(e^(x)sin x)/((x^(2)+2)^(3))

e^(2x) sin 3x

e^(-3x) sin 2x

lim_(x rarr0)(2e^(sin x)-e^(-sin x)-1)/(x^(2)+2x)

If y=sin x+e^(x), then (d^(2)x)/(dy^(2))= (a) (-sin x+e^(x))^(-1)(b)(sin x-e^(x))/((cos x+e^(x))^(2))(c)(sin x-e^(x))/((cos x+e^(x))^(3))(d)(sin x+e^(x))/((cos x+e^(x))^(3))

lim_(x rarr0)(e^(x)-1-sin x-(tan^(2)x)/(2))/(x^(3))

If the trace of matrix A=[[x-2,e^(x),-sin xcos x^(2),x^(2)-x+3,ln|x0,tan^(-1)x,x-7]] is zero,then x is equal to:

"int e^(sin x)((x cos^(2)x-sin x)/(cos^(2)x))dx

int (e ^ (sin x)) / (cos ^ (2) x) (x cos ^ (3) x-sin x) dx

Evaluate: (i) int(e^(2x))/(e^(2x)-2)dx (ii) int(2cos x-3sin x)/(6cos x+4sin x)dx

Evaluate int((x cos x+1)dx)/(sqrt(2x^(3)e^(sin x)+x^(2)))