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Section 1.1 ­ Real Numbers and Number Operations A.notebook       July 29, 2009



                      Section 1.1 ­ Real Numbers and Number Operations




       Subsets of      Whole Numbers: 0, 1, 2, 3 …
       Real 
       Number
                       Integers: ­3, ­2, ­1, 0, 1, 2, 3…

                       Rational Numbers: numbers that can 
                       be expressed as a ratio, 
                       like ¾, ½, ­5/8

                       Irrational Numbers: numbers that 
                       cannot be expressed as a ratio, 
                       like π or √2



                                                                                  1
Section 1.1 ­ Real Numbers and Number Operations A.notebook                  July 29, 2009


      Using Real       Example: Graph the numbers 
      Numbers          √2, 2.7, and ­4/3 on a 
                       number line and order them 
                       from least to greatest.




            ­5   ­4    ­3    ­2    ­1     0     1     2       3    4     5




      Properties      Let a, b, and c be real numbers
      of Numbers

                      Commutative: 
                      a + b = b + a                               addition
                      ab = ba                                     multiplication

                      Associative: 
                      (a + b) + c = a + (b + c)                   addition
                      (ab)c = a(bc)                               multiplication

                      Distributive: 
                      a(b + c) = ab + ac


                                                                                             2
Section 1.1 ­ Real Numbers and Number Operations A.notebook               July 29, 2009

      Properties      Let a, b, and c be real numbers
      of Numbers

                      Identity: 
                      a + 0 = a                               addition
                      a ∙ 1 = a                               multiplication

                      Inverse: 
                      a + (­a) = 0                            addition 
                      a ∙ 1/a = 1; a ≠ 0                      multiplication




         Homework       Section 1.1 Worksheet #2 ­ 28 even




                                                                                          3

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Section 1.1 Real Numbers And Number Operations A

  • 1. Section 1.1 ­ Real Numbers and Number Operations A.notebook July 29, 2009 Section 1.1 ­ Real Numbers and Number Operations Subsets of  Whole Numbers: 0, 1, 2, 3 … Real  Number Integers: ­3, ­2, ­1, 0, 1, 2, 3… Rational Numbers: numbers that can  be expressed as a ratio,  like ¾, ½, ­5/8 Irrational Numbers: numbers that  cannot be expressed as a ratio,  like π or √2 1
  • 2. Section 1.1 ­ Real Numbers and Number Operations A.notebook July 29, 2009 Using Real  Example: Graph the numbers  Numbers √2, 2.7, and ­4/3 on a  number line and order them  from least to greatest. ­5 ­4 ­3 ­2 ­1 0 1 2 3 4 5 Properties  Let a, b, and c be real numbers of Numbers Commutative:  a + b = b + a  addition ab = ba multiplication Associative:  (a + b) + c = a + (b + c)  addition (ab)c = a(bc) multiplication Distributive:  a(b + c) = ab + ac 2
  • 3. Section 1.1 ­ Real Numbers and Number Operations A.notebook July 29, 2009 Properties  Let a, b, and c be real numbers of Numbers Identity:  a + 0 = a  addition a ∙ 1 = a multiplication Inverse:  a + (­a) = 0  addition  a ∙ 1/a = 1; a ≠ 0 multiplication Homework Section 1.1 Worksheet #2 ­ 28 even 3