`(d)/(dx) (sin x)=`

The differentiation of cos x with respect to x is -sin x. i.e.(d)/(dx)(cos x)=sin x

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

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

(d)/(dx)[e^(x)sin sqrt(3)x]=

(d)/(dx)(e^(x)sin sqrt(3)x) equals-

(d)/(dx)(cos (x/2))= (A) (1)/(2)sin(x)/(2) , (B) -(1)/(2)cos(x)/(2) (C) -(1)/(2)sin(x)/(2) , (D) -sin(x)/(4)

(d)/(dx)((log x)/(sin x))=

(d)/(dx)(sqrt(x sin x))=?

(d)/(dx) (x^(2) + sin^(2) x)^(3) =…….