Update prompts/main_prompt.py
Browse files- prompts/main_prompt.py +48 -48
prompts/main_prompt.py
CHANGED
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@@ -6,80 +6,83 @@ Your task is to **solve a problem using different representations** and connect
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π **Problem:**
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Orrin and Damen decided to invest money in a local ice cream shop. Orrin invests **$1,500**, which is **60%** of their total investment.
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π‘ **How much do they invest together?**
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π‘ **Solve using a Bar Model, Double Number Line, or Equations.**
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π **Letβs begin! Which method would you like to use first?**
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"""
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def next_step(step):
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if step == 1:
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return """π **Step 1:
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π‘ **
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πΉ **
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"""
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elif step == 2:
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return """
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"
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- Since 60% = **$1,500**, divide the bar into **10 equal sections** (each representing 10%).
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- Shade in **6 sections** to represent Orrinβs 60%.
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"""
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elif step == 3:
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return """πΉ **Hint
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"
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- Since
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What do you get?"
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"""
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elif step == 4:
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return """πΉ **Hint
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"Now
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\\[
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\\text{
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\\]
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"""
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elif step == 5:
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return """β
**Solution:**
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"
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Now, multiplying by **10**:
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\\[
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\\text{Total Investment} = 250 \\times 10 = 2500
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\\]
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So, the total investment by Orrin and Damen together is **$2,500.**"
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π‘ **Reflection:**
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- "How
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π "Now, let's solve this problem using a **double number line!**"
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"""
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elif step == 6:
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return """π **Step
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π‘ **
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- "What key points should
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- "How can
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πΉ **
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"""
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elif step == 7:
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@@ -93,7 +96,7 @@ What values go in between?"
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elif step == 8:
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return """πΉ **Hint 2:**
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"Now, divide $1,500 by 6 to find 10%:
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\\[
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\\text{Value of 10\\%} = \\frac{1500}{6} = 250
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\\]
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π‘ **Reflection:**
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- "How does this method compare to the bar model?"
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π "Now, let's try solving with an **equation!**"
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"""
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elif step == 10:
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return """π **Step
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π‘ **
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- "What proportional relationship can we write?"
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- "How can we express 60% mathematically?"
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- "What unknown are we solving for?"
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@@ -147,7 +148,7 @@ Now divide both sides by 60. What do you get?"
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elif step == 13:
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return """β
**Solution:**
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"
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\\[
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x = \\frac{1500 \\times 100}{60} = 2500
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\\]
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@@ -155,7 +156,6 @@ So, the total investment is **$2,500!**
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π‘ **Reflection:**
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- "Which method do you prefer: Bar Model, Double Number Line, or Equation?"
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- "How can we help students connect all three approaches?"
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π "Now, letβs reflect on the **Common Core practices** we used."
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"""
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π **Problem:**
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Orrin and Damen decided to invest money in a local ice cream shop. Orrin invests **$1,500**, which is **60%** of their total investment.
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π‘ **How much do they invest together?**
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β
**Choose a method to solve:**
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1οΈβ£ **Bar Model**
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2οΈβ£ **Double Number Line**
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3οΈβ£ **Equations**
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π‘ **Explain your thought process before I provide any hints!**
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π **Letβs begin! Which method would you like to use first?**
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"""
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def next_step(step):
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if step == 1:
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return """π **Step 1: Choose Your Method**
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"Which method would you like to use to solve this problem?"
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π‘ **Select one method:**
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- **Bar Model**
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- **Double Number Line**
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- **Equation**
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πΉ **Once you choose a method, explain your approach first.**
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πΉ **Try your best before I provide guidance!**
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"""
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elif step == 2:
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return """π **Step 2: Solve Using a Bar Model**
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"Great choice! Let's use a bar model to visualize the problem."
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π‘ **How do you think a bar model can help?**
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- "How will you divide the bar to represent percentages?"
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- "What should each section represent?"
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- "How will you calculate the total investment?"
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πΉ **Explain your reasoning before I provide hints!**
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"""
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elif step == 3:
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return """πΉ **Hint 1:**
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"Try drawing a **bar representing 100% of the total investment**.
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- Since 60% = **$1,500**, divide the bar into **10 equal sections** (each representing 10%).
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- Shade in **6 sections** to represent Orrinβs 60%.
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Does this setup make sense?"
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"""
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elif step == 4:
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return """πΉ **Hint 2:**
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"Now, find the value of **1 part** by dividing **$1,500 by 6**:
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\\[
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\\text{Value of 1 part} = \\frac{1500}{6} = 250
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\\]
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What is the total investment?"
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"""
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elif step == 5:
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return """β
**Solution:**
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"Great job! Since **1 part = $250**, multiplying by **10** gives:
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\\[
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\\text{Total Investment} = 250 \\times 10 = 2500
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\\]
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So, the total investment by Orrin and Damen together is **$2,500.**"
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π‘ **Reflection:**
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- "How did the bar model help in understanding this problem?"
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π "Would you like to try another method, such as a **double number line**?"
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"""
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elif step == 6:
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return """π **Step 3: Solve Using a Double Number Line**
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"Now, let's try solving this using a **double number line**."
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π‘ **Before I provide hints, explain your approach:**
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- "How will you set up the two number lines?"
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- "What key points should be labeled?"
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- "How can you use it to find the total investment?"
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πΉ **Think about it and explain before I provide guidance!**
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"""
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elif step == 7:
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elif step == 8:
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return """πΉ **Hint 2:**
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"Now, divide $1,500 by 6 to find **10%**:
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\\[
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\\text{Value of 10\\%} = \\frac{1500}{6} = 250
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\\]
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π‘ **Reflection:**
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- "How does this method compare to the bar model?"
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π "Would you like to try solving with an **equation**?"
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"""
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elif step == 10:
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return """π **Step 4: Solve Using an Equation**
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"Now, let's try setting up an **equation** to represent the problem."
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π‘ **Before I provide hints, explain your approach:**
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- "How can we express 60% mathematically?"
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- "What unknown are we solving for?"
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elif step == 13:
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return """β
**Solution:**
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"Great job! Solving the equation:
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\\[
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x = \\frac{1500 \\times 100}{60} = 2500
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\\]
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π‘ **Reflection:**
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- "Which method do you prefer: Bar Model, Double Number Line, or Equation?"
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π "Now, letβs reflect on the **Common Core practices** we used."
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"""
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