" (ii) "R={(x,y):(x,y)in N,y=1/(1+x)" and "x" is odd natural number "}

Define a relation R on the set N of all natural numbers by R = {(x, y) : y = x + 5, x is a natural number less than 4)

Define a relation R on the set N of all natural numbers by R = {(x, y) : y = x + 5, x is a natural number less than 4)

A relation R on set natural numbers is defined by R={(x,y):y=x+5 ,x is a natural number less than 4, x, y in N } Write the domain and range of the relation.

A relation R on set natural numbers is defined by R={(x,y):y=x+5 ,x is a natural number less than 4, x, y in N } Write the relation in roster form.

If A = (x: x = (1)/(y), y in N ), where N is the set of natural numbers , then

Let R be a relation defined on the set of natural numbers x,y in N,2x+y=41} Find R={(x,y):x,y in N,2x+y=41} Find the domain and range of R .Also,verify whether R is (i) reflexive,(ii) symmetric (iii) transitive.