- #1
Lebombo
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Is it safe to say when an integral has an infinite boundary [itex]\int_n^∞ a_{n}[/itex] and the limit yields a finite number, then the integral is said to converge.
And when a series has an upper limit of infinity [itex]\sum_n^{∞}a_{n}[/itex] and the limit yields a finite number, then the series is said to diverge.
And when a series has an upper limit of infinity [itex]\sum_n^{∞}a_{n}[/itex] and the limit yields a finite number, then the series is said to diverge.
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