Question

Let \(\rho\) be a relation defined on \(\mathbb{N}\), the set of natural numbers, as
\(\rho=\{(x, y) \in \mathbb{N} \times \mathbb{N}: 2 x+y=41\}\) Then
(A) \(\rho\) is an equivalence relation
(B) \(\rho\) is only reflexive relation
(C) \(\rho\) is only symmetric relation
(D) \(\rho\) is not transitive

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