7. Determine (with proof) if the following series is converging absolutely, converging conditionally or diverge. (−1)n+1 a. Σvwfin(n+1) c. Σ. cot] 1-n b. Σ. 2n+1 sin 1. Σ”. c. Σ (3n)! την d. Σ2-1π.
7. Determine (with proof) if the following series is converging absolutely, converging conditionally or diverge. (−1)n+1 a. Σvwfin(n+1) c. Σ. cot] 1-n b. Σ. 2n+1 sin 1. Σ”. c. Σ (3n)! την d. Σ2-1π.
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![7. Determine (with proof) if the following series is converging absolutely,
converging conditionally or diverge.
(−1)n+1
a. Σvwfin(n+1)
c. Σ. cot]
1-n
b. Σ. 2n+1
sin
1. Σ”.
c. Σ (3n)!
την
d. Σ2-1π.](https://content.bartleby.com/qna-images/question/2ddc7a09-9ee5-460c-abf4-dd58e05c623c/e8d14b7b-621c-4355-acc1-a6a144c4beed/9zgj299_processed.jpeg)
Transcribed Image Text:7. Determine (with proof) if the following series is converging absolutely,
converging conditionally or diverge.
(−1)n+1
a. Σvwfin(n+1)
c. Σ. cot]
1-n
b. Σ. 2n+1
sin
1. Σ”.
c. Σ (3n)!
την
d. Σ2-1π.
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