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The Range Of Function F(x)=loga X,a>0 Is
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The Function F : R-->R Is Given By F(x)=x^3-1 Is
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The Function Which Map [-1,1] To [0,2] Are
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If For Two Function G And F, Gof Is Both Injective And Surjective, Then Which Of The Following Is True
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If For Two Function G And F, God Is Both Injective And Surjective, Then Which Of The Following Is True
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If F(x)=1-x/1+x, Then F[f(cos 2theta)]=
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The Range Of F(x)=cos X-sin X Is
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When X≥2, The Function F(x)=2|x-2|-|x+1|+x Is Reduced To
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The Range Of The Function F(x)=x^2+8/x^2+4, XE R Is
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Let R And C Denote The Set Of Real Numbers And Complex Numbers Respectively. The Function F : C-->R Defined By F(z)=|z| Is
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If Y=f(x)=ac+b/cx-a, Then X Is Equal To
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Which Of The Following Function Is Invertible
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If F(x) Is Periodic Function With Period T Then The Function F(ax+b) Where A>0 , Is Periodic With Period
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Which Of The Following Function Has An Inverse Function
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The Domain Of The Function F(x)=rootx-x^2 +root4+x +root4-x Is
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Range Of The Function 1/2-sin3x Is
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The Domain Of The Function F(x)=sin^-1{(1+e^x)^-1}is
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If F: IR-->IR Is Defined By F(x)=3x-4, Then F^-1 : IR-->IR Is
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If F:R-->R Is Defined By F(x)=|x|, Then,
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If F(x) And G(x) Are Two Functions With G(x)=x - 1/x And Fog(x)= X^3 - 1/x^3, Then F(x)=
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The Function F:x-->y Defined By F(x)=sin X Is One-one But Not Onto If X And Y Are Respectively Equal To
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If R Denotes The Set Of All Real Numbers Then The Function F:R-->R Defined As F(x)=[x] Will Be
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The Domain Of The Function Cos^1(log2(x^2+5x+8)) Is
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The Domain Of The Function Cos^1 (log2(x^2+5x+8)) Is
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If A Function F Satisfies F(f(x))=x+1 For All Real Values Of X And If F(0)=1/2, Then F(1) Is Equal To
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If A Function F Satisfies F (f(x))=X+1 For All Real Values Of X And Of F(0)=1/2, Then F(1) Is Equal To
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