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True or False! Help please:) If the common ratio of a geometric series is less than one, then the sum of its terms has to be negative.
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It's false because you could have a series converge to a positive value. There is no set rule that it has to be negative IF it said `If the common ratio of a geometric series is less than one, then the sum converges` then the statement would be true.
More specifically, the common ratio r has to make this inequality true |r| < 1 for the infinite geometric series to converge
That's exactly what I was thinking but I just wanted to be 100% sure. Thank you!
you're welcome
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