Update prompts/main_prompt.py

prompts/main_prompt.py

@@ -12,7 +12,7 @@ Orrin and Damen decided to invest money in a local ice cream shop. Orrin invests
 2️⃣ **Double Number Line**  
 3️⃣ **Equations**  
 
-💡 **First, try solving the problem on your own before I provide guidance!**  
+💡 **Try solving the problem on your own before I provide guidance!**  
 🚀 **Which method would you like to use first?**  
 """
 
@@ -38,34 +38,33 @@ def next_step(step):
 - "What part of the bar represents Orrin’s investment?"  
 - "How would you use this to find the total investment?"  
 
-🔹 **Explain your reasoning first!**  
+🔹 **Explain your reasoning first! I will guide you if needed.**  
 """
 
     elif step == 3:
         return """🤔 **Would you like a hint?**  
-- **Step 1:** Draw a bar divided into **10 equal parts** (each representing 10%).  
-- **Step 2:** Since **60% = $1,500**, shade in 6 parts of the bar.  
-- **Step 3:** How much is **1 part** worth?  
+💡 Try thinking about these questions before I give guidance:  
+- **How can you divide the bar into equal parts?**  
+- **If 60% is $1,500, how much would 10% be?**  
 
-💡 **What do you think? Try calculating it before I continue!**  
+🔹 **Try calculating and let me know your reasoning.**  
 """
 
     elif step == 4:
-        return """✅ **Solution Using Bar Model**  
-"Let’s confirm the answer together!"  
+        return """✅ **Let’s go through the bar model together.**  
 
 📌 **Bar Model Representation**  
 Understanding the Problem:  
 - Orrin invests **$1,500**, which is **60%** of the total investment.  
 - We need to find **100% of the total investment**.  
 
-📌 **Creating the Bar Model**  
+📌 **Setting Up the Bar Model**  
 - Draw a **horizontal bar** and divide it into **10 equal parts**.  
-- Label **6 parts** as Orrin’s 60% ($1,500).  
+- Shade **6 parts** to represent Orrin’s 60% ($1,500).  
 - The remaining **4 parts** represent Damen’s investment (40%).  
 
 📌 **Calculating the Total Investment**  
-Since Orrin’s $1,500 represents **60%**, we set up the proportion:  
+Since Orrin’s $1,500 represents **60%**, we can set up the proportion:  
 \\[
 \\text{Total Investment} = \\frac{1500}{0.6}
 \\]