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Physics  Form 4  Chapter 2 Force and Motion I

              2.7   Impulse and Impulsive Force              Hence, the     =  mv – mu
                                                                                 t
                                                             impulsive force
                                                                              (1 000 × 0) – (1 000 × 25)
               1.  From the equation                                        =          0.05
                     F =  ma    ............................ 
                        v – u
                   and  a  =      ............................             = –500 000 N
                           t
                                                             Note: The negative sign shows the the force is
                 Substitute  into ,                        acting on the car.
                       v – u 
                 F = m 
                         t

                     mv – mu
                   =
                         t                                  Newton’s Third Law of Motion
                 Therefore, Ft = mv – mu
                                                              1.  Newton’s Third Law of Motion  states that
               2.  The product of force  F and action time t  is   for every action, there is an equal but opposite
        Chapter
       2         known as the impulse of a force.               reaction. This means when an object exerts a
                             Impulse = Ft                       force on a second object,  the second object
                                                                exerts a force of equal magnitude but in the
               3.  Impulse is defined as change of momentum,    opposite direction on the first object.
                 that is,                                     2.  Examples of Newton’s Third Law of Motion.

                  Impulse,  Ft  = mv – mu                       (a)  A book placed on a table exerts a force on
                              = Change of momentum                  the table. The table exerts a reaction force
                                                                    of the same magnitude on the book in the
                  The  SI unit for impulse is kg m s  or N s.       opposite direction, that is, upwards.
                                               –1
                 Impulse is a vector quantity.                  (b)  When a  person is walking, his sole pushes
                                                                    the floor backwards. The floor reacts by
               4.  Impulsive force  is  defined  as  the  rate of   pushing the sole forward with the same
                 change of momentum resultant from an action        magnitude. Hence, the person can move
                 that  occurs  in  a  short period of time.  An     forward.
                 example is during a collision.                 (c)  A boy pulls  a  tight  drawer and  he  is
                                                                    pulled  by that  drawer.  This is because
                                    Change of momentum
                Impulsive force, F  =      Time                     the force exerted by the boy pulling the
                                    mv – mu                         drawer causes the drawer to exert a force
                                 =                                  of the same magnitude but in the opposite
                                       t                            direction to pull the boy towards it.


             EXAMPLE 2.22

              A car with a mass of 1000 kg moves with a
              velocity of 25 m s . The car then hits a tree and
                              –1
              is stopped in 0.05 second. Calculate the impulsive
              force acted on the car.
              Solution
              Mass of car = 1 000 kg
              Initial velocity of car, u = 25 m s –1
              Final velocity of car, v = 0 m s –1
              Time taken to stop, t = 0.05 s                                 Figure 2.80



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