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 Simple machines

        CP Physics
What is a simple machine?
• All machines are devices that make work easier
   – Some do by using other energy sources:
      electricity, gas, etc.
• Simple machines make work easier, are often human
  powered, and have minimal moving parts
Examples of simple machines




We will focus on inclined planes
What do simple machines do?
– They make it easier to do the SAME amount of work, but they
  do not actually make the amount of work LESS – they make
  the input force required to do the work less!
   – For example: you may not be able to lift a snow blower onto the bed of
     a truck yourself, but you could do it using a ramp
• Exert a smaller force over a greater distance
• You end up doing the same amount, or even more work (real
  world has friction!)
Less force applied over a longer
            distance


 din


  F in       F out   dout

 Q
Mechanical advantage
• Definition: The number of times a machine can multiply the input (or effort)
  force
• Actual Mechanical Advantage: It takes into account real-world factors like
  friction. It is the ratio of the output force and the input force.
                          AMA = Output force
                                     Input force
• Ideal Mechanical Advantage: the MA of an “ideal machine” with 100%
  efficiency. It is the ratio of the distances through which the forces must move
  in a simple machine.
                           IMA = Input Distance
                                     Output Distance
Work input & output
• The same work equation still applies…
                      The work that YOU put in…
                            Win = FinXin
                    The work done by the machine…
                          Wout = FoutXout
• Simple machines are never 100% efficient due to friction, so
  we also calculate their efficiency.
   Efficiency =(Wout / Win) x 100 = (AMA / IMA) x 100
Simple machines: inclines
                          • It takes 100 N of force to
                              pull a box that weighs 300
                              N up a ramp into the back
                              of a pick up truck. If the
Din
                              ramp is 5 meters long, and
                              the height of the pickup
 F in      F out   dout       truck is 1.0 meter,
                              calculate:
                                                       500 J
Q                         (a) The work input
                          (b) The work output          300 J
                          (c) The AMA of the ramp 2
                          (d) The IMA of the ramp 5
                          (e) The efficiency of the ramp
                                                       60%
Simple machines: Pulleys
                 • Pulleys divide the load
                   force over a number of
                   ropes
                 • MA = # of strands that are
                   lifting upwards (not
                   counting the force you
                   apply if you pull down to
                   lift the load)
Data table
         Pulling Masses   Lifting Masses    Displacing Masses on       Measuring Work /
                                              an Inclined Plane       Efficiency of Inclined
                                                                              Plane
Mass     Distance Force   Height   Force   Height   Distance Force   Work     Work      Eff (%)
            (m)    (N)     (m)      (N)     (m)        (m)    (N)    in (J)   out (J)

1.0 kg     0.5            0.25             0.25
           1.0             0.5              0.5
0.5 kg     0.5            0.25             0.25
           1.0             0.5              0.5

     Work in = Force x Distance on inclined plane

     Work out = Force x Height of lifting mass

     Efficiency = (work out / work in) x 100

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Cp simple machines-website

  • 1. The following notes are NOT in your textbook! Simple machines CP Physics
  • 2. What is a simple machine? • All machines are devices that make work easier – Some do by using other energy sources: electricity, gas, etc. • Simple machines make work easier, are often human powered, and have minimal moving parts
  • 3. Examples of simple machines We will focus on inclined planes
  • 4. What do simple machines do? – They make it easier to do the SAME amount of work, but they do not actually make the amount of work LESS – they make the input force required to do the work less! – For example: you may not be able to lift a snow blower onto the bed of a truck yourself, but you could do it using a ramp • Exert a smaller force over a greater distance • You end up doing the same amount, or even more work (real world has friction!)
  • 5. Less force applied over a longer distance din F in F out dout Q
  • 6. Mechanical advantage • Definition: The number of times a machine can multiply the input (or effort) force • Actual Mechanical Advantage: It takes into account real-world factors like friction. It is the ratio of the output force and the input force. AMA = Output force Input force • Ideal Mechanical Advantage: the MA of an “ideal machine” with 100% efficiency. It is the ratio of the distances through which the forces must move in a simple machine. IMA = Input Distance Output Distance
  • 7. Work input & output • The same work equation still applies… The work that YOU put in… Win = FinXin The work done by the machine… Wout = FoutXout • Simple machines are never 100% efficient due to friction, so we also calculate their efficiency. Efficiency =(Wout / Win) x 100 = (AMA / IMA) x 100
  • 8. Simple machines: inclines • It takes 100 N of force to pull a box that weighs 300 N up a ramp into the back of a pick up truck. If the Din ramp is 5 meters long, and the height of the pickup F in F out dout truck is 1.0 meter, calculate: 500 J Q (a) The work input (b) The work output 300 J (c) The AMA of the ramp 2 (d) The IMA of the ramp 5 (e) The efficiency of the ramp 60%
  • 9. Simple machines: Pulleys • Pulleys divide the load force over a number of ropes • MA = # of strands that are lifting upwards (not counting the force you apply if you pull down to lift the load)
  • 10. Data table Pulling Masses Lifting Masses Displacing Masses on Measuring Work / an Inclined Plane Efficiency of Inclined Plane Mass Distance Force Height Force Height Distance Force Work Work Eff (%) (m) (N) (m) (N) (m) (m) (N) in (J) out (J) 1.0 kg 0.5 0.25 0.25 1.0 0.5 0.5 0.5 kg 0.5 0.25 0.25 1.0 0.5 0.5 Work in = Force x Distance on inclined plane Work out = Force x Height of lifting mass Efficiency = (work out / work in) x 100