Area of a triangle is represented by (x^2+4x-60). Which two expressions could represent its length and its width? (x-6)(x-5)(x-12)(x+6)(x+10)(x-10)

3(x^2+7x-8)
3(x+8)(x-1)
the answer is a

(X+6)(x-5) + (X-5)(X+6)

[tex]2x ^{2} - 22x + 60[/tex]

d. (x-6)(x+5)

Step-by-step explanation:

hope it helped

Hhheheehehheee

Step-by-step explanation:

Q1. The answer is 4(2x - 3)(2x + 1)

16x² – 16x – 12 = 4 * 4x² - 4 * 4x - 4 * 3 =
                          = 4(4x² - 4x - 3) =
                          = 4(4x² + 2x - 6x - 3) = 
                          = 4(2x * 2x + 2x - (2x * 3 + 3)) =
                          = 4(2x(2x + 1) - (3(2x + 1))) =
                          = 4((2x + 1)(2x - 3)) =
                          = 4(2x - 3)(2x + 1)

Q2. The answer is 3(x + 8)(x - 1)

3x² + 21x – 24 = 3 * x² + 3 * 7x - 3 * 8 =
                         = 3(x² + 7x - 8) =
                         = 3(x *x - x + 8x - 8) =
                         = 3((x(x - 1) + 8(x - 1)) =
                         = 3(x + 8)(x - 1)

Hnmmmn not sure

The answer that i got was 8/3