Chapter 7: Q. 5 (page 603)
In Exercises 4–11, give examples of sequences satisfying the given conditions or explain why such an example cannot exist.
Two convergent sequences
Short Answer
There is no such sequence
Chapter 7: Q. 5 (page 603)
In Exercises 4–11, give examples of sequences satisfying the given conditions or explain why such an example cannot exist.
Two convergent sequences
There is no such sequence
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Get started for freeFor each series in Exercises 44–47, do each of the following:
(a) Use the integral test to show that the series converges.
(b) Use the 10th term in the sequence of partial sums to approximate the sum of the series.
(c) Use Theorem 7.31 to find a bound on the tenth remainder,
(d) Use your answers from parts (b) and (c) to find an interval containing the sum of the series.
(e) Find the smallest value of n so that localid="1649224052075"
If
Express each of the repeating decimals in Exercises 71–78 as a geometric series and as the quotient of two integers reduced to lowest terms.
In Exercises 48–51 find all values of p so that the series converges.
Determine whether the series
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