xe^(x sin x)

Find the derivative of the function x.e^(x) sin x

Differentiate the following with respect of x:e^(x)sin x+x^(n)cos x

lim_(xrarr0)(xe^x -sin2x)/x is :

int(xe^(ln sin x)-cos x)dx

Find lim_(xrarr0)(xe^x -sin2x)/(2x)

If I=int(x cos x+1)/(sqrt(2x^(3)e^(sin x)+x^(2)))dx=(A)/(9)log|(sqrt(2xe^(sin x)+1)-1)/(sqrt(2xe^(sin x)+1)+1)|+C, then A is equal to

Differentiate :(i) xe^(x) , (ii) x^(2)e^(x) sin x

int_(0)^((pi)/(2))cos xe^(sin x)dx

If int_(0)^( pi)e^(sin x)dx=p. Then value of int_(0)^((pi)/(2))x cos xe^(sin x)dx is (A) (pi)/(2)e-p(B)(pi)/(2)e-2p (C) (pi)/(2)e-(p)/(2)(D)p

The derivative of x.e^(x).sin x w.r.t x is