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Evaluate, hard limit problem.
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\[ \lim_{x \rightarrow \infty} abs(\frac{ 1 }{ x! })^{1/x}\]
@iPwnBunnies
The answer solution says that the answer is 0, but I want to know how to do it.
My first observation is that, as it stands right now as x approaches infinity, we seem to get \(0^0 \). Do you agree with this assessment? To fix that, we might like to use L'Hôpital's rule. But to do that, we need to get it into a form like 0/0 or infinity/infinity, right? Are you familiar with this sort of approach, or L'Hôpital's at all?
I know l'hopitals but how do you get it to 0/0 or infinity/ infinity?
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You may wish to introduce a logarithm.
Okay thanks I need help with another problem right now.
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