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F(x)={2x, X<0 , 2x+1, X Greater Than Equal To 0. Then
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The Function F(x)=X-|x-x^2| Is
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If F(x)={2/5-x,5-x, When X<3, When X>3, Then
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LimX-->0 X/|x|+x^2 =
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LimX-->0 [sin(x+a)+sin(a-x)-2sina/XsinX]=
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LimX-->pie/2 [xtanX-(pie/2) SecX]=
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The Value Of LimX-->a Log(x-a)/log(e^x -e^a) Is
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The Value Of LimX-->infinity LogX/Xn, N>0 Is
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The Value Of LomX-->0+ X M (logX)n, M,nE N Is
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The Value Of LimX-->0 Root1-cosX^2/1-cosX Is
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The Value Of LimX-->2 Root1+root2+x-root3/x-2 Is
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The Value Of LimX-->0(a^x+b^x+c^x/3)^2/x ; (a,b,c>0) Is
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If F(x)=2/x-3, G(x)= X-3/x+4 And H(x)= - 2(2x+1)/x^2+x-12, Then LimX-->3[f(x)+g(x)+h(x)] Is
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LimX-->-1 Root Pie - Root Cos^-1 X/root X+1 Is Given By
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LimX-->-1 Root Pie - Root Cos^-1 X/root X+1 Is Given By
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The Value Of LimX-->infinity X^2sin1/x-x/1-|x| Is
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LimX-->pie/2 {(1-sinX)tanX} Is
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LimX-->0 E^x^2 - CosX/x^2 =
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LimX-->2 |x-2|/x-2 =
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LimX-->0 Sin(2+x)-sin(2-x)/x =
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Lim Theta-->0 Sin3theta-sin Theta/sin Theta =
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If A1=1 And A N+1 = 4+3an/3+2an, N Greater Then Equal To 1 And If LimN-->infinity A N =n, Then The Value Of A Is
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LimX-->0[1/x - Log(1+x)/x^2]=
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If F(R)= PieR^2, Then LimH-->0 F(r+h)-f(r)/h=
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LimX-->0+ Xe^1/x/1+e^1/x=
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