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Quotient Rings and Maximal Ideals

Let R be an integral domain, "m" a maximal ideal. Let S=R-m
a)Prove that S^-1R is a local ring.
b)Suppose R=Z, m=(5). Describe S^-1R.

Solution Summary

Quotient Rings and Maximal Ideals are investigated. The solution is detailed and well presented.

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