Square Hole

The above are 3 squares of distinct integer lengths, the smallest of which is 1.

Rearranging the 3 squares as in the diagram below, we find that the blue and yellow areas are equal. Are there any more combinations of 3 distinct squares such that $(\text{Area of the largest}) - (\text{Area of the medium-sized}) = (\text{Area of the medium-sized}) - (\text{Area of the smallest})?$