Montraie is planning to drive from City X to City Y. The scale drawing below shows the distance between the two cities with a scale of ¼ inch = 17 miles.

It seems you're describing a problem involving a scale drawing, where ¼ inch represents 17 miles. However, you mentioned a scale but didn’t include the actual drawing or the distance between City X and City Y on the drawing.

Here’s how you can solve a typical scale problem:

1. Measure the distance between City X and City Y on the scale drawing (in inches).
2. Multiply that measured distance by the conversion factor given (in this case, \(17 \, \text{miles}\) per \( \frac{1}{4} \, \text{inch}\)) to find the actual distance between the two cities.

The formula to calculate the actual distance is:
\[
\text{Actual Distance} = \text{Measured Distance} \times \frac{17 \, \text{miles}}{0.25 \, \text{inches}}
\]

Let me know if you have the measurement or a picture of the drawing, and I can help further.

Would you like more details on scale conversions or have any questions?

### Related Questions:
1. How would you convert distances using a different scale (e.g., 1 inch = 50 miles)?
2. How can you determine the driving time if given the speed and distance?
3. What is the formula to find the ratio between two distances on a map?
4. How can you check the accuracy of a scale in a drawing?
5. How do scale drawings apply to real-world situations, like architectural blueprints?

**Tip:** Always double-check your units when working with scale drawings to avoid conversion errors.

Learn how to calculate the actual distance between two cities using a scale drawing where ¼ inch represents 17 miles. This problem involves understanding proportional relationships, scale conversions, and basic unit conversions. Suitable for students in Grades 6-8.

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