IM Alg2.2.13 Practice: Polynomial Division (Part 2)

Auteur :GeoGebra Classroom Activities, IM Algebra 1, Geometry, Algebra 2

The polynomial function has a known factor of . Rewrite as a product of linear factors.

Let the function be defined by where is a factor . To rewrite the function as the product of two factors, long division was used but an error was made: How can we tell by looking at the remainder that an error was made somewhere?

Match the polynomial function with its constant term.

What are the solutions to the equation ?

The graph of a polynomial function f is shown.

Which statement is true about the end behavior of the polynomial function?

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A
As gets larger and larger in the either the positive or the negative direction, gets larger and larger in the positive direction.
B
As gets larger and larger in the positive direction, gets larger and larger in the positive direction. As gets larger and larger in the negative direction, gets larger and larger in the negative direction.
C
As gets larger and larger in the positive direction, gets larger and larger in the negative direction. As gets larger and larger in the negative direction, gets larger and larger in the positive direction.
D
As gets larger and larger in the either the positive or negative direction, gets larger and larger in the negative direction.

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The polynomial function has a known factor of . Rewrite as the product of linear factors.

IM Alg2.2.13 Practice: Polynomial Division (Part 2)

Match the polynomial function with its constant term.

The graph of a polynomial function f is shown.

Draw a rough sketch of the graph of the function.

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