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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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    • starlight1968sgS Offline
      starlight1968sg
      last edited by

      Dharma:


      315 is correct.

      Red : 12u
      Yellow : 6u – 1p = 4u
      Blue : 3u – 15 = 2u

      3u – 2u = 15
      1u = 15
      Total no. of marbles at first = 12u + 6u + 3u = 21u =21 x 15 = 315
      Thanks.
      I solved using the model diagram.

      Is it convincing enough that the number of Yellow marbles taken is 15, so that the ratio for Yellow to Blue remains 2:1 ?

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

        starlight1968sg:
        Dharma:



        315 is correct.

        Red : 12u
        Yellow : 6u – 1p = 4u
        Blue : 3u – 15 = 2u

        3u – 2u = 15
        1u = 15
        Total no. of marbles at first = 12u + 6u + 3u = 21u =21 x 15 = 315

        Thanks.
        I solved using the model diagram.

        Is it convincing enough that the number of Yellow marbles taken is 15, so that the ratio for Yellow to Blue remains 2:1 ?

        To maintain the ratio of yellow to blue marbles of 2 : 1 but ratio of red to yellow marbles of 3 : 1, you need to remove 2 x 15 = 30 yellow marbles.

        1 Reply Last reply Reply Quote 0
        • starlight1968sgS Offline
          starlight1968sg
          last edited by

          Dharma:
          To maintain the ratio of yellow to blue marbles of 2 : 1 but ratio of red to yellow marbles of 3 : 1, you need to remove 2 x 15 = 30 yellow marbles.

          YES!

          I take each block (ie blue marbles) as \"remaining plus 15\". So for yellow block, it is \"remaing plus 15\" and \"remaing plus 15\" ie remove 15*2 = 30 yellow marbles.

          Since the question says \"some yellow marbles\" are removed and to maintain the ratio of Yellow to Blue at 2:1, the number of yellow marbles removed has to be 15*2 = 30.

          Though somehow am not very convinced about this part. Ok, maybe am just a bit slow to understand.

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

            starlight1968sg:
            Dharma:

            To maintain the ratio of yellow to blue marbles of 2 : 1 but ratio of red to yellow marbles of 3 : 1, you need to remove 2 x 15 = 30 yellow marbles.


            YES!

            I take each block (ie blue marbles) as \"remaining plus 15\". So for yellow block, it is \"remaing plus 15\" and \"remaing plus 15\" ie remove 15*2 = 30 yellow marbles.

            Since the question says \"some yellow marbles\" are removed and to maintain the ratio of Yellow to Blue at 2:1, the number of yellow marbles removed has to be 15*2 = 30.

            Though somehow am not very convinced about this part. Ok, maybe am just a bit slow to understand.

            I’m no expert at models but I am able to explain to u what I have done.

            Actually, the number of yellow marbles removed is irrelevant for answering this question, so don’t worry too much about it.

            1.\tThe initial condition is ratio of red : yellow : blue = 4 : 2 : 1
            2.\tFinal condition is ratio of red : yellow : blue = 6 : 2 : 1
            3.\tNo red marbles are given out, so the no. of red marbles DO NOT change.
            4.\tNow u have initial ratio of 12: 6 : 3 and final ratio of 12 : 4 : 2
            5.\tFrom (4) u can see for every 1 unit reduction of blue marbles, there will be 2 units of reduction in yellow marbles, based on the ratios above.

            1 Reply Last reply Reply Quote 0
            • starlight1968sgS Offline
              starlight1968sg
              last edited by

              Dharma:
              I’m no expert at models but I am able to explain to u what I have done.


              1.\tThe initial condition is ratio of red : yellow : blue = 4 : 2 : 1
              2.\tFinal condition is ratio of red : yellow : blue = 6 : 2 : 1
              3.\tNo red marbles are given out, so the no. of red marbles DO NOT change.
              4.\tNow u have initial ratio of 12: 6 : 3 and final ratio of 12 : 4 : 2
              5.\tFrom (4) u can see for every 1 unit reduction of blue marbles, there will be 2 units of reduction in yellow marbles, based on the ratios above.
              Thanks.
              Your solution is so short and clear. Earlier, I was struggling with the model diagram.
              Myself is lousy in model & ratio. So I can't expect my dd to do well too. :stupid:

              1 Reply Last reply Reply Quote 0
              • K Offline
                KSP
                last edited by

                I need help on the following questions.


                1. Container A contains 250 red marbles and 200 blue marbles. Container B contains 600 red marbles and 150 blue marbles. How many red and blue marbles must be moved from Container A to Container B such that 25% of the marbles in Container A are red and 75% of the marbles in Container B are red? Ans: 350


                2. In a math competition, participants can obtain 4 possible award: Gold, Silver, Bronze and Participation. 3/7 of the participants obtained Gold awards, 1/4 of the them obtained Silver awards, and 1/6 of them obtained Bronze awards. Given that there were less than 100 participants taking the competition,
                a) How many participants obtained the awards for Participation? Ans: 13
                b) How many more participants obtained Gold awards then Bronze awards? Ans: 22

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

                  starlight1968sg:
                  Dharma:

                  I’m no expert at models but I am able to explain to u what I have done.


                  1.\tThe initial condition is ratio of red : yellow : blue = 4 : 2 : 1
                  2.\tFinal condition is ratio of red : yellow : blue = 6 : 2 : 1
                  3.\tNo red marbles are given out, so the no. of red marbles DO NOT change.
                  4.\tNow u have initial ratio of 12: 6 : 3 and final ratio of 12 : 4 : 2
                  5.\tFrom (4) u can see for every 1 unit reduction of blue marbles, there will be 2 units of reduction in yellow marbles, based on the ratios above.

                  Thanks.
                  Your solution is so short and clear. Earlier, I was struggling with the model diagram.
                  Myself is lousy in model & ratio. So I can't expect my dd to do well too. :stupid:

                  I personally never liked models … find it time consuming and u don’t get marks for it.

                  Ratio ... your child needs to understand and master ...cause it is a very powerful tool to solve most PSLE problem solving qns.

                  1 Reply Last reply Reply Quote 0
                  • M Offline
                    mathsguru
                    last edited by

                    P5G:
                    Pl help.


                    Paper 1 Q13.
                    http://www.orlesson.org/orp/09Ma/2009-Math-SA1-MGS.pdf


                    Worksheet answer is (4) 135 [not likely].


                    Please advise how to get (3) 125 as Benny's score?


                    TIA.
                    Hi P5G,

                    Sorry for the late reply. Here's my answer.

                    🙂
                    MathsGuru

                    http://www.postimage.org/image.php?v=aVjUVjJ

                    1 Reply Last reply Reply Quote 0
                    • K Offline
                      KSP
                      last edited by

                      I need help on the 2 questions below.


                      1. The figure below is not drawn to scale. Given that the area of WXYZ is 40cm sq, find the area of the shaded part. Ans: 68cm sq

                      http://www.postimage.org/image.php?v=aVjVKHJ



                      2. The figure below is made up of two identical right-angled triangles, a small square and a big square. The parimeter of the shaded region is 50cm, and the total area of the two unshaded squares is 254.5cm sq. Find the total area of the two shaded right-angled triangles. Ans: 114.75cm sq

                      http://www.postimage.org/image.php?v=gxNVMm9

                      1 Reply Last reply Reply Quote 0
                      • M Offline
                        mathsguru
                        last edited by

                        mmmouse:
                        Anyone knows how to solve this Pr. 3 Maths question?


                        5 erasers + 3 rulers = S$5.05
                        3 erasers + 6 rulers = S$3.95
                        2 erasers + 2 rulers = ???

                        Thanks!
                        Hi Mmmouse,

                        Think there's probably a typo error in the question, cos I can't seem to get nice numbers for the answers and I think for P3, they haven't learnt rounding off yet.

                        In any case, here's my solution. You can follow the steps. It's the same kind of steps to solve such questions. 🙂

                        Cheers,
                        MathsGuru

                        http://www.postimage.org/image.php?v=aVjVXar

                        1 Reply Last reply Reply Quote 0

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