If you apply the limit comparison test to assess convergence 1 - to which of these series would you compare it? And, what (k√k +3² is the outcome? 1 Α.Σ the seriesconverges K-4K-√k 1 Β.Σ –; the seriesdiverges K=4K 1 c.Σ. ; the seriesconverges k³ k=4 00 1 D.E. K=4 -√k ;the seriesdiverges OA OB OC OD

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.3: Geometric Sequences
Problem 82E
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If
you apply the limit comparison test to assess convergence
1
- to which of these series would you compare it? And, what
(k√k+3²
is the outcome?
1
Α.Σ ;the seriesconverges
K-4K-√k
∞ 1
Β.Σ –; the seriesdiverges
K-4 K
1
C.Σ the seriesconverges
k³
k=4
00
1
D.E.
;the seriesdiverges
K=4 -√k
OA
OB
OC
OD
Transcribed Image Text:If you apply the limit comparison test to assess convergence 1 - to which of these series would you compare it? And, what (k√k+3² is the outcome? 1 Α.Σ ;the seriesconverges K-4K-√k ∞ 1 Β.Σ –; the seriesdiverges K-4 K 1 C.Σ the seriesconverges k³ k=4 00 1 D.E. ;the seriesdiverges K=4 -√k OA OB OC OD
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