Go Math Lesson 1.2A. Goal: 8.NS.1 Know that the numbers that are not rational are called irrational.

Slides:



Advertisements
Similar presentations
Goal When you have finished this presentation you should understand:
Advertisements

Learn the Subsets of Real Numbers
Freshman Number Sets Week 3. Review Irrational Numbers Numbers that cannot be written as a fraction Rational Numbers Numbers that can be written as a.
“NUMBER NUTS” Intro to Math Mrs. Bonifay. REAL NUMBERS.
Rational and Irrational Numbers
The Real Number System. The natural numbers are the counting numbers, without _______. Whole numbers include the natural numbers and ____________. Integers.
Organizing Numbers into Number Sets. Definitions and Symbols for Number Sets Counting numbers ( maybe 0, 1, 2, 3, 4, and so on) Natural Numbers: Positive.
Goal 1.01 Vocabulary  H J MacDonald Middle  8 th Grade Math  Littleton.
The root word of rational is ratio.
SETS OF NUMBERS.
5-2 Rational Numbers. Converting Decimals to Fractions To convert a decimal to a fraction: 1)Determine where the decimal ends 2)Place the numerals after.
1.2 Properties of Real Numbers. Sets Of Numbers – Naturals Numbers: counting numbers {1, 2, 3, 4…} – Wholes Numbers: counting numbers and zero {0, 1,
Converting, Comparing and Ordering Rational Numbers
MATHS PROJECT NUMBER SYSTEMS BY BINDIYA GURUNG,CLASS IX.
How do we know what’s what?.  A rational number is a number that can be written as a simple fraction ◦ Ex. 5 5/1  ◦ Ex …1/3  ◦ Ex …?/?
Warm Up Add or subtract. 1 + – – – –
(as opposed to fake numbers?)
Real Number System.
The Real Number System.  Natural Numbers (AKA Counting Numbers): {1, 2, 3, 4, …}  Whole Numbers (Natural Numbers plus zero): {0, 1, 2, 3, …} NOTE: Both.
 Can be put in fractional form  The decimal form of the number either terminates (ends) or repeats.  Counting numbers, whole numbers, integers and.
Thinking Mathematically Number Theory and the Real Number System 5.5 Real Numbers and Their Properties.
Presented by Mr. Laws 8th Grade Math JCMS
Classification of the Real Number System
The Real Number System. Whole numbers Whole numbers Rational numbers Whole numbers Natural numbers Integers / ¾ 18% π √2√2 − ….
Exploring Real Numbers Lesson 1-3. Real Numbers Rational Numbers Integers Whole Numbers.
Chapter 1: Real Numbers and Equations Section 1.1: The Set of Real Numbers.
Unit 1-Number Sets Aa-1.1 Define and identify integers, rational, irrational, natural, whole and real numbers.
Warmup Group the following numbers by similar characteristics. 6, ½, 3.2, 7, -5, , …, 4, ¼, ¾, 0.75, 9, -1, 4, 0.5, 0.3, 2, 0.6, -9, 7.1, 1/3, 0.25.
® Ramziah AL Kaissi REAL NUMBERS (as opposed to fake numbers?)
11/10/2015.  Copy these definitions into your notes: 1. Rational number: Any number that can be put into the form of a fraction. 2. Irrational number:
Properties for Real Numbers Rules that real numbers follow.
REAL NUMBERS (as opposed to fake numbers?) Two Kinds of Real Numbers Rational Numbers Irrational Numbers.
Lesson 3-3 The Real Number System.
Medina  Natural : Medina2 Any number that can be located somewhere on a number line Counting Number Counting numbers including the.
Number systems. Real numbers Rational numbers fractionsIntegers Negative integers Whole numbers Zero Positif integers/nat ural numbers Irrational numbers.
R1.1 REAL NUMBERS ORDER AND ABSOLUTE VALUE. Set – A collection of objects Sub-set – Some of the items in the set.
Warm-Up Convert the following to fractions: 1) ) ) ) 0.12.
Section 1-2 Classifying Numbers and the Number Line.
Real Numbers Rational Number s Non- integer s Intege rs Negative Integers Whole Number s Natural Numbers Zero Irrationa l Number s.
Number Sets. Symbols for Number Set Counting numbers ( maybe 0, 1, 2, 3, 4, and so on) Natural Numbers: Positive and negative counting numbers (-2, -1,
5-3(D) Real Numbers.
The Real Numbers and Absolute Value Section 2.1 Essential Question What are the classifications of real numbers? How can you compare real number? Real.
Making Sense of Rational and Irrational Numbers
Properties of Real Numbers
1-1 REAL NUMBERS Bell-work 1.) 2x + 1 = x + 6.
Math Review Traditional Review.
1-6 Real numbers and rational numbers
The Mysterious World of Number Identity…
Rational & Irrational Numbers
Real Numbers.
The Complex Number System
Rational & Irrational Numbers
Real Number System.
(as opposed to fake numbers?)
(as opposed to fake numbers?)
Warm-Up #12 (Monday, 9/28) 3 ∙ ∙ (2 5 − 125)
Math 3-3: Warm-up.
The Mysterious World of Number Identity…
Exponents & Radicals Day 3
Lesson 7.4 Real Numbers.
(as opposed to fake numbers?)
(as opposed to fake numbers?)
The Real Number System Essential Question: -How do we classify as rational and irrational numbers?
Real Numbers Natural Numbers Whole Numbers Integers Rational Numbers
Number Sets.
Natural Numbers The first counting numbers Does NOT include zero
Rational and Irrational Numbers
The Mysterious World of Number Identity…
UNIT 1 Chapter 1-1 Number Systems.
(as opposed to fake numbers?)
Presentation transcript:

Go Math Lesson 1.2A

Goal: 8.NS.1 Know that the numbers that are not rational are called irrational.

Real Numbers

Definitions Natural Numbers - the positive integers (whole numbers) 1, 2, 3, etc., Whole Numbers - The numbers {0, 1, 2, 3,...} etc. Integers - A number with no fractional part. Includes the counting numbers {1, 2, 3,...}, zero {0}, and the negative of the counting numbers {-1, -2, -3,...} Rational Number - any number that can be expressed as the quotient or fraction p/q of two integers, with the denominator q not equal to zero. Irrational Number - A real number that cannot be written as a simple fraction - the decimal goes on forever without repeating.

Natural Numbers

Whole Numbers

Integers

Rational Numbers

Irrational Numbers

Name all of the sets that apply. 1) √5(irrational, real) 2) (rational, real) 3) √81/9(whole, integer, rational real)

True or False 1) All irrational numbers are real numbers. (T) 2) No rational numbers are whole numbers. (F)

Identify the sets of numbers that best describes each situation. 1) The number of people wearing glasses in a room. (Whole) 2) The circumference of a flying disk. (Irrational)