Answer:
(2, -2)
Explanation:
To rotate a point in a coordinate plane 90 degrees clockwise, we need to switch the x and y coordinates and negate the new x coordinate.
So let's apply this formula to the point (-2, -2):
- The new x-coordinate will be the original y-coordinate: -2
- The new y-coordinate will be the negation of the original x-coordinate: -(-2) = 2
Therefore, after rotating (-2, -2) 90 degrees clockwise, we get the point (2, -2).
We can visualize this by plotting both points on a coordinate plane and drawing a line of reflection that represents the rotation:
```
Before rotation:
|
|
|
-------+-------
|
(-2,-2)
After rotation:
|
|
(2,-2)|
-------+-------
|
```
As shown in the diagram above, after rotating (-2,-2) 90 degrees clockwise, it lands at (2,-2).