A relation R on A = {1,2,3,4} is defined as x R y if x divides y. Then R is
equivalence
symmetric and transitive
reflexive and symmetric
reflexive and transitive
xϵA⇒x divides xx,y,z ϵA and if x divides y, y divides z⇒x divides z∴R is reflexive and transitive
Let R be a relation on the set N of natural numbers defined by nRm
⇔ n is a factor of m (i.e. n(m). Then R is