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4PH1

Work, Power & Energy Resources

Energy Resources & Energy Transfers · 0 question types

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4PH1 Topics

Energy Stores & Transfers10%
Work, Power & Energy Resources9%
  1. Work Done
  2. Gravitational Potential Energy
  3. Kinetic Energy
  4. Work, GPE and Kinetic Energy Together
  5. Power
  6. Energy Resources
  7. Comparing Energy Resources

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High (≥14%)
Above avg (10 to 13%)
Average (<10%)

Exam Frequency Analysis

Past paper frequency (2018 to 2024)

This topic accounts for approximately 9% of your exam marks.

stable
Medium
Stable9%

W = Fd, P = W/t and comparisons of renewable vs non-renewable energy sources tested regularly.

What it means to "do work"

  • Work is done whenever a force moves the object it is acting on through a distance in the direction of that force
  • If the force does not move the object, no work has been done. Pushing on a stationary wall for ten minutes transfers no energy to the wall, no matter how tired your arms feel
  • "Doing work" is just the mechanical pathway in different language. The amount of work done equals the amount of energy transferred between stores:

energy transferred = work done

  • Both quantities are measured in joules (J); 1 J = 1 N m (one newton acting through one metre)

Sign of the energy transfer

  • If a force acts in the same direction as the motion, the object gains energy (usually into its kinetic store, sometimes into gravitational potential if it is being lifted)
  • If a force acts in the opposite direction to the motion, the object loses energy; in everyday cases this is friction or drag dissipating energy as heat into the surroundings
  • Lifting a 5 kg sack of flour onto a kitchen shelf does work against gravity and fills the sack's gravitational potential store; sliding a box across a carpet does work against friction and dumps that energy into the thermal stores of the carpet and the box

The work-done equation

W = F × d

  • where:
    • W = work done (J or N m)
    • F = force acting on the object (N)
    • d = distance the object moves in the direction of the force (m)
  • Use SI units throughout (newtons and metres); the result then comes out in joules

Example — a sledge is dragged along level snow with a rope pulling at 85 N along the line of travel. After 12 m of pulling, how much work has the rope done on the sledge?

  • W = F × d = 85 × 12 = 1020 J

Example — a delivery van rolls to a stop over 18 m while its brakes push back on it with a constant 1200 N force. Find the work that the brakes do on the van during the stop.

  • W = F × d = 1200 × 18 = 21 600 J
  • The braking force opposes the motion, so this is the energy that has been removed from the van's kinetic store and dissipated as heat in the brake discs

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Reducing Energy Loss

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Gravitational Potential Energy