Let $R$ and $S$ be two equivalence relations on a set $A$. Then
$R \cup S $ is an equivalence relation on $A$
$R \cap S $ is an equivalence relation on $A$
$R - S$ is an equivalence relation on $A$
None of these
Let $R$ be the relation in the set $N$ given by $R =\{(a,\, b)\,:\, a=b-2,\, b>6\} .$ Choose the correct answer.
Let $R$ be a relation on the set $N$ be defined by $\{(x, y)| x, y \in N, 2x + y = 41\}$. Then $R$ is
The number of reflexive relations of a set with four elements is equal to
Let $R$ and $S$ be two non-void relations on a set $A$. Which of the following statements is false
Let $A=\{1,2,3\} .$ Then number of equivalence relations containing $(1,2)$ is