Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN: 9780470458365
Author: Erwin Kreyszig
Publisher: Wiley, John & Sons, Incorporated
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k
35. Let an ER for all n E N. Let Sk
Σ
An.
n=1
a) Then
An converges if and only if {Sk} converges.
n=1
b) Then
An converges if and only if {S} is bounded.
n=1
c) If E an diverges, then lim Sk = 0.
n=1
d) All of the above
k
36. Let an > 0 for all n E N. Let Sk = > an.
n=1
a) Then an converges if and only if {Sk} converges.
n=1
b) Then E an converges if and only if {Sk} is bounded.
n=1
c) If E an diverges, then lim Sk
= 0.
n=1
d) All of the above
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Transcribed Image Text:k 35. Let an ER for all n E N. Let Sk Σ An. n=1 a) Then An converges if and only if {Sk} converges. n=1 b) Then An converges if and only if {S} is bounded. n=1 c) If E an diverges, then lim Sk = 0. n=1 d) All of the above k 36. Let an > 0 for all n E N. Let Sk = > an. n=1 a) Then an converges if and only if {Sk} converges. n=1 b) Then E an converges if and only if {Sk} is bounded. n=1 c) If E an diverges, then lim Sk = 0. n=1 d) All of the above
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