Let A be the set of all points in a plane and let O be the origin Let
`R={(p,q):OP=OQ}.` then ,R is

Let A be the set of all points in a plane and R be a relation on A defined as R={(P,Q): distance between P and Q is less than 2 units). Show that R is reflexive and symmetric but not transitive.

Let s be the set of all points in a plane and R be a relation on S defines as R={(P,Q): distance between P and Q is less than 2 units } Show that R is reflexive and symmetric but not transitive.

Let S be the set of all points in a plane and R be a relation on S defines as R={(P,Q): distance between P and Q is less than 2 units} Show that R is reflexive and symmetric but not transitive.

Let S be the set of all points in a plane and R be a relation on S defines as R={(P,Q): distance between P and Q is less than 2 units} Show that R is reflexive and symmetric but not transitive.

Let A be a set of all points in a plane and R be a relation on A defined as R = { (a,b): Distnace between points a and b is less than 5 units}. Then R is

Let A be the set of all points in a plane.Let R be a relation in A such that for any two points a and b,aRb hArr b is within two centimeters from a.

Let S be the set of all real numbers and let R be the relation in S defined by R = {(a,b), a leb^2 }, then

Let T be the set of all trianges in the Euclidean plane and let a relation R on T be defined as a R b, if a is congruent to b, for all a, b in T Then R is