What is the image of
(-25,-33) under a reflection over the line
y=0?

To find the image of the point \((-25, -33)\) under a reflection over the line \(y = 0\), you reflect the point across this line.

The line \(y = 0\) is the x-axis. When you reflect a point over the x-axis, the x-coordinate remains the same, while the y-coordinate changes sign.

Given the point \((-25, -33)\):
- The x-coordinate is \(-25\), which remains unchanged.
- The y-coordinate is \(-33\), which changes sign to \(33\).

So, the image of \((-25, -33)\) under the reflection over the line \(y = 0\) is \((-25, 33)\).

Would you like any further details or have any questions about this process?

Here are 5 related questions you might find useful:
1. What is the image of the point \((12, -7)\) under a reflection over the x-axis?
2. How do you find the image of a point under a reflection over the y-axis?
3. How do you determine the image of a point under a reflection over the line \(y = x\)?
4. What is the general formula for reflecting a point over any line \(y = mx + b\)?
5. How do reflections over the line \(y = 0\) affect the distance between two points?

**Tip:** When reflecting a point over a horizontal or vertical line, only one coordinate changes, depending on the orientation of the line.

Learn how to find the image of the point (-25, -33) under reflection over the line y = 0. Understand the concept of reflection in geometry, where the x-coordinate remains unchanged and the y-coordinate changes sign. Suitable for middle school students.

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