Use an appropriate test to determine whether the series converges. Σ k=1 k! 7kk

College Algebra
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ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter9: Sequences, Probability And Counting Theory
Section: Chapter Questions
Problem 28RE: A ball has a bounce-back ratio 35 . of the height of the previous bounce. Write a series...
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Use an appropriate test to determine whether the series converges.
M8 S
k=1
k!
7kkk
Select the correct answer below and fill in the answer box to complete your choice.
CE
so the series diverges by the Ratio Test.
OA. The Ratio Test yields r=
OB. The series is a geometric
series with common ratio
OC. The Ratio Test yields r =
so the series converges by the Ratio Test.
OD. The limit of the terms of the series is so the series diverges by the Divergence Test.
O E. The series is a geometric series with common ratio
so the series diverges by the properties of a geometric series.
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 S k=1 k! 7kkk Select the correct answer below and fill in the answer box to complete your choice. CE so the series diverges by the Ratio Test. OA. The Ratio Test yields r= OB. The series is a geometric series with common ratio OC. The Ratio Test yields r = so the series converges by the Ratio Test. OD. The limit of the terms of the series is so the series diverges by the Divergence Test. O E. The series is a geometric series with common ratio so the series diverges by the properties of a geometric series. so the series converges by the properties of a geometric series.
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