Consider the following two binary relations on the set $A=\{a, b, c\}$ $R_{1}=\{(c, a),(b, b),(a, c)

Question

Consider the following two binary relations on the set $A=\{a, b, c\}$ $R_{1}=\{(c, a),(b, b),(a, c),(c, c),(b, c),(a, a)\}$ and $R_{2}=\{(a, b),(b, a),(c, c),(c, a),(a, a),(b, b),(a, c)\}$. Then

Professor PC Thomas Classes · Answer

(c) : $R_{2}$ is symmetric but $R_{2}$ is not transitive as\ $(c, a),(a, b) \in R_{2}$ but $(c, b) 
otin R_{2}$.\