4.2.3

Energy in Materials

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Energies in Spring Systems

In a simple spring system under a load, the spring oscillates. The total energy of the system remains constant, but the components of this energy (kinetic, gravitational potential and elastic potential) can vary.

Illustrative background for Total energyIllustrative background for Total energy ?? "content

Total energy

  • A spring system obeys the law of conservation of energy.
  • The total energy at all points in an oscillation is the same.
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Elastic potential energy

  • Elastic potential energy stored in a spring is:
    • E=12FΔLE = \frac{1}{2} F \Delta L
  • This is equal to the area under a force-extension graph.
  • Using Hooke's law (F=kΔLF = k\Delta L):
    • E=12k(ΔL)2E = \frac{1}{2} k (\Delta L)^2

Energy Conservation in Transport Design

Safety features of vehicles rely on specific material properties.

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Energy issues

  • In an impact (such as a car crash), a great deal of energy can be transferred to the passengers.
  • This could cause significant injury. Vehicles are designed to redirect this energy away from passengers.
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Crumple zones

  • Crumple zones are parts of a vehicle which permanently deform.
  • Crumple zones show plastic behaviour.
  • The energy of impact is redirected towards plastically deforming the crumple zones. So people are less likely to be injured.

Jump to other topics

1Measurements & Errors

2Particles & Radiation

3Waves

4Mechanics & Materials

5Electricity

6Further Mechanics & Thermal Physics (A2 only)

7Fields & Their Consequences (A2 only)

8Nuclear Physics (A2 only)

9Option: Astrophysics (A2 only)

10Option: Medical Physics (A2 only)

11Option: Engineering Physics (A2 only)

12Option: Turning Points in Physics (A2 only)

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