Is the intersection of any two left ideals of of the rings is againg a left ideal of the ring
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Step-by-step explanation:
Prove that the intersection of any set of Ideals of a ring is an Ideal. I'm looking for hints. Let A, B both be Ideals of a ring R. Suppose I≡A∩B. ...
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Is the intersection of any two left ideals of of the rings is again a left ideal of the ring:
Explanation:
- The sum and the intersection of ideals is again an ideal with these two operations as join and meet.
- The set of all ideals of a given ring forms a complete modular lattice.
- So, intersection of two ideals is again ideal.
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