(log x)^(x)

y = (log x) ^ ((log x) ^ (log x) .... oo)

Integrate the functions ,(1+x)(x+log x)^(2),((1+x)(x+log x)^(2))/(x)

Prove that log_(ab)(x)=((log_(a)(x))(log_(b)(x)))/(log_(a)(x)+log_(b)(x))

f(x)=(x)/(ln x) and g(x)=(ln x)/(x). Then identify the CORRECT statement

If x in(0,(pi)/(2))-{1,(pi)/(4)} then the expression (log_(cos x)(x)*log_(tan x)(x))/(log_(cos x)(x)+log_(tan x)(x)) simplifies to

Solve y=(ln x)^((ln x)^((ln x))cdots^(oo))

f(x) =log _x (log x) ,then f'(x) at x =eis

Evaluate: int(ln(ln x))/(x ln x)dx,(x>0)

If f (x) = log_(x) (log x) , then f'(x) at x = e is …….. .

If f(x)=log_(x)(ln x) then f'(x) at x=e is