Bob's swimming pool has a length of w + 14 and a width of w + 8. There is a walkway around the pool that is 4 feet wide. Write a
1 answer:
Answer:
Step-by-step explanation:
<u>Area of a Rectangle</u>
Given L as the length of a rectangle and W as its width, the area is calculated as:
A = L.W
Bob's swimming pool has L = w + 14 and a width of W = w + 8. Additionally, there is a walkway around the pool 4 feet wide. This walkway adds 2*4=8 to each dimension, thus: L = w + 22, W = w + 16.
Calculating the area:
A = (w + 22)(w + 16)
Operating:
You might be interested in
Remember that the area of a square is just one of its sides squared. 
where
is the area of the square
is one of the sides of the square
Unit square is a square whose sides have length 1, so lets use our formula to find the volume of one unit square:
We now know that each one of the squares has area 1 unit squared. Since there are 28 unit square in our figure, we are going to multiply the area of a unit square by 28 to find the area of our figure:
Area of the figure=
units squared
We can conclude that the area of the figure is 28 units squared.
where
Unit square is a square whose sides have length 1, so lets use our formula to find the volume of one unit square:
We now know that each one of the squares has area 1 unit squared. Since there are 28 unit square in our figure, we are going to multiply the area of a unit square by 28 to find the area of our figure:
Area of the figure=
We can conclude that the area of the figure is 28 units squared.
Answer:
hope that will help you
