proof reqd
1.2.25 Example The field of all rational numbers is denoted by Q. Observe that the polynomial ¹-2 is a member of the Euclidean ring Q[x]. Also, ²-2 is irre- ducible in Q[x]. Qu And hence by 1.2.24, the quotient ring is a field.
1.2.25 Example The field of all rational numbers is denoted by Q. Observe that the polynomial ¹-2 is a member of the Euc
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1.2.25 Example The field of all rational numbers is denoted by Q. Observe that the polynomial ¹-2 is a member of the Euc
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