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Let ρ1 and ρ2 be two equivalence relations defined on a non-void set S. Then

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Important Questions on Set Theory and Relations

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Let the relation $\rho$ be defined on R as aρb if 1+ab>0. Then
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On R, a relation ρ is defined by xρy if and only if x-y is zero or irrational. Then,
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On the set R of real numbers, the relation ρ is defined by xρy,(x,y)R
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Let ρ be a relation defined on N, the set of natural numbers, as ρ={(x,y)N×N:2x+y=41}. Then