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11

Step-by-step Answer
PAGE: 668SET: ExercisesPROBLEM: 11
Please look in your text book for this problem Statement

The series is .

The series is in the form of geometric series.

The general form of geometric series is .

Compare the series with the general form.

Here and .

The series is converges if and only if .

.

Substitute in .

Hence .

Substitute in .

Hence .

Therefore, the series is convergence in the interval .

The series is convergence in the interval .



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