DATE: ______________      DAY: ____________________                        CHAPTER 7: ENERGY AND POWER
SCIENCE FORM 3
                2020
       (NOTES, PBD, EXERCISE)
                  NAME:
                  CLASS:
            TEACHER: PN. JULIA BINTI AHMAD
       CHAPTER : 7 ENERGY AND POWER
           CONTENT                             CONTENT                    DATE TEACHER’
                                              STANDARD                           S SIGN
                                       7.1 Work, energy and power
                   7                   7.2 Potential Energy and Kinetic
       ENERGY AND POWER                   Energy
                                       7.3 Principle of Conservation of
                                         Energy
NOTES
7.1 WORK, ENERGY AND POWER
Work
   1. Work, W, is defined is defined as the product of __force, F,____ and ___displacement, s_______, in the
       direction of the force, that is __W= Fs______.
   2. The S.I. unit for work is __joule (J)______
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                 1 joule (J) of work is done when a ___force of 1 newton (N)___ is used to move an object over a
                  ___1 metre (m)___ in the direction of the force, that is ___1 J = 1 Nm____
      3. ___movement of force___________________ and __energy__________are two physical quantities other
         than work which are measured in units of _newton metre_______________________(Nm). Larger units
         such as __kilojoule (kJ)___________ and __megajoule(MJ)____________________ are also used in the
         measurement of work.
 ACTIVITY A
                                                                Force = 20N
                                                                Direction of force= vertivcal
                                                                Displacement in the direction of the force= 1m
                                                                Work done?
                                                                 W=Fs
                                                                 = 20N x 1m
                                                                 = 20 J
 ACTIVITY B
                                                                Force = 10N
                                                                Direction of force=horizontal
                                                                Displacement in the direction of the force=5m
                                                                Work done?
                                                              W=Fs
                                                               = 10N x 5m
                                                               = 50J
 ACTIVITY C
                                                                Force = 2N
                                                                Direction of force= Horizontal
                                                                Displacement in the direction of the force=0.3
                                                                 m
                                                                Work done?
                                                              W=Fs
                                                               = 2N x 0.3m
                                                               = 0.6 J
Examples of Calculation of Work in Daily Activities
Calculation of work done
                           Example                                                  Solution
 1.
                                                                 W=Fs
                                                                  = (400 + 100) N x 3m
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DATE: ______________      DAY: ____________________                           CHAPTER 7: ENERGY AND POWER
 Figure below shows a student weighing 400 N carrying a load       = 500 N x 3m
    of 100 N while climbing a flight of stairs of a vertical       = 1500J
    height of 3 m. Calculate the work done
 2. Figure below shows Ali lifting a box of mass 10 kg from      Weight of box = 10 x 10 N
    the floor to the top of a cupboard. How much work is done                  = 100 N
                                                                 W=Fs
    by Ali? (Assume gravitational force acting on an object of
                                                                   = 100N x 2m
    mass 1 kg = 10 N)                                              = 200J
 3. A labourer pulled a bucket of cement weighing 300 N          W=Fs
    from the ground to the first floor of a building using a      = 300N x 10m
                                                                  = 3000J
    pulley system. The first floor is 10 m from the ground.
    What is the work done by the labourer?
Energy and Power
   1. Energy is defined as __the ability to do work
   2.   The S.I. unit for energy is ___joule (J)_______________________________
                When a _force of 1N_________ is used to move an object over a _distance of 1m___ in the
                 direction of the force, _1J of energy_______ is used.
   3. Power, P, is defined as __the rate of doing work, W___________, that is:
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   4. The S.I. unit for power is __watt (w)________________.
                  When __1 joule (J) of work_____s done in __1 second (s)___, power of __1 watt (w)____ is
                  used,
             that is _1W= 1Js-1______________________________
Examples of Calculation of Power in Daily Activities
 ACTIVITY D
 A monkey weighing 50 N climbed a height of 3 m up a tree         Force = 50N
 in 20 s.
                                                                  Direction of force=Vertical
                                                                  Displacement in the direction of the force=3m
                                                                  Work done=
                                                                 W = Fs
                                                                  = 50N x 3m
                                                                  = 150 J
                                                                  Time taken= 20s
                                                                  Power?
                                                                 P = W/T
                                                                  = 150J / 20 s
                                                                  = 7.5 W
 ACTIVITY E
                                                                  Force = 30N
 Aizul pulled a box up a smooth ramp from A to B with a           Direction of force= vertical
 force of 30 N over a distance of 2 m (in the direction of the
                                                                  Displacement in the direction of the force= 2m
 force) in 5 s.
                                                                  Work done?=
                                                                 W = Fs
                                                                   = 30N x 2m
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                                                              = 60 J
                                                             Time taken= 5s
                                                             Power?
                                                            Power = work done / time taken
                                                                  = 60J / 5 s
                                                                  = 12W
    ACTIVITY G
                                                             Force = 150N
    A 150 N weight is lifted to a height of 1 m in 0.5 s.
                                                             Direction of force= vertical
                                                             Displacement in the direction of the force=1m
                                                             Work done?=
                                                            Work = Fs
                                                                  = 150N x 1m
                                                                  = 150 J
                                                             Time taken= 0.5 s
                                                             Power?
                                                            Power = work done / time taken
                                                                 = 150 J / 0.5 s
                                                                 = 300 w
                              CONTENT STANDARD: 7.15 WORK, ENERGY AND POWER
        pbd                     CONTENT STANDARD .1 RESPIRATORY SYSTEM
       PBD
DATE: ______________       DAY: ____________________                               CHAPTER 7: ENERGY AND POWER
   1.   What are the unit and symbol for work?
                                                                                                       PL1
Unit: ___joule______________            Symbol:______J__________
                                                                                                       PL1
   2.   Mark ( ✓ ) the factors that affect work done.
                 Time                           /       Force                         /    Displacement
   3.   What are the unit and the symbol for power?                                                    PL1
        Unit: ___watt__________________                  Symbol:________W______________
   4.   Mark ( ✓ ) the factors that affect the power generated.                                        PL1
           /   Time                /    Force                     Mass                     /    Displacement
   5.   Mark ( ✓ ) in the boxes below the activities that involve work done in everyday life.
                Pushing                     Walking                      Washing clothes            Sitting on the
                a concrete wall                                                                     floor
   6.   Solve the following questions by using these formula:                                    PL3/KBA
                                                                                                 T
        (a) ,The diagram on the right shows a student lifting a weight, 0.5 m vertically from the floor. If the force
            recorded on the spring balance is 5 N, calculate the work done by the student.
            Work done = force x displacement
                        = 5N x 0.5m
                        = 2.5 J
P3/KBATA boy pushed a 20 kg box over a distance of 2 m. Calculate the work done. [1kg = 10 N]
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         1kg = 10N
              = 20kg x 10N
              = 200N
          Work done = force x displacement
                        = 200N x 2m
                        = 400J
      (b) A worker had done 150 J of work in 5 s. Calculate the power he generated.
          Power = work done / time taken
                 = 150J / 5s
                 = 30 W
      (c) Syed which weighs 70 kg takes 8 seconds to run up a flight of stairs which has vertical height of 15 m.
          what is Syed’s power?(1kg=10N)
          1kg = 10N
             = 70kg x 10N
             = 700N
          Work done = force x displacement
                       = 700N x 15m
                       = 10 500J
          Power = work done / time taken
                 = 10 500J / 8 seconds
                 = 1312.5W
      (d) A woman weighs 720 N pushes a trolley loaded with 340 N over a distance of 55 m. if her power
          output is 100 W, how much time does she take?
          Work done = force x displacement
                       = 340N x 55m
                       = 18700 J
          Power = work done / time taken
          100w = 18700J/x
               = 187s
               = 3.12m
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NOTES
7.2 POTENTIAL ENERGY AND KINETIC ENERGY
Gravitational Potential Energy
    1.   Gravitational potential energy is ___ the work done to lift an object to a height, h, from the Earth's
         surface._____
Relationship between Work and Gravitational Potential Energy
Figure shows an object of mass, m, being lifted vertically to a height, h, from
Earth’s surface.
        Work done = Force × displacement in direction of force = Weight ×
         height lifted = (m × g) × h = mgh
        Since there is ____ other form of energy produced, all _work
         done___________ on the object will be converted to ___gravitational
         potential energy._____ _.
Gravitational potential energy = work done = __mgh____
                                             Example of numerical problem
                     Example                                                        Solution
  1. Photograph below shows a lift at KLCC mall.            a) work done = force x displacement
  The lift can carry a load of mass 1 500 kg to a               1kg = 10N
                                 height of 30 m.                    = 1500kg x 10N
                                 a) How much work                   = 15 000J
                                 is done by this lift?      Work done = 15 000 J x 30 m
                                 (b) What is the                            = 450 000J
                                 gravitational              b) gravitational potential energy = mgh
                                 potential energy of                 mgh
                                 this lift at a height of            1500 x 10ms-1 x 30m
                                 30 m?                               = 450 000J
                                 (c) What is the            c) Work done by the lift = Gravitational potential energy
                                 relationship between       of the lift
                                 work done by the lift      d) power = work done / time taken
                                 and gravitational                        0.5m x 60s = 30s      1kW = 1000w
                                 potential energy of        450 000J/30s = 15000w
                                 the lift?                  15000w /1000 = 15kW
  (d) What is the power of the lift in kW if the time
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  taken to lift a load of mass 1 500 kg to a height of
   30 m is 0.5 minutes?
 2. Figure below shows an eagle of mass 2 kg             Gravitational energy = mgh
   perches on the Petronas Twin Towers. If the           Mass = 2kg
   gravitational potential energy of the eagle is 9      Height = ?
   000 J, what is the height, h of the eagle from the    GE= 9000J (gravitational energy)
   Earth’s surface?
                                                         Mass = 1kg = 10N
                                                               =2kg x 10 N
                                                               = 20N
                                                         Mgh = 20N x 10ms-2x h
                                                         9000J = 20(h)
                                                               h = 9000J / 20
                                                               h = 450m
 3. Figure below shows a sphere of mass 3 kg being       Mgh
   pushed along a smooth inclined plane. What is         Mass = 3kg = 30N (1kg =10N)
   the gravitational potential energy of the sphere      mgh = 3kg x 10ms-2 x 0.5m
   when it reaches point Y?                                    = 15J
Elastic Potential Energy
1. A spring that is ___compressed___ or _ stretched______possesses ___elastic potential energy_______
2. Elastic potential energy is ___the work done to compress or stretch an elastic material over a displacement of
    x from the position of equilibrium_____
Relationship between Work and Elastic Potential Energy
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Example of numerical problem
                        Example                                              Solution
 1. The original length of spring S is 20 cm. When the Distance of compression , x
   final force exerted on spring S is 20 N, its new       = original length = 20 cm
   length becomes 12 cm. Calculate the elastic            = new length = 12cm
   potential energy possessed by the compressed           Original length – new length
   spring S.                                              = 20cm – 12cm
                                                          = 8 cm converted to m (1m = 100cm)
                                                          = 0.08 m
                                                          ½ Fx
                                                          ½ x 20N x 8cm
 2. The original length of spring X is 1.0 m. When
    the final force exerted on spring X is 150 N, the
    new length becomes 1.5 m. Calculate the elastic
    potential energy possessed by the stretched
    spring X.
 3. A force of 200 N is used to stretch a bowstring 20
    cm in the direction of force as shown in Figure 2.
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    Calculate the elastic potential energy possessed
    by the stretched bowstring.
Kinetic Energy
   1. Kinetic energy is the energy
       ________________________________________________________________________
                 Example                                       Solution
  1. When a train of mass 500 000 kilogram
      moves with a velocity of 360 km h–1,
      how much kinetic energy is possessed by
      the train?
  2. A ball bearing of mass 0.2 kg possesses
      kinetic energy of 3.6 J. What is the
      velocity, v of the ball bearing
  3. Calculate the kinetic energy of an
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       electron of mass 9 × 10–31 kg and
       velocity 4 × 106 m s–1.
                    CONTENT STANDARD: 7.2 POTENTIAL ENERGY AND KINETIC ENERGY
       pbd
                             CONTENT STANDARD .1 RESPIRATORY SYSTEM
      PBD
                                    CONTENT STANDARD : 2.1 RESPIRATORY             SYSTEM
    1. Gravitational potential energy is the work done to lift an object to a height, h from the Earth’s surface.
               Gravitational potential energy = Work done = Force (N) × Displacement (m) = mgh
.
        Solve the numerical problem about the gravitational potential energy by using the formula above.
    3/KBAT                                                                                      PL3/KBA
                                                                                                T
      The photo on the right shows a lift in a shopping centre that carried a 500 kg load to
        a height of 20 m in 20 s. (g is estimated as 10 m s–2)
         (a) What is the word done by the lift?
         (b) What is the gravitational potential energy of the lift at the height of 20 m?
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         (c) Calculate the power of the lift.
     2. Elastic potential energy is the work done to compress or stretch a elastic material with displacement x from
         the equilibrium position.
       Solve the numerical problem about the elastic potential energy by using the formula above. TP3/KBAT
                                                                                              PL3/KBA
                                                                                              T
       The diagram on the right shows a compressed spring. The original length of the spring is 15 cm. The length
of
       the spring becomes 10 cm when a force of 20 N is applied.
          (a) What is the compression distance, x of the spring?
          (b) Calculate the elastic potential energy possessed by the compressed spring.
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   3. Kinetic energy is the energy possessed by a moving object
     Solve the                                                           numerical problem about the kinetic
                                                                                               PL3/KBA
                                                                                               T
   (a) The photo on the right shows an aeroplane flying in the sky. The plane has a mass
       of 80 000 kg and flew at a speed of 900 km h–1. Calculate the kinetic energy of the aeroplane.
   (b) The photo on the right shows a bullet train moving at a velocity of 360 kmh– 1. If the bullet train has a
       mass of 600 000 kg, calculate the kinetic energy possessed by the train.
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NOTES
7.3 PRINCIPLE OF CONSERVATION OF ENERGY
Principle of Conservation of Energy
     1. The Principle of Conservation of Energy states that ____________________________________but can
        only be ___________________from one form to another.
     2. Oscillating systems such as the oscillation of a simple pendulum and the oscillation of a loaded spring
        always     experience      _____________________       in    the    forms     of    energy     between
        __________________________                or                       _______________________________
        and____________________________________.
Oscillating Systems Obey the Principle of Conservation of Energy
     1. Complete the table below
 Condition of pendulum       Transformation in the forms of energy for the bob between gravitational potential
          bob                                energy (gravitational P.E.) and kinetic energy (K.E.)
     At position X           Gravitational P.E =
                             K.E                =
                            Gravitational P.E of bob
                             __________________
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                            K.E of bob
                            _______________________________
        At position Y       Gravitational P.E =
                            K.E                =
                           Gravitational P.E of bob
                            ___________________
                            K.E of bob
                            ________________________________
        At position Z       Gravitational P.E =
                            K.E                =
                           Gravitational P.E of bob
                            ___________________
                            K.E of bob
                            ________________________________
        At position Y       Gravitational P.E =
                            K.E                =
                           Gravitational P.E of bob
                            ___________________
                            K.E of bob
                            ________________________________
        At position X       Gravitational P.E =
                            K.E               =
     2. Complete the table below
     Condition of loaded       Transformation in the forms of energy for the load between elastic potential
           spring                            energy (elastic P.E.) and kinetic energy (K.E.
        At position X       Elastic P.E =
                            K.E         =
                           Elastic P.E __________________
                            K.E ________________________
        At position Y       Elastic P.E =
                            K.E          =
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                             Elastic P.E ___________________
                              K.E __________________________
        At position Z         Elastic P.E =
                              K.E         =
                             Elastic P.E ___________________
                              K.E __________________________
        At position Y         Elastic P.E =
                              K.E         =
                             Elastic P.E ___________________
                              K.E ___________________________
 At position X                Elastic P.E =
                              K.E          =
Transformation of Kinetic Energy and Potential Energy in a Closed System
In a __________________system, the _____________________________ between potential energy and kinetic
energy ___________ the Principle of Conservation of Energy. Therefore, the total potential energy and kinetic
energy in a closed oscillation system is ____________________.
Example of                                                                                      numerical
                     Example                                                 Solution
1. Figure below shows a toy pistol. The length of the
     spring in the toy pistol is 300 mm. If a force of 5 N
     is used to compress the spring until its length
     becomes 50 mm, calculate the maximum speed of
     the plastic ball of mass 50 g when it is fired from
     the pistol. State an assumption that is made in
     solving this problem.
 2. The diagram below shows a body X of mass 5 kg
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DATE: ______________           DAY: ____________________                         CHAPTER 7: ENERGY AND POWER
    placed on a compressed spring. When the spring
    is released, the body X is pushed up as high as 20
    cm.
    (a) How much elastic potential energy stored in
          the compressed spring?
    (b) What is the maximum kinetic energy of body
          that is pushed up?
      pbd            CONTENT STANDARD: 7.3 PRINCIPLE OF CONSERVATION OF ENERGY
     PBD                       CONTENT STANDARD : 2.1 RESPIRATORY SYSTEM
   1. Answer the questions below.                                                                  PL1
                  Energy cannot be created or destroyed but can only change its form.
       Based on the statement above, tick ( ✓ ) the principle.
             (   ) Hydraulic principle      (   ) Principle of conservation of energy   ( ) Bernouli’s principle
   2. Read the statement below.
       Swing systems such as the swing of simple pendulum and swing of spring are always undergone
       transformation of energy whether gravitational or elastic potential energy and kinetic energy in
       accordancewith the principle of conservation of energy.
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Based on the statement above, write ‘GPE’ or ‘’KE’ for the transformation of the energy form for the pendulum.
                                                                                                   PL2
        Gravitational potential energy – GPE        Kinetic energy – KE
    3. Write ‘EPE’ or ‘’KE’ for the transformation of the energy form for the swing of spring. Give explanations.
        PL2
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                          Elastic potential energy - EPE         Kinetic energy – KE
                                                                                       PL3/KBA
                                                                                       T
   4. Solve this numerical problem related to the conservation of energy.
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       (a) A 10. kg ball is thrown into the air. It is going 3.0 m/s when thrown. How much potential energy will it
              have at the top?
        (b) A 4.00 kg ball is on a 5.00 m ledge. If it is pushed off the ledge, how much kinetic energy will it have
              just before hitting the ground?
        (c)    A 25 kg ball is thrown into the air. When thrown it is going 10. m/s. Calculate how high it travels.
        (d) A 3.0 kg rock sits on a 0.80 meter ledge. If it is pushed off, how fast will it be going at the bottom?
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