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2. Multi-Step Series E sin(n) n2 а. b. E sin(n) n=1 n² – 5 n=1 -

2. Multi-Step Series E sin(n) n2 а. b. E sin(n) n=1 n² – 5 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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2)a,b

3)b,c

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1. Determine whether each of the following series is Absolute Convergent, Conditional Convergent, or Divergent: (-1)" sin(4n) а. е. 5n +1 n=1 4n n=1 2 f. E b. n n! n=1 n=1 3n n E(-1)". g. (-1)". с. n2 + 4 4n In n n=1 n=2 (-2)" d. Σ h. nn n=1 n=1 2. Multi-Step Series sin(n) sin(n) а. b. n2 n2 – 5 n= n= 3. Evaluate the following series: n 1 7 а. с. 4n n=1 11 n=. n 1+ 2" d. 3n n=0 n=1 2 /7 b.
Transcribed Image Text:1. Determine whether each of the following series is Absolute Convergent, Conditional Convergent, or Divergent: (-1)" sin(4n) а. е. 5n +1 n=1 4n n=1 2 f. E b. n n! n=1 n=1 3n n E(-1)". g. (-1)". с. n2 + 4 4n In n n=1 n=2 (-2)" d. Σ h. nn n=1 n=1 2. Multi-Step Series sin(n) sin(n) а. b. n2 n2 – 5 n= n= 3. Evaluate the following series: n 1 7 а. с. 4n n=1 11 n=. n 1+ 2" d. 3n n=0 n=1 2 /7 b.
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