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Sets of numbers

By the end of the lesson you will be able to:




  • Identify  the different sets of numbers.

  • Distinguish between rational and irrational numbers.




                                                           1
Natural numbers

      = {1, 2, 3, 4,...} 
                              infinite set

                    

 18 ∈ 
                       3.5∉

 213 ∈




                                             2
Integer numbers


      = {...,­2,­1,  0 , 1 ,2 ,3,...}
whole negative numbers           whole positive numbers
                         zero




Z is for the German "Zahlen"

                 is an infinite set




                                                          3
Rational numbers
Any number that can be expressed as a fraction 
is a rational number. Thus,
              fractions ( quotient of whole numbers)
   ∈

0.25 ∈          terminating (exact) decimals

                recurring decimals     ­3.2222... ∈
    ∈

 5∈             whole numbers               ­40   ∈


         is for "quotient"


                                                       4
Irrational numbers

The numbers that are not rational. 
(can't be expressed as fractions)
              π = 3.1415926535897932384626433832795 (and more...)


          is an irrational number


         is an irrational number


 2,1010010001000010000010000001...

4,12345678910111213142516...



                                                                    5
Which of the following sets is infinite?




                                           6
Answer True or False for each statement:



 12 ∈  P                    1 ∉  P

  5 ∈  P                    6 ∈  P

  3 ∈  P                    0 ∈ P




                                           7
Which of these represent the empty set?




                                          8
Which is True?
 X  ⊂  Y
 X  ⊂  Z

Z  ⊂  Y

 Z  ⊂  X


                 9
Rational or irrational?
  rational Pull


irrational Pull


  rational   Pull




  rational Pull


irrational Pull




                                              10
Ring any of these which are rational when n = 3




                                                  11
At the end of the lesson:



                            Rational   Not rational




                                                      12

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Sets of numbers