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6 Nov 2019
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Does the series converge absolutely, converge conditionally, or diverge? Choose the correct answer below. The series converges absolutely since the corresponding series of absolute values is the p-series with p > 1. The series converges conditionally per the ratio test. The series converges conditionally per the alternating series test. The series diverges per the nth-term test. The series converges absolutely since the corresponding series of absolute values is geometric with |r| Show transcribed image text
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Does the series converge absolutely, converge conditionally, or diverge? Choose the correct answer below. The series converges absolutely since the corresponding series of absolute values is the p-series with p > 1. The series converges conditionally per the ratio test. The series converges conditionally per the alternating series test. The series diverges per the nth-term test. The series converges absolutely since the corresponding series of absolute values is geometric with |r|
Show transcribed image text Nestor RutherfordLv2
5 May 2019