Pre-Calculus, 9th edition
If , then the infinite geometric series converges,
its sum is .
The infinite geometric series is
The first term of the series, .
The second term of the series, .
The common ratio ,
.
Since , the series is converges.
The sum is .
Substitute the values of and in above formula.
Sum
The infinite geometric series is converges and its sum is .
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