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    Q&A - P3 Math

    Scheduled Pinned Locked Moved Primary 3
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    • corneyAmberC Offline
      corneyAmber
      last edited by

      Dharma:
      ks2me:

      Great sharing Dharma! :salute:


      Glad u like it

      Yes I do but I wonder if P3/P4 children can appreciate it? My child is not at that level yet so cannot test on her.

      1 Reply Last reply Reply Quote 0
      • D Offline
        Dharma
        last edited by

        ks2me:
        Dharma:

        [quote=\"ks2me\"]Great sharing Dharma! :salute:


        Glad u like it

        Yes I do but I wonder if P3/P4 children can appreciate it? My child is not at that level yet so cannot test on her.[/quote]Those in P4 doing Olympiad Maths will be able to appreciate.

        Show them square numbers (series with consecutive odd nos) and triangular numbers in pictorial form. Will understand better after watching this http://www.yteach.co.uk/index.php/resources/triangular_square_numbers_root_t_page_3.html

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        • M Offline
          Muffins
          last edited by

          Dharma:
          Hi Suz855,ks2me & small,


          Hope this may be of interest.

          1/2006 is the common factor of the series.

          1/2006( 1+3+5+….+ 2003+2005)

          1 \t\t= 1 (1x1)
          1+3\t\t= 4 (2x2)
          1+3+5\t\t = 9 (3x3)
          1+3+5+7 \t= 16(4x4)

          To find the sum of consecutive odd numbers starting from 1, you just need to find the square of the number of terms.

          For example; 1+3+5+7 = 4x4 ( You have 4 terms, so just find the square the number of terms)

          Now,
          1+3+5+7+….+2003+2005

          To find the number of terms (2005+1)/2 = 1003

          So, 1/2006( 1+3+5+…+2003+2005) = 1/2006 (1003 x 1003) = 1003/2 = 501.5
          Thanks for the crystal clear explaining, buddy! :thankyou: :salute:

          1 Reply Last reply Reply Quote 0
          • S Offline
            small
            last edited by

            [quote]Hi Suz855,ks2me & small,


            Hope this may be of interest.

            1/2006 is the common factor of the series.

            1/2006( 1+3+5+….+ 2003+2005)

            1 \t\t= 1 (1x1)
            1+3\t\t= 4 (2x2)
            1+3+5\t\t = 9 (3x3)
            1+3+5+7 \t= 16(4x4)

            To find the sum of consecutive odd numbers starting from 1, you just need to find the square of the number of terms.

            For example; 1+3+5+7 = 4x4 ( You have 4 terms, so just find the square the number of terms)

            Now,
            1+3+5+7+….+2003+2005

            To find the number of terms (2005+1)/2 = 1003

            So, 1/2006( 1+3+5+…+2003+2005) = 1/2006 (1003 x 1003) = 1003/2 = 501.5[/quote]Hi Dharma,

            Thanks for sharing...learned something new... :celebrate: :udaman:

            1 Reply Last reply Reply Quote 0
            • S Offline
              sexymama
              last edited by

              Pls help me with my son's H/W... 😢


              Minghua gave 1/2 of his money to Lily,.
              In return, Lily gave 1/3 of whatever money
              she had to Minghua.
              Later, Minghua gave 1/4 of whatever
              money he had then to Lily.
              Finally, Minghua had $675 and Lily had $1325.
              how much money di Minghua have at first?

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              • M Offline
                mgsim
                last edited by

                is the answer $700 ?

                1 Reply Last reply Reply Quote 0
                • S Offline
                  sexymama
                  last edited by

                  How abt the working?

                  1 Reply Last reply Reply Quote 0
                  • S Offline
                    small
                    last edited by

                    sexymama:
                    Pls help me with my son's H/W... 😢


                    Minghua gave 1/2 of his money to Lily,.
                    In return, Lily gave 1/3 of whatever money
                    she had to Minghua.
                    Later, Minghua gave 1/4 of whatever
                    money he had then to Lily.
                    Finally, Minghua had $675 and Lily had $1325.
                    how much money di Minghua have at first?
                    From the question, the total amount of money they had = 1325+675 = $2000\t

                    At final stage:\t
                    Minghua
                    3/4 Unit = 675
                    1/4 Unit = 225
                    1 whole = 900
                    so before that Minghua had $900 nad Lily had $1100\t
                    \t
                    Lily
                    2/3 Unit = 1100
                    1/3 Unit = 550
                    1 whole = 1650
                    so before this Lily had $1650 and Minghua had $350\t

                    Minghua
                    1/2 Unit = 350
                    1 whole = 700

                    Minghua had $700 at first.

                    😄

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                    • S Offline
                      sexymama
                      last edited by

                      Tks dear 4 d workin'.. 😄

                      1 Reply Last reply Reply Quote 0
                      • D Offline
                        Dharma
                        last edited by

                        deleted

                        1 Reply Last reply Reply Quote 0

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