$0^0$ is undefined, but sometimes defined as $1$? When typing a calculation to Wolfram Alpha it always takes $0^0$ as undefined, but for some calculations I need to preform, I specifically need it to be equal $1$.
Is there a way to make it understand $0^0$ as $1$, or is there at least a workaround for this? (cases of $0^n$ where $n>0$ should still be $0$)

The following is taken from this answer.

In common usage, $0^0$ is often encountered in set theory as the number of maps from the empty set to the empty set, or as $x^0$ in combinatorics and polynomials. In all of these cases, $0^0=1$ is the proper definition, since there is $1$ map from the empty set to the empty set, and because
$$
\lim_{x\to0}x^0=1
$$
Certainly, there are limits of the form $0^0$ which do not equal $1$, for example,
$$
\lim_{x\to0}|2x|^{1/\log|x|}=e
$$
But they do not occur as often as those mentioned above. Furthermore, since there is a problem raising negative numbers to non-integer powers, even defining $x^y$ in a neighborhood of $(0,0)$ is difficult. This is why we usually consider $x^0$, where the exponent is a fixed integer, when talking about $0^0$.
