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    O-Level Additional Math

    Scheduled Pinned Locked Moved Secondary Schools - Academic Support
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    • L Offline
      lost boy
      last edited by

      Ps help me to solve .

      Binomial theorem ~

      Expand (1-x+x^2)^5 up to term x^3

      Please show your working thank you 🙂

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      • P Offline
        pinkapple
        last edited by

        here u go

        http://www.facebook.com/photo.php?fbid=499788930080460&set=a.499788846747135.1073741829.466376010088419&type=1&theater&notif_t=photo_comment

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        • A Offline
          archie2
          last edited by

          can someone help to solve this.

          Q1> What is the unit digit in (243^10)(163^9)(633^8)?

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          • P Offline
            PuffyCakes
            last edited by

            Hey there! My DD wans to clarify a statement in Math and the topic is real Nos.

            The statement is: A rational nos. is not a whole nos.
            I tried explaining to my DD, but she couldn’t understand…Could anyone help to explain and simplify in an easier way?
            Thx so much:)

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            • C Offline
              ChewingPencilLine
              last edited by

              A rational number is any number that can be expressed as a fraction x/y of two integers, with the denominator y not equal to 0. (If the denominator is 0, the expression will evaluate to infinite).


              Examples of rational numbers: 2/3 = 0.6666666..., 2/5 = 0.4 etc.
              Examples of irrational numbers: pi (22/7 is just a good approximation and is not exactly pi), e (base of the natural logarithm) etc.

              It might be difficult for you to illustrate irrational numbers to your child because he/she has not learnt of irrational numbers such as pi and e yet. However, you can just try to get him/her to understand the definition of rational numbers and contrast that of whole numbers.

              Whole numbers are numbers that are not 'broken' like 0, 1, 2, 3, 4, 5 and so on so forth. Note that whole numbers include 0, unlike natural numbers.

              The important thing to know is that whole numbers are rational numbers since they can be expressed as fractions (3 = 3/1) but not all rational numbers are whole numbers. In fact, most rational numbers are NOT whole numbers. Therefore, a rational number may be a whole number but is NOT necessarily a whole number.

              (Actually, this is somewhat controversial; it really depends on the teacher; some would say that whole numbers are not rational numbers because whole numbers are WHOLE and not meant to be expressed as fractions. however, I think most would agree that whole numbers ARE indeed rational numbers.)

              Subsequently, when you child learns of integers, you may take note to teach him/her that integers are pretty much like whole numbers except that they can negative i.e. -2, -1, 0, 1, 2, 3 and so on so forth.

              Hope this helps to clarify.

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              • P Offline
                pinkapple
                last edited by

                archie2:
                can someone help to solve this.

                Q1> What is the unit digit in (243^10)(163^9)(633^8)?
                answer: 7 :imcool:

                http://www.facebook.com/photo.php?fbid=500572910002062&set=a.500572863335400.1073741830.466376010088419&type=1&relevant_count=1

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                • P Offline
                  PuffyCakes
                  last edited by

                  My DD says: So does that mean that rational nos. are whole nos.?

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                  • C Offline
                    ChewingPencilLine
                    last edited by

                    Rational numbers can be whole numbers but are not necessarily whole numbers.

                    For example, 2/3 = 0.66666666 is a rational number but it is not a whole number.

                    In fact, most of the time, rational numbers are NOT whole numbers. But they can be whole numbers.

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                    • K Offline
                      KiausuLormee
                      last edited by

                      Can someone help in this question:

                      There are some $2 notes, $10 notes and $50 notes in Mr Singh’s wallet . The number of $50 notes is 1 more than twice the number of $2 notes. The number of $10 notes is 1 less than the number of $2 notes. Let x, y and z be the numbers of $2, $10 and $50 notes respectively.
                      (a) Express y and z in terms of x.
                      (b) Express the total amount of money in terms of x.
                      © If there are 4 $2 notes, find the total amount of money.

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                      • P Offline
                        PuffyCakes
                        last edited by

                        Okay…Thx so much.

                        If this qn comes out, will the teacher accept both ans.?
                        Sry for being too inquisitive:(

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