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

f(x)=x^(2)+lnx

y=e^(x)lnx

If f(x)=log_x(lnx) then f'(x) at x=e is

If f(x)=log_x(lnx) then f'(x) at x=e is

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

f(x)= In (lnx) is increasing in

Consider , f(x) = x^(lnx) and g(x) = e^2x let alpha and beta (alpha lt beta) be two values of x satisfying the equation f(x)=g(x) . If h(x) = (f(x))/(g(x)) then h'(alpha) is equal to :

For function f(x)=(lnx)/(x), which of the following statements are true?

For function f(x)=(lnx)/(x), which of the following statements are true?