Question

If the area of the square garden is (4x2 - 12x +9) square units, is it possible to solve its sides?
a. Yes, using factoring difference of two squares.
b. No, one of the sides must be given
c. Yes, the area is a perfect square trinomial.
d. No, the area is not factorable.​

Answer 1

Answer:

option b

Step-by-step explanation:

Answer 2

Given: area of the square garden is (4x2 - 12x +9) square units

To find: Solve its sides

solution: Area of square garden = 4x^2 -12x+9

here the quadratic equation can be separated in the form of two factors that is

(2x-3)(2x-3)

we know that area of square = side^2

And the given area of a square garden is (2x-3)^2

hence the side of the square garden is (2x-3).

hence the side of the square garden is (2x-3).

Therefore, it is possible to solve the sides using the factoring difference of two squares.

a) Yes, using factoring difference of two squares.