On the set R of real numbers we defined `xPy i` and only if `xylt 0`. Then the relation P is Reflexive but not symmetric

On the set R of real numbers we define xPy if and only if xy ge0 . Then the relation P is

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

On R, the set of real numbers, a relation p is defined as ‘apb if and only if 1 + ab lt 0. Then

Let a relation R on the set A of real numbers be defined as (a, b) inR implies1+ab >0, AA a, b in A . Show that R is reflexive and symmetric but not transitive.

In a set of real numbers a relation R is defined as xRy such that |x|+|y|lt=1 (A)then relation R is reflexive and symmetric but not transitive (B)symmetric but not transitive and reflexive (C)transitive but not symmetric and reflexive (D) none of reflexive, symmetric and transitive

Let a relation R_(1) on the set R of real numbers be defined as (a,b)in R_(11)+ab>0 for all a,b in R. show that R_(1) is reflexive and symmetric but not transitive.

In a set of real numbers a relation R is defined as xRy such that |x|+|y|<=1 then relation R is reflexive and symmetric but not transitive symmetric but not transitive and reflexive transitive but not symmetric and reflexive (4) none of reflexive,symmetric and transitive

On the set R of real numbers, the relation p is defined by xpy, ( x ,y ) in R