To prove the necessary &sufficient condition for a non-empty subset of Ring R to be a subring of R#7

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|| Class 7 || Subring and Necessary & Sufficient Condition for Subring || || Class 7 || Subring and Necessary & Sufficient Condition for Subring ||
Show that the necessary and sufficient conditions for a non empty subset S of a ring R to be a Show that the necessary and sufficient conditions for a non empty subset S of a ring R to be a
The necessary and sufficient condition for a non-empty subset S of a ring R to be subring of R then- The necessary and sufficient condition for a non-empty subset S of a ring R to be subring of R then-
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SUBRING :PART-3:THEOREM-A NECESSARY AND SUFF. COND FOR A NON EMTY SUBSET OF A RING FORMS A SUBRING SUBRING :PART-3:THEOREM-A NECESSARY AND SUFF. COND FOR A NON EMTY SUBSET OF A RING FORMS A SUBRING