1 / 10

Chapter 3 : Sets and Venn Diagrams

Chapter 3 : Sets and Venn Diagrams. A. Serra. A. Set notation. Class work: Opening problem. Brainstorm ideas to solve it. Set, element or object, empty, finite, infinite sets. (proper) Subsets. Union and intersection. Disjoint or mutually exclusive. Individual work:

wattan
Download Presentation

Chapter 3 : Sets and Venn Diagrams

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript

  1. Chapter 3:Sets and Venn Diagrams A. Serra

  2. A. Set notation Class work: Opening problem. Brainstorm ideas to solve it. Set, element or object, empty, finite, infinite sets. (proper) Subsets. Union and intersection. Disjoint or mutually exclusive. Individual work: • Example 1: Do it & check your answer. • Exercise 3A: 1,3,5 • Extra: Exercise 3A: 2,4,6

  3. B. Special number sets. CLASS WORK Natural or counting numbers, integers, positive integers, negative integers, rational numbers, irrational numbers, real numbers. Revise section A with these sets. INDIVIDUAL WORK • Examples 2,3: Do them & check your answer. • Exercises 3B.1: 1,3 • Exercises 3B.2: 1,3 • Extra: Exercise 3B even numbers.

  4. C. Set builder notation. CLASS WORK The set of all x such that x is an integer between -3 and 2, excluding -3 and including 2 . A={ x/???,?} . Represent A in the number line. INDIVIDUAL WORK • Example 5 (do it & check) • Exercise 3C: 1, 3, 5 (odd numbers) • Extra: Exercise 3C even numbers.

  5. D. Complements of sets. CLASS WORK U, the universal set in a given situation. The complement of A, denoted A’ (or sometimes in IB exams CA). Properties and Exercise 2 (page 103). INDIVIDUAL WORK • Examples 6, 7 and 8 (do & check) • Exercise 3D: 1,5 ,7, 9 (odd numbers except 3) • Extra: Exercise 3D (even numbers).

  6. E. Venn diagrams. CLASS WORK Example. Subsets, Intersection, Union, Disjoin or mutual exclusive sets. Example: Exercise 3E2 (Page 107). INDIVIDUAL WORK • Examples 9 and 10 (do & check) • Exercise 3E: 1,3,5,7 (odd numbers ) • Extra: Exercise 3E (even numbers)

  7. F. Venn diagram regions. CLASS WORK Shade Venn Diagram in Exercise 3F4. Page 109 INDIVIDUAL WORK • Example 11 (do & check) • Exercise 3F: 1, 3 • Extra: Exercises 3F (even numbers)

  8. G. Numbers in Regions. CLASS WORK There are many situations in which we are only interested in the number of elements in a region (… probability). Exercise 3G.2 Page 111. INDIVIDUAL WORK • Example 12 (do & check) • Exercise 3G: 1, 3,5,7 • Extra: Exercises 3G (even numbers)

  9. H. Problem solving with Venn diagrams. CLASS WORK Exercise 3H:8 page 115 INDIVIDUAL WORK • Examples 14, 15, 16 (do & check) • Exercise 3H: 1, 3, 7, 9 • Extra: Exercises 3H (even numbers)

  10. Review • INDIVIDUAL WORK • Review Set 3A. (Do & check answers) • Extra: Review Set 3B • NEXT • Mock Test & End of Unit 3 test…. • Good luck 

More Related