Chapter 10: Q. 65 (page 777)
Demonstrate that each of the series is telescoping. Give the general term Sn in each series' list of partial sums, and if the series converges, get the total of the series.
Short Answer
The series is divergent
Chapter 10: Q. 65 (page 777)
Demonstrate that each of the series is telescoping. Give the general term Sn in each series' list of partial sums, and if the series converges, get the total of the series.
The series is divergent
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Get started for freeFill in the blanks to complete each of the following theorem statements:
For if and only if
Find the norm of the vector.
Calculate each of the limits:
.
Consider the sequence of sums
(a) What happens to the terms of this sequence of sums as k gets larger and larger?
(b) Find a sufficiently large value of k which will guarantee that every term past the kth term of this sequence of sums is in the interval (0.49999, 0.5).
Find the norm of the vector.
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