(3)/(6)e^(x)sin5x

e^(x)"sin"5x

If f(x) = e^(x) sin x , then f^((6)) (x) is equal to

lim_(x rarr0)(e^(x)-e^(sin x))/(3(x-sin x))

Lt_(xto0)((1-cos2x)sin5x)/(x^(2)sin3x) is equal to (i) (6)/(5) (ii) 5/6 (iii) 10/3 (iv) 3/10

Find the second derivatives of the following functions : e^(x)sin5x

Find second order derivative of e^(x)sin5x

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

Evaluate the following limits. Lt_(xto0)(sin5x+sin3x)/(sin6x-sin4x)

int e^(3x) .sin 5x dx =

Evaluate : int e^(3x)sin 5x dx .