Let \(R\) be the ring of polynomials in one variable over a field \(F\). Prove that \(R\) has infinitely many maximal ideals.
Question
Math 6310 • Algebra
Fall 2003 • Question 3
Question
Fall 2003 • Question 3
Let \(R\) be the ring of polynomials in one variable over a field \(F\). Prove that \(R\) has infinitely many maximal ideals.