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Prove that as \( n \rightarrow \infty \), \( (\ln n)^m/n \rightarrow 0 \)
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lhopital etc etc
The questions wants it for any fixed integer \( m \geq 0 \0
\[\lim_{n \rightarrow \infty} {m! \over n}\] won't it turn into something like that? Then using that, you can see it's 0
That will result from applying lhopitals rule a lot m times
But I'm not sure, I'm guessing tbh
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@slaaibak: Your work looks right to me since m is integer greater than or equal to zero.
@agd: Why did you give me a medal?
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