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Determine whether if the following series are convergent, divergent, conditionally convergent or absolutely convergent. n²+1 (a) Σ(-1)"; 2n³+n+1 n=1 (b) 2n en+1 n=0 (-1)" (c) Σ: n+ nln²n n=1

Determine whether if the following series are convergent, divergent, conditionally convergent or absolutely convergent. n²+1 (a) Σ(-1)"; 2n³+n+1 n=1 (b) 2n en+1 n=0 (-1)" (c) Σ: n+ nln²n n=1

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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divergent, conditionally convergent or absolutely convergent. n²+1 (1) Σ(-1)". 2n³+n+1 n=1 (b) n=0 (d) Determine whether if the following series are convergent, (c) Σ; n=1 n=1 2n en+1 n=1 (-1)" n+ nln²n n 3n + 1 (e) (tan(-)-tan(; 7)) n+
Transcribed Image Text:divergent, conditionally convergent or absolutely convergent. n²+1 (1) Σ(-1)". 2n³+n+1 n=1 (b) n=0 (d) Determine whether if the following series are convergent, (c) Σ; n=1 n=1 2n en+1 n=1 (-1)" n+ nln²n n 3n + 1 (e) (tan(-)-tan(; 7)) n+
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