Click when ready  Wang991.wordpress.comWang991.wordpress.com Stand SW 100 Equal Sets.

Slides:



Advertisements
Similar presentations
THE WELL ORDERING PROPERTY Definition: Let B be a set of integers. An integer m is called a least element of B if m is an element of B, and for every x.
Advertisements

Factors Objective – To be able to find all the factors of a given integer.
Prime Factor Decomposition
5.1 Number Theory. The study of numbers and their properties. The numbers we use to count are called the Natural Numbers or Counting Numbers.
2.1 Sets. DEFINITION 1 A set is an unordered collection of objects. DEFINITION 2 The objects in a set are called the elements, or members, of the set.
The Real Numbers 1.1 Sets A set is a collection of objects, symbols, or numbers called elements. Example 1 is a set containing the first three counting.
Divisibility Rules Page 10 in textbook.
Natural Numbers The Natural or counting numbers are denoted by N and are defined by:
Chapter 2 The Basic Concepts of Set Theory © 2008 Pearson Addison-Wesley. All rights reserved.
What are factors?. Factors are numbers that divide EXACTLY into other numbers without a remainder.
Sub Title Factors and Multiples Chapter 3: Conquering SAT Math.
Objective: Learn to multiply and divide integers.
Vocabulary word (put this word on the back of the card.) THIS WILL BE THE DEFINITION – FILL IN THE BLANKS ON THE VOCABULARY CARDS PROVIDED.
SET Miss.Namthip Meemag Wattanothaipayap School. Definition of Set Set is a collection of objects, things or symbols. There is no precise definition for.
Objectives: By the end of class, I will be able to:  Identify sets  Understand subsets, intersections, unions, empty sets, finite and infinite sets,
PLAYING WITH NUMBERS. BASIC CONCEPTS The concept of playing with numbers is one of the most fundamental concepts in mathematics. NATURAL NUMBERS (N ):
1A_Ch0(1). 0.3Multiples and Factors A Multiples B Factors C Prime Numbers and Prime Factors Index 1A_Ch0(2) D Index Notation.
Sets --- A set is a collection of objects. Sets are denoted by A, B, C, … --- The objects in the set are called the elements of the set. The elements are.
SET THEORY. BASIC CONCEPTS IN SET THEORY Definition: A set is a collection of well-defined objects, called elements Examples: The following are examples.
Factors, Primes & Composite Numbers 6 th grade math.
Factors and Primes by 2July. Definition Product – the answer to a multiplication problem. 5 x 6 = 30 Product.
Lesson 8.1 Page #1-25(EOO), 33, 37, (ODD), 69-77(EOO), (ODD), 99, (ODD)
2.1 Sets and Whole Numbers Remember to Silence Your Cell Phone and Put It In Your Bag!
Set Theory Symbols and Terminology Set – A collection of objects.
2.1 Symbols and Terminology. Designating Sets A set is a collection of objects (in math, usually numbers). The objects belonging to the set are called.
Slide Section 2-1 Symbols and Terminology. SYMBOLS AND TERMINOLOGY Designating Sets Sets of Numbers and Cardinality Finite and Infinite Sets Equality.
Set Theory Trashketball ‘Cause your Quiz is next class.
Module Code MA1032N: Logic Lecture for Week Autumn.
Dividing Decimals Module 5 Lesson 4 GET READY TO WRITE NOTES.
Numerical Relationships
Integers Objectives: C Grade Recognise Prime Numbers
Click when ready  Wang991.wordpress.com © All rights reserved.
Divisibility Tests How can you tell quickly whether a number can be divided exactly by another?
Polynomial and Synthetic Division Objective: To solve polynomial equations by long division and synthetic division.
3x + 2 6x 3 - 5x 2 – 12x – 4 DMSBDMSB 2x 2 6x 3 + 4x 2 -9x 2 – 12x – 3x -9x 2 – 6x – 4 – 2 – 6x– 4 0 Check: (3x + 2)(2x 2 – 3x – 2) = 6x 3 – 9x 2 – 6x.
Fraction Division: A Whole Number Divided by a Fraction 1  = ? 1515 To get the answer, ask: 1  ? = 1515 How many groups of can be made from 1? 1515.
PRIME NUMBERS AND FACTOR TREES. DEFINITION Prime Number – An integer whose only factors are 1 and itself 2, 3, 5, 7,11, 13, 17, 19.
Division by 2 Any number that ends is 0, 2, 4, 6, or 8 is evenly divisible by 2.
HAWKES LEARNING SYSTEMS Students Matter. Success Counts. Copyright © 2013 by Hawkes Learning Systems/Quant Systems, Inc. All rights reserved. Section 1.8.
1.3 Squares and Square Roots Mme DiMarco.  Learning Goal: How to find squares and square roots of whole numbers. Learning Goal.
PRE-ALGEBRA Unit 1 Review. SELECT AS MANY THAT APPLY 21 A.Natural Number B.Whole Number C.Integer D.Rational Number E.Irrational Number F.Real Number.
What are Factors? FACTOR Definition #1: A Whole Number that divides evenly into another number.
Algebra 1. A = 0 B = 8.99 C = 1 D. 1(7.99) = 7.99.
Solving multi step equations. 12X + 3 = 4X X 12X + 3 = 3X X 9X + 3 = X = X =
Divide decimals What is the answer to these divisions? 6 ÷ 3 In each case the answer is 2. The answer to a division is not changed if each number is multiplied.
Set Builder Notation. If you recall, a set is a collection of objects which we write using brackets and name using a capital letter. Remember also that:
3x + 2 6x3 - 5x2 – 12x – 4 2x2 – 3x – 2 6x3 + 4x2 -9x2 – 12x -9x2 – 6x
The Basic Concepts of Set Theory
Natural Numbers Natural numbers are counting numbers.
ALGEBRA II H/G - SETS : UNION and INTERSECTION
        { } Sets and Venn Diagrams Prime Numbers Even Numbers
The Basic Concepts of Set Theory
Chapter 2 The Basic Concepts of Set Theory
Wang991.wordpress.com Finite set and Infinite Set Click when ready 
We will chake the answers
ALGEBRA I - SETS : UNION and INTERSECTION
Chapter 2 The Basic Concepts of Set Theory
We will chake the answer
We will chake the answers
Chapter 1 Section 1 Algebraic Expressions, Real Numbers, and Interval Notation.
___________ ____ 2, 3, 4, 5, 6, 9, 10.
ALGEBRA II H/G - SETS : UNION and INTERSECTION
Section 2.6 Infinite Sets.
Union Exemple 1 B={6,7,8,9} A={2,3,4,5} A B
We will chake the answer
Wang991.wordpress.com Relation and function Click when ready 
Sets, Unions, Intersections, and Complements
Integers Blast Off
Multiplying Decimals Chapter 4.
Presentation transcript:

Click when ready  Wang991.wordpress.comWang991.wordpress.com Stand SW 100 Equal Sets

We will chake the answer

Home work Page 7 4.Which of the following are finite or infinite set? 1) Infinite set 2) Finite set 3) Infinite set 4) Finite set

Home work Page 7 4.Which of the following are finite or infinite set? 5) Infinite set 6) infinite set

5.Which of the following are empty sets? Page 7 Empty set Not Empty set

Numbers Index Example 1.Natural numbers are the numbers we used in counting and they are 1, 2, 3, 4, 5, 6, The first five whole numbers are 0, 1, 2, 3 and 4. 3.The whole numbers 0, 2, 4, 6 and 8 are examples of even numbers. They are divisible by the number 2. 4.The whole numbers 1, 3, 5, 7, 9 are examples of odd numbers. When these numbers are divided by 2, there is always a remainder 1.

From numbers 0 to 8, list all the (a)natural numbers,(b)whole numbers, (c)even numbers,(d)odd numbers. Index (a)Natural numbers : 1, 2, 3, 4, 5, 6, 7, 8 ( b)Whole numbers : 0, 1, 2, 3, 4, 5, 6, 7, 8 (c) Even numbers : 0,2, 4, 6, 8 (d) Odd numbers : 1, 3, 5, 7

Equal Set Two sets are equal if they contain exactly the same element If two set A and B are equasl, we write A = B Therefore, every elements of A is an element of B If set A is not equal to set B, we write A = B

Example A = {1,3,5,7} B = {3,1,7,5} Set A and B are equal A = B

Example A = { 2,4,6 } B = {4,6 } C = { 6,4,2 }

Example D = {Letters in the word ‘paper’ } E = {Letters in the word ‘pear’} D= {p,a,e,r } E= {p,e,a,r } Set D and E are equal D = E

Gsp – g2 การเท่ากัน Gsp – g2 การเท่ากัน Example D = {2,4,6} E = {x:x is a positive even lass than 10} E= {2,4,6,8 }

Home work Page 7 Which of the following represent a pair of equal 1) A = {letters in the word “ กรรมกร ” } B = {letters in the word “ มรรคา ” } C = {letters in the word “ มกราคม ” } D = {letters in the word “ รากไม้ ” }

Home work Page 7 Which of the following represent a pair of equal 2) E = (7,14,21,…,343} F = (x:x = 7n, n is a natural number less than 50}

Home work Page 7 Which of the following represent a pair of equal

Home work Page 7 Which of the following represent a pair of equal 4) A= {1,2,3,4,5} B= {5,4,3,2,1}

Home work Page 8 Which of the following represent a pair of equal 5) C = {0,1,3,7} D = {x:x is a integer number lass than10}

Home work Page 8 Which of the following represent a pair of equal 6) E ={12,14,16,18} F ={14,16,12,18}

Home work Page 8 Which of the following represent a pair of equal 7) K= {x:x is a even number less than 10} L = {2,4,6,8}

Home work Page 8 Which of the following represent a pair of equal

Click when ready  Teacher Mr.Chaweng Stand SW 100

See you again next class