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    Tutor MathsGuru: Ask me for your burning Maths questions!

    Scheduled Pinned Locked Moved Primary Schools - Academic Support
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    • C Offline
      ck123
      last edited by

      Hi all


      I need help with the model for this question.

      The number of marbles in Box A, Box B and Box C was 195.
      John added 60 marbles to those in Box A, doubled the number of marbles in Box B and halved the number of marbles in Box C.
      The ratio of the number of marbles becomes 4:1:2.
      What is the total number of marbles in the three boxes now?

      Thanks

      1 Reply Last reply Reply Quote 0
      • V Offline
        Vanilla Cake
        last edited by

        Herbie:
        Amy and Tommy each have some money. If Amy spends $50 per day and Tommy spends $60 per day, Amy would still have $500 left when Tommy has spent all his money.

        If Amy spends $60 per day and Tommy spends $50 per day, Amy would still have $280 left when Tommy spent al his money. How much money does Tommy have?
        Hi Herbie,
        Your question is similar to this http://www.postimage.org/image.php?v=gxtwwpi which Mathsguru had provided clear explanations.

        1st case
        Amy : Tommy
        5 : 6
        25 : 30

        2nd case
        Amy : Tommy
        6 : 5
        36 : 30

        Draw models for better visualisation,
        1st case
        Amy: 25 units + a long block to indicate $500 left
        Tommy : 30 units

        2nd case
        Amy: 36 units + a long block to indicate $280 left
        Tommy: 30 units

        Make sure that total length of both blocks for Amy in 1st/2nd case must be the same.

        25 units+$500=36 units+$280
        11 units = $220
        1 unit = $20

        Tommy has 30 units = $600

        Check
        1st case - 10 days
        Amy -> $1000-(10x$50) = $500
        Tommy=> $600-(10x60) = 0

        2nd case - 12 days
        Amy -> $1000-(12x60) = $280
        Tommy -> $600-(12x50) = 0

        1 Reply Last reply Reply Quote 0
        • V Offline
          Vanilla Cake
          last edited by

          Dharma:
          Hi Vanilla Cake,


          Your sister may wish to look at this while waiting for Mathsguru’s solution.

          http://www.postimage.org/image.php?v=gxEDrbJ
          Hi Dharma,
          Thanks for your effort and time. Your alternative approach is the same method that I had taught her but she wants to learn the model solution by Mathsguru.😢

          Hi Guan Hui/speedmaths.com,
          Thanks for your solutions.

          Hi Mathsguru,
          From http://www.kiasuparents.com/kiasu/forum/viewtopic.php?t=6113&postdays=0&postorder=asc&start=100 and his http://chillycrab.webs.com/, is it possible for you to compile all your questions and solutions from this thread into a blog/website for others to learn from you?

          1 Reply Last reply Reply Quote 0
          • V Offline
            Vanilla Cake
            last edited by

            ck123:
            I need help with the model for this question.


            The number of marbles in Box A, Box B and Box C was 195.
            John added 60 marbles to those in Box A, doubled the number of marbles in Box B and halved the number of marbles in Box C.
            The ratio of the number of marbles becomes 4:1:2.
            What is the total number of marbles in the three boxes now?
            Hi ck123,
            Thank you for posting this http://www.orlesson.org/orp/09Ma/2009-Math-SA1-RGS.pdf.My P5 younger sister also cannot understand the given worked solution. 😢

            While waiting for help, please see whether my method is useful or not?
            Draw the model for \"after\" scenario:

            After
            Box A : 8 equal blocks
            Box B : 2 equal blocks
            Box C : 4 equal blocks

            Before
            Box A : 8 equal blocks - 60
            Box B : 1 block
            Box C : 8 equal blocks

            8 blocks-60+1 block+8 blocks = 195
            17 blocks = 255
            1 block = 15

            1 block is the same as 1 unit

            Total marbles in the three boxes now : (8+2+4) blocks = 14 blocks
            14 blocks = 14x15 = 210

            Mod : Pls merge this thread with http://www.kiasuparents.com/kiasu/forum/viewtopic.php?p=160403#160403 so that Mathsguru can post a clear and well-illustrated model solution.

            Thanks.

            1 Reply Last reply Reply Quote 0
            • O Offline
              OK Lor
              last edited by

              Dharma:
              OK Lor:

              Hi Mathsguru,


              The product of two numbers, A and B, is 108. The difference betweeen A and B is a common factor of A and B. Find the values of A and B.

              Thanks.

              108 = 2 X 2 X 3 X 3 X 3 = 12 X 9
              A = 12, B = 9 (A – B = 12- 9 = 3)
              3 is a common factor of both 12 and 9.

              Hi Dharma,

              Thanks.

              1 Reply Last reply Reply Quote 0
              • G Offline
                Guan Hui
                last edited by

                The number of marbles in Box A, Box B and Box C was 195.

                John added 60 marbles to those in Box A, doubled the number of marbles in Box B and halved the number of marbles in Box C.
                The ratio of the number of marbles becomes 4:1:2.
                What is the total number of marbles in the three boxes now?

                final ratio
                4u:1u:2u
                initial
                4u-60: 0.5u : 4u

                4u-60 +0.5u +4u=8.5u-60
                8.5u=195+60
                8.5u=255
                1u=30marbles

                final ratio
                4u+1u+2u=7u
                7x30=210 marbles=D

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

                  Hi,


                  Please help to clarify!

                  Mrs Wong wants to pack 100 buns in boxes for her son to take to his class party. Each box can hold up to a max. of 8 buns. What is the minimum no. of boxes she will need to pack all the buns?

                  Should the answer be 12 or 13?
                  If the answer is 12, can help to explain why 12?

                  Thanks alot

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

                    SoWoW:
                    Hi,


                    Please help to clarify!

                    Mrs Wong wants to pack 100 buns in boxes for her son to take to his class party. Each box can hold up to a max. of 8 buns. What is the minimum no. of boxes she will need to pack all the buns?

                    Should the answer be 12 or 13?
                    If the answer is 12, can help to explain why 12?

                    Thanks alot
                    Mrs Wong will need 13 boxes. She will pack 12 boxes with 8 buns each. The remaining 4 buns will be packed into another box. (12 + 1 = 13)

                    The answer cannot be 12 boxes, otherwise the remaining 4 buns will be left unpacked.

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

                      Dharma:
                      Mrs Wong will need 13 boxes. She will pack 12 boxes with 8 buns each. The remaining 4 buns will be packed into another box. (12 + 1 = 13)


                      The answer cannot be 12 boxes, otherwise the remaining 4 buns will be left unpacked.
                      Hi Dharma,

                      thank you so much. The answer provided is 12 so it's a wrong answer.
                      thanks for your clarifications. cheers

                      1 Reply Last reply Reply Quote 0
                      • V Offline
                        Vanilla Cake
                        last edited by

                        Hi Mathsguru,

                        Could you pls help to post your approach to solve this 5-mark question from http://www.orlesson.org/orp/09Ma/2009-Math-SA1-AiTong.pdf?
                        There are workings for the solution but both of us (my P5 younger sister and myself)cannot understand them :oops:.Pls refer to page 27 of the PDF for the workings.

                        Devi had 26 more $5 notes than $10 notes. After paying $480 for a camera with some of the $5 notes, she had 6 times as many $10 notes as $5 notes.
                        a) How many $5 notes did Devi have at first?
                        b) How much money did Devi have left?

                        Could the model solution be applicable for such problem sum?
                        Thanks for your help.
                        😉

                        1 Reply Last reply Reply Quote 0

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