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Popular Questions
 in order that the function f(x)=(x+1)^cotX is continuous at x=0, f(0) must be defined as
 the composite mapping fog of the map f:R>R, f(x)=sinX, g:R>R, g(x)=x^2 is
 if f(x)=sgn(x^3), then
 limX>infinity (x+3/x+1)^x+1 =
 limX>infinity logX^n [x]/[x], nEN, ([x] denotes greatest integer less than or equal to x)
 if f(x)=3x+10, g(x)=x^21, then (fog)^1 is equal to
 if f(x)=cot^1(3xx^3/13x^2) and g(x)= cos^1(1x^2/1+x^2), then limX>a f(x)f(a)/g(x)g(a), 0
 if g:[2,2]>R where g(x)= x^3 + tanX +[x^2+1/p] is a odd function then the value of parametric p is
 the function f(x)={x+2, 1 less then equal to X less then equal to 2, 4, x=2, 3x2, x>2 is continuous at
 0 2f(x)3f(2x)+f(4x)/x^2 is equal to"/>if f(x) is a Differentiable function and f"(0)=a, then limX>0 2f(x)3f(2x)+f(4x)/x^2 is equal to
 limX>2 sin1(x+2)/x^2+2x is equal to
 the domain of the function f(x)= 1/log10 (1x) + root x+2 is
 Let f:R>R be a function defined by f(x)=min{x+1,x+1}. then which of the following is true
 limX>3 [x]=,(where[.]=greatest integer function)
 if f(x)={1x/1+x, x not equal to 1, 1, x=1, then the value of f[2x] will be (where [.] shows the greatest integer function)
 the function f(x)=1sinX+cosX/1+sinX+cosX is not defined at x=pie. the value of f(pie), so that f(x) is continuous at x= pie, is
 the set of points where f(x)=x/1+x is differentiable
 if f(x)=x^2+1, then f^1(17) and f^1(3) will be
 let f:R>R be a positive increasing function with lomX>infinity f(3x)/f(x)=1 then, limX>infinity f(2x)/f(x)
 if f(x)={x^29/x3, if x not equal to 3, 2x+k, is continuous at x=3, then otherwise k=
 if f(x)=x, then f(x) is
 let f(x)={(x1)sin 1/x1 if x not equal to 1 0 if x=1. then which one of the following is true
 let f:(1,1)>R be a Differentiable function with f(0)=1 and f(0)=1. let g(x)=[f(2f(x)+2)]^2. then g(0)=
 the range of the function f(x)=^7x px3 is
 the period of the function f(x)=sinX+cosX is
 if f(x)={x,x greater than equal to 0 x, x<0, then
 let f(x)={sinX, forX greater then equal to 0 1cosX, for X less then equal to 0 and g(x)=e^x. then (gof)(0) is
 if f(x)=x3, then f is
 consider f(x)={x^2/x, x not equal to 0 0, x=0
 the function f(x)=sinx is
 let f:(1,1)>B, be a function defined by f(x)=tan^1 2x/1x^2, then d is both oneone and onto when B is the interval
 the function y=e^x is
 let f(x)= 1tanX/4xpie, x not equal to pie/4, xE[0,pie/2], if f(x) is continuous in [0,pie/2], then f(pie/4) is
 a real valued function f(x) satisfies the equation f(xy)=f(x)f(y)f(ax)f(a+y) where a is a given constant f(0)=1, f(2ax) is equ..
 the function f(x)={tanX/x , x not equal to 0. 1, x =0 is
 a function f(x) is defined as follows for real X f(x)={1x^2, for x<1 0, for x=1, then 1+x^2, for x>1

the function f(x)={x, if 0 less then equal to X less then equal to 1 1, if 1
 suppose f(x) is Differentiable at X=1 and limH>0 1/h f(1+h)= 5, then f(1) equals
 if f(x)={e^x +ax, X<0 b(x1)^2, x<0 x greater then equal to 0 is Differentiable at X=0, then (a,b) is
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Popular Questions
 in order that the function f(x)=(x+1)^cotX is continuous at x=0, f(0) must be defined as
 the composite mapping fog of the map f:R>R, f(x)=sinX, g:R>R, g(x)=x^2 is
 if f(x)=sgn(x^3), then
 limX>infinity (x+3/x+1)^x+1 =
 limX>infinity logX^n [x]/[x], nEN, ([x] denotes greatest integer less than or equal to x)
 if f(x)=3x+10, g(x)=x^21, then (fog)^1 is equal to
 if f(x)=cot^1(3xx^3/13x^2) and g(x)= cos^1(1x^2/1+x^2), then limX>a f(x)f(a)/g(x)g(a), 0
 if g:[2,2]>R where g(x)= x^3 + tanX +[x^2+1/p] is a odd function then the value of parametric p is
 the function f(x)={x+2, 1 less then equal to X less then equal to 2, 4, x=2, 3x2, x>2 is continuous at
 0 2f(x)3f(2x)+f(4x)/x^2 is equal to"/>if f(x) is a Differentiable function and f"(0)=a, then limX>0 2f(x)3f(2x)+f(4x)/x^2 is equal to
 limX>2 sin1(x+2)/x^2+2x is equal to
 the domain of the function f(x)= 1/log10 (1x) + root x+2 is
 Let f:R>R be a function defined by f(x)=min{x+1,x+1}. then which of the following is true
 limX>3 [x]=,(where[.]=greatest integer function)
 if f(x)={1x/1+x, x not equal to 1, 1, x=1, then the value of f[2x] will be (where [.] shows the greatest integer function)
 the function f(x)=1sinX+cosX/1+sinX+cosX is not defined at x=pie. the value of f(pie), so that f(x) is continuous at x= pie, is
 the set of points where f(x)=x/1+x is differentiable
 if f(x)=x^2+1, then f^1(17) and f^1(3) will be
 let f:R>R be a positive increasing function with lomX>infinity f(3x)/f(x)=1 then, limX>infinity f(2x)/f(x)
 if f(x)={x^29/x3, if x not equal to 3, 2x+k, is continuous at x=3, then otherwise k=
 if f(x)=x, then f(x) is
 let f(x)={(x1)sin 1/x1 if x not equal to 1 0 if x=1. then which one of the following is true
 let f:(1,1)>R be a Differentiable function with f(0)=1 and f(0)=1. let g(x)=[f(2f(x)+2)]^2. then g(0)=
 the range of the function f(x)=^7x px3 is
 the period of the function f(x)=sinX+cosX is
 if f(x)={x,x greater than equal to 0 x, x<0, then
 let f(x)={sinX, forX greater then equal to 0 1cosX, for X less then equal to 0 and g(x)=e^x. then (gof)(0) is
 if f(x)=x3, then f is
 consider f(x)={x^2/x, x not equal to 0 0, x=0
 the function f(x)=sinx is
 let f:(1,1)>B, be a function defined by f(x)=tan^1 2x/1x^2, then d is both oneone and onto when B is the interval
 the function y=e^x is
 let f(x)= 1tanX/4xpie, x not equal to pie/4, xE[0,pie/2], if f(x) is continuous in [0,pie/2], then f(pie/4) is
 a real valued function f(x) satisfies the equation f(xy)=f(x)f(y)f(ax)f(a+y) where a is a given constant f(0)=1, f(2ax) is equ..
 the function f(x)={tanX/x , x not equal to 0. 1, x =0 is
 a function f(x) is defined as follows for real X f(x)={1x^2, for x<1 0, for x=1, then 1+x^2, for x>1

the function f(x)={x, if 0 less then equal to X less then equal to 1 1, if 1
 suppose f(x) is Differentiable at X=1 and limH>0 1/h f(1+h)= 5, then f(1) equals
 if f(x)={e^x +ax, X<0 b(x1)^2, x<0 x greater then equal to 0 is Differentiable at X=0, then (a,b) is