Let's review our previous lesson on synthetic division, remainder theorem and factor theorem by answering the following activity . A) Fill in the blanks with words and symbols that will best complete the statements given below. 1) If p(x) is divided by (x+1) using synthetic division, the value of r to be used will be equal to , 2) If p(x) is divided by (2x -1) using synthetic division, the value of r to be used will be equal to , _? 3) If p(a) is divided by (a+1), then the remainder is 4) If p(a) is divided by (a+1), and the remainder is equal to zero, then (a+1) is a of p(a). B) Divide (2a³ - 3a² – 4a – 17) by (a - 3) using synthetic division.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section: Chapter Questions
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Let's review our previous lesson on synthetic division, remainder theorem
and factor theorem by answering the following activity .
A) Fill in the blanks with words and symbols that will best complete the
statements given below.
1) If p(x) is divided by (x+1) using synthetic division, the value of r
to be used will be equal to .
_?
2) If p(x) is divided by (2x -1) using synthetic division, the value of r
to be used will be equal to ,
_?
3) If p(a) is divided by (a+1), then the remainder is
4) If p(a) is divided by (a+1), and the remainder is equal to zero,
then (a+1) is a
of p(a).
B) Divide (2a3 - 3a? – 4a – 17) by (a – 3) using synthetic division.
Transcribed Image Text:Let's review our previous lesson on synthetic division, remainder theorem and factor theorem by answering the following activity . A) Fill in the blanks with words and symbols that will best complete the statements given below. 1) If p(x) is divided by (x+1) using synthetic division, the value of r to be used will be equal to . _? 2) If p(x) is divided by (2x -1) using synthetic division, the value of r to be used will be equal to , _? 3) If p(a) is divided by (a+1), then the remainder is 4) If p(a) is divided by (a+1), and the remainder is equal to zero, then (a+1) is a of p(a). B) Divide (2a3 - 3a? – 4a – 17) by (a – 3) using synthetic division.
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