Let I be the set of all integers. Let a relation aRb be defined if a-b is an even integer .

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Let I be the set of all integers. Let a relation aRb (a,b€l) be defined if a - b an even integer.

Let S denote set of all integers. Define a relation R on S \'aRb if `ab ge 0` where `a, b in S`.

Let `n` be a fixed positive integer. Let a relation `R` be defined on `Z,` as `aRb` if `n` is

Let S be the set of all integers. let m 1 be some fixed integer. R is a relation defined on S such

Let a relation R be defined on set Z of integers by xRy⇒ x-y is an even integer. Is R an equivalence

#29. On the set Z of all integers, consider the relation R={(a,b):(a-b) is divisible by 3}. Show •••

Let Z be the set of all integers and R be the relation on Z defined as R={(a, b): a ∈ Z ,b ∈ Z and

Let R be the relation on Z defined by R = {(a, b): a, b ∈ Z, a – b is an integer}. Find the domain