Limits with l'Hopital's Rule: x^2 tan(1/x) as x->infty

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lim [x->infinity] x^2 tan(1/x)

My question is what do I recipricate to get this in the form infinity/infinity so I can use l'Hopital's Rule? When I recipricate the tan(1/x) do I get 1/cot (1/x) or x^2/tan x?
 
Yes, change to \(\displaystyle \L\\\lim_{x\to\infty}\frac{x^{2}}{cot(\frac{1}{x})}\)

Do you have to use L'Hopital?. You don't really need it for this limit.
 
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