Relation R is defined on ℕ as R={(a,b): a – b is an even natural number, a,b∈ ℕ}. Show that R is neither
reflexive nor symmetric but transitive.
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reflexive a-a=0 as 0 is not even
symmetric a-bis even but b-a is odd
transitive a-b is even and b-c is also even and even a-c is also even
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