Relation R in the set A of human beings in a town at a particular time given by R = {(x, y) : x and y work at the same place}

Let A be the set of all human beings in a town at a particular time. Determine whether Relation R={(x ,\ y): x and y work at the same place} is reflexive, symmetric and transitive:

Let A be the set of all human beings in a town at a particular time. Determine whether Relation R={(x ,\ y): x and y live in the same locality} is reflexive, symmetric and transitive:

Show that the relation R in the set A of all the books in a library of a college, given by R = {(x, y) : x and y have same number of pages} is an equivalence relation.

Let A be the set of all human beings in a town at a particular time. Determine whether Relation R={(x ,\ y): x is father of y } is reflexive, symmetric and transitive:

Show that the relation R on the set A of all the books in a library of a college given by R={(x ,\ y): x and y have the same number of pages}, is an equivalence relation.

Let A be the set of all human beings in a town at a particular time. Determine whether Relation R={(x ,\ y): x is wife of y } is reflexive, symmetric and transitive:

Let A be the set of human beings living in a town at a particular time and R be the relation on A defined by R-{(x ,y) : x is exactly 7cm taller than y} Check whether the relation R is reflexive, symmetric or transitive on A.

Let A be the set of all human beings in a town at a particular time. Determine whether the relation R={(x, y):x" is wife of y",x,yinA} is reflecxive, symmetric and transitive.

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