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To reflect a point over the x-axis, you keep the x-coordinate the same and change the sign of the y-coordinate.

Given point \((-9, -6)\), to reflect over the x-axis:
- The x-coordinate remains \(-9\),
- The y-coordinate becomes \(6\) (since the sign of the y-coordinate flips).

Therefore, the reflected point is \((-9, 6)\).

So the correct answer is:
**\((-9, 6)\)**.

Would you like a further explanation on reflections? Here are some related questions to think about:
1. How do you reflect a point over the y-axis?
2. What happens if you reflect a point over both the x-axis and y-axis?
3. How do you find the distance between the original point and its reflection?
4. What is the reflection of point \((a, b)\) over the line \(y = x\)?
5. How do reflections affect the coordinates of points in 3D space?

**Tip:** When reflecting points over the x-axis, always remember that only the y-coordinate changes sign!

Reflect the point (-9, -6) over the x-axis.

Learn how to reflect the point (-9, -6) over the x-axis. Understand key geometry concepts such as reflections on the coordinate plane and apply the formula (x, y) -> (x, -y). Suitable for middle school students in Grades 6-8.

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