If the law says "Provide a valid solution for 0x = 50, or go to jail", can we avoid being jailed? Law Stack Exchange has a question about a hypothetical law that everyone is meant to be guilty of breaking.

What if a law is literally impossible to follow?

While that's an interesting idea, they used an example law which touched on mathematics that I'm not sure would keep our better mathematicians behind bars.

Every citizen is required to provide the government with a valid solution to the equation 0x = 50, and will otherwise be jailed.

I remember $0 \cdot \infty$ as an indeterminate form, meaning you can't say it is or isn't something without more information. But can't I insist that, whatever $x$ is, it's something that makes this true?
$$0x = 50 \iff \lim_{|y|\to\infty} \left(\frac{50}{y} \cdot y \right) = 50$$
I mean, they didn't even say $x$ had to be a real number. Am I crazy, or are mathematicians about to rule the world?
To make this question a little more answerable: What's the simplest way to show that the law isn't fulfilling it's objective?

Don't confuse the two next equations :
$$0 \text{ multiplied by }x=50 \tag 1$$
$$0 \text{ concatenated with }x=50 \tag 2$$
Both are loosely written as $0x=50$. That's the trap.
Of course $(1)$ has no finite solution.
Obviously the solution of $(2)$ is $x=50$ because 
$$0 \text{ concatenated with }50=050=50.$$ 
The ambiguous question implicitly refers to $(2)$, not to $(1)$ and the expected answer is $x=50$.
