x

Revision notes for AQA GCSE Physics Energy transfers in everyday appliances. Open the guide for explanations and worked examples. Written against the AQA GCSE Physics (8463) specification, so the content matches what's examinable rather than general Physics background.

Energy transfers in everyday appliances

What you'll learn

  • How appliances change energy stores using an electrical transfer from a battery or wall socket.
  • What a power rating means: the energy an appliance transfers each second.
  • How to calculate energy transferred using time, charge flow, and potential difference.
  • How power links to current and potential difference in a circuit.

The big picture: appliances transfer energy

An electrical appliance is a device designed to transfer energy in a useful way. Examples include kettles, drills, washing machines, lamps, heaters and phone chargers.

At GCSE, it is best to think in terms of energy stores and energy transfer pathways. Energy is not “made” by the appliance. Instead, energy is transferred from one store to another.

For example:

  • A battery has a chemical store that decreases when it is used.
  • The ac mains is the electrical supply from wall sockets; in the UK it provides energy to appliances through the National Grid.
  • An appliance transfers energy electrically to useful stores, such as a thermal store or kinetic store.
Definition

Appliance

An appliance is an electrical device designed to bring about an energy transfer, such as transferring energy to a thermal store in a kettle or to a kinetic store in a motor.

Many appliances also transfer some energy in less useful ways, often to the thermal store of the surroundings and by sound. This less useful transfer is often called dissipation.

Energy-transfer diagram for everyday electrical appliances

Key Idea

Energy is transferred, not used up

Everyday appliances are designed to transfer energy from a battery or the ac mains to useful energy stores. Some energy is nearly always transferred to less useful stores, especially the thermal store of the surroundings.

Common appliance transfers

A heating device transfers energy electrically to a thermal store. For example, a kettle transfers energy to the thermal store of the water.

An electric motor transfers energy electrically to a kinetic store. For example, a fan transfers energy to the kinetic store of the rotating blades and moving air.

A lamp transfers energy electrically to light and to the thermal store of the lamp and surroundings.

Example

Tracing energy transfers in a hairdryer

A hairdryer is connected to the ac mains and blows warm air.

  1. The input energy transfer is electrical, from the ac mains to the hairdryer.
  2. The heating element transfers energy to the thermal store of the air, so the air temperature increases.
  3. The motor transfers energy to the kinetic store of the fan and moving air.
  4. Some energy is also transferred to the thermal store of the surroundings and by sound, so not all the input transfer is useful.

Power: energy transferred each second

Power tells you how quickly energy is transferred.

Definition

Power

Power, symbol PPP, is the rate of energy transfer. It is measured in watts, W. One watt means one joule transferred each second: 1 W=1 J/s1 \text{ W} = 1 \text{ J/s}1 W=1 J/s.

A higher-power appliance transfers more energy each second than a lower-power appliance. That is why a 2 kW kettle heats water much faster than a small 20 W phone charger warms up.

The key equation is:

E=PtE = P tE=Pt

where:

  • EEE is energy transferred, measured in joules, J
  • PPP is power, measured in watts, W
  • ttt is time, measured in seconds, s

So the total energy transferred depends on both the power and how long the appliance is switched on for.

Example

Calculating energy from power and time

A toaster has a power rating of 1500 W. It is switched on for 3 minutes. Calculate the energy transferred.

  1. Convert the time into seconds: 3 minutes is 3×60=180 s3 \times 60 = 180 \text{ s}3×60=180 s.

  2. Substitute into E=PtE = P tE=Pt:

    E=1500×180E = 1500 \times 180E=1500×180
  3. Calculate the energy transferred:

    E=270000 JE = 270000 \text{ J}E=270000 J

    So the toaster transfers 270000 J of energy, which is 270 kJ.

Common Mistake

Forgetting to convert time

If you use E=PtE = P tE=Pt and want energy in joules, power must be in watts and time must be in seconds. Minutes and hours must be converted before substituting.

Power ratings on domestic appliances

The power rating of an appliance tells you how much energy it transfers per second when used normally.

For example:

  • A 2000 W kettle transfers 2000 J every second.
  • A 60 W lamp transfers 60 J every second.
  • A 500 W drill transfers 500 J every second.

This rating is linked to the changes in stored energy while the appliance is being used. A high-power kettle causes the thermal store of the water to increase quickly. A lower-power lamp changes energy stores more slowly.

Tip

Reading power ratings

If two appliances run for the same time, the one with the higher power rating transfers more energy. If two appliances have the same power, the one left on for longer transfers more energy.

Example

Comparing two appliance ratings

A 2000 W kettle and an 800 W microwave are each used for 60 seconds. Compare the energy transferred by each appliance.

  1. Calculate the energy transferred by the kettle:

    E=Pt=2000×60=120000 JE = P t = 2000 \times 60 = 120000 \text{ J}E=Pt=2000×60=120000 J
  2. Calculate the energy transferred by the microwave:

    E=Pt=800×60=48000 JE = P t = 800 \times 60 = 48000 \text{ J}E=Pt=800×60=48000 J
  3. Compare the results: 120000 J is greater than 48000 J, so the kettle transfers more energy in the same time because it has the higher power rating.

Common Mistake

Power is not energy

Power is the rate of energy transfer. Energy is the total amount transferred. A low-power device can still transfer a lot of energy if it is left on for a long time.

Work is done when charge flows

In a circuit, charge is carried by moving charged particles. The amount of charge that flows is called charge flow.

Definition

Charge flow

Charge flow, symbol QQQ, is the amount of electric charge passing a point in a circuit. It is measured in coulombs, C.

When charge flows through a device, work is done. At GCSE, saying “work is done” means energy is transferred.

The energy transferred by electrical work can be calculated using:

E=QVE = Q VE=QV

where:

  • EEE is energy transferred, measured in joules, J
  • QQQ is charge flow, measured in coulombs, C
  • VVV is potential difference, measured in volts, V
Definition

Potential difference

Potential difference, symbol VVV, is the energy transferred per coulomb of charge between two points in a circuit. It is measured in volts, V.

A bigger potential difference means each coulomb of charge transfers more energy.

Example

Calculating energy from charge flow and potential difference

A motor is connected to a 12 V supply. A charge of 80 C flows through the motor. Calculate the energy transferred.

  1. Choose the equation that uses charge flow and potential difference:

    E=QVE = Q VE=QV
  2. Substitute the values:

    E=80×12E = 80 \times 12E=80×12
  3. Calculate the energy transferred:

    E=960 JE = 960 \text{ J}E=960 J

    So 960 J of energy is transferred to the motor and its surroundings.

Linking power, current and potential difference

Current is the rate of flow of charge.

Definition

Current

Current, symbol III, is the rate of flow of charge. It is measured in amperes, A.

If a device has a high current, lots of charge flows through it each second. If it also has a high potential difference, each coulomb transfers a lot of energy. Together, these determine the power.

The useful relationship is:

P=IVP = I VP=IV

where:

  • PPP is power in watts, W
  • III is current in amperes, A
  • VVV is potential difference in volts, V

You can see where this comes from by combining the ideas:

P=EtE=QVP=QVtP=VQt\begin{aligned} P &= \frac{E}{t} \\ E &= QV \\ P &= \frac{QV}{t} \\ P &= V \frac{Q}{t} \end{aligned}PEPP​=tE​=QV=tQV​=VtQ​​

Since current is charge flow per second, Qt=I\frac{Q}{t} = ItQ​=I, so P=IVP = IVP=IV.

Key Idea

Why current and potential difference affect power

Potential difference tells you the energy transferred by each coulomb of charge. Current tells you how many coulombs flow each second. Multiplying them gives the energy transferred each second, which is power.

Example

Calculating power from current and potential difference

A phone charger supplies a current of 2.0 A at a potential difference of 5.0 V. Calculate its power, then calculate the energy transferred in 30 minutes.

  1. Use P=IVP = IVP=IV to calculate the power:

    P=2.0×5.0=10 WP = 2.0 \times 5.0 = 10 \text{ W}P=2.0×5.0=10 W
  2. Convert the time into seconds: 30 minutes is 30×60=1800 s30 \times 60 = 1800 \text{ s}30×60=1800 s.

  3. Use E=PtE = P tE=Pt to calculate the energy transferred:

    E=10×1800=18000 JE = 10 \times 1800 = 18000 \text{ J}E=10×1800=18000 J

    The charger transfers 18000 J of energy in 30 minutes.

Exam technique

In the exam

  1. Start by identifying the energy transfer: battery or ac mains to a useful store such as thermal or kinetic, plus any wasted transfers.
  2. For E=PtE = P tE=Pt, convert power to watts and time to seconds if the answer is needed in joules.
  3. For E=QVE = Q VE=QV, remember that potential difference means energy transferred per coulomb of charge.
  4. If current and potential difference are given, use P=IVP = IVP=IV, then use E=PtE = P tE=Pt if a time is also given.
Self review

Check yourself

  • A 1200 W heater is switched on for 5 minutes. What energy is transferred?
  • What useful energy store increases when an electric drill is being used?
  • Why does increasing either current or potential difference increase the power of a device?
You've reached the end

Test yourself on this topic, or move on to the next guide.

FlashcardsSelf-test with active recall
The National GridUp next

How was this guide?

Energy transfers in everyday appliances Revision Guide

  1. GCSE
  2. /Physics
  3. /Energy transfers in everyday appliances