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Evaluaten’th derivative at x = a

I’ve found a few more problems about derivatives online and I found the following problem:

Evaluate $\frac{d^n}{dx^n}x^n$ at x=a.

At first I thought that this would be the same as the power rule, but I think I’ve been thinking about this wrong so I might be wrong. I have some difficulties in solving this derivative problem, even though you can always use some derivatives calculator or even $\frac{d^n}{dx^n}x^n=\frac{d^n}{dx^n}(ax^n)$ and so on.
Since I really can’t think of anything that seems to work, I’d like to ask you how to solve this derivative problem.

A:

Use the chain rule:
\begin{align}
\frac{d^n}{dx^n}(x^n) &= (x^n) \frac{d^n}{dx^n}1 & &\text{(since we are not dividing by 0)} \\
&= n!x^{n-1} \\
&= n!x^{ -1} \\
&= n!x \cdot x^{n-1} \\
&= (n! \cdot x) \cdot x^{n-1} \\
&= (n \cdot x^{n-1})(n \cdot x) \\
&= n \cdot n \cdot x^{n-1} \cdot
37a470d65a

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