Question 2: Using the form: g(x) = x³ + (b + c + d)x² + (bc + bd + cd)x + bcd a) Choose b,c and d such that they are all unique integers that are not equal to 1. Then rewrite g(x) with the values substituted in and simplified. b) Completely factor g(x). ) Determine the remainder of g(x) when divided by x - 6

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Question 2: Using the form: g(x) = x³ + (b + c + d)x² + (bc + bd + cd)x + bcd
a) Choose b,c and d such that they are all unique integers that are not equal to 1. Then rewrite
g(x) with the values substituted in and simplified.
b) Completely factor g(x).
) Determine the remainder of g(x) when divided by x - 6
Transcribed Image Text:Question 2: Using the form: g(x) = x³ + (b + c + d)x² + (bc + bd + cd)x + bcd a) Choose b,c and d such that they are all unique integers that are not equal to 1. Then rewrite g(x) with the values substituted in and simplified. b) Completely factor g(x). ) Determine the remainder of g(x) when divided by x - 6
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