Page 5 - SP015 Past Years PSPM Chapter 6 -14 Ver 2020
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PSPM SP015



                     PSPM 2010/2011  SF017/2  No. 3

               16.  A 0.2 kg ball, attached to the end of a string, is rotated in a horizontal circle of radius
                     1.5  m  on  a  frictionless  table  surface.  The  string  will  snap  when  the  tension  exceeds
                     50 N.

                     (a)  What is the maximum speed of the ball?                                    [2 m]

                     (b)  If there were friction on the table, what will happen to the maximum speed of the
                          ball? Explain your answer.                                                [2 m]



                     PSPM 2010/2011  SF017/2  No. 11

               17.
                                                A                   O


                                                                       L = 2 m


                                                                     B
                                                          FIGURE 6.7

                     A small bob of mass 10 g is attached to the end of a massless string of length 2 m. The
                     other end of the string is fixed at point O as shown in FIGURE 6.7. Initially, the bob is
                     held at point A which is at the same level as point O, keeping the string taut and then
                     released. Determine

                     (a)  the linear velocity of the bob at point B directly beneath point O.       [3 m]

                     (b)  the angular velocity of the bob at point B.                               [2 m]
                     (c)  the tension of the string when the bob is at point B.                     [4 m]
                     (d)  the linear velocity of the bob at a point midway through arc AB.          [3 m]

                     (e)  whether the linear velocity of the bob at point B be lower, higher or similar if the
                          experiment is performed on the surface of the moon. Explain your answer briefly.
                                                                                                    [3 m]


                     PSPM 2011/2012  SF016/2  No. 4(b)

                                                                                      -1
               18.  A 3500 kg car enters a curve of radius 10 m on a flat road at 30 m s .

                     (a)  Calculate  the  net  horizontal  force  required  to  keep  the  car  moving  around  the
                          curve without slipping.                                                   [2 m]

                     (b)  State the force that enables the car to successfully negotiate the curve.   [1 m]





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