Find the `n^(th)` derivative of `x^n.e^x`

Find nth derivative of x^(n)*e^(x)

.............is used to find the n^( th ) derivative of the product of two functions

Let f_n(x) be the n^(th) derivative of f(x).the least value of n so that f_n=f_(n+1) where f(x)=x^2+e^x is

The n th derivative of (x+1)^(n) is

Find the derivative of (x^(n)-a^(n))/(x-a) for some constant a.

Find the derivative of (x^(n)-a^(n))/(x-a) for some constant a.

If f(x)=(4+x)^(n),"n" epsilonN and f^(r)(0) represents the r^(th) derivative of f(x) at x=0 , then the value of sum_(r=0)^(oo)((f^(r)(0)))/(r!) is equal to

Find the derivative of f(x)=a^(x)*e^(x^(2)