Answer:
Given : The area of a rectangle is 4y + 10.
To Find: A. Represent the area of the rectangle in factored form.
B. Use the factored form to give one possible set of dimensions for this rectangle.
Solution:
The area of a rectangle = \(4y + 10\)
= \(2(2y + 5)\)
So, the area of the rectangle in factored form is \(2(2y + 5)\)
B) Use the factored form to give one possible set of dimensions for this rectangle.
Area of rectangle = \(Length \times Breadth\)
The area of the rectangle in factored form is \(2(2y + 5)\)
Substitute y = 1
The area of the rectangle = \(2(2(1) + 5)\)
= \(2\times 7\)
So, one possible set of dimensions for this rectangle is \(2\times 7\)
