`int(dx)/(x log x)`

int(1)/(x(3+log x))dx

(i) (log x. sin[1+(log x)^(2)])/(x) dx (ii) int(dx)/(x(1+log)^(n))

Evaluate the following integrals. int (dx)/(x cos^(2) (log x))

int_(1//e)^(e) (dx)/(x(log x)^(1//3))

int_(1)^(2) (dx)/(x(1+log x)^(2))

int (dx)/(x(1+log_(e)x)(3+log_(e)x))

Evaluate : int _(1) ^(e) ( dx)/( x (1 + log x))

If int(dx)/(x^(2)+x)=ln|f(x)|+C (where C is the constant of integration), then the range of y=f(x), AA x in R-{-1, 0} is

int ( sin ( log x) + cos ( log x ) dx is equal to

If the integral I=int(dx)/(x^(10)+x)=lambda ln ((x^(9))/(1+x^(mu)))+C , (where, C is the constant of integration) then the value of (1)/(lambda)+mu is equal to