`int _(1)^(2)dx/(x(1+logx)^2)`

If x^(f(x))=e^(x-f(x)) , then the value of integral int_(1)^(2)f'(x){(1+logx)^(2)}dx+1 is

Evaluate the following integrals: int_1^2 1/(x(1+logx)^2)dx

Evaluate the following integral: int_1^2 1/(x(1+logx)^2)dx

Evaluate the following integral: int_1^2 1/(x(1+logx)^2)dx

Evaluate int_(1)^(2)(logx)/(x)dx

If x^y=e^(x-y) , then (dy)/(dx) is (a) (1+x)/(1+logx) (b) (1-logx)/(1+logx) (c) not defined (d) (logx)/((1+logx)^2)

int(dx)/(x(1+(logx)^(2))) equals

int(x^(2)(1-logx))/((logx)^(4)-x^(4))dx equals

Evlauate : int (1)/(x[6(logx)^(2)+7logx+2]] dx= log |(1+log x^(2))/(2+log x^(3))|+c

Prove that : int (1)/(x[6(logx)^(2)+7logx+2]] dx= log |(1+log x^(2))/(2+log x^(3))|+c