Work Done & Energy Transfer (AQA GCSE Combined Science: Trilogy): Revision Note
Exam code: 8464
Units for Work & Energy
- The formula for work is: 
W = F × s
- Multiplying force and distance produces units of newton-metres (N m) - Work is measured in joules (J) 
 
- This leads to a simple conversion: 
1 J = 1 N m
- Therefore, the number of Joules is equal to the number of newton-metres, making conversions between the units very straightforward, for example: 
1000 J = 1000 N m
- One Joule is equal to the work done by a force of one newton acting through one metre 
Examiner Tips and Tricks
You must include the correct units in your answer, forgetting to include units will lose you a mark - in the case of work, you may use either newton-metres (N m) or Joules (J)
Work Done & Energy Transfer
- Whenever any work is done, energy is transferred from one store to another 
- Mechanical (or electrical) working is an energy transfer pathway 
- The amount of energy transferred (in joules) is equal to the work done (also in joules) 
energy transferred (J) = work done (J)
- If a force acts in the direction that an object is moving, then the object will gain energy (energy is transferred to its kinetic store) 
- If the force acts in the opposite direction to the movement then the object will lose energy (energy is transferred away to the thermal store of the object and the surroundings) 
- Take the example of an object which is lifted vertically with a 100 N force for a distance of 10 m 
- The work done on the object is equal to: 
W = F × s
W = 100 N × 10 m = 1000 N m
- Energy is transferred mechanically to the gravitational potential store of the object 
- During that energy transfer 1000 J of energy was transferred 
Worked Example
A woman draws a bucket up out of a well. The bucket has a mass of 10 kg when filled with water and the well is 15 m deep. Take the gravitational field strength to be 9.8 N/kg.

a) Describe the energy transfer involved in raising the bucket out of the well
b) Calculate the energy transferred to the bucket
Answer:
Part (a)
- Work is done by the woman as she exerts a force on the rope to pull the bucket up 
- The work done on the bucket is due to overcoming the weight of the bucket for a distance of 15 m 
- As the bucket rises, energy is transferred to the gravitational potential store of the bucket 
Part (b)
Step 1: List all of the known values
- Mass, m = 10 kg 
- Gravitational field strength, g = 9.8 N/kg 
- Height, h = 15 m 
Step 2: Write the equation relating work, force and distance
Work = Force × Distance
Step 3: Write out the equation for weight and substitute it into the work equation
Weight = m × g
Work = m × g × h
- Note: This is the equation for gravitational potential energy 
Step 4: Calculate the work done on the bucket
Work = 10 × 9.8 × 15 = 1470 N m
Step 5: Convert the work done into energy transferred
Energy transferred in joules = Work done in newton-metres
Energy transferred = 1470 J
- The bucket gained 1470 J of gravitational potential energy 
Examiner Tips and Tricks
Remember:
- Changes in speed are related to kinetic energy 
- Changes in height are related to gravitational potential energy 
- Changes in the shape of materials are related to elastic potential energy 
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