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LimX-->infinity (root X^2+8x+3-root X^2+4x+3)=
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LimX-->infinity (2x-3)(3x-4)/4x-5)(5x-6) =
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LimX-->a (x^-1 -a^-1)/x-a =
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The Value Of LimX-->infinity (x^2+bx+4/x^2+ax+5) Is
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If A,b,c,d Are Positive, Then LimX-->infinity (1+1/a+bx)^c+dx =
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LimX-->0 Sin^-1x-tan^-1x/x^3 Is Equal To
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The Value Of LimX-->0 XcosX-log(1+x)/x^2 Is
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LimN-->infinity 1/2+1/2^2+1/2^3+....+1/2^n Equals
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LimX-->0(a^x-b^x/x) =
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LimX-->a (x+2)^5/3 -(a+2)^5/3/x-a =
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The Value Of LimX-->0 27^x-9^x-3^x+1/root 5-root 4+cosX Is
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The Value Of LimX-->infinity X^n/x^n+1 Where X<-1 Is
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The Value Of LimX-->infinity (x+1)(3x+4)/x^2(x-8) Is Equal To
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LimX-->infinity [1+ 1/mx]^x Equal To
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LimX-->1 X^m-1/x^n-1=
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The Value Of LimX-->0 Log[1+x^3]/sin^3X =
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LimN-->infinity [sumN^2/n^3]=
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LimN-->infinity (n/n+y)^n Equals
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Lim X-->0 X.2^x-x/1-cosX =
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LimX-->infinity 3.2^n+1-4.5^n+1/5.2^n+7.5^n=
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LimX-->1 Tan(x^2-1)/x-1 Is Equal To
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The Value Of HimX-->0 5^x-5^-x/2x=
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LimX-->0(1-ax)^1/x=
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LimX-->0 A^sinX-1/b^sinX-1=
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LimX-->1 1+logX-x/1-2x+x^2=
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If F(x)={sinX,x,is Not Equal To N Pie, NEZ 0, Otherwise And G(x)={x^2+1,x Is Not Equal To 0, 2 4,x=0 5,x=2 Then LimX-->0 G(f(x)}=
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LimX-->0 (1+x)^n-1/x=
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LimN-->infinity [1^3+2^3+3^3+.......+n^3/n^4]=
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LimX-->0 (1+tanX/1+sinX)^cosecX Is Equal To
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