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Use an appropriate test to determine whether the series converges. M8 k=1 k! 5K₂K ... Select the correct answer below and fill in the answer box to complete your choice. OA. The series is a geometric series with common ratio so the series diverges by the properties of a geometric series. OB. The Ratio Test yields r= so the series diverges by the Ratio Test. OC. The limit of the terms of the series is, so the series diverges by the Divergence Test. OD. The Ratio Test yields r = so the series converges by the Ratio Test. O E. The series is a geometric series with common ratio , so the series converges by the properties of a geometric series.

Use an appropriate test to determine whether the series converges. M8 k=1 k! 5K₂K ... Select the correct answer below and fill in the answer box to complete your choice. OA. The series is a geometric series with common ratio so the series diverges by the properties of a geometric series. OB. The Ratio Test yields r= so the series diverges by the Ratio Test. OC. The limit of the terms of the series is, so the series diverges by the Divergence Test. OD. The Ratio Test yields r = so the series converges by the Ratio Test. O E. The series is a geometric series with common ratio , so the series converges by the properties of a geometric series.

Advanced Engineering Mathematics
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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Use an appropriate test to determine whether the series converges. M8 k=1 k! kk Select the correct answer below and fill in the answer box to complete your choice. OA. The series is a geometric series with common ratio, so the series diverges by the properties of a geometric series. so the series diverges by the Ratio Test. OB. The Ratio Test yields r= OC. The limit of the terms of the series is, so the series diverges by the Divergence Test. D. The Ratio Test yields r= O E. The series is a geometric series with common ratio so the series converges by the Ratio Test. so the series converges by the properties of a geometric series.
Transcribed Image Text:Use an appropriate test to determine whether the series converges. M8 k=1 k! kk Select the correct answer below and fill in the answer box to complete your choice. OA. The series is a geometric series with common ratio, so the series diverges by the properties of a geometric series. so the series diverges by the Ratio Test. OB. The Ratio Test yields r= OC. The limit of the terms of the series is, so the series diverges by the Divergence Test. D. The Ratio Test yields r= O E. The series is a geometric series with common ratio so the series converges by the Ratio Test. so the series converges by the properties of a geometric series.
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