Let an and bn be infinite serics with positive terms. Which is a conclusion of tl n=1 n=1 Limit Comparison Test? (a) If lim =c#0, then either both series converge or both series diverge. (c) If lim =0 and b,n diverges, then diverges. n=1 An d) If lim n o b, = 00 and an converges, then 2eonverges. n=1

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section: Chapter Questions
Problem 26RE
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Let
bn be infinite serics with positive terms Which is a conclusion of the
An and
n=1
n=1
Limit Comparison Test?
An
(a) If lim
c#0, then either both series convergeor both series diverge.
An
(c) If lim
n→の
0 and b, diverges, then
n=1
d) If lim
= 0 and
bn
an converges, then Converges.
n=1
Transcribed Image Text:Let bn be infinite serics with positive terms Which is a conclusion of the An and n=1 n=1 Limit Comparison Test? An (a) If lim c#0, then either both series convergeor both series diverge. An (c) If lim n→の 0 and b, diverges, then n=1 d) If lim = 0 and bn an converges, then Converges. n=1
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