[" Let "R" be a relation on the "],[" set "N" of natural numbers "],[" defined by nRm if "n],[" divides "m." Then "R" is "]

Let R be a relation on the set N of natural numbers defined by n\ R\ m if n divides m . Then, R is

Let R be a relation on the set N of natural numbers defined by n\ R\ m iff n divides mdot Then, R is

If R is a relation on the set N of natural numbers defined by a+3b=12 .Find R.

Let R be a relation on the set N of natural numbers defined by n\ R\ m iff n divides mdot Then, R is (a) Reflexive and symmetric (b) Transitive and symmetric (c) Equivalence (d) Reflexive, transitive but not symmetric

Let R be a relation on the set N of natural numbers defined by n\ R\ m iff n divides mdot Then, R is (a) Reflexive and symmetric (b) Transitive and symmetric (c) Equivalence (d) Reflexive, transitive but not symmetric

Let R be a relation on the set N of natural numbers defined by n\ R\ m iff n divides mdot Then, R is (a) Reflexive and symmetric (b) Transitive and symmetric (c) Equivalence (d) Reflexive, transitive but not symmetric

Let R be the relation on the set N of natural numbers defined by a + 3b = 12. Find : R.

If R is a relation on N (set of all natural numbers) defined by n R m iff n divides m, then R is