If R is a relation defined as aRb, `"iff"|a-b|gt0`, then the relation is

Let R be a relation defined as aRb if 1+ab>0 .Then the relation R is (a,b in R)

Let S be the set of real numbers. For a, b in S , relation R is defined by aRb iff |a-b|lt 1 then R is

Let S be the set of integers.For a,b in S relation R is defined by aRb If |a-b|<1 then R is

Consider a relation R defined as aRb if 2+ab gt0 where a, b are real numbers. Then, the relation R is

Consider a relation R defined as aRb if 2+ab gt0 where a, b are real numbers. Then, the relation R is

Let A be the set of all animals. A relation R is defined as ''aRb iff a and b are in different zoological parks''. Then R is

Let A be the set of all animals. A relation R is defined as ''aRb iff a and b are in different zoological parks''. Then R is

Let the relation p be defined on R as apb iff 1+abgt0 . Then

If R is a relation on Z defined by xRy iff x divides y then R is

If R is a relation on NxxN defined by (a,b) R (c,d) iff a+d=b+c, then