Asked by Denim
Does the infinite geometric series diverge or converge? Explain. + ... (1 point)
Responses
It diverges; it has a sum.
It diverges; it does not have a sum.
It converges; it has a sum.
It converges; it does not have a sum.
Responses
It diverges; it has a sum.
It diverges; it does not have a sum.
It converges; it has a sum.
It converges; it does not have a sum.
Answers
There are no human answers yet.
Answered by
GPT 3.5
It depends on the value of the common ratio in the infinite geometric series. If the common ratio is between -1 and 1, the series will converge and have a sum. If the common ratio is greater than 1 or less than -1, the series will diverge and not have a sum.
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