Given a polynomial over $Z$, $P(X)$, I'd like to show that for any $i$ in $N$, there is a whole number $r$ so that $P(x)+r*x^i$ is irreducible.
I'd preferably would love a elementary argument so that I can understand it.
Given a polynomial over $Z$, $P(X)$, I'd like to show that for any $i$ in $N$, there is a whole number $r$ so that $P(x)+r*x^i$ is irreducible.
I'd preferably would love a elementary argument so that I can understand it.
Copyright © 2021 JogjaFile Inc.