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    Q&A - PSLE Math

    Scheduled Pinned Locked Moved Primary 6 & PSLE
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    • L Offline
      libran269
      last edited by

      can we use equations/algebra to solve?

      Is this have to be solved using the above method?
      I am familirising the methods used for maths.
      Thanks

      1 Reply Last reply Reply Quote 0
      • MathIzzzFunM Offline
        MathIzzzFun
        last edited by

        mama_10:
        MathIzzzFun:

        Hi,


        Need help in this question.
        Class A and Class B have the same number of pupils. The ratio of the number of boys in Class A to the number of boys in Class B is 3:2. The ratio of the number of girls in Class A to the number of girks in Class B is 3:5. Find the ratio of the number of boys to the number of girls in Class A.

        Thank you!

        Since the Class A and Class B have same number of pupils, the difference between number of boys in A and B, and the difference between the number of girls in A and B, must be the same.

        Boys --> Class A : Class B = 3 : 2 = 6 : 4
        Girls --> Class A : Class B = 3 : 5
        ratio of number of boys to number of girls in A = 6 : 3 = 2 : 1


        http://i45.tinypic.com/15gc6qs.png\">

        cheers.

        Sorry, I dont understand why change the Boys ratio from 3:2 to 6:4?
        thank you

        .. hope this explains...

        http://i46.tinypic.com/120schf.png\">

        cheers.

        1 Reply Last reply Reply Quote 0
        • L Offline
          Lazy snake
          last edited by

          :heresmyfish: Hi,I'm new here. :rahrah:

          1 Reply Last reply Reply Quote 0
          • E Offline
            Easy-going
            last edited by

            Hi

            Desperately need help in solving this sum for my son.
            Putri and David each have some money. If Putri spends $20, the ratio of the amount of money Putri has to the amount of money David has will become 3:7. If David spends $20, the ratio will become 8:12. How much money does each boy have?

            1 Reply Last reply Reply Quote 0
            • J Offline
              Jwoofamily
              last edited by

              Using units and parts method.


              putri : 8 parts - 20 = 3U which means 24 parts = 9U + 60
              David : 7U - 20 = 12 parts which means 24 parts = 14U - 40

              Therefore, 9U + 60 = 14U - 40
              Answer is U = 20

              That means, Putri has 3U which means $60 after spending $20. That means Putri should have $80. David has 7U which means $140.

              1 Reply Last reply Reply Quote 0
              • MathIzzzFunM Offline
                MathIzzzFun
                last edited by

                Easy-going:
                Hi

                Desperately need help in solving this sum for my son.
                Putri and David each have some money. If Putri spends $20, the ratio of the amount of money Putri has to the amount of money David has will become 3:7. If David spends $20, the ratio will become 8:12. How much money does each boy have?
                Using MD.. hope it is readable....

                http://i48.tinypic.com/znue.png\">

                cheers.

                1 Reply Last reply Reply Quote 0
                • E Offline
                  Easy-going
                  last edited by

                  Thanks

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

                    Hi all, need help on the concept of inverse proportion rates and direct proportion rates.


                    As I understand it, water rates problems are direct proportion rates. As the number of taps increases, the amount of water flow increases, or the amount of job done increases.

                    People working on a job is inverse proportion rates. Ie.
                    5 cleaners takes 4 hours to clean a house. How long does 10 cleaners take to clean the same house ?
                    The answer would be 2 hours. As the number of cleaners increase, the time it takes to clean the house decreases, so the number of resources is inversely proportional to the time it takes to get the job done.

                    Taking the same reasoning, the water rate problem should also be an inverse proportion rate , as the number of taps increases, the amount of time it takes to get the job done (to fill the tank)decreases.

                    So, if I have a problem that says: 5 taps take 4 hours to fill a tank. How long does 10 taps takes to fill the same tank ? (assume all taps have the same rate) Would this be the same logic as the Cleaner problem ?

                    1 Reply Last reply Reply Quote 0
                    • L Offline
                      Lazy snake
                      last edited by

                      Hi jieheng,need help in this question:

                      There were 490 adults in an auditorium.When 3/7 of men and 5/9 of the women left the auditorium ,the total number of adults who remained became 240.How many men were at the auditorium at first?

                      1 Reply Last reply Reply Quote 0
                      • L Offline
                        Lazy snake
                        last edited by

                        Hi jieheng,need help in this question:

                        There were 590 fruits altogether.1/5 of the apples and 1/20 of the oranges make up 73 fruits.How many apples and oranges were there?

                        1 Reply Last reply Reply Quote 0

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