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NUMBERS











                        2                  NATURAL NUMBERS:Cont nues from 0 to forever
              7                9    0                       0,1,2,3,4,5,6,7,8,9,10,11...........


      1                5


             6                  4


                  8        3                COUNTING NUMBERS:Cont nues from 1 to forever


                                                             1,2,3,4,5,6,7,8,9,10...........





               INTEGERS:all numbers from plus  nf n ty to m nus  nf n ty



                           .......-4,-3,-2,-1,0,1,2,3,4.....





                                                    ....-4,-3,-2,-1,0,1,2,3,4....  consecut ve  ntegers
              consecut ve numbers
            w th a regular  ncrement                   ....-3,-1,1,3,5..... consecut ve odd  ntegers

                amount are called
               sequent al numbers
                                                       ....-4,-2,0,2,4....   consecut ve even  ntegers









                       ZERO                                           A rat onal number  s a

                                                                  number that can be wr tten
                      a number

                a natural number                                  as a / b (a over b), prov ded

               a rat onal numbers                                 that a  s an  nteger, and b  s

                      a  ntager                                      an  nteger other than 0.






                                                 0  s not the

                                                     count








        every natural number  s an  nteger

        each count  s an  nteger                                                   odd (+ or -) odd=even

        each count  s a cold number                                               odd (+ or -) even =odd

        every  nteger  s a rat onal number                                       even (+ or -) even=even
                                                                                       odd*odd=odd
                                                                                      odd*even=even




               The numbers should be chosen close to
             each other wh le f nd ng the greatest value
             of the product of two numbers whose sum
                                 s g ven.
                                                                                     f the product  s even

                                                                                   then at least one of the

              When f nd ng the greatest value of the sum                               numbers  s even
                of the two numbers whose products are
                 g ven, the numbers should be chosen
                               farther apart




                                                                                          (+)*(+)=(+)
                 When f nd ng the smallest value of the                                   (+)*(-)=(-)

                 product of two numbers whose sum  s                                       (-)*(-)=(-)
                g ven, the numbers should be chosen far
                             from each other.














                                                                                     İLKE ORHAN


                                                                                        E6190037
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