If `f(x)=a^x/(a^x+sqrt(a))`, `a>0`

If f(x)=(a^(x))/(a^(x)+sqrt(a))(agt0),g(n)=sum_(r=1)^(2n-1)2f((r)/(2n)) . Find te value g(4)

If f(x)=(a^(x))/(a^(x)+sqrt(a))(agt0),g(n)=sum_(r=1)^(2n-1)2f((r)/(2n)) . Find te value g(4)

If f(x)=(a^(x))/(a^(x)+sqrt(a))(agt0),g(n)=sum_(r=1)^(2n-1)2f((r)/(2n)) . Find te value g(4)

Let f(x)=(a^(x))/(a^(x)+sqrt(a)),a>1 and int_(0)^(2)(f((1)/(100))+f((2)/(100))+f((3)/(100))+...+f((99)/(100)))*dx=k times11 then k=

If f(x)=x sqrt(ax-x^(2)) for a>0, then f(x) is

[" If "f(x)=(x)/(sqrt(x+1)-sqrt(x))" be a real valued function "],[" then: "],[0" f(x) is continuous,but "f'(0)" does not "],[" exist "],[" O "f(x)" is differentiable at "x=0],[" O "f(x)" is not continuous at "x=0],[" (x) is not differentiable at "x=0]

find the inverse of f(x)=log_(a)(x+sqrt(x^(2)+1))a>0,a!=1

If f(x) = tan^-1 {1/x (sqrt(1+x^2))} then f'(0) is

If f'(x)=(1)/(-x+sqrt(x^(2)+1)) and f(0)=(1+sqrt(2))/(2) then f(1) is equal to -log(sqrt(2)+1)( b )11+sqrt(2)(d) none of these

Find the value of c in Rolles theorem for the function f(x)=x^(3)3x in[sqrt(3),0]