Special Exam

Set Builder Form

Roster Form

Arrow Diagram

Tabular Form

a. It maps each element of one set to multiple elements in another set.

It contains ordered pairs in both directions.

 It has no common elements with other sets.

 It contains only distinct elements.

. It contains a countable number of elements.

 It contains no elements.

 It contains an uncountable number of elements.

 It contains a finite number of elements.

 It contains ordered pairs in both directions.

It maps each element of one set to multiple elements in another set.

 It is reflexive, symmetric, and transitive.

 It has no common elements with other sets.

It contains a finite number of elements.

It has no elements.

It contains an uncountable number of elements.

. It contains a countable number of elements.

Each subset must be disjoint

 Each subset must have the same number of elements.

Each subset must contain the same elements.

Each subset must be non-empty.

One to One Relation

One to Many Relation

Many to One Relation

Many to Many Relation

To visually connect elements of two sets with arrows.

To list all possible ordered pairs following a given relation.

To describe the rule that associates two sets.

To express the input and output of a relation in a tabular form.

 Every element maps to itself.

There are no common elements between sets.

Each element maps to multiple elements in another set.

Every element maps to distinct elements in another set.

It contains no elements.

 Every element maps to itself.

It contains all possible elements.

It has elements mapping to multiple elements.