write a function to represent the area of the rectangle in terms of the sides of the square Length: L(s) = 2+y Width: W(s) = 2y
A) A(s)=6y+4
B)A(s)=2y^2+4
C)A(s)=2y^3+2y^3
D)A(s)=3y+2
E)A(s)=2y^2+4y
To find the area of a rectangle, we need to multiply its length by its width. In this case, the length is represented by L(s) = 2+y and the width is represented by W(s) = 2y. Therefore, the area function can be represented as:
A(s) = L(s) * W(s)
= (2+y) * 2y
= 4y + 2y^2
So the correct representation of the area of the rectangle in terms of the sides of the square is:
A(s) = 2y^2 + 4y
Therefore, the answer is B) A(s) = 2y^2 + 4.