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More lessons on Sets & Venn Diagrams

In these lessons, we will learn how to shade required regions of a Venn Diagram. We will learn how to shade regions of two sets and three sets.

More lessons on Sets & Venn Diagrams

In these lessons, we will learn how to shade required regions of a Venn Diagram. We will learn how to shade regions of two sets and three sets.

A Venn Diagram is a pictorial representation of the relationships between sets.

The following figures show how to shade regions of Venn Diagrams for two sets:

A intersect B, A union B, A', A intersect B', A' intersect B, A union B',

A' union B, A' union B' = (A intersect B)', A' intersect B' = (A union B)'.

Scroll down the page for more examples and solutions on how to shade Venn Diagrams to represent the required regions of two sets and three sets.

1) A ∪ B'

2) A' ∩ B'

3) (A ∪ B)'

1) A ∪ B

2) A ∩ B

3) A' ∪ B

4) A ∩ B'

5) A ∪ B ∪ C

6) A ∩ B ∩ C

1) A ∩ B

2) (A ∩ B)'

3) A ∪ B'

4) A ∩ B'

5) B'

6) (A ∪ B)'

7) A ∩ B = { }

8) A ∩ C

9) (A ∩ C) ∪ B

10) (A ∩ C) ∩ B'

1) (A ∩ B) ∩ C

2) (A ∪ B) ∩ C

3) (A ∪ B)' ∩ C

4) (A' ∩ B') ∩ C'

Enter an expression like (A Union B) Intersect (Complement C) to describe a combination of two or three sets and get the notation and Venn diagram. Use parentheses, Union, Intersection, and Complement

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