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    Sec 4 probability Question

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

      C) 3(3/5(2/5)^4 + 3/5(2/5)^5)


      D) (2/5)^(n-1) x 3/5

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      • S Offline
        student101
        last edited by

        Thanks Lavina. I understood the answer for d. But still confused with answer for c. Can give a hint for c?

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        • X Offline
          XXXX
          last edited by

          For each candidate, P(pass) is 21/25 and P(fail) is 4/25. P(pass) = 3/5 + 2/5 x 3/5


          Then for 3 candidates taking test, there are 8 possible outcomes (in terms of pass/fail), of which 3 are 1 candidate only passing; 100, 010, 001.

          The probability of this outcome can be seen simply in a probability tree and is:
          3 x (21/25 x 4/25 x 4/25) = 0.064512.

          We multiply because it is a contingent tree, you only follow the paths in the space that give 1 pass only.

          Apologies if I am wrong, a bit HAZY today.

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          • S Offline
            student101
            last edited by

            Thanks xxxx for your detailed solution. I think the answer is right and is same as Lavina’s answer key.

            Now I got both of your concept. Thanks a lot to xxxx and Lavina

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            • S Offline
              student101
              last edited by

              I dont understand part b & c of this O level matrix Q. Pls do help me. Thanks

              http://i58.tinypic.com/1zcomqs.jpg\">

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