Find every prime ideal \(Q\) of \(R=\mathbb {Z}[x]/(x^3-3x,4+x)\) and count the number of elements in each quotient ring
\(R/Q\).
Question
Math 6310 • Algebra
Fall 2022 • Question 1
Question
Fall 2022 • Question 1
Find every prime ideal \(Q\) of \(R=\mathbb {Z}[x]/(x^3-3x,4+x)\) and count the number of elements in each quotient ring
\(R/Q\).