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To reflect a point over the x-axis, the x-coordinate remains the same, and the y-coordinate changes its sign.

For the point \( A(2, 5) \):
- The x-coordinate stays as \( 2 \).
- The y-coordinate, \( 5 \), becomes \( -5 \).

Therefore, the coordinates of the point reflected over the x-axis are \( (2, -5) \).

The correct answer is the one in blue: **(2, -5)**.

Would you like more details, or do you have any questions?

Here are 5 related questions:
1. How would you reflect a point over the y-axis?
2. What are the coordinates of \( B(-3, 7) \) reflected over the x-axis?
3. How do you reflect a point across the line \( y = x \)?
4. What transformation is applied when both coordinates of a point change sign?
5. How does reflecting over the origin differ from reflecting over the axes?

**Tip**: When reflecting a point over the x-axis, only the y-coordinate changes sign!

What are the coordinates of a point A(2, 5) reflected over the x-axis?

Learn how to reflect the point A(2, 5) over the x-axis. This problem demonstrates the key transformation rule: flipping the y-coordinate's sign while keeping the x-coordinate unchanged. Perfect for students in Grades 6-8 studying coordinate geometry.

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