Rewriting Quadratics from Standard Form to Factored Form

• x²+9

• x²-10x+9

• x²-10x-9

• x²+10x+9

In factored form you can see the ______ of the graph easily.

• y-intercept

• vertex

• x-intercepts

Which graph below matches up with the equation:

y = -⅕(x+6)(x+1)

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Which graph below matches up with the equation?

y = ⅕(x+6)(x+1)

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Solve by factoring

• -4, 2

• -2, 4

• -16

• -4

• -4, 2
• -2, 4
• -16
• -4

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What is the equation for this parabola in factored form?

• y=(x+2)(x-1)

• y=(x-2)(x+1)

• y=(x-2)(x-1)

• y=(x+2)(x+1)

What is the equation of this parabola in it’s factored form?

• y=(x-2)(x+3)

• y=(x+2)(x-3)

• y=(x+2)(x-3)(x-6)

• y=(x+3)(x-6)

Using the graph shown, write the equation of a quadratic function in factored form for this parabola.