In order that a relation R defined on a non-empty set A is
an equivalence relation, it is sufficient, if R
(a) is reflective (b) is symmetric (c) is transitive
(d) possesses all the above three properties
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(D) possesses all the above three properties.
In order for a relation to be an equivalence relation, it is necessary that the relation is reflexive, symmetric and transitive.
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