Energy
Build G2 Science energy reasoning through stores, transfers and conservation, with lessons on kinetic energy, work and power.
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Before you begin
Energy cannot be made or destroyed, only stored and transferred, so you can follow every joule through a process. The lessons start by naming energy stores and the ways energy moves between them, then calculate kinetic and gravitational potential energy. They finish with the work done by a force and the power of a transfer.
Be comfortable with: kinematics, because kinetic energy depends on speed, and dynamics, because work is done by a force.
Learning goals
- Recognise kinetic, potential, nuclear and internal energy stores
- Describe mechanical energy transfer by a force acting over a distance
- Describe electrical energy transfer by an electric current
- Describe energy transfer by heating due to a temperature difference
- Describe energy transfer by electromagnetic and mechanical waves
- State and apply the principle of conservation of energy
- Recall and apply Ek = ½mv² in new situations
- Recall and apply Ep = mgh near the Earth's surface in new situations
- Recall and apply work done = force × distance moved in the force direction
- Recall and apply power = energy transfer / time taken
Syllabus statements covered
- show an understanding that there are energy stores, e.g. kinetic, potential (gravitational, chemical, elastic), nuclear and internal, and that energy that can be transferred from one store to another: (i) Mechanically (by a force acting over a distance) (ii) Electrically (by an electric current) (iii) By heating (due to a temperature difference) (iv) By propagation of waves (both electromagnetic and mechanical)
- recall and apply the relationships for kinetic energy (Ek = ½mv²) and gravitational potential energy near the Earth's surface (Ep = mgh) to new situations or to solve related problems
- state the principle of the conservation of energy and apply the principle to new situations or to solve related problems
- recall and apply the relationship work done = force × distance moved in the direction of the force to new situations or to solve related problems
- recall and apply the relationship power = energy transfer / time taken to new situations or to solve related problems
Lessons
Work through them in order.
- Energy stores and transfersWrite a store-to-pathway-to-store account for a chosen system, and use conservation of energy to account for every joule.
- Kinetic and gravitational potential energyCalculate kinetic and gravitational potential energy, and use conservation of energy to find a speed or a height.
- Work and powerCalculate the work done by a force and the power of a transfer, and compare equal work done in different times.
Practise and check
Topic reference
Quick reference
| Quantity | Relationship | Unit |
|---|---|---|
| kinetic energy | Eₖ = (1/2)mv² | joule, J |
| gravitational potential energy | Eₚ = mgh, with g = 10 N/kg | joule, J |
| work done | work done = force × distance moved in the direction of the force | joule, J |
| power | power = energy transferred ÷ time taken | watt, W |
| Way energy is transferred | Example |
|---|---|
| mechanically | a force moving an object through a distance |
| electrically | an electric current in a circuit |
| by heating | from a hot object to a cooler one |
| by waves | light from the Sun, sound from a speaker |
Core knowledge to remember
- Energy is held in stores, such as kinetic, gravitational potential, chemical, elastic, nuclear and internal, and is transferred between stores mechanically, electrically, by heating or by waves.
- Principle of conservation of energy: energy cannot be created or destroyed; it can only be transferred from one store to another. The total energy stays the same.
- Work done = force × distance moved in the direction of the force.
- Power = energy transfer ÷ time taken.
Common mistakes
- Saying energy is used up. It is transferred, often to the internal energy of the surroundings.
- Using a mass in grams, or a height that is not vertical, in Eₖ = (1/2)mv² or Eₚ = mgh.
- Forgetting to square the speed in (1/2)mv².
- Using a distance that is not in the direction of the force when calculating work done.
- Using time in minutes instead of seconds when calculating power.