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Arkaos Grandvj 1.2.2 Full __TOP__ 32

Arkaos Grandvj 1.2.2 Full __TOP__ 32

Arkaos Grandvj 1.2.2 Full __TOP__ 32


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Arkaos Grandvj 1.2.2 Full 32

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Proving that $ (p \mid q)$ or $ (p^2 \mid q) $ implies $p$ divides $q$

Let $p$ and $q$ be prime numbers such that $ p\mid q$.
How can we prove that $p$ divides $q$?
My try is by contradiction, assume that $p$ does not divide $q$, then we can write
$$p\mid q \Rightarrow (p \mid q) \lor (p^2 \mid q)$$
but $p^2 \mid q$ is impossible by assumption.
So, $p \mid q$ is the only solution.
Is this correct?

A:

Yes, your proof is correct.

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