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![abstract algebra - If $K$ is a field and $m\in K[t]$ is irreducible and monic , then $\exists K(\alpha):K$ such that $m$ is the minimum polynomial of $\alpha$ over $K$ - Mathematics](https://i.stack.imgur.com/YvQPp.jpg "abstract algebra - If $K$ is a field and $m\in K[t]$ is irreducible and monic , then $\exists K(\alpha):K$ such that $m$ is the minimum polynomial of $\alpha$ over $K$ - Mathematics")
abstract algebra - If $K$ is a field and $m\in K[t]$ is irreducible and monic , then $\exists K(\alpha):K$ such that $m$ is the minimum polynomial of $\alpha$ over $K$ - Mathematics
