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Ask iit jee aieee pet cbse icse state board community Community Discussion Question: Limits IIT
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neil_mahaseth (5)

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Please do the first one by taking log



<TABLE CELLSPACING="1" CELLPADDING="1" BORDER="0">
<TR><TD>


<DIV ALIGN="right">Glitter Graphics</DIV></TD></TR></TABLE>
    
rohitkuruvila (282)

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are the answers
1.  e-5
2.  0
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rohitkuruvila (282)

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Olaaa!! Perrrfect answer. 48  bad job dude!! I dont approve of this answer! 1  [71 rates]

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are the answers
1.  e-5
2.  0
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neil_mahaseth (5)

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Please write the method

<TABLE CELLSPACING="1" CELLPADDING="1" BORDER="0">
<TR><TD>


<DIV ALIGN="right">Glitter Graphics</DIV></TD></TR></TABLE>
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karthik2007 (3375)

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From there on, it is easy to arrive at the answer

Will nip in at times to solve problems :)
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amulye (180)

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fr d 1st sum i know a short cut remember d formula

lt f(x)^g(x)=
x--->a
e^lt
x----->a [f(x)-1] g(x)
hence u will get d answer

its time fr u to achive d goal wake up donot hesitate to do hard work
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amulye (180)

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rate vme if satisfied

its time fr u to achive d goal wake up donot hesitate to do hard work
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sweet08 (72)

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i"m getting 2nd ans=1/2
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ramkumar_november (1270)

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l  =  \lim_{x\to\ 0}\frac{xtan2x-2xtanx}{(1-cos2x)^2}
 
l   = \lim_{x\to\ 0}\frac{x(\frac{2tanx}{1-tan^2x}-2tanx)}{(2sin^2x)^2}
 
l  =  \lim_{x\to\ 0}\frac{2xtan^3x}{4sin^4x}
 
l  =  \lim_{x\to\ 0}\frac{1}{2}.\frac{tan^3x}{x^3}.\frac{x^4}{sin^4x}
 
l   =  \frac{1}{2}
 
 
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