Let `R` be a relation on the set of integers given by `aRb<=> a 2^k.b` for some integer `k.` Then, `R` is

Let R be a relation on the set of integers given by aRb hArr a2^(k).b for some integer k. Then,R is

Let R be a relation on the set of integers given by aRb hArr a=2^(k)*b for some integer k. Then R is : a)An equivalence relation b)reflexive but not symmetric c)reflexive and transitive but not symmetric d)reflexive and symmetric but not transitive

Let R be a relation on the set of integers given by a R b :-a=2^kdotb for some integer kdot Then R is:- (a) An equivalence relation (b) Reflexive but not symmetric (c). Reflexive and transitive but not symmetric (d). Reflexive and symmetric but not transitive

Let R be a relation on the set of integers given by a R b :-a=2^kdotb for some integer kdot Then R is:- (a) An equivalence relation (b) Reflexive but not symmetric (c). Reflexive and transitive but not symmetric (d). Reflexive and symmetric but not transitive

Let R be a relation on the set of integers given by a R b => a=2^kdotb for some integer kdot then R is An equivalence relation Reflexive but not symmetric Reflexive and transitive but nut symmetric Reflexive and symmetric but not transitive

Let R be the relation in the set Z of all integers defined by R= {(x,y):x-y is an integer}. Then R is

Let n be a fixed positive integer. Define a relation R on the set Z of integers by, a R b iff n | a - b . Then, R is not