Monic polynomial

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Let $R$ be a commutative ring.
A monic polynomial $P(X):=\sum_{n=0}^da_n X^n\in R[X]$ of degree $d$ is a polynomial of degree $d$ such that its dominant coefficient $a_{d}$ is $1$ .

Problems using this concept (3)

A common denominator for the roots of a split polynomial Real roots and derivative polynomial Real roots and derivative polynomial

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