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How to obtain the smooth fit equation of $x^3$ and $x^5$ for all real $x$?

I need an equation which can be used to calculate the Nth Order derivative of $x^n$. Can anyone help?

Edit : This answer was made for a problem that arises in the context of Hermite Interpolation. I have not been specific enough for everyone to know that this was what I was referring to, but I apologize for any confusion.
Let $$G_n(x) = \left(\frac{n!}{2}\right)^{1/2}e^{ -x^2/2} H_n(x) $$
where $H_n$ is the Hermite polynomial. Then
$$G_n'(x) = (-x^2)^{n/2}e^{ -x^2/2} H_{n-1}(x).$$
Now because $\frac{H_n(x)}{H_{n-1}(x)} = \frac{n!}{2} – \frac{(n-1)!}{2}x^2$ we have
$$ G_n'(x) = (-x^2)^{n/2}e^{ -x^2/2} \frac{H_n(x)}{H_{n-1}(x)}. $$
When $n=1$ this gives us a nice power series for the Gaussian

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Is it possible you’re using a browser that was released before January 2013?
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