To reflect a point $R(x, y)$ over the x-axis, you need to change the sign of the y-coordinate while keeping the x-coordinate the same. The reflection of the point $R(x, y)$ over the x-axis will be $R'(x, -y)$.

For example, if the coordinates of point $R$ are $(a, b)$, then the coordinates of the reflected point $R'$ will be $(a, -b)$.

1. Plot the original point $R$ on the coordinate grid.
2. Determine the reflected point $R'$ by changing the sign of the y-coordinate.
3. Plot the point $R'$ on the grid.

If you provide the coordinates of point $R$, I can help you find the coordinates of $R'$ and guide you through plotting it.

Would you like any further details or have any questions?

Here are 5 related questions:

1. How do you reflect a point over the y-axis?
2. What happens to the coordinates of a point when it is reflected over the origin?
3. Can a point be its own reflection? If yes, under what conditions?
4. How do you find the midpoint between two points on a coordinate plane?
5. What is the distance formula between two points on a coordinate plane?

Tip: When reflecting over the x-axis, remember that only the y-coordinate changes its sign. The x-coordinate remains the same.