I'm trying to find a ring isomorphic to $\frac{\mathbb{Z}[X]}{(2)}$ using the first isomorphism theorem.
I thought maybe $\mathbb{Z}_2[X]$ was a solution, but I was unable to find a ringmophism to use the isomorphism theorem.
Thanks!
I'm trying to find a ring isomorphic to $\frac{\mathbb{Z}[X]}{(2)}$ using the first isomorphism theorem.
I thought maybe $\mathbb{Z}_2[X]$ was a solution, but I was unable to find a ringmophism to use the isomorphism theorem.
Thanks!
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