Unit 3 Review

Last updated over 2 years ago
32 questions
1

Select the transformation for the function g(x) from the parent function f(x)=x^3 and click "show your work" to graph g(x).

1

Graph the function below and select the point that lies on the curve.

1

Select ALL the transformations for the function g(x) from the parent function f(x)=x^3 and click "show your work" to graph g(x).

1

Select ALL the transformations for the function g(x) from the parent function f(x)=x^3 and click "show your work" to graph g(x).

1

Match each polynomial function with its correct end behavior.
*remember to add the exponents to find the degree in factored form

  • f(x)=x^2(x-7)^2
  • f(x)=(x+4)^2(x-1)
  • f(x)=-x(x+5)(x-4)(x+6)
  • f(x)=-(x+1)(x-3)^2(x+2)
  • f(x)=(x+2)(x+6)(x-2)
  • f(x)=-x(x+3)^2
1

Select ALL the zeros of f(x) and graph the function.

1

Write a function in factored form for the graph below. Assume the leading coefficient 'a' is either 1 or -1.

Type f(x)=

1

Write a function in factored form for the graph below. Assume the leading coefficient 'a' is either 1 or -1.


Type f(x)=

1

Select ALL the functions that could be represented by this graph.

1

Simplify and write your answer in standard form. No spaces!

1

Simplify and write your answer in standard form. No spaces!

1

Factor completely.

1

Factor completely.

1

Factor completely.

1

Factor completely.

1

Factor completely.

1

Factor completely.

1

Factor completely.

1

Find the zeros.

1

1

Use the rational root theorem to list ALL possible zeros for the polynomial.

1

What is the y-intercept of the polynomial?

1

What is the y-intercept of the polynomial?


1

Use synthetic division to find the quotient and the remainder, if there is one.

1

Use synthetic division to find the quotient and the remainder, if there is one.

1

Write the polynomial below in factored form, given that (x-1) is a factor.

1

Find the zeros.


1

Is (x+4) a factor of the polynomial below?

1

Write the polynomial in factored form and graph it.


Show clear points at the x and y intercepts.

1

Divide and find the quotient.

1

Divide and find the quotient.

1

Identify the transformations and graph. Your curve must include 3 clear points.