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    Q&A - PSLE Math

    Scheduled Pinned Locked Moved Primary 6 & PSLE
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    • A Offline
      AnnT2009
      last edited by

      Dharma, Tianzhu and edanson,


      Thank U.

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      • D Offline
        Dharma
        last edited by

        Thanks for posting Fig 2 of Q1, tianzhu… makes it all the more obvious

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        • T Offline
          tianzhu
          last edited by

          edanson:

          TianZhu - are you a school teacher or Maths tutor or a lover for :love: Maths too ? You are great and extremely clear in your explaination. You are also very IT savy to be able to put your explainatione in pictures.

          Any hint how you do that, wanted to learn to help my kids too :oops: .
          Hi edanson

          All your guesses were wrong. I am a victim of circumstances. Private schools specialising in Maths are expensive and my pockets are not deep enough to send my son there. Realising that he needs help at certain times, I am forced to read up so as to be able to help him when he needs it.

          I am glad you liked my solutions. I want to show my son that Maths is beautiful. It can be colourful and fun too.

          I am definitely not IT savvy, just a one finger typist. I use PowerPoint 2007 to work out the answers.

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          • T Offline
            tianzhu
            last edited by

            Dharma:
            Thanks for posting Fig 2 of Q1, tianzhu..... makes it all the more obvious

            Hi
            You may view the questions @ http://www.misskoh.com

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            • D Offline
              Dharma
              last edited by

              Hi Friends


              Came across a question posted earlier …The Xmas Tree shape Qn …wish to share a different approach to solve this qn using patterns.

              a)
              If we notice the centre column of numbers …their difference are all in multiples of 4.

              We can determine the middle column nos. as follows

              Row 1 = 1 [1+0] = [1+4(0)]
              Row 2 =5 [1+4] = [1+4(1)] [1+4(1)]
              Row 3 =13 [1+4+8] = [1+4(1)+4(2)] [1+4(1+2)]
              Row 4 = 25 [1+4+8+12] = [1+4(1)+4(2)+4(3)] [1+4(1+2+3)]
              .
              .
              Row N [1+4(1)+4(2)+…4(N-1)] [1+4(1+2+…+(N-1)]

              We can therefore determine the middle number of Row 6 by using the pattern above

              Middle number of row 6 - [1+4(1+2+3+4+5)] = 61

              We now need to find out how many numbers are there in each row…

              Row Pattern
              1 - 1
              2 - 3 [(2x2)-1]
              3 - 5 [(3x2)-1]
              . .
              . .
              N 2N-1

              There are 2(6)-1 = 11 numbers in Row 6[ 5 numbers on the left and 5 numbers on the right of the middle number]

              3rd number of Row 6 = 61 - (5-2)x2
              = 55

              b) To find the sum of numbers in the 1st 5 rows (all odd numbers from 1 to 49)

              Sum of all numbers from 1 to 49 = (49x50)/2
              = 1225

              Sum of all even numbers from 1 to 49 = 2(1+2+3+ …+22+24)
              = 2 x (24x25)/2
              = 600

              Sum of all odd numbers from 1 to 49 = 1225 - 600
              = 625

              Hope that this explanation is useful …

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              • S Offline
                small
                last edited by

                chengsmummy:
                Hi,


                Q1, the answer should not be 15m, because Linus and Gereth are travelling on the different speed, so the difference should not remain the same.
                assume they took 1 unit of time to complete the first 85 and 70m respectively, then Gereth will take 15/85 unit time to finish the remaining 15m.
                then Linus will travel 15/85 * 70 = 12.35m at the same time. so when Gereth at the finish line, Linus was 30-12.35 = 17.65m away.
                tianzhu:

                Hi, hope this helps.

                Q1. Linus was 15m away. Difference between Gareth and Linus was (30-15).

                Q2. Length of one side of equilateral triangle = 12
                Area of triangle CYW = ½*6.8*3 = 10.2 (XW=3, midpoint)
                Area of triangle CXW = 25.8 – 10.2 = 15.6 cm2

                hi chengsmummy and tianzhu,

                Thanks for your help.. 😄

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                • S Offline
                  small
                  last edited by

                  Thanks for your time again.. :oops:


                  Question:
                  There were 180 tomatoes and carrots in a basket at first. 2/5 of the tomatoes and 2/3 of the catrrots were used for cooking. In the end, there were 80 tomatoes and carrots left in the basket. How many:

                  a) tomatoes were there at first?
                  b) carrots were used in the coooking?

                  I only knew the algebra method. 😞

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                  • corneyAmberC Offline
                    corneyAmber
                    last edited by

                    http://i724.photobucket.com/albums/ww246/ks2me/P6Mathtomatoes-carrots-1.jpg\">

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                    • D Offline
                      Dharma
                      last edited by

                      Hi,


                      You may wish to solve the question using fractions and simultaneous equations. Simultaneous equations are taught in secondary schools but many primary school kids are very familiar with them ....problem can be solved quickly ....thus allowing the child more time for challenging questions

                      a)
                      5/5T + 3/3C = 180 - Eqn 1
                      3/5T +1/3C = 80 - Eqn 2

                      Multiply Eqn 1 by 3

                      9/5T + 3/3C = 240 - Eqn 3

                      Eqn 3 minus Eqn 1

                      4/5T = 240 - 180 = 60

                      No. of tomatoes at first - 75

                      b)
                      No. of carrots at first - 180 -75 = 105
                      No. of carrots used for cooking = 2/3 x 105 = 70

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                      • D Offline
                        Dharma
                        last edited by

                        A question quite similar to this appeared in PSLE 2008 Maths paper


                        A millipede crawled up a slippery wall.
                        For every 3cm that it crawled, it slipped back by 1cm.
                        It took 3 seconds to crawl 1 cm and 1 second to slip back 1cm.

                        a) What was the height the millipede climbed in 1 minute? [1]
                        b) What was the shortest time needed for the millipede to climb 56cm? [3]

                        A non-routine type of question …

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