R is NOT reflexive since (c,c) doesnt belong to R R is symmetric since for all x is related to y, y is related to x, i.e (a,a), (a,a) both are present in R, (b,b), (b,b) both are present in R, (b,c), (c,b) both are present in R, (c,b), (b,c) both are present in R, (d,d), (d,d) both are present in R, => R is Symmetric R is NOT transitive since (c,b) and (b,c) belong to R but (c,c) deosnt belong to R => R is only symmetric Solution R is NOT reflexive since (c,c) doesnt belong to R R is symmetric since for all x is related to y, y is related to x, i.e (a,a), (a,a) both are present in R, (b,b), (b,b) both are present in R, (b,c), (c,b) both are present in R, (c,b), (b,c) both are present in R, (d,d), (d,d) both are present in R, => R is Symmetric R is NOT transitive since (c,b) and (b,c) belong to R but (c,c) deosnt belong to R => R is only symmetric.