Algebra 2: Polynomial Functions

Use synthetic division to find (x²+4x–32)÷(x–4)

• x+8

• x+9

• 8

• x-8

(x²-16x-34)/(x-1)

• x-15+(-49/x-1)

• x-15+(-49/x+1)

• x-15-(49/x-1)

What is the equation for this graph

• f(x)=x^2-4x-2

• f(x)=x^2-4x-6

• f(x)=x^3-4x-4

• f(x)=x^2-(4x-6)

Synthetically divide: (x^3+15x^2-11x-5)/(x-1)

• x^2+16x-5

• x^2+2930x+4

• x^2+12x+5

• x^2+16x+5

(x^3+2x^2-9x+6)/(x-1)

• x^2+3x-16

• x^2+3x-6

• x^2+3x+6

• x^2+3x-5

(x^3+7x^2+12x-3)/(x+2)

• x^2+5x+2-(7/x+2)

• x^2+5x+2+(7/x+2)

• 45

• x^2+5x+2+(-7/x+2)

(x^3+7x^2+8x-16)/(x+4)

• x^5

• x^2+3x-4

• x^2+3x

• x^3+x^2+3x-4

What is x^2+3x-4 the answer to?

• (x^3+7x^2+8x-16)/(x+4)

• (9x^3+26x^2+12x-8)/(x+2)

(9x^3+26x^2+12x-8)/(x+2)

• x^2+8x-4

• 9x^2+8x+4

• 8x^2+8x-4

• 9x^2+8x-4

(x^3+18x^2-18x-36)

• x^2+19x+1-(-35/x-1)

• x^2+19x+1+(-35/x+1)

• x^2+19x+1+(-35/x-1)

• -x^2+19x+1-(-35/x-1)