Chapter 7: Q. 26 (page 631)
In Exercises use one of the comparison tests to determine whether the series converges or diverges. Explain how the given series satisfies the hypotheses of the test you use.
.
Short Answer
The seriesis divergent.
Chapter 7: Q. 26 (page 631)
In Exercises use one of the comparison tests to determine whether the series converges or diverges. Explain how the given series satisfies the hypotheses of the test you use.
.
The seriesis divergent.
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Get started for freeGiven a series , in general the divergence test is inconclusive when . For a geometric series, however, if the limit of the terms of the series is zero, the series converges. Explain why.
Determine whether the series converges or diverges. Give the sum of the convergent series.
Prove that if converges to L and converges to M , then the series.
Let andbe two convergent geometric series. Prove that converges. If neither c nor b is 0, could the series be ?
Use either the divergence test or the integral test to determine whether the series in Given Exercises converge or diverge. Explain why the series meets the hypotheses of the test you select.
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