An ideal in an Euclidean ring is maximal iff it is generated by some prime element | group and ring

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Prove ideal a०=A Euclidean ring R gen.by a० maximal if a० prime element of R.M.Sc.AA-I- 30.HR BHAGAT Prove ideal a०=A Euclidean ring R gen.by a० maximal if a० prime element of R.M.Sc.AA-I- 30.HR BHAGAT
Ideal of an Euclidean Ring is maximal iff it is generated by some prime Element of ring Ideal of an Euclidean Ring is maximal iff it is generated by some prime Element of ring
Ideals in Ring Theory (Abstract Algebra) Ideals in Ring Theory (Abstract Algebra)
ideal of ring of integer is maximal iff generated by some prime integer | Euclidean ring theorems ideal of ring of integer is maximal iff generated by some prime integer | Euclidean ring theorems
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