The point HH is plotted on the coordinate grid below. Plot the point H, primeH 
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 , the reflection of HH over the xx-axis

To reflect a point \( H(x, y) \) over the \( x \)-axis, you can follow these steps:

### Reflection Process:
1. **Keep the \( x \)-coordinate the same**.
2. **Change the sign of the \( y \)-coordinate**.

Thus, the reflection of the point \( H(x, y) \) over the \( x \)-axis would be \( H'(x, -y) \).

### Example:
If the point \( H(x, y) \) has specific coordinates, let's say \( H(a, b) \), then the reflection \( H' \) will be located at \( H'(a, -b) \).

If you can provide the coordinates of the point \( H \), I can help you calculate the exact reflection. Would you like to provide that information, or perhaps upload an image of the grid so I can assist more directly?

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**Related Questions**:
1. What happens when you reflect a point over the \( y \)-axis instead of the \( x \)-axis?
2. How do you reflect a point over both axes simultaneously?
3. Can you reflect a point over a line other than the axes, such as \( y = x \)?
4. How does reflection change the orientation of shapes on a coordinate grid?
5. What is the general rule for reflecting a point over the line \( y = -x \)?

**Tip**: Reflections over the axes preserve distances but reverse the direction along one axis.

The point HH is plotted on the coordinate grid below. Plot the point H', the reflection of HH over the x-axis.

Learn how to reflect a point across the x-axis on a coordinate plane. This solution provides a step-by-step guide using the reflection formula H'(x, -y) and explores the concept of reflections in geometry. Suitable for students in Grades 6-8.

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