We have a point H = (x, y):
0. after H is reflected over the x-axis, we have H' = (x, -y),
,
1. after H' is reflected over the y-axis, we have H'' = (-x, -y).
In this case, we have the point:

After the two reflections, we get the point:

Answer
The coordinates of point H after it is reflected over the x-axis and then the y-axis are:
