Prove that every identity relation on a set is reflexive but the converse is not necessarily true.
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Answer: Every identity relation on a set is reflexive but the converse is not necessarily true and every reflexive relation is not identity relation always.
Step-by-step explanation:
Suppose,Reflexive relation is R
Binary relation is T and the element is X.
So the equation will be R x € A: xRx
Relation will be ={(x, x): x€ R. It is identity relation.
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