If R is an equivalence relation on a set A, then `R^-1` is A. reflexive only B. symmetric but not transitive C. equivalence D. None of these

Explanation

Consider` A = {a, b, c}`



`R: {(a, a}, (b, b), (c, c), (a, b), (b, a), (a, c), (c, a), (b, c), (c, a)}`



`R^-1 = {(a, a}, (b, b), (c, c), (b, a), (a, b), (c, a), (a, c), (c, b), (a, c)}`



`R^-1` is reflexive, symmetric and transitive.



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