Let an = Then the seriesan an (D) via the LCT with b, and lim =D1 n00 b, an O (C) via the LCT with b, and lim bn an (D) via the LCT with b, = and lim =D1 bn an (C) via the LCT with b - and lim = 1 bn

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.1: Infinite Sequences And Summation Notation
Problem 72E
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The Limit Comparison Test Question in Picture
Let an
n-1Then the series a
an
(D) via the LCT with b,= ar
- and lim
n-00
bn
an
O (C) via the LCT with b,
2.
and lim
2.
an
(D) via the LCT with b,=
and lim
bn
=D1
an
and lim
bn
(C) via the LCT with b,
Transcribed Image Text:Let an n-1Then the series a an (D) via the LCT with b,= ar - and lim n-00 bn an O (C) via the LCT with b, 2. and lim 2. an (D) via the LCT with b,= and lim bn =D1 an and lim bn (C) via the LCT with b,
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