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    Q&A - P5 Math

    Scheduled Pinned Locked Moved Primary 5
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    • H Offline
      highanxiety
      last edited by

      Hi Udon

      You might want to take note that they make used of constant total concept in before and after situation to solve, using LCM of 12, 4 and 3 is 12.

      1 Reply Last reply Reply Quote 0
      • U Offline
        Udon
        last edited by

        php:
        Udon:

        Thanks for the reply, but i do not understand how to calculate


        Kenny....1 unit become 4 units
        Sally......2 units become 8 units
        😓
        ------------------------------------------------------------------------------------------
        How many pens must Kenny give back to Sarah so that she will have twice as many pens as him?

        Kenny ------ 1 unit ------- 4 units
        Sarah ------ 2 units ------- 8 units

        9 - 4 ------ 5





        72*5 ------- 360.


        From the first part of the working, the total number of units they have is 12 units....Kenny (9 units) and Sarah (3 units)

        For Sarah to have twice as many pens as Kenny, it means Kenny will have 1 unit and Sarah will have 2 units, giving total of 3 units...

        In order solve the problem, you will have to equate both equations to have the same number of total units...i.e. 12 units...

        So you will have to multiply x 4 for the second equation to get a total of 12 units....

        Kenny - 1 unit x 4 = 4 units
        Sarah - 2 units x 4 = 8 units

        For Kenny,
        Before - 9 units
        After - 4 units

        The difference of 5 units is given to Sarah....
        5 units x 72 = 360

        Hope my explanation helps...



        Thanks...Thanks.

        1 Reply Last reply Reply Quote 0
        • U Offline
          Udon
          last edited by

          tianzhu:
          Udon:

          Thanks for the reply, but i do not understand how to calculate

          Kenny....1 unit become 4 units
          Sally......2 units become 8 units
          😓

          Hi

          Good Morning.

          P5 students should be comfortable with changing from decimals to fractions and ratios.

          1.4 ------ 14/10 ------- 7/5

          A student should note that the total number of units stays the same in the various scenarios. Perhaps a good way is understand is to imagine Kenny and Sarah inside a box. The exchanges between them take place inside the box. Nothing flows out of the box, hence the total number of pens they had stays the same.

          I’ve attempted to show the flow of events in this slide, as you can see nothing more than equivalent ratios is required to solve this question.

          Hope this helps.

          Best wishes

          http://farm8.staticflickr.com/7232/7218581850_f5c8b8288e_z.jpg\">


          Thankz for the clear illustration, I & my girl can understand better now. :))

          1 Reply Last reply Reply Quote 0
          • U Offline
            Udon
            last edited by

            highanxiety:
            Hi Udon

            You might want to take note that they make used of constant total concept in before and after situation to solve, using LCM of 12, 4 and 3 is 12.
            Hi..Hi

            Thanks for highlighting the concept....

            1 Reply Last reply Reply Quote 0
            • T Offline
              TulipisPink
              last edited by

              Thank you very much to all who has help in showing the lights in maths question.


              You are the best !

              Thanks again.

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              • MathIzzzFunM Offline
                MathIzzzFun
                last edited by

                NewMum2012:
                http://i49.tinypic.com/b3wlqf.jpg\"> Hi Can anyone please help with this Question?

                Hi

                area of triangle PRV + area of triangle QSV
                = 1/2 area of rectangle PQRS
                = unshaded area + area of quadrilateral TUVW
                I think you can complete the solution from here 😄

                cheers.

                1 Reply Last reply Reply Quote 0
                • CoffeeCatC Offline
                  CoffeeCat
                  last edited by

                  NewMum2012:
                  You quoted \"area of triangle PRV + area of triangle QSV

                  = 1/2 area of rectangle PQRS\"

                  Can you please explain how this is possible?

                  Thanks for your prompt response!
                  area of PRV = 1/2 * PS* PV
                  area of QSV = 1/2 * PS* VQ
                  area of PRV + QSV = 1/2 * PS * (PV+VQ) = 1/2 * PS *PQ

                  This looks like a maths olympiad question...

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                  • MathIzzzFunM Offline
                    MathIzzzFun
                    last edited by

                    NewMum2012:
                    You quoted \"area of triangle PRV + area of triangle QSV

                    = 1/2 area of rectangle PQRS\"

                    Can you please explain how this is possible?

                    Thanks for your prompt response!


                    Hi
                    Area of triangle PVR =area of triangle PVS (same base PV & same height PS=QR)
                    Area of triangle PVS + area of triangle QVS= 1/2 area of rectangle PQRS
                    so, area of triangle PVR + area of triangle QVS = 1/2 area of rectangle PQRS

                    cheers.

                    1 Reply Last reply Reply Quote 0
                    • C Offline
                      cimman
                      last edited by

                      this question has been answered before:

                      http://www.kiasuparents.com/kiasu/forum/viewtopic.php?f=71&t=6373&start=740

                      quite some time ago, that is.

                      1 Reply Last reply Reply Quote 0
                      • C Offline
                        cimman
                        last edited by

                        this question was answered before:

                        http://www.kiasuparents.com/kiasu/forum/viewtopic.php?f=71&t=6373&start=740

                        you should try the other question (the double square question) as well. it's also an interesting question.

                        1 Reply Last reply Reply Quote 0

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