Answer:

Explanation:
Volume of the stack of paper is 140.25 cubic inches
The length and width of the stack will be equal to that of a single sheet of paper so


Let
be the height of the stack.
Volume of the stack would be

So the stack has a height of 1.5 inches. Now there are 400 sheet of paper in the stack.
Thickness of one sheet of paper is given by

Hence, the height of each sheet of paper is
.