Stating our known facts Let W = Width, and L = Length L = 2W, and W = W+2 ----
What you given is a never ending loop, saying that W always equals itself + 2. I will assume that you meant to put W = L+2 instead. Letting L = 2W and W = L + 2, we can state that x (the total area) is defined as
L W(substituted so we're only working for one term)
x = (2W)(2W + 2) Simplifying
x = 4W2 + 4W Since we are left with 2 variables, it can be stated that there is not enough information to solve the problem.
length times width equals the area of a rectangle. length times width equals the area of a rectangle. area
Length times width equals area
length plus width equals perimetre
area
a = L x W: area equals length times the width. p = 2L + 2W: perimeter equals 2 times the length plus 2 times the width so L = (p - 2W)/2
length times width equals the area of a rectangle. length times width equals the area of a rectangle. area
Length times width equals area
length plus width equals perimetre
area
they do because area equals length times width
yes
This means lengh times width
W=L*A width equals length times area
a = L x W: area equals length times the width. p = 2L + 2W: perimeter equals 2 times the length plus 2 times the width so L = (p - 2W)/2
do the length times the width and that equals the area
For a rectangle, area equals length times width. To find the length given the width and area, divide the area by the width.
The width times pi equals the circumference.