Relation R defines on the set of natural numbers N such that `R={(a, b): a` is divisible by `b}`, then show that R is reflexive and transitive but not symmetric.

A relation R is defined on the set of natural numbers NN as follows : (x,y)in R rArr y is divisible by x, for all x, y in NN . Show that, R is reflexive and transitive but not symmetric on NN .

Let S be the set of all real numbers and let R be a relation in s, defined by R={(a,b):aleb}. Show that R is reflexive and transitive but not symmetric .

Let N be the set of all natural numbers and let R be relation in N. Defined by R={(a,b):"a is a multiple of b"}. show that R is reflexive transitive but not symmetric .

Let N be the set of all natural numbers and let R be relation in N. Defined by R={(a,b):"a is a multiple of b"}. show that R is reflexive transitive but not symmetric .

Show that the relation R in R defined R = {(a, b) : a le b} is reflexive and transitive but not symmetric.

Let N be the set of all natural niumbers and let R be a relation in N , defined by R={(a,b):a" is a factor of b"}. then , show that R is reflexive and transitive but not symmetric .

Show that the relation R is R defined as R = {(a,b) : a le b} is reflexive and transitive but not symmetric.

Show that the relation R in the set R of real numbers defined as R = {(a, b) : a le b} , is reflexive and transitive but not symmetric.

Show that the relation R in R defined as R = {(a,b) { a leb}, is reflexive and transitive but not symmetric.