int((1+x))/(x(1+xe^(x))^(2))dx

Evaluate: int(x+1)/(x(1+xe^(x))^(2))dx

Evaluate: int(x+1)/(x(1+xe^(x))^(2))dx

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

int(x+1)/(x(1+xe^(x))^(2))dx=log|1-f(x)|+f(x)+c, then f(x)=

Statement-I: int (x+1)/(x(1+xe^(x))^(2))dx=(1)/(1+xe^(x))+log |(xe^(x))/(1+ xe^(x))|+c where c is a real number. Statement-II: (d)/(dx)(xe^(x))=(x+1)e^(x).

int(x+1)/(x(xe^(x)+1)^(2))dx =

int ((x+1)dx)/(x(1+xe^(x))^(2))

int((x+1)dx)/(x(1+xe^x))

Evaluate: int(x+1)/(x(1+xe^x)^2)dx