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Real Number Properties


Students will identify real number
properties.
Definitions
• Commutative Property over Addition
    says that we can add
    numbers in any order

           a+b=b+a
Definitions
• Commutative Property over
  Multiplication
    says that we can multiply
    in any order
               (a)(b) = (b)(a)
Definitions
• Associative Property over Addition
    tells us that we can group
    numbers in a sum any way
    we want and get the same
     answer.
        (a + b) + c = a + (b + c)
Definitions
• Associative Property over
  Multiplication
    tells us that we can group
  numbers in a product any way we
  want and get the same answer.
                  (ab)(c)= (a)(bc)
Definitions
• Distributive Property
     states that the product of a
     number and a sum is equal to
     the sum of the individual
     products of addends and the
     number.
             a(b + c) = ab + ac
Definitions
• Identity Property for Addition
     states that zero can be added to
  any real number and the result is
  that number.
            a+0=a
Definitions
• Identity Property for Multiplication
      states that one can be multiplied
  by any real number and the result
  is that number.
             a .1 = a
Definitions
• Opposites or Additive Inverses
    have a sum of 0.
          a + (-a) = 0
Definitions
• Reciprocals or Multiplicative
  Inverses
     have a product of 1.
           a . 1/a= 1
Definitions
• Absolute Value
     the distance a number is from
  zero on the number line.
            I –a I = a
            - I -a I = -a
In your composition notebook,
    choose one of the following:
• How do you distinguish the
  differences between the
  commutative property over addition
  and the associative property over
  multiplication? Give one example of
  each using variables and
  constants.

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4_Real_Number_Properties_Notes