The polynomial that represents the area of the rectangle is .
Given
The length of a rectangle is 3 inches greater than the width.
The area of the rectangle is given by the product of the length and width.
The area of the rectangle is given by;
Let, the length of the rectangle be L and the width of the rectangle is W.
The length of a rectangle is 3 inches greater than the width.
L = W + 3
Therefore,
The polynomial that represents the area of the rectangle is;
Hence, the polynomial that represents the area of the rectangle is .
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Answer:
Length of a rectangle is 3 inches greater than the width, so:
L = W + 3
Area of a rectangle:
A = L x W
A = ( W + 3 ) x W
A = W2 + 3 W ----------------- Polynomial representing area of the rectangle in terms of Width.
Substitute W = 4 to find the area of the rectangle.
A = 42 + 3 (4)
A = 16 + 12
A = 28 inch2
L = W + 3
L = 4 + 3
L = 7 inches
Floor
Work is provided in the image attached.
1. c + 3/10 = 31/70
2. w + 6 1/2 = 10 1/6
Answer:
1. c = 1/7
2. w = 11/3
Step-by-step explanation:
1. c + 3/10 = 31/70
move 3/10 to the opposite to get c, we can do this by subtracting 3/10 from both sides
c = 31/70 - 3/10
c = 1/7
2. w + 6 1/2 = 10 1/6
same thing, move 6 1/2 by subtracting it from both sides
w = 10 1/6 - 6 1/2
w = 11/3