Given the point (-6, -3)
We will find the image of the point after the following transformation:

So, first, we will find the image of the reflection over the line y = -x and then apply the rotation of 90°
The rule of the reflection over the line y = -x will be as follows:

Apply to the given point:

Then, we will find the result after the rotation of 90
the rule of the rotation will be as follows:

Apply to the point (-3, 6)

So, the answer will be (-6, -3)