I know this limit should be zero but i'm not sure why. \[\lim_{n \rightarrow \infty} \frac{ 917^(n+100) }{ 955^n }\]

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I know this limit should be zero but i'm not sure why. \[\lim_{n \rightarrow \infty} \frac{ 917^(n+100) }{ 955^n }\]

Mathematics
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Just to clarify that is 917^(n+100) on the top
Just going to throw a joke out here because it's 4:04am... "The limit does not exist!" - Mean Girls
That's not really the answer though :P

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Other answers:

\[\frac{917^{n+100}}{955^{n}\] \[n-> \infty\] \[{\frac{917}{955}}^n \times 917^100\] \[n\to \infty\] so \[{\frac{917}{955} }^n->0\] \[0\times 917^100=0\]
oops \[0\times 917^{100}=0\]
Think i've got it, how i worked it out was like this. Could be completely wrong but oh well. \[\frac{ n(\frac{ 917^{n+100} }{ n }) }{ 955 }\] \[\frac{ 0 }{ 955 }= 0\] ?
wait, left something out.
ahhh, just imagine the bottom line as n(955)
But this part \[\frac{917^{n+100}}{n}\ne 0\] It's of the form \[\frac{\infty}{\infty}\]

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