Venn diagram is a way to visually represents relationship between groups of entities or objects. Venn diagrams are comprised of circles where each circle represents a whole set. Venn diagram can have unlimited circles but generally two or three circles are preferred otherwise the diagram becomes too complex.

__Steps to draw a Venn Diagram__

__Steps to draw a Venn Diagram__

Consider the following sets of people:

1. **Cricket Players** – C={Ram,Shyam,Mohan,Rohan,Ramesh,Suresh}C={Ram,Shyam,Mohan,Rohan,Ramesh,Suresh}

1. **Hockey Players** – H={Ramesh,Naresh,Mahesh,Leela,Sunita}H={Ramesh,Naresh,Mahesh,Leela,Sunita}

Step 1: Draw a rectangle and label it as players.

Step 2: Draw two circles and label them as Cricket and Hockey. Make sure that circles are overlapping each other.

Step 3: Write Names inside the circle as relevant. Common name(s) should fall within common region.

__Union__

__Union__

Union (∪∪) represents a set where items are present in all categories but are not repeated.

**Example**

**Problem Statement:**

Draw a Venn diagram of C∪HC∪H.

**Solution:**

Step 1: Determine players who are either playing cricket or hockey. Draw them as following:

C∪H={Ram,Shyam,Mohan,Rohan,Ramesh,Suresh,Naresh,Mahesh,Leela,Sunita}C∪H={Ram,Shyam,Mohan,Rohan,Ramesh,Suresh,Naresh,Mahesh,Leela,Sunita}.

__Intersection__

__Intersection__

Intersection (∩∩) represents a set where items are present in both categories.

**Example**

**Problem Statement:**

Draw a Venn diagram of C∩HC∩H.

**Solution:**

Step 1: Determine players who are playing cricket and hockey both. Draw them as following:

C∩H={Ramesh}C∩H={Ramesh}.

__Difference__

__Difference__

Difference (−−) represents a set where items are present only in one category and not in other one.

**Example**

**Problem Statement:**

Draw a Venn diagram of C−HC−H.

**Solution:**

Step 1: Determine players who are playing cricket only. Draw them as following:

C−H={Ram,Shyam,Mohan,Rohan,Suresh}C−H={Ram,Shyam,Mohan,Rohan,Suresh}.