Answer:The polynomial that represents the difference of the areas of shape A and shape B depends on the specific relationship between the two shapes.
If shape A is also a square, the polynomial would be:
(Area of shape A) - (Area of shape B) = s^2 - s^2 = 0
In this case, both shapes have the same area, so the difference is zero.
However, if shape A is a rectangle with sides of length a and b, the polynomial would be:
(Area of shape A) - (Area of shape B) = (a * b) - s^2
In this case, the difference is the area of shape A minus the area of shape B.
It's important to note that without specific information about the dimensions or relationship between the shapes, we can't determine a specific polynomial. The polynomial representation will vary based on the specific values and relationship between the shapes A and B.