Let use see about venn diagram example of disjoint.Venn diagrams also called as the set diagram.These are diagrams that show all theoretically possible logical relations between finite groups of set. Venn diagrams were considered approximately 1880 by John Venn. They are used to teach elementary set theory, and show simple set relationships in logic, probability and statistics.
venn diagram example of disjoint - Notations
Curly braces - {...} - are used to phrase.
These braces can be used in various ways.
For example:
- List the elements of a set: {-3, -2, -1, 0, 1, 2, 3,4}
- Describe the elements of a set: {integers between -3 and 3 inclusive}
- Use an identifier (the letter x for example) to symbolize a typical element, a '|' symbol to stand for the axiom such that', and then the rule or rules that the identifier must follow: {x | x is an integer and |x| < 5}
- ∈ means 'is an element of ...'. For example: 3 ∈ {positive integer}
- ∉ means 'is not an element of ...'. For example: Washington DC ∉ {European capital cities}
- The set is a finite: {British citizens}
- infinite: {6, 12, 21, 24, 35, ...}
Sets are usually be represented using upper case letters: A, B,X,Z ...
venn diagram example of disjoint - Example
The following is the diagram representation of disjoint in venn diagram.
Two sets are equally exclusive also called disjoint. If do not have any elements in common and need not together contain the universal set.
The following venn diagram represents the disjoint sets.
Example problem for disjoint set.
A={2,3,4,1,8,9} B={2,3,4,1,10,12} What is the A-B and B-A?
Solution:
A-B=?
Given A={2,3,4,1,8,9}
B={2,3,4,1,9,10,12}
Here all elements of A an available in B except 9.
So the A-B is 9.
B-A=?
Here all elements of A an available in A except 12.
So the B-A is 12.
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