Chapter 7: Q 67. (page 615)
Find the values of x for which the seriesconverges.
Short Answer
The series converges only for.
Chapter 7: Q 67. (page 615)
Find the values of x for which the seriesconverges.
The series converges only for.
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Get started for freeIn Exercises 48–51 find all values of p so that the series converges.
Prove Theorem 7.25. That is, show that the series either both converge or both diverge. In addition, show that if converges to L, thenconverges tolocalid="1652718360109"
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.
Determine whether the series converges or diverges. Give the sum of the convergent series.
Let f(x) be a function that is continuous, positive, and decreasing on the interval such that , What can the integral tells us about the series ?
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