# Math Session 2 Test Study Guide

- Created by: chelseaangeles
- Created on: 29-08-13 14:10

I. Irrational Numbers A. Subsets Irrational Number Set ( ) is the universal set. 1. Counting Numbers/Natural Number Set {1,2,3,4,5,6...} 2. Whole Numbers Set - basically it is the natural number set + 0 {0,1,2,3,4,5,6...} 3. Set of Integers {-3,-2,-1,0,1,2,3...} 4. Rational Number Set - written in fraction form or a/b but a and b are integers and b can't be 0. - terminating or repeating decimals. {0.125, 0.33, 0.66} 5. Irrational Number Set - non terminating and non repeating decimals { , , , , ,} B. Operations C. Properties 1. Commutative Property a.) in Addition -changing the order of the addends doesn't change the sum a+b=b+a c=c Ex: 2+3=3+2 b.) in Multiplication - changing the order of the factors doesn't change the product ab=ba Ex: 1/2 x 4 = 4 x 1/2 2. Identity Property a.) in Addition - when we add 0 to a number, the sum is still its original number - zero is the additive identity element of the irrational number set a+0=a Ex:15+0=15 b.) Multiplication - when we multiply 1 to a number, the product is still the original number - one is the multiplicative identity element of the irrational number set a (1) = a Ex: 512 x 1 = 512 3. Closure Property a.) in Addition - if the addends are elements of the irrational number set, then their sum is also an element of the irrational number set Ex: 0.50+3/4= 1.25 1.25 is an element of the irrational…

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# Math Session 2 Test Study Guide

- Created by: chelseaangeles
- Created on: 29-08-13 14:10

I. Irrational Numbers A. Subsets Irrational Number Set ( ) is the universal set. 1. Counting Numbers/Natural Number Set {1,2,3,4,5,6...} 2. Whole Numbers Set - basically it is the natural number set + 0 {0,1,2,3,4,5,6...} 3. Set of Integers {-3,-2,-1,0,1,2,3...} 4. Rational Number Set - written in fraction form or a/b but a and b are integers and b can't be 0. - terminating or repeating decimals. {0.125, 0.33, 0.66} 5. Irrational Number Set - non terminating and non repeating decimals { , , , , ,} B. Operations C. Properties 1. Commutative Property a.) in Addition -changing the order of the addends doesn't change the sum a+b=b+a c=c Ex: 2+3=3+2 b.) in Multiplication - changing the order of the factors doesn't change the product ab=ba Ex: 1/2 x 4 = 4 x 1/2 2. Identity Property a.) in Addition - when we add 0 to a number, the sum is still its original number - zero is the additive identity element of the irrational number set a+0=a Ex:15+0=15 b.) Multiplication - when we multiply 1 to a number, the product is still the original number - one is the multiplicative identity element of the irrational number set a (1) = a Ex: 512 x 1 = 512 3. Closure Property a.) in Addition - if the addends are elements of the irrational number set, then their sum is also an element of the irrational number set Ex: 0.50+3/4= 1.25 1.25 is an element of the irrational…

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