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ou can compare using the Limit Comparison Test. Then deter 00 1 1 Σ C. and D. 1 n2 n3 n=1 n3/2 n=1 ge? ? ge? ? ge? ? B.

ou can compare using the Limit Comparison Test. Then deter 00 1 1 Σ C. and D. 1 n2 n3 n=1 n3/2 n=1 ge? ? ge? ? ge? ? B.

College Algebra
College Algebra
10th Edition
ISBN:9781337282291
Author:Ron Larson
Publisher:Ron Larson
Chapter8: Sequences, Series,and Probability
Section8.1: Sequences And Series
Problem 9ECP: For the series i=1510i find (a) the fourth partial sum and (b) the sum. Notice in Example 9(b) that...
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Match the following series with the series below in which you can compare using the Limit Comparison Test. Then determine whether the series converge or diverge. 1 A. B. 1 C. and D. n n=1 n2 n=1 n3 n=1 n³/2 n=1 1 1. Does this series converge or diverge? ? n=1 Vn² +1 00 n+ 2 2. Does this series converge or diverge? ? (n + 1)? n=3 1 3. Does this series converge or diverge? ? n=2 2+ n3/2 n2 – 1 2 nt + 2n +1 4. Does this series converge or diverge? ? n=1 IM: IM: IM: IM:
Transcribed Image Text:Match the following series with the series below in which you can compare using the Limit Comparison Test. Then determine whether the series converge or diverge. 1 A. B. 1 C. and D. n n=1 n2 n=1 n3 n=1 n³/2 n=1 1 1. Does this series converge or diverge? ? n=1 Vn² +1 00 n+ 2 2. Does this series converge or diverge? ? (n + 1)? n=3 1 3. Does this series converge or diverge? ? n=2 2+ n3/2 n2 – 1 2 nt + 2n +1 4. Does this series converge or diverge? ? n=1 IM: IM: IM: IM:
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