Find Roots
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Division
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Factoring
100

 The roots of the function f(x)=x2-5x+6

What are 3 and 2

100

The factored form of the function with roots 5, -7, 3, 

leading coefficient of 2.

What is f(x)=2(x-5)(x+7)(x-3)

100

The quotient for (x3-10x2+20x+26) / (x-5)

What is x2-5x-5 R= 1

100

The inflection point for r(x)= (x-6)3+8

What is (6, 8)

100

Factored form of f(x)=x2+7x+10

What is f(x)=(x+5)(x+2)

200

The roots of the function g(x)=x3+9x2+20x

What are 0, -5, -4

200

The factored form of the function with leading coefficient -3,  roots of 2, 1, both with multiplicity of 2

g(x)=-3(x-2)2(x-1)2

200

The quotient for (x3+5x2+11x+15) / (x+3)

What is x2+2x+5

200

The inflection point for f(x)=-3(x+1)3-9

What is (-1, -9)

200

Factored form of g(x)=x2-36

What is g(x)=(x-6)(x+6)

300

The roots of p(x)=x3+4x2-12x

What are  0, 2, -6

300

The roots of f(x)=x3+9x2+23x+15 

given a factor of (x+5)

What are -5, -1, -3

300

The quotient (n3+7n2+14n+3) / (n+2)

What is n2+5n+4 R=-5

300

The transformations from f(x)=x3

to g(x)=(x+10)3+3

What are up 3 units, and left 10 units

300

Factored form of p(x)=2x2-6x-8

What is p(x)= 2(x+1)(x-4)

400

The roots of p(x)=(x2-7)(x2+9)

What are pos and neg square root 7,  pos and neg 3i

400

The roots of p(x)=x3-3x2-9x+27  given the factor (x-3)

What are -3 and 3, with 3 having multiplicity of 2

400
It's the name of the expression the polynomial is divided by

What is the divisor

400

The transformations from f(x)=x3


to g(x)=2(x-6)3

What are right 6 units and vertical stretch by a factor of 2

400

Factored form of g(x)=x3+x2-30x

What is g(x)=(x)(x+6)(x-5)

500

The roots of g(x)=(x2-5)(x2+49)

What are pos and neg square root 5, pos and neg 7i

500

The roots of p(x)=2x4-x3-18x2+9x   

given the root x= -3

What are 0, 1/2, 3, -3

500

It is the name of the polynomial that is getting divided

What is the dividend?

500

These type of roots are x-intercepts on a graph

What are real roots

500

This rule states that the number of roots of a polynomial function are equal to the degree of the function

What is the Fundamental Theorem of Algebra?
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