Answered You can hire a professional tutor to get the answer.
QUESTION
Prove that Z[x] is not a field where Z[x] is the set of all polynomials with variable x and integer coefficients.
Prove that Z[x] is not a field where Z[x] is the set of all polynomials with variable x and integer coefficients. This set with the operations of polynomial addition and multiplication is an integral domain.
