Question 005: Complete the following questions involving the Ratio Test. Use the Ratio Test on the following sequence/series, and then chose the answer that best matches the results of the diverence test. 2n an O No Conculsion The Sequence/Series Converges O The Sequence/Series Diverges QUESTION 6 Question 006: Complete the following questions involving the Root Test. Use the Root Test on the following sequence/series, and then chose the answer that best matches the results of the diverence test. (n2 an | 2n O The Sequence/Series Converges O No Conculsion O The Sequence/Series Diverges

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter9: Sequences, Probability And Counting Theory
Section: Chapter Questions
Problem 23RE: Use the formula for the sum of the first ii terms of an arithmetic series to find the sum of the...
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Question 005: Complete the following questions involving the Ratio Test.
Use the Ratio Test on the following sequence/series, and then chose the answer that best matches the results of the diverence test.
2n
an
n4
No Conculsion
The Sequence/Series Converges
The Sequence/Series Diverges
QUESTION 6
Question 006: Complete the following questions involving the Root Test.
Use the Root Test on the following sequence/series, and then chose the answer that best matches the results of the diverence test.
n2
an
2n
The Sequence/Series Converges
No Conculsion
The Sequence/Series Diverges
Transcribed Image Text:Question 005: Complete the following questions involving the Ratio Test. Use the Ratio Test on the following sequence/series, and then chose the answer that best matches the results of the diverence test. 2n an n4 No Conculsion The Sequence/Series Converges The Sequence/Series Diverges QUESTION 6 Question 006: Complete the following questions involving the Root Test. Use the Root Test on the following sequence/series, and then chose the answer that best matches the results of the diverence test. n2 an 2n The Sequence/Series Converges No Conculsion The Sequence/Series Diverges
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