For each of the series below select the letter from A to C that best applies and the letter from D to K that best applies. A possible answer is AF, for example. A. The series is absolutely convergent. B. The series is conditionally convergent. C. The series diverges. D. The alternating series test shows the series converges. E. The series is a p-series. F. The series is a geometric series. G. By comparison with a p-series. H. By comparison with a geometric series. I. Partial sums of the series telescope. J. The terms of the series do not have limit zero. K. By the ratio test. t N 3. Σ 8WWWWWW 4. 5 Σ 6. Σ n√n 5+ √n n (-3)" 1 3" +5 (-8)" 3"+1 (-1)" na

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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For each of the series below select the letter from A to C that best applies and the letter from D to K that best applies. A
possible answer is AF, for example.
A. The series is absolutely convergent.
B. The series is conditionally convergent.
C. The series diverges.
D. The alternating series test shows the series converges.
E. The series is a p-series.
F. The series is a geometric series.
G. By comparison with a p-series.
H. By comparison with a geometric series.
1. Partial sums of the series telescope.
J. The terms of the series do not have limit zero.
K. By the ratio test.
t
2.
3. Σ
8WWWWWW
4.
5
Σ
6. Σ
n√n
5+ √n
n
(-3)"
1
3" +5
(-8)"
3+1
(-1)"
na
Transcribed Image Text:For each of the series below select the letter from A to C that best applies and the letter from D to K that best applies. A possible answer is AF, for example. A. The series is absolutely convergent. B. The series is conditionally convergent. C. The series diverges. D. The alternating series test shows the series converges. E. The series is a p-series. F. The series is a geometric series. G. By comparison with a p-series. H. By comparison with a geometric series. 1. Partial sums of the series telescope. J. The terms of the series do not have limit zero. K. By the ratio test. t 2. 3. Σ 8WWWWWW 4. 5 Σ 6. Σ n√n 5+ √n n (-3)" 1 3" +5 (-8)" 3+1 (-1)" na
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