M8 n=1 (-1)" (b + 2)n2 – 2n(n – 100)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.4: Mathematical Induction
Problem 20E
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Hello, could you help solve this: 

Determind the value for b >= 0, so that the equation in the picture is not absolut convergent. 

Find b 

Bestem tallet b ≥ 0, så den uendelige række
ikke er absolut konvergent.
n=1
(−1)n
(b +2)n² - 2n(n - 100)
Skriv dit svar, et helt tal mellem 0 og 99.
b
Transcribed Image Text:Bestem tallet b ≥ 0, så den uendelige række ikke er absolut konvergent. n=1 (−1)n (b +2)n² - 2n(n - 100) Skriv dit svar, et helt tal mellem 0 og 99. b
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The solution (from the book)  said that b=0, but could b not be all numbers if the value of b doesn't matter or influence the end result? 

 

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