67 2 00 3 and use the limit comparison To test for convergence you could compare it to 8h n=1 n=1 test. Begin that process by computing the limit below. 67 8n lim %3D 3. Based on this limit and what you know about what does the limit comparison test tell you n=1 6 2 about 8n n=1 O The series Converges O The series Diverges O The test is inconclusive.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Hello, I don't understand the equation may someone help me out, may you also type out the work and type out the answer if possible please ?may you also highlight the answer please?
67 2
00
3.
and use the limit comparison
To test
for convergence you could compare it to
8h
n=1
n=1
test.
Begin that process by computing the limit below.
67
8n
|
lim
3.
Based on this limit and what you know about
what does the limit comparison test tell you
n=1
67 2
about
8n
n=1
O The series Converges
O The series Diverges
O The test is inconclusive.
Transcribed Image Text:67 2 00 3. and use the limit comparison To test for convergence you could compare it to 8h n=1 n=1 test. Begin that process by computing the limit below. 67 8n | lim 3. Based on this limit and what you know about what does the limit comparison test tell you n=1 67 2 about 8n n=1 O The series Converges O The series Diverges O The test is inconclusive.
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