Factorizing Quadratic Equation

Solve for the values of x:
(x + 2)(x - 3) = 0

• { 2, 3 }

• { -2, -3 }

• { 2, 3 }

• { -2, 3 }

Convert x²-9x+20 to factored form and solve.

• (x-10)(x+2); x=-2, 10

• (x+4)(x+5); x=-5, -4

• (x-4)(x-5); x=4, 5

• Not factorable

Factor completely

2p²-11p-63

• (2p+7)(p+9)

• Prime

• 6(3p+1)(p+8)

• (2p+7)(p-9)

Factor:  x² + 13x - 48

• (x + 3)(x - 16)

• (x + 16)(x - 3)

• (x + 4)(x - 12)

• (x + 12)(x - 4)

What factoring technique is applicable in the given quadratic equation: x² - 3x - 4 = 0

• Common Monomial Factoring

• Quadratic Trinomial

• Difference of Two Squares

Factor x² - 25 = 0.

• (x + 5) (x + 5)

• (x - 25) (x + 1)

• (x - 5) (x + 5)

Factor x² + 15x + 56 = 0.

• (x - 7) (x + 8)

• (x + 7) (x + 8)

• (x - 7) (x - 8)

A quadratic equation can be factored out using different factoring technique except _____________.

• Perfect Square

• Difference of Two Squares

• Binomial Expansion

What property will be used to solve (x+4)(2x-3) = 0?

• Distributive Property

• Zero Product Property

• Addition Property of Equality

• Transitive Property

What are the factors of the quadratic expression in -3x²+18x=0?

• -3x(x-6)

• 3x(x+6)

• (-3x+6)(x+3)

• (3x+6)(3x-6)