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 which may have intersections.
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.
How to shade the union, intersection and complement of two sets?
This video lesson covers the following cases:
The video lesson covers the following situations:
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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