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The question presents two distances to be compared:

- Jill lives \(\sqrt{60}\) miles away from her school.
- Ben lives 7.746 miles away from his school.

We need to compare \(\sqrt{60}\) and 7.746 to determine which statement is true.

Let's calculate \(\sqrt{60}\):

\[
\sqrt{60} \approx 7.746
\]

Thus, Jill's distance is approximately 7.746 miles, which is very close to Ben's distance.

The correct answer would be:

**D. Ben and Jill travel approximately the same distance to school.**

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Would you like further details or explanations?

Here are some related questions you might explore:
1. How do you calculate square roots of non-perfect squares?
2. What are some methods to compare numbers with similar decimal values?
3. Can distances ever be considered exactly the same when dealing with square roots and approximations?
4. What are some practical applications of comparing distances like this in real life?
5. How is rounding handled when comparing approximate values?

**Tip**: When working with square roots, always try to approximate them to a reasonable decimal place for comparison with exact values.

Jill lives √60 miles away from her school, and Ben lives 7.746 miles away from his school. Which statement is true?

This problem involves comparing Jill's √60 miles and Ben's 7.746 miles using square root approximation techniques. It focuses on concepts of square roots, approximations, and comparing numbers with decimals, suitable for Grades 6-8.

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