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I1. If p is a prime, et R be the subring The ideal I- where 1, is the ideal of z, generated by peZ, is a nil ideal of R that
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Given data:- e ample ey an ri \ he pro →The ut n) elements does not alcoage-fom a Product let elanets i cin i a Co mmui ati vnot aeneKaa ldaa in o non- commust ctive eNen a →Pf there exiets anatu YoS ncembers.Lucb.-that 30 i meand ^he additive

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