`A={1,2,3,5}and B={4,6,9}`. A relation R is defined from A to B by `R={(x,y):` the difference between x and y is odd}. Write R in Roster form.

A =(1, 2, 3, 5) and B= {4, 6, 9). Define a relation R from A to B by R= {(x, y): the difference between x and y is odd, x in A, y in B} . Write R in roster form.

Let A = {1, 2, 3, 4, 6} . Let R be the relation on A defined by {(a , b): a , b in A , b is exactly divisible by a}.(i) Write R in roster form(ii) Find the domain of R(iii) Find the range of R.

A relation R is defined on the set of integers Z as follows: R{(x,y):x,y in Z and x-y" is odd"} Then the relation R on Z is -

In the set A = {1,2,3,4,5}, a relation R is defined by R = {(x,y):x,y in A and x lt y} Then R is

Let A= (1, 2, 3, 4, 6). Let R be the relation on A defined by {(a,b) a, b in A,b is exactly divisible by a] (i) Write R in roster form (ii) Find the domain of R (iii) Find the range of R.

Let A={1,2,3....14}. Define a relation R from A to A by R={(x,y) : 3x-y=0," where "x, y in A} . Write down its domain, condomain and range.

A relation R is defined from A={1,2,3,4,5} to B={1,2,3}in such a way that, (x,y)in Rimpliesx>y .Express R a set of ordered pairs.

A relation R is defined from A={1,2,4,5}" to "B={1,2,3,4} in such a way that, (x,y)inRimpliesxgty Express R as a set of ordered pairs.

The relation R is defined on the set of natural numbers N as x is a factor of y where x, y in N. Then R is -

Let A={1,2,3,5} and B={4,6,9} let R =R={(x,y):abs(x-y) is odd x in A,y in B} write R in the roster form