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The relation $R$ defined by $' >'$ on the set $N$ is

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reflexive

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equivalence relation

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Correct option is C

2 > 2 so > is not reflexive, 3 > 2 but 2⪇ 3so (3, 2) ∈ R but (2, 3)∉ R. Thus R is not symmetric. If(a, b) ∈ R and (b, c) ∈ R then a > b, b > c fi a > c so (a, c)∈ R. R is not an equivalence relation

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The relation R defined by '>' on the set N is

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The relation $R$ defined by $' >'$ on the set $N$ is