00 7 Use the limit comparison test to determine if the series an = converges or diverges. n3 – n? sin(n) n=1 n=] 00 00 Compare to a p series, b, 1 where p = which ? n=1 n=1 The limit L = An lim n→0 bn 00 00 7 E an = E n3 – n? sin(n) n=1 n=1 -
00 7 Use the limit comparison test to determine if the series an = converges or diverges. n3 – n? sin(n) n=1 n=] 00 00 Compare to a p series, b, 1 where p = which ? n=1 n=1 The limit L = An lim n→0 bn 00 00 7 E an = E n3 – n? sin(n) n=1 n=1 -
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:7
Use the limit comparison test to determine if the series
an =
converges or diverges.
n? – n² sin(n)
n=1
n=1
00
1
where
Compare to ap series,
b,
p
which ?
n=1
n=1
The limit L
an
lim
n→o b,
7
?
n3 – n? sin(n)
an
n=1
n=1
II
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