https://file.aiquickdraw.com/mathbot/file/17274521574588kiibvi6.jpg

The problem involves scale factors on a map. From the image, the key information provided includes:

- **Scale**: 4 inches on the map represents 2 miles.
- **Oscar’s tent is at campsite 4A**.
- **The distance from campsite 4A to the general store is 3 inches on the map**.

We are tasked with finding the actual distance from Oscar's campsite (4A) to the general store.

### Steps to solve:
1. **Understand the scale**: 4 inches on the map equals 2 miles in real life. This gives us the ratio:
   \[
   \frac{4 \text{ in}}{2 \text{ miles}} = \frac{1 \text{ inch}}{0.5 \text{ miles}}
   \]
   Thus, 1 inch on the map represents 0.5 miles in real life.

2. **Determine the actual distance**: Since the map shows a 3-inch distance between Oscar’s campsite and the general store:
   \[
   \text{Actual distance} = 3 \text{ in} \times 0.5 \text{ miles/in} = 1.5 \text{ miles}
   \]

Thus, the actual distance from Oscar's campsite to the general store is **1.5 miles**.

Would you like further clarification or details on any part of this solution? Here are some additional questions that may help you dive deeper:

1. How would the answer change if the scale was 4 inches = 4 miles?
2. What is the mathematical relationship between the scale and the actual distance?
3. How would you find the distance if the map distance were given in centimeters instead of inches?
4. Can you express the scale factor as a fraction or decimal?
5. What are the other possible real-life distances for different campsite-to-store measurements?

### Tip:
When using a scale map, always ensure you correctly convert map distances using the given ratio, checking units carefully!

What is the distance from Oscar's campsite to the general store?

Solve the problem of determining the actual distance between Oscar's campsite (4A) and the general store using the scale factor of 4 inches = 2 miles. Learn the steps to convert map distances into real-life distances. Suitable for Grade 6 students.

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