Is the ring $$ Z_{10} $$ is a field? (A) Yes, because $$ Z_{10} $$ is commutative (B) No, because $$ Z_{10} $$ is not commutative (C) No, because $$ Z_{10} $$ has zero divizors

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No, $$ Z_{10} $$ is not a field because it has zero divisors.

Is the ring \( Z_{10} \) is a field? (A) Yes, because \( Z_{10} \) is commutative (B) No, because \( Z_{10} \) is not commutative (C) No, because \( Z_{10} \) has zero divizors

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Is the ring \( Z_{10} \) is a field? (A) Yes, because \( Z_{10} \) is commutative (B) No, because \( Z_{10} \) is not commutative (C) No, because \( Z_{10} \) has zero divizors

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