If l is the set of integers and if the relation R is defined over l by aRb, iff a - b is an even integer, `a,b inl`, the relation R is

If I be the set of integers and if the relation R be defined over I by a R b iff a-b is an even integer,a,b in I the relation R is

If I be the set of integers and if the relation R be defined over I by a R iff a-b is an integer,a,b in I, Then Relation R is

Let S be the set of integers.For a,b in S relation R is defined by aRb If |a-b|<1 then R is

Let R be the relation on Z defined by aRb iff a-b is an even integer. Show that R is an equivalence relation.

Let R be the relation on Z defined by aRb if and only if a -b is an even integer. Find : R.

Let R be the relation on Z defined by aRb if and only if a -b is an even integer. Find : domain of R.

Let R be the relation on Z defined by aRb if and only if a -b is an even integer. Find : range of R.

On the set of integers Z, relation R is defined as '' mRn iff m is a multiple of n'' then R is

If Z is the set of all integers and R is the relation on Z defined as R={(a, b): a, b in Z and a-b is divisible by 3. Prove that R is an equivalence relation.

Prove that on the set of integers. Z, the relation R defined as aRb hArr a = +-b is an equivalence relation .