Chapter 7: Q. 37 (page 640)
In Exercises 35–40 use the root test to analyze whether the given series converges or diverges. If the root test is inconclusive, use a different test to analyze the series.
Short Answer
The given series converges.
Chapter 7: Q. 37 (page 640)
In Exercises 35–40 use the root test to analyze whether the given series converges or diverges. If the root test is inconclusive, use a different test to analyze the series.
The given series converges.
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Get started for freeIn Exercises 48–51 find all values of p so that the series converges.
Use the divergence test to analyze the given series. Each answer should either be the series diverges or the divergence test fails, along with the reason for your answer.
Find the values of x for which the series
True/False:
Determine whether each of the statements that follow is true or false. If a statement is true, explain why. If a statement is false, provide a counterexample.
(a) True or False: If
(b) True or False: If
(c) True or False: The improper integral
(d) True or False: The harmonic series converges.
(e) True or False: If
(f) True or False: If
(g) True or False: If
(h) True or False: If
Let
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