Set Theory BINGO ALGEBRA SWAG – Mr. Relles Archway Publishing

Slides:



Advertisements
Similar presentations
Sets of Real Numbers The language of set notation.
Advertisements

Sets SCIE Centre Additional Maths © Adam Gibson. Aims: To understand the idea of a set To be able to use the appropriate mathematical symbols (such as.
BINGO! Topic Create Your Game Card You will need a blank piece of paper.
Properties and Relationships of Set Theory. Properties and Relationships of Set Theory How are Venn Diagrams used to show relationships among sets? How.
Laws of Exponents (with negative exponents)
Intro to Set Theory. Sets and Their Elements A set A is a collection of elements. If x is an element of A, we write x  A; if not: x  A. Say: “x is a.
Addition Rule for Probability Vicki Borlaug Walters State Community College Morristown, Tennessee Spring 2006.
©1999 Indiana University Trustees Basic Set Theory Definitions A set is a collection of objects or elements An element is an object that make up a set.
Venn Diagrams/Set Theory   Venn Diagram- A picture that illustrates the relationships between two or more sets { } are often used to denote members of.
Introduction to Set Theory. Introduction to Sets – the basics A set is a collection of objects. Objects in the collection are called elements of the set.
2.3 – Set Operations and Cartesian Products Intersection of Sets: The intersection of sets A and B is the set of elements common to both A and B. A  B.
1.1 – 1.2 Sets of Numbers & Properties of Real Numbers 8/21/13 Algebra ¾ Mr. Smits Goals: Classify and order real numbers. Identify & use properties of.
Before we do any of these, let's make sure we understand the sets. A, B, and C are subsets of U. May 2001: Paper 2 #1 The sets A, B, and C are subsets.
Set Theory (Part II) Counting Principles for the Union and Intersection of Sets.
Sets and Set Operations. Objectives Determine if a set is well defined. Write all the subsets of a given set and label the subsets as proper or improper.
Bingo! One step equations Find the missing value in each case, and cross it off on your bingo card if you can (with a highlighter). To win: shout “bingo!”
Systems of Equations Elimination BINGO
Standard Form Bingo. Use any 9 of these numbers
MATH 2311 Section 2.2. Sets and Venn Diagrams A set is a collection of objects. Two sets are equal if they contain the same elements. Set A is a subset.
Venn Diagrams and Sets. Venn Diagrams One way to represent or visualize sets is to use Venn diagrams:
Sullivan Algebra and Trigonometry: Section 14.1 Objectives of this Section Find All the Subsets of a Set Find the Intersection and Union of Sets Find the.
Thinking Mathematically Venn Diagrams and Set Operations.
Unions and Intersections of Sets Chapter 3 Section 8.
Agenda 12/6 & 12/7 Highlighter Helper Set Theory Notes Go over Set Theory Worksheet Homework.
Algebra 2 Chapter 12 Venn Diagrams, Permutations, and Combinations Lesson 12.2.
Bingo.
Maths bingo! Two-step equations
Unions and Intersections of Sets
Bingo Bingo Summary of questions Answers.
Probability Vocabulary
ALGEBRA II H/G - SETS : UNION and INTERSECTION
ALGEBRA SWAG – Mr. Relles
Sets Extended Maths © Adam Gibson.
Algebra 1 Section 1.1.
Operations with Sets A = { 1, 2, 3 ,4, 5} B = { 2, 4, 6, 8, 10}
Standard Form Bingo.
Fill out your bingo board USING A PEN OR A COLORED PENCIL!!!
Chapter Sets &Venn Diagrams.
Addition Rule for Probability
Unit 6 Review Probability Bingo.
Graphing Quadratic Functions 10-1 Quadratic Equations and Functions
4-3 Graphing and Writing Linear Equations Slope-Intercept Form And
4-2 Graphing and Writing Linear Equations -Graphing Linear Equations
ALGEBRA II H/G - SETS : UNION and INTERSECTION
ALGEBRA SWAG – Mr. Relles
MATH 2311 Section 2.2.
Which sets are equal? Which sets are equivalent?
5-2 Solving Inequalities -Multiplication -Division Linear Inequalities
2.1 – Symbols and Terminology
6-3 Systems of Equations Solving Systems of Equations by ELIMINATION
6-1 Systems of Equations Solving Systems of Equations by GRAPHING
Algebraic and Literal Equations 2-3 Algebraic Proportions ALGEBRA SWAG
Solving Compound Inequalities
Solving Quadratic Equations by
6-2 Systems of Equations Solving Systems of Equations by SUBSTITUTION
Algebraic and Literal Equations 2-2 Literal Equations ALGEBRA SWAG
Operations with Polynomials
8-2 Factoring Polynomials Factoring Polynomials
ALGEBRA SWAG – Mr. Relles
Sets and Venn Diagrams We use the idea of sets to classify numbers and objects. We use Venn diagrams to illustrate these sets.
SETS: Unions & Intersections
4-5 Graphing and Writing Linear Equations Writing Equations
Straight line graphs: Horizontal and vertical lines
5-3 Solving Inequalities Linear Inequalities Solving Inequalities 5-3
Straight line graphs: Horizontal and vertical lines
Graphing Inequalities
4-4 Graphing and Writing Linear Equations Writing Equations In
Ch. 3 Vocabulary 10.) Union 11.) Intersection 12.) Disjoint sets.
3-3 Finding the Rule Functions and Relations
MATH 2311 Section 2.2.
Presentation transcript:

Set Theory BINGO ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

Directions: Write all the answers in your BINGO cards in random boxes (in ball pen ONLY). Each question will be projected on the board then cross out the answer in your BINGO cards. The winning card must contain 5 crossed boxes in a straight line (horizontal, vertical, or diagonal). It is VERY important to show your work on a piece of paper to get full credit. Set Theory - Venn Diagram 1-1

B I N G O FREE ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

Fill out your BINGO cards in random order. Set 2 18 False Intersection 7 12 28 11 1 5 True 10 9 Elements Empty Set 13 8 Subset 14 6 4 ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

5 Number of elements of set A. ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

2 Number of elements of set B. ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

False TRUE or FALSE? ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

True TRUE or FALSE? ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

10 ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

Set It is a collection of things or numbers. ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

Elements Members in a set. ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

Subset A set that forms part of another given set. ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

Null/Empty Set It is a set without elements. ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

The set formed by the elements that belong to two or more sets. Intersection ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

The total number of students enrolled in PE, Music, and Math classes. 7 8 6 1 4 2 28 Math ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

6 The number of students enrolled in three classes. PE Music 7 8 6 1 4 2 6 Math ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

14 The number of students enrolled in PE. PE Music 7 8 6 1 4 2 Math ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

18 The number of students enrolled in Music class. PE Music 7 8 6 1 4 2 18 Math ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

13 The number of students enrolled Math. PE Music 7 8 6 1 4 2 Math ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

7 The number of students enrolled in PE only. PE Music 7 8 6 1 4 2 Math ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

8 The number of students enrolled Music only. PE Music 7 8 6 1 4 2 Math ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

2 The number of students enrolled Math only. PE Music 7 8 6 1 4 2 Math ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

6 PE Music 7 8 6 1 4 2 Math ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

7 PE Music 7 8 6 1 4 2 Math ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

10 PE Music 7 8 6 1 4 2 Math ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

4 The number of students enrolled Math and Music only. PE Music 7 8 6 1 4 2 4 Math ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

The number of students enrolled in PE and Music only. 7 8 6 1 4 2 Math ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1

1 The number of students enrolled Math and PE only. PE Music 7 8 6 1 4 2 1 Math ALGEBRA SWAG – Mr. Relles Archway Publishing 1-(888)-242-5904 Set Theory - Venn Diagram 1-1