Chapter 7: Q. 13 (page 614)
Find a series with all non - zero terms that converges to 1 ,
Short Answer
Series converges to 1 .
Chapter 7: Q. 13 (page 614)
Find a series with all non - zero terms that converges to 1 ,
Series converges to 1 .
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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.
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.
Prove Theorem 7.24 (a). That is, show that if c is a real number and is a convergent series, then .
Determine whether the series converges or diverges. Give the sum of the convergent series.
Determine whether the series converges or diverges. Give the sum of the convergent series.
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