Determine if the series to the right converges or diverges. Give reasons for your answer. Choose the correct answer below. OA. Since OB. Since OC. Since OD. Since tan n R/2 1.7 n tan 'n 1.7 n tan¹n 1.7 n -1, tan 'n 1.7 n < for all n ≥ 1 and 1.7 n' < R/2 1.7 n R/2 n <- 1.7 n 00 π/2 00 • for all ne1 and Σ 00 · for all n=1 and Σ n=1 n=1 n R/2 1.7 00 - for all n=1 and Σ x/2 1.7 converges, the given series diverges by the comparison test. n=1 n *** π/2 n converges, the given series converges by the comparison test. diverges, the given series diverges by the comparison test. */2 1.7 diverges, the given series converges by the comparison test. n=1 n M8 Σ n=1 -1 tan ¹n 1.7 n

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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Determine if the series to the right converges or diverges. Give reasons for your answer.
Choose the correct answer below.
OA. Since
OB. Since
OC. Since
OD. Since
tan ¹n π/2
<
1.7
n
1.7
n
tann
1.7
n
tann
1.7
n
<
R/2
1.7
n
for all n 21 and
00
• forallin21and Σ
R/2
1.7 converges, the given series converges by the comparison test.
n=1 n
x/2
1.7
n=1 n
C
n
converges, the given series diverges by the comparison test.
007/2
x/2
<for all n ≥ 1 and Σ diverges, the given series diverges by the comparison test.
n=1
tan n
π/2
00
for allin21and Σ
1.7
n'
<
1.7
n
n=1 n
π/2
1.7 diverges, the given series converges by the comparison test.
M8
Σ
n=1
-1
tan 'n
1.7
n
Transcribed Image Text:← Determine if the series to the right converges or diverges. Give reasons for your answer. Choose the correct answer below. OA. Since OB. Since OC. Since OD. Since tan ¹n π/2 < 1.7 n 1.7 n tann 1.7 n tann 1.7 n < R/2 1.7 n for all n 21 and 00 • forallin21and Σ R/2 1.7 converges, the given series converges by the comparison test. n=1 n x/2 1.7 n=1 n C n converges, the given series diverges by the comparison test. 007/2 x/2 <for all n ≥ 1 and Σ diverges, the given series diverges by the comparison test. n=1 tan n π/2 00 for allin21and Σ 1.7 n' < 1.7 n n=1 n π/2 1.7 diverges, the given series converges by the comparison test. M8 Σ n=1 -1 tan 'n 1.7 n
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