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Synthetic Division of Polynomials

Synthetic Division of Polynomials

Assessment

Presentation

•

Mathematics

•

9th - 12th Grade

•

Medium

•
CCSS
HSA.APR.D.6

Standards-aligned

Created by

Drew Besson

Used 11+ times

FREE Resource

3 Slides • 3 Questions

1

Synthetic Division of Polynomials

I can rewrite rational expressions using synthetic division.

​

​MGSE9-12.A.APR.6 Rewrite simple rational expressions in different forms.

2

​Rewrite the rational expression using synthetic division.

​I can rewrite rational expressions using synthetic division.

​MGSE9-12.A.APR.6 Rewrite simple rational expressions in different forms.

3

​Rewrite the rational expression using synthetic division.

​I can rewrite rational expressions using synthetic division.

​MGSE9-12.A.APR.6 Rewrite simple rational expressions in different forms.

4

Multiple Choice

Simplify using synthetic division. 

7v3−59v2+71v−11v−7\frac{7v^3-59v^2+71v-11}{v-7}  

1

7v2−10v+2−4v−77v^2-10v+2-\frac{4}{v-7}  

2

7v2−10v+1−5v−77v^2-10v+1-\frac{5}{v-7}  

3

7v2−10v+1−4v−77v^2-10v+1-\frac{4}{v-7}  

4

7v2−10v−2v−77v^2-10v-\frac{2}{v-7}  

5

Multiple Choice

Simplify using synthetic division.

p3−2p2−88p−64p+8\frac{p^3-2p^2-88p-64}{p+8}  

1

p2−10p−8p^2-10p-8  

2

p2−10p−10p^2-10p-10  

3

p2−10p−7−3p+8p^2-10p-7-\frac{3}{p+8}  

4

p2−10p−11−3p+8p^2-10p-11-\frac{3}{p+8}  

6

Multiple Choice

Rewrite the rational expression. 

−4x3+7x2−2x+1x−2\frac{-4x^3+7x^2-2x+1}{x-2}  

1

−4x2−x−5−8x−2-4x^2-x-5-\frac{8}{x-2}  

2

−4x2−x−4−7x−2-4x^2-x-4-\frac{7}{x-2}  

3

−4x2−x−3−8x−2-4x^2-x-3-\frac{8}{x-2}  

4

−4x2−x−7−12x−2-4x^2-x-7-\frac{12}{x-2}  

pattern-tertiary
Synthetic Division of Polynomials

I can rewrite rational expressions using synthetic division.

​

​MGSE9-12.A.APR.6 Rewrite simple rational expressions in different forms.

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