02 - Dividing Polynomials-2 6o973

Kuta Software - Infinite Precalculus

Name___________________________________

Dividing Polynomials

Date________________ Period____

Determine if d ( x) is a factor of f ( x). 1) f ( x)x  x  x  x d ( x)x

2) f ( x)x  x  x d ( x)x

3) f ( x)x  x  x d ( x)x

4) f ( x)x  x  x  x d ( x)x

Divide. Write your answer in fraction form. 5) (x  x  x  x)  ( x)

6) ( x  x  x  x)  ( x)

7) (x  x  x  x)  (x)

8) (x  x  x  x  x)  (x)

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9) (x  x  x  x)  (x)

10) (x  x  x  x  x)  ( x)

11) (x  x  x  x  x  x)  ( x  x)

12) (x  x  x  x)  ( x  x)

13) (x  x  x  x  x  )  (x  x  x)

14) ( x  x  x)  ( x  x)

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Worksheet by Kuta Software LLC

Kuta Software - Infinite Precalculus

Name___________________________________

Dividing Polynomials

Date________________ Period____

Determine if d ( x) is a factor of f ( x). 1) f ( x)x  x  x  x d ( x)x

2) f ( x)x  x  x d ( x)x

No

No

3) f ( x)x  x  x d ( x)x

4) f ( x)x  x  x  x d ( x)x

Yes

No

Divide. Write your answer in fraction form. 5) (x  x  x  x)  ( x) x  x  x  x

 x

7) (x  x  x  x)  (x) x  x  x

6) ( x  x  x  x)  ( x) x  x  x

 x

8) (x  x  x  x  x)  (x)

 x

x  x  x  x

 x

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9) (x  x  x  x)  (x) x  x  x

10) (x  x  x  x  x)  ( x)

 x

x  x  x  

 x

11) (x  x  x  x  x  x)  ( x  x) x  x  x  x

x x x 

12) (x  x  x  x)  ( x  x) x  x

x x x 

13) (x  x  x  x  x  )  (x  x  x) x  x

 x x  x 

14) ( x  x  x)  ( x  x) x  x

 x x 

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