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AAKASH SERIES-LIMITS-ADVANCED SUBJECTIVE TYPE QUESTIONS
- Show that Lt(xto-2)((x^(5)+2x^(4)+x^(2)+3x+2)/(x^(4)+2x^(3)+3x^(2)-5x-...
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- Evaluate the following limits. Lt(xto0)(sinx-sin(sinx))/x^(3)
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- Evaluate the following limits. Lt(xto0)(tan(tanx)-tanx)/(x^(2)tanx)
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- Evaluate the following limits. Lt(xtoa)((x+2)^(7//3)-(a+2)^(7//3))/(...
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- If Lt(xto2)(x^(2n)-1024)/(x^(n)-32)=64 then find n.
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- Lt(xto0)(2x-log(1+2x))/x^(2)
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- Lt(xto0)(xcosx-ln(1+x))/x^(2)
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- Evalute Lt(xto pi/2)(1+cos2x)/((pi-2x)^(2))
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- Evalute 7Lt(xto pi/2)(cotx-cosx)/((pi/2-x)^(3))
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- Lt(xto0)((729)^(x)-(243)^(x)-(81)^(x)+9^(x)+3^(x)-1)/x^(3)
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- If Lt(xtooo)2^(x-1)tan(a/2^(x))=2011 then find a.
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- Show that Lt(xto0)(tanx/x)^(1/x^(2))=e^(1/3)
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- Prove that Lt(xto0)(1/x-1/sinx)=0
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- Find Lt(xtoa)(log(x-a))/(log(e^(x)-e^(a)))
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- Find Lt(xto pi/2)(tan3x)/(tanx)
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- Find Lt(xto0)log(tanx)tan2x
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- Lt(x to 0)(log(sinx)sin2x)=
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- Find Lt(xto0)xlogx
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- Find Lt(xto0)xlog(sinx)
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- Find Lt(x to 0) (x log (tanx))(0, oo- from)
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