Knowing that harmonic series is divergent, which of the following series is also divergent by Limit Comparison Test? n6 Σ n=1 n°+6 п Σ n° 8. n=1 n°+ 6 00 1+6 n= n'- Σ ク6 n=1 n10+6 8.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.3: Geometric Sequences
Problem 49E
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Knowing that harmonic series is divergent,
which of the following series is also divergent by
Limit Comparison Test?
n6
Σ
n=1 n°+6
Σ
8.
n=1 n°+ 6
00
々6
n=
n'-
n6
Σ
10
n=1 n°+6
8.
Transcribed Image Text:Knowing that harmonic series is divergent, which of the following series is also divergent by Limit Comparison Test? n6 Σ n=1 n°+6 Σ 8. n=1 n°+ 6 00 々6 n= n'- n6 Σ 10 n=1 n°+6 8.
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