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Unit 10 – Logic and
Venn Diagrams
Presentation 1 Venn Diagrams: Example
Presentation 2 Venn Diagrams: Key Definitions
Presentation 3 Venn Diagrams: Illustrating Sets
Presentation 4 Venn Diagrams: Theoretical Example
Presentation 5 Venn Diagram: Practical Example
Unit 10 – Logic and
Venn Diagrams
Venn Diagram: Example
Using the numbers 0, 1, 2, … , 9 illustrate
the sets: and
Solution: Use a Venn diagram
Using the numbers 0, 1, 2, … , 9 illustrate
the sets: and
A B
4 is in BOTH sides
4
Using the numbers 0, 1, 2, … , 9 illustrate
the sets: and
A B
7 and 9 are only in set A
4
7
9
Using the numbers 0, 1, 2, … , 9 illustrate
the sets: and
A B
1, 2, 3 and 5 are only in set B
4
7
9
1
2
3
5
Using the numbers 0, 1, 2, … , 9 illustrate
the sets: and
A B
0, 6 and 8 are not in A or B
4
7
9
1
2
3
5
0
6
8
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Venn Diagrams: Example
Please choose an option
Return to the Start
Presentation 2 Venn Diagrams: Key Definitions
Presentation 3 Venn Diagrams: Illustrating Sets
Presentation 4 Venn Diagrams: Theoretical Example
Presentation 5 Venn Diagram: Practical Example
Unit 10 – Logic and
Venn Diagrams
Venn Diagram: Key Definitions
A B
Intersection: Members of both set A and set B
A B
Union: Members of set A or set B or both
Complementary: Members not in the set
A
A’
Universal Set: All members
U
A
B
Subset: All members of set A are in set B
Number of elements in a set:
Empty set:
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Venn Diagrams: Key Definitions
Please choose an option
Return to the Start
Presentation 1 Venn Diagrams: Example
Presentation 3 Venn Diagrams: Illustrating Sets
Presentation 4 Venn Diagrams: Theoretical Example
Presentation 5 Venn Diagram: Practical Example
Unit 10 – Logic and
Venn Diagrams
Venn Diagrams: Illustrating Sets
A B
U
A B
U
A B
U
A B
U
A B
U
A B
U
A B
U
A B
U
A B
U
A B
U
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Venn Diagrams: Illustrating Sets
Please choose an option
Return to the Start
Presentation 1 Venn Diagrams: Example
Presentation 2 Venn Diagrams: Key Definitions
Presentation 4 Venn Diagrams: Theoretical Example
Presentation 5 Venn Diagram: Practical Example
Unit 10 – Logic and
Venn Diagrams
Venn Diagrams: Theoretical
Example
A B
U
What is the shaded region?
A B
U
What is the shaded region?
A B
U
What is the shaded region?
A B
U
What is the shaded region?
C
)CA(B ∪∩
A B
U
What is the shaded region?
C
)'CBA( ∪∪
A B
U
What is the shaded region?
C
)B'C(A ∪∪
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Venn Diagrams: Theoretical
Example
Please choose an option
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Presentation 1 Venn Diagrams: Example
Presentation 2 Venn Diagrams: Key Definitions
Presentation 3 Venn Diagrams: Illustrating Sets
Presentation 5 Venn Diagrams: Practical Example
Unit 10 – Logic and
Venn Diagrams
Venn Diagram: Practical Example
U = {Natural Numbers less than 16}
Describe set A and set B
A = {Even Numbers}
B = {Prime Numbers}
A B
4
10
14
6
12
8
2
13
5
7
3
11
1
15
9
U
U
28
20
14
16
26
12
18
24
30
10
25
15
21
27
13
19
11
29
17
Describe Sets U, A, B and C
U = {10,11,12,13,14,........29,30}
A = {Even Numbers}
B = {Multiples of 3}
C = {Multiples of 5}
C
BA
22
23
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Venn Diagrams: Practical
Example
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Presentation 1 Venn Diagrams: Example
Presentation 2 Venn Diagrams: Key Definitions
Presentation 3 Venn Diagrams: Illustrating Sets
Presentation 4 Venn Diagrams: Theoretical Example

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Math unit10 logic and venn diagrams

  • 1. Unit 10 – Logic and Venn Diagrams Presentation 1 Venn Diagrams: Example Presentation 2 Venn Diagrams: Key Definitions Presentation 3 Venn Diagrams: Illustrating Sets Presentation 4 Venn Diagrams: Theoretical Example Presentation 5 Venn Diagram: Practical Example
  • 2. Unit 10 – Logic and Venn Diagrams Venn Diagram: Example
  • 3. Using the numbers 0, 1, 2, … , 9 illustrate the sets: and Solution: Use a Venn diagram
  • 4. Using the numbers 0, 1, 2, … , 9 illustrate the sets: and A B 4 is in BOTH sides 4
  • 5. Using the numbers 0, 1, 2, … , 9 illustrate the sets: and A B 7 and 9 are only in set A 4 7 9
  • 6. Using the numbers 0, 1, 2, … , 9 illustrate the sets: and A B 1, 2, 3 and 5 are only in set B 4 7 9 1 2 3 5
  • 7. Using the numbers 0, 1, 2, … , 9 illustrate the sets: and A B 0, 6 and 8 are not in A or B 4 7 9 1 2 3 5 0 6 8
  • 8. You have finished viewing the presentation Venn Diagrams: Example Please choose an option Return to the Start Presentation 2 Venn Diagrams: Key Definitions Presentation 3 Venn Diagrams: Illustrating Sets Presentation 4 Venn Diagrams: Theoretical Example Presentation 5 Venn Diagram: Practical Example
  • 9. Unit 10 – Logic and Venn Diagrams Venn Diagram: Key Definitions
  • 10. A B Intersection: Members of both set A and set B
  • 11. A B Union: Members of set A or set B or both
  • 12. Complementary: Members not in the set A A’
  • 13. Universal Set: All members U
  • 14. A B Subset: All members of set A are in set B
  • 15. Number of elements in a set: Empty set:
  • 16. You have finished viewing the presentation Venn Diagrams: Key Definitions Please choose an option Return to the Start Presentation 1 Venn Diagrams: Example Presentation 3 Venn Diagrams: Illustrating Sets Presentation 4 Venn Diagrams: Theoretical Example Presentation 5 Venn Diagram: Practical Example
  • 17. Unit 10 – Logic and Venn Diagrams Venn Diagrams: Illustrating Sets
  • 18. A B U
  • 19. A B U
  • 20. A B U
  • 21. A B U
  • 22. A B U
  • 23. A B U
  • 24. A B U
  • 25. A B U
  • 26. A B U
  • 27. A B U
  • 28. You have finished viewing the presentation Venn Diagrams: Illustrating Sets Please choose an option Return to the Start Presentation 1 Venn Diagrams: Example Presentation 2 Venn Diagrams: Key Definitions Presentation 4 Venn Diagrams: Theoretical Example Presentation 5 Venn Diagram: Practical Example
  • 29. Unit 10 – Logic and Venn Diagrams Venn Diagrams: Theoretical Example
  • 30. A B U What is the shaded region?
  • 31. A B U What is the shaded region?
  • 32. A B U What is the shaded region?
  • 33. A B U What is the shaded region? C )CA(B ∪∩
  • 34. A B U What is the shaded region? C )'CBA( ∪∪
  • 35. A B U What is the shaded region? C )B'C(A ∪∪
  • 36. You have finished viewing the presentation Venn Diagrams: Theoretical Example Please choose an option Return to the Start Presentation 1 Venn Diagrams: Example Presentation 2 Venn Diagrams: Key Definitions Presentation 3 Venn Diagrams: Illustrating Sets Presentation 5 Venn Diagrams: Practical Example
  • 37. Unit 10 – Logic and Venn Diagrams Venn Diagram: Practical Example
  • 38. U = {Natural Numbers less than 16} Describe set A and set B A = {Even Numbers} B = {Prime Numbers} A B 4 10 14 6 12 8 2 13 5 7 3 11 1 15 9 U
  • 39. U 28 20 14 16 26 12 18 24 30 10 25 15 21 27 13 19 11 29 17 Describe Sets U, A, B and C U = {10,11,12,13,14,........29,30} A = {Even Numbers} B = {Multiples of 3} C = {Multiples of 5} C BA 22 23
  • 40. You have finished viewing the presentation Venn Diagrams: Practical Example Please choose an option Return to the Start Presentation 1 Venn Diagrams: Example Presentation 2 Venn Diagrams: Key Definitions Presentation 3 Venn Diagrams: Illustrating Sets Presentation 4 Venn Diagrams: Theoretical Example