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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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    • I Offline
      iFruit
      last edited by

      LL:
      Dear Maths Guru-

      Have been finding help all over but i cannot solve this. Can you please help?

      :? Amelia, Beatrice and Casey had $738 at first. After Amelia gave 3/8 of her money to Beatrice, Beatrice found that she had $18 less than Amelia. If Casey had 7/10 of what Amelia had left, how much did Beatrice have at first?

      Assume at the end, Amelia = 10u.

      Then Casey = 7u, Beatrice = 10u -18

      10u + 7u + 10u - 18 = 738

      27u = 756---> u = 28

      So Amelia at the end = 10u = 280

      Beatrice at the beginning = 280 - 3/8 x 448 -18 = 280 - 168 - 18 = 94

      HTH.

      1 Reply Last reply Reply Quote 0
      • Y Offline
        Yu Xuan
        last edited by

        LL:
        Dear Maths Guru-

        Have been finding help all over but i cannot solve this. Can you please help?

        :? Amelia, Beatrice and Casey had $738 at first. After Amelia gave 3/8 of her money to Beatrice, Beatrice found that she had $18 less than Amelia. If Casey had 7/10 of what Amelia had left, how much did Beatrice have at first?
        Not a guru, but this is my solution;

        At first
        Amelia --> 16 units

        After transfering 3/8 to Beatrice
        Amelia --> 16u - 6u = 10u
        Beatrice --> 10u - 18
        Casey --> 7/10 * 10u = 7u

        Working backward, Beatrice started off with;
        10u - 18 - 6u --> 4u - 18

        10u + 10u + 7u --> 738 + 18
        1u --> 756 / 27 = 28

        Beatrice at first --> 4*28 - 18 = $94

        Is that the answer?

        1 Reply Last reply Reply Quote 0
        • S Offline
          sall
          last edited by

          Hi. My answer is 94, method slightly diff, but I'm sure this is the answer. πŸ˜„

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

            sall:
            Hi. My answer is 94, method slightly diff, but I'm sure this is the answer. πŸ˜„

            At last
            Amelia : 16u – 6u = 10u
            Beatrice : 10u - $18
            Casey : 7u

            27u - $18 = $738
            27u = $756
            1u = $28

            Amount Beatrice had at first = 10($ 28 ) - $18 - 6($28 ) = $94

            1 Reply Last reply Reply Quote 0
            • W Offline
              wkong
              last edited by

              Hi All,


              Need help for the following:

              Jenny offered 23 dolls and 17 teddy bears at a discount of 15% for each item. Her total collection for all the items sold was $819.40. Her original sale price of each doll was $7 less than each teddy bear. What was the amount collected from the sale if all the teddy bears? (express your answer to the nearest dollar)

              Thanks,
              wkong

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              • C Offline
                charsen
                last edited by

                Hi Mathguru,


                Kindly help me with my math problem.
                Colin and Rosdin had the same amount of pocket money. Each day, Colin spent $12 and Rosdin spent $15. When Rosdin had $18 left Colin had 5 times as much money left as Rosdin. How much was each boy’s pocket money?

                It will be of great help if you show me the solution by model method.

                TIA
                charsen

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                • Y Offline
                  Yu Xuan
                  last edited by

                  charsen:
                  Hi Mathguru,


                  Kindly help me with my math problem.
                  Colin and Rosdin had the same amount of pocket money. Each day, Colin spent $12 and Rosdin spent $15. When Rosdin had $18 left Colin had 5 times as much money left as Rosdin. How much was each boy's pocket money?

                  It will be of great help if you show me the solution by model method.

                  TIA
                  charsen
                  Not a guru, but this is my solution while waiting for the model solution;

                  Difference in their spending per day --> $15 - $12 = $3
                  Difference in their money --> $18 * 4 = $72

                  To find out the number to days of spending in order to arrive at a situation when Colin has $72 more than Rosdin,
                  $72 / $3 = 24 days

                  Hence, their pocket money is;
                  Using Rosdin
                  ( $15 * 24 ) + $18 = $378
                  Alternatively, using Colin;
                  ( $12 * 24 ) + ( $18 * 5) = $378

                  1 Reply Last reply Reply Quote 0
                  • autolycusA Offline
                    autolycus
                    last edited by

                    charsen:
                    Hi Mathguru,


                    Kindly help me with my math problem.
                    Colin and Rosdin had the same amount of pocket money. Each day, Colin spent $12 and Rosdin spent $15. When Rosdin had $18 left Colin had 5 times as much money left as Rosdin. How much was each boy's pocket money?

                    It will be of great help if you show me the solution by model method.

                    TIA
                    charsen
                    Each day, Colin is saving $3. Per day, it looks like this.

                    Colin: UUUU3
                    Rosdin: UUUUU

                    Colin is spending 4U per day, Rosdin is spending 5U per day. Each U is $3.

                    At the end, Rosdin has $18, Colin has 5 x $18 = $90.

                    So how many Us were there?

                    Colin has 30U saved.
                    Rosdin has 6U saved.

                    Since Colin has been saving 1U per day, he has been saving for 24 days if he has that much more than Rosdin.

                    So Colin had 24 UUUU + 90 = 24(12) + 90 = $378
                    Rosdin had 24 UUUUU + 18 = 24(15) + 18 = $378

                    Actually, it's horrible not being able to draw these things, and the model is not as easy as just to think of it this way:

                    Colin has saved $72 more than Rosdin and he is saving $3 a day.
                    That means 72/3 = 24 days of saving.
                    So Colin had 24x12 + 90 = $378.
                    Rosdin had the same amount at the beginning = $378.

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

                      charsen:
                      Hi Mathguru,


                      Kindly help me with my math problem.
                      Colin and Rosdin had the same amount of pocket money. Each day, Colin spent $12 and Rosdin spent $15. When Rosdin had $18 left Colin had 5 times as much money left as Rosdin. How much was each boy's pocket money?

                      It will be of great help if you show me the solution by model method.

                      TIA
                      charsen
                      Hi Charsen,

                      Happy CNY to you! Saw your PM and I've have done up the solutions but can't send them to you over PM, hence posting them here.

                      Hope they help! πŸ™‚

                      Cheers,
                      MathsGuru

                      http://postimage.org/image/4if5r8o4/

                      http://postimage.org/image/4iigtxno/

                      http://postimage.org/image/1suajbv0k/

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                      • M Offline
                        mathsguru
                        last edited by

                        Dear all,


                        Happy Chinese New Year to you and your loved ones!! :please:

                        Sincerely apologise for not being as active in this forum as I want for the past months. Have been tied up with renovation stuff amidst my tuition classes. Although I've my wedding preparations coming up in the next few months, I hope to be able to contribute more in time to come.

                        Appreciate the other members who have been sharing their solutions selflessly and tirelessly all this while.

                        Here's wishing everyone a great year ahead!! :celebrate:

                        πŸ™‚
                        MathsGuru

                        1 Reply Last reply Reply Quote 0

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