Edexcel International GCSE Physics (4PH1) · Section 4 — Energy resources and energy transfer
Mini-Lesson
Energy resources & energy transfer
This mini-lesson walks you through the whole of Edexcel International GCSE Physics (4PH1), Section 4: the units you must use, how energy is stored and transferred, conservation and efficiency, the three ways thermal energy moves, the work, KE, GPE and power equations, and the energy resources that generate our electricity.
Work through each screen, answer the questions as you go (some are wordy, some are calculations) and collect ⭐ stars. Press Start when you're ready.
Spec 4.1 · Units
The units you must use
Before any calculation, learn the units 4PH1 expects you to recognise and use throughout Section 4:
kilogram (kg) — mass
joule (J) — energy and work done
metre (m) — distance and height
metre/second (m/s) — speed
metre/second² (m/s²) — acceleration
newton (N) — force
second (s) — time
watt (W) — power
Exam habit: always put quantities into these base units first. A mass given in grams must become kilograms, a time in minutes must become seconds — otherwise the joules and watts come out wrong.
Quick check
Pick the unit
?Which of these is the correct SI unit for power in 4PH1 calculations?
Spec 4.2 · Stores & transfers
Stores, and the ways energy moves
Energy sits in stores and moves between them by transfers. 4PH1 lists eight stores:
The eight stores. Energy is moved between them mechanically, electrically, by heating, or by radiation (light and sound).
Mechanically — gravity accelerates a falling object and fills its kinetic store.
Electrically — a current through a lamp transfers energy that is given out as light and heat.
By heating — a flame transfers energy to a pan.
By radiation — sound waves carry energy through the air; an object emits electromagnetic radiation.
Watch out: "heat", "electrical" and "light" are not stores — they describe the transfer. The store is where energy ends up (e.g. thermal, kinetic).
Sort it
Name the transfer
Tap the way energy is mainly transferred in each case.
Spec 4.3 · Conservation of energy
Energy is conserved
The principle of conservation of energy: energy cannot be created or destroyed, only transferred from one store to another. Total energy before = total energy after.
On a swing, energy moves between the gravitational store (top) and the kinetic store (bottom) — the total stays the same.
Misconception: energy is never "used up". When a device seems to "lose" energy, that energy has been transferred to the surroundings (usually heating them) — it still exists, it is just spread out and no longer useful.
Quick check
Tracking the energy
?A ball is dropped and bounces back to a slightly lower height each time. What has happened to the "missing" energy?
Spec 4.4 & 4.5 · Efficiency & Sankey
Efficiency & Sankey diagrams
In every device, only some of the input energy ends up doing the useful job — the rest is wasted (usually heating the surroundings). Efficiency compares the two:
efficiency = useful energy output ÷ total energy output × 100%efficiency is a ratio — it has no units and is always between 0% and 100%
A Sankey diagram shows this with arrows whose width is proportional to the energy. The wider the useful arrow, the more efficient the device.
An electric motor supplied with 500 J that does 300 J of useful work: efficiency = 300 ÷ 500 × 100% = 60%.
Misconception: no real device is 100% efficient — there is always some wasted transfer. Efficiency has no units; write it as a ratio (0.6) or a percentage (60%), never in joules.
Calculate
Your turn — efficiency
1A lamp is supplied with 250 J of electrical energy and gives out 40 J of useful light. Calculate its efficiency as a percentage.
%
Hint: efficiency = (40 ÷ 250) × 100.
Spec 4.6–4.9 · Thermal energy transfer
Conduction, convection & radiation
Thermal energy moves from hotter to cooler regions in three ways:
Conduction in solids; convection in fluids; radiation needs no medium.
Conduction — heated particles vibrate more and pass energy to neighbours. In metals, free electrons carry energy quickly, so metals are good conductors; non-metals are thermal insulators.
Convection — in fluids (liquids and gases) the warmed part expands, becomes less dense and rises; cooler, denser fluid sinks to take its place, setting up a current (4.7).
Radiation — infrared radiation needs no medium. Dull black surfaces are the best emitters and absorbers; shiny white surfaces are the best reflectors. Higher temperature and larger surface area mean more is emitted (4.8).
Practical (4.9): investigate thermal energy transfer by conduction, convection and radiation — e.g. compare how fast water cools in shiny vs dull, black vs white containers (insulation reduces unwanted transfer, 4.10).
Quick check
Which transfer is it?
?The Sun warms the Earth across the vacuum of space. By which method is this thermal energy transferred?
Spec 4.11 & 4.12 · Work and power
Work done = energy transferred
Whenever a force moves an object in the direction of the force, work is done and energy is transferred between stores:
W = F × dwork done (J) = force (N) × distance moved in the direction of the force (m)
The work done is equal to the energy transferred (4.12) — both are measured in joules.
Worked example
A person pushes a box with a force of 30 N across 4 m of floor.
W = F × d = 30 × 4 = 120 J of energy transferred.
Calculate
Your turn — work done
2A crane lifts a load using a force of 750 N through a distance of 12 m. Calculate the work done.
J
Hint: W = F × d = 750 × 12.
Spec 4.13 · Gravitational P.E.
Gravitational potential energy
Lift an object up and you fill its gravitational store:
GPE = m × g × hgravitational P.E. (J) = mass (kg) × gravitational field strength (N/kg) × height (m)
On Earth g ≈ 10 N/kg (some questions use 9.8). The work done lifting equals the GPE gained.
Worked example
A 4 kg bag is lifted 2 m onto a shelf (g = 10 N/kg).
GPE = m × g × h = 4 × 10 × 2 = 80 J
Calculate
Your turn — gravitational P.E.
3A 5 kg box is raised to a shelf 3 m high. Using g = 10 N/kg, calculate the gain in gravitational potential energy.
J
Hint: GPE = m × g × h = 5 × 10 × 3.
Spec 4.14 & 4.15 · Kinetic energy
Kinetic energy
Every moving object has energy in its kinetic store. It depends on mass and, much more strongly, on speed:
KE = ½ × m × v²kinetic energy (J) = ½ × mass (kg) × speed² (m/s)²
Because speed is squared, doubling the speed gives four times the kinetic energy.
Conservation of energy links GPE, KE and work (4.15): when an object falls, GPE is transferred to KE, so GPE lost = KE gained (ignoring air resistance).
Worked example
A 2 kg ball moves at 6 m/s.
KE = ½ × m × v² = ½ × 2 × 6² = ½ × 2 × 36 = 36 J
Calculate
Your turn — kinetic energy
4A 1500 kg car travels at 10 m/s. Calculate the energy in its kinetic store.
J
Hint: KE = ½ × 1500 × 10². (10² = 100)
Spec 4.16 & 4.17 · Power
Power is the rate of transfer
Power is the rate at which energy is transferred, or the rate at which work is done (4.16):
P = W ÷ t = E ÷ tpower (W) = work done / energy transferred (J) ÷ time taken (s)
One watt is one joule per second (1 W = 1 J/s). A more powerful device transfers the same energy in less time.
Worked example
A pump transfers 8000 J of energy in 40 s.
P = W ÷ t = 8000 ÷ 40 = 200 W
Calculate
Your turn — power
5A heater transfers 18 000 J of energy in 30 s. Calculate its power.
W
Hint: P = E ÷ t = 18 000 ÷ 30.
Spec 4.18P & 4.19P · Paper 2 only
Generating electricity
The big divide is renewable (replenished as fast as it is used — won't run out) vs non-renewable (finite — will eventually run out):
4.18P energy transfers in generation; 4.19P their advantages and disadvantages.
How they make electricity (4.18P): wind (KE of moving air), water/HEP (KE of moving water or GPE of stored water), geothermal (thermal energy from the ground), solar heating (energy from the Sun) and solar cells (light converted directly to electricity), fossil fuels (chemical store released by burning) and nuclear power (energy from atomic nuclei). Except for solar cells, the energy turns a turbine → drives a generator → electricity.
Trade-offs (4.19P): fossil fuels and nuclear are reliable with a large output, but fossil fuels release CO₂ (climate change) and nuclear makes radioactive waste. Renewables won't run out and produce little or no CO₂ as they generate, but many (wind, solar, tidal) are intermittent / less reliable and have high set-up costs.
Sort it
Renewable or non-renewable?
Tap a resource, then tap the box it belongs in.
♻️ Renewable
⛽ Non-renewable
Quick check
Choosing a resource
?A country wants a large, reliable power supply that runs day and night, but it is worried about the carbon dioxide that causes climate change. Which choice fits both aims best?
Recap
The equations to know
Work done: W = F × d (= energy transferred)
Gravitational P.E.: GPE = m × g × h
Kinetic energy: KE = ½ × m × v²
Power: P = W ÷ t = E ÷ t
Efficiency: useful output ÷ total output × 100%
You've covered the whole of 4PH1 Section 4 — units, stores & transfers, conservation, efficiency & Sankey diagrams, conduction/convection/radiation, work, GPE, KE, power, and (Paper 2 only) energy resources & electricity generation. Press Finish to see your score.
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