving, and mathematical modeling.
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- Once you've shared your thoughts, I will provide a breakdown of the relevant standards and how they connect to creativity.
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"""
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def get_problem_posing_task():
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return """
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### **Problem Posing Activity**
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Now that we've explored non-proportional relationships, let’s extend our understanding:
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📌 **Create a non-proportional problem based on real-world scenarios.**
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- Think about situations where a fixed cost, an additive relationship, or an inverse relationship might appear.
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- Explain why the relationship is non-proportional and how it differs from proportional relationships.
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"""
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def get_creativity_discussion():
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return """
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### **Creativity-Directed Practices**
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Before we conclude, let’s reflect:
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📌 **How did creativity play a role in solving these problems?**
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- What problem-solving strategies required flexibility or new ways of thinking?
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- How did posing your own problems deepen your understanding?
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- After you share your thoughts, I will summarize the creativity-directed practices covered in this module.
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"""
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def get_summary():
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return """
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### **Summary of Learning**
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Let’s wrap up what we covered today:
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📌 **Content Knowledge (CK):** Understanding non-proportional relationships through real-world contexts.
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📌 **Pedagogical Content Knowledge (PCK):** Strategies for teaching these concepts and engaging students in reasoning.
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📌 **Mathematical Creativity (MC):** Encouraging problem-solving, reasoning, and generating new mathematical questions.
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📌 **Common Core Standards:** Applying mathematical modeling, attending to precision, and making sense of problems.
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"""
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