Use the graph of the degree-6 polynomial function f. What are the zeros of f and their multiplicities?

A degree-7 polynomial has the zero -2 with multiplicity 3 and the zero 4 with multiplicity 2, and one other zero. What is the multiplicity of that remaining zero?

$f(x)=(x+5{)}^2(x-5)(x-7{)}^3$. What are the zeros of f and their multiplicities?

$f(x)=(x-2{)}^1(x-5)(x-6{)}^3$. What are the zeros of f and their multiplicities?

$f(x)=x^3+x$. What are all the zeros of f, written in a + bi form where they are not real?

A degree-5 polynomial has the zero -2 with multiplicity 1 and the zero 4 with multiplicity 1, and one other zero. What is the multiplicity of that remaining zero?

A degree-7 polynomial has the zero -2 with multiplicity 1 and the zero 4 with multiplicity 2, and one other zero. What is the multiplicity of that remaining zero?

$f(x)=(x-4{)}^2(x+1)(x-5{)}^3$. What are the zeros of f and their multiplicities?

The graph shows a polynomial function with leading coefficient 1. What is its factored form?

$f(x)=x^3-11x^2+24x$. What are the zeros of f and their multiplicities?

A degree-7 polynomial has the zero -2 with multiplicity 2 and the zero 4 with multiplicity 1, and one other zero. What is the multiplicity of that remaining zero?

$f(x)=x^3+9x$. What are all the zeros of f, written in a + bi form where they are not real?

$f(x)=x^3+36x$. What are all the zeros of f, written in a + bi form where they are not real?

The graph shows a degree-4 polynomial function with leading coefficient 1. What is its factored form?

$f(x)=x^3-5x^2+4x$. What are the zeros of f and their multiplicities?

The graph shows a degree-4 polynomial function with leading coefficient 1. What is its factored form?

A degree-6 polynomial has the zero -2 with multiplicity 2 and the zero 4 with multiplicity 1, and one other zero. What is the multiplicity of that remaining zero?

$f(x)=(x+2{)}^2(x+1)(x-6{)}^2$. What are the zeros of f and their multiplicities?

A degree-4 polynomial has the zero -2 with multiplicity 2 and the zero 4 with multiplicity 1, and one other zero. What is the multiplicity of that remaining zero?

$f(x)=x^3-5x^2+6x$. What are the zeros of f and their multiplicities?

$f(x)=x^3-12x^2+35x$. What are the zeros of f and their multiplicities?

$f(x)=(x+5{)}^1(x-5)(x+6{)}^3$. What are the zeros of f and their multiplicities?

The graph shows a degree-4 polynomial function with leading coefficient 1. What is its factored form?

$f(x)=(x+3{)}^2(x+4)(x-6{)}^2$. What are the zeros of f and their multiplicities?

Use the graph of the degree-5 polynomial function f. What are the zeros of f and their multiplicities?

$f(x)=x^3-11x^2+28x$. What are the zeros of f and their multiplicities?

$f(x)=x^3-6x^2+8x$. What are the zeros of f and their multiplicities?

$f(x)=x^3-9x^2+14x$. What are the zeros of f and their multiplicities?

$f(x)=(x-4{)}^3(x-5)(x-6{)}^2$. What are the zeros of f and their multiplicities?

Use the graph of the degree-5 polynomial function f. What are the zeros of f and their multiplicities?

$f(x)=x^3+49x$. What are all the zeros of f, written in a + bi form where they are not real?

A degree-4 polynomial has the zero -2 with multiplicity 1 and the zero 4 with multiplicity 2, and one other zero. What is the multiplicity of that remaining zero?

$f(x)=x^3-10x^2+16x$. What are the zeros of f and their multiplicities?

A degree-6 polynomial has the zero -2 with multiplicity 2 and the zero 4 with multiplicity 2, and one other zero. What is the multiplicity of that remaining zero?

$f(x)=x^3+16x$. What are all the zeros of f, written in a + bi form where they are not real?

Use the graph of the degree-5 polynomial function f. What are the zeros of f and their multiplicities?

$f(x)=x^3-13x^2+40x$. What are the zeros of f and their multiplicities?

$f(x)=x^3-10x^2+21x$. What are the zeros of f and their multiplicities?

$f(x)=x^3+25x$. What are all the zeros of f, written in a + bi form where they are not real?

A degree-6 polynomial has the zero -2 with multiplicity 1 and the zero 4 with multiplicity 2, and one other zero. What is the multiplicity of that remaining zero?