lim (1/(1-cosx))-(2/x^2)
your question does not have the limit for which you want the solution
x=0
x->0
yes
there is a difference i hope u understand that
its x approaches 0
first make them one fraction then use l'hospital rule again and again..
(l'hospital rule 4 times i think)
is the answer infinity......
no
the answer is 1/6 but i am trying to get the steps
yes.. it is 1/6. as i said make it one fraction first then use l'hospital rule for like 4 times
i tried it and its does not work with me
\[\frac{ 1 }{ 1-cosx } - \frac{ 2 }{ x^2 }\] Is this the question? I am getiing infinity and I am not using L'hospital's rule
\[\frac{ x^2(1+cosx) - 2 \sin^2x }{ x^2\sin^2x }\]
Dividing nr and dr by x^2
oh yeah i got it I am wrong :P
You have to apply L'Hopital rule 4 times, right. Do you know how?
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