Defined region of interaction
X={1,2,3,4,...10}, p={(a,b)| ab=12}
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Given, the relation R defined on the set A={1,2,3,4,5,6} as R={(a,b):b=a+1}.
The relation is not reflexive as a
=a+1, for any a∈A.
Also 3=2+1 but 2
=3+1 i.e. (2,3)∈R but (3,2)
∈R, so the relation is not symmetric.
Now, (2,3)∈R,(3,4)∈R but (2,4)
∈R since 3=2+1,4=3+1 but 4
=2+1.
So the relation is not transitive also.
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