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Conservation of energy and the simple generator

  • 3 things to know
  • AS 1

Overview

The conservation of energy and wasted energy, efficiency and kilowatt-hour calculations, Sankey diagrams, electromagnetic induction, the parts of an alternating current generator and how a simple wind generator works.

What you need to know

Answer each one before you reveal it.

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Key term

State three ways of increasing the voltage produced by a generator.

Key term

State the Law of Conservation of Energy.

Key term

If energy is always conserved, why is some energy described as wasted?

Questions from this subtopic

Each one with the model answer underneath.

  1. 1

    State the Law of Conservation of Energy.

    Model answer

    Energy cannot be created or destroyed, only transferred or converted from one form to another. The total energy of a closed system stays constant.

  2. 2

    If energy is always conserved, why is some energy described as wasted?

    Model answer

    Wasted energy is not destroyed but spread into the surroundings, mostly as low-temperature heat. Energy in that dissipated form can no longer do useful work.

  3. 3

    How is the efficiency of an energy conversion calculated?

    Model answer

    Efficiency equals useful energy output divided by total energy input, multiplied by 100 for a percentage. The same ratio can be calculated with power instead of energy.

  4. 4

    An electric motor takes in 500 J and delivers 400 J of useful kinetic energy. Calculate its efficiency and the energy wasted.

    Model answer

    The motor is 80% efficient and wastes 100 J. The working is 400 ÷ 500 × 100 = 80%, and 500 − 400 = 100 J, lost as heat and sound.

  5. 5

    Why can no machine have an efficiency above 100%?

    Model answer

    An efficiency above 100% would mean the machine delivers more energy than it receives. The machine would then be creating energy, which the Law of Conservation of Energy forbids.

  6. 6

    How many joules are there in one kilowatt-hour?

    Model answer

    One kilowatt-hour equals 3.6 MJ. A power of 1,000 W for 3,600 s gives 3,600,000 J.

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