Use L'hopital rule , fan and medal
\[\lim_{x \rightarrow 0}\frac{ \left( lnx \right) ^{2}}{(x-1)^{2}}\]
have you tried to derive top and bottom?
i can't bcoz it should equal 0/0 or inf/inf to derive the top and bottom
that what l'hopital rule says
oh yeah... then idk, I am not good at this stuff -:(
john weldon probably knows....
@SolomonZelman thanks , @johnweldon1993 can u help me ?
@Abdulhameed halla habibi :)
You take the derivative of the top and the derivative of the bottom and then you plug in the limit that is given. If the limit still gives a l'hopitals case, you do it again.
@Boblovesmath halla bek :D
@Boblovesmath i know but it should equal 0/0 or inf/inf to do that and in this question it doesn't
Sorry just got back on this question lol... L'Hopital cannot be applied here since "as you pointed out" it is not in indeterminant form It would indeed have to be 0/0 or infinity times infinity
so if you plug in zero you should get the value of the limit..... You don't need to use l'hopitals, you only use when in intermediate forms.
@johnweldon1993 i know it cannot be applied so i have to do something to make it can be applied
That is because that IS the limit...this function approaches infinity as x approaches 0
then the limit of this function is infinity.....
ok thank u all for helping , and can u help me with another one
@Abdulhameed write the question and tag me in I will help you. :)
it's about l'hopital too
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