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<?xml version="1.0" encoding="UTF-8"?> <html xmlns="http://www.w3.org/1999/xhtml" xmlns:epub="http://www.idpf.org/2007/ops"> <head><title>05 WorkEnergyPower</title></head> <body><h1>Work, Energy and Power</h1> <div class="teachers-guide" data-unknown="true"><div class="title"></div> <p>Notes</p> <p>The following topics are covered in this chapter.</p> <ul data-class="ListBulleted"><li> (a) Definition of Work <ul data-class="ListBulleted"><li>Define the work done on an object by a force as the product of the displacement and the component of the force parallel to the displacement </li> <li>Solve problems using: W  F.s or W  Fx or W  Fx cos is allowed  </li> <li>Know that work is a scalar quantity and is measured in joules (J) </li> </ul></li> <li> (b) Mechanical Energy <ul data-class="ListBulleted"><li>Define gravitational potential energy as the energy an object possesses due to its position relative to a reference point </li> <li>Calculate the gravitational potential energy of an object using p E  mgh </li> <li>Define kinetic energy as the energy an object has as a result of the object's motion </li> <li>Calculate the kinetic energy of an object using 1 2 K 2 E  mv </li> <li>Define mechanical energy as the sum of gravitational potential and kinetic energy at a point </li> <li>Use the equation: M p K E  E  E </li> <li>State the law of conservation of energy as the total energy in a system cannot be created nor destroyed; only transferred from one form to another </li> <li>State the principle of conservation of mechanical energy: In the absence of air resistance or any external forces, the mechanical energy of an object is constant </li> <li>Apply the principle of conservation of mechanical energy and solve problems using:     p K i p K f E  E  E  E </li> </ul></li> <li> (c) Work – Energy Theorem <ul data-class="ListBulleted"><li>State that the work done by a net force on an object is equal to the change in the kinetic energy of the object – the workenergy theorem </li> <li>Apply the work-energy theorem to objects on horizontal and inclined planes (frictionless and rough) </li> <li>Kinetic energy of a system is increased when net F is in the same direction as s or x </li> <li>Kinetic energy of a system is decreased when net F is in the opposite direction to s or x </li> </ul></li> <li> (d) Conservation of Energy with External Forces and/or Resistive Forces Present <ul data-class="ListBulleted"><li>Solve conservation of energy problems (with and without external forces and/or resistive forces present) by applying the law of conservation of energy </li> </ul></li> <li> (e) Power <ul data-class="ListBulleted"><li>Define power as the rate at which work is done or the rate at which energy is transferred </li> <li>State that the unit of power is the watt (W). One watt is defined as the power when one joule of work is done in one second. (1 W = 1 J.s-1) </li> <li>Calculate the power involved when work is done using P W t  </li> <li>If a force causes an object to move at a constant velocity, calculate the power using P  Fv </li> <li>Define efficiency as the ratio of output power to input power </li> <li>Calculate percentage efficiency using out 100 in efficiency power power   </li> </ul></li> </ul><figcaption></figcaption></div><h2>Section title</h2></body> </html>