ax^(n)+log e^(x)*e

e ^(x log a)e^(x)

Find the derivative of the w.r.t.x ax ^(2n) log x + b x ^(n) e ^(-x)

If int (3e^(x)-5e^(-x))/(4e^(x)+5e^(-x))dx = ax+b log(4e^(x)+5e^(-x))+c

int(1)/(x){log e^(ex)*log e^(e^(2)x)*log e^(e^(3)x)}dx

If log e^(x)+log e^(1+x)=0 then x=

Integration by partial fraction : int(4e^(x)+6e^(-x))/(9e^(x)-4e^(-x))dx=Ax+B log(9e^(x)-4e^(-x))+c then A+B=.

八 e^(x log a)+e^(a log x)+e^(a log a)

e^(x log a)+e^(a log x)+e^(a log a)

e^(x log a)+e^(a log x)+e^(a log a)