If you are using the Limit Comparison Test and the limit is 1. your conclusion is that O The unknown seres being tested is divergent always O if the unknown series is being compared to a convergent series, it is convergent O The unknown series being tested is convergent always O If the unknown series is being compared to a divergent series, it is convergent. |an+1 =1 so it is Inconclusive an lim

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section: Chapter Questions
Problem 22RE
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If you are using the Limit Comparison Test and the limit is 1, your conclusion is that
O The unknown seres being tested is divergent always
if the unknown series is being compared to a convergent series, it is convergent
O The unknown series being tested is convergent always
O If the unknown series is being compared to a divergent series, it is convergent.
an+1
=1 so it is Inconclusive
an
lim
Transcribed Image Text:If you are using the Limit Comparison Test and the limit is 1, your conclusion is that O The unknown seres being tested is divergent always if the unknown series is being compared to a convergent series, it is convergent O The unknown series being tested is convergent always O If the unknown series is being compared to a divergent series, it is convergent. an+1 =1 so it is Inconclusive an lim
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