Factoring Quadratics When Leading Coefficient Is Not One

Factoring the following expression:

• 2(3x+5)(x-5)

• (2x-3)(x-4)

• (2x-1)(x-4)

• (3x-4)(x+5)

• (k+3)(5k-4)

• (5k+4)(k+4)

• (5k+3)(k-4)

• (5k-3)(k+4)

• (3x+5)(x-3)

• (3x-5)(x+3)

• 3(x-5)(x+1)

• (3x-5)(x-3)

• (5p+3)(p-3)

• 2(3p+5)(p+1)

• 6(p+5)(p-1)

• (3p+1)(p+2)

2v²-13v+20

• 2(v-5)(v+2)

• (2v-5)(v-4)

• 2v(2v+3)

• 2(v-5)(v-3)

5x²-13x+6

• 2(3x+5)(x-5)

• 5(x+2)(x+3)

• (x-2)(5x-3)

• (5x-2)(x+3)

3a²-10a-8

• 3(a-4)(a+2)

• a(2a-5)

• (3a+2)(a-4)

• 2(2a-1)(a+4)

6x²-21x+9

• 3(2x-1)(x-3)

• 6(x-1)(x+3)

• 3(2x+1)(x+3

• 3(2x+1)(x-3)

3v²-4v-15

• 3(v+5)(v+1)

• (3v+5)(v-3)

• 3(v+5)(v+3)

• Not Factorable