`e^(sin x)`

e^(|sin x|)+ e^(-|sin x|) + 4 a = 0 will have exactly four different solutions in [0, 2 pi] is

The function f(x)=e^(-|sin x|) is

e^(sinx)sin(e^(x))

The solution of cos y (dy)/(dx)=e^(x+ sin y)+x^2 e^(sin y) is a) e^x-e^(- sin y)+x^3/3=c b) e^(-x)-e^(- sin y)+x^3/3=c c) e^(x)+e^(- sin y)+x^3/3=c d) e^(x)-e^(sin y)-x^3/3=c

d/(dx) (e^(x sin x)) =

d/(dx) (e^(x sin x)) =

int e^(x)sin x cos xdx

Find int e^(x)sin x.

Find the derivate of y = e^(x sin x) .

int e^(x)sin x sin2x dx