Answer
See the explanation
Work Step by Step
$A=(x-20)(y-20),$
a.
-The width of the lot is $y,$ to get the width of the building envelope, we substract it from the width of the lot. Therefore, by substracting $10ft$ from two sides we get the width of the building envelope $y-20$.
-The length of the lot is $x,$ to get the length of the building envelope, we substract it from the length of the lot. Therefore, by substracting $10ft$ from two sides we get the length of the building envelope $x-20$.
b.$A=xy-20x-20y+400$
c. $A_1=(100-20)(400-20)=30,400ft^2,$
$A_2=(200-20)(200-20)=32,400ft^2$
Therefore, the second lot has larger building envelope.