Required Practicals
AQA GCSE Physics has 10 required practicals that you must know in detail. You will be examined on these through questions about the method, equipment, variables, expected results, graphing, errors, and safety. You do not need to have performed every practical yourself, but you must be able to describe and explain each one as if you had. Required practical questions can appear on either Paper 1 or Paper 2, depending on the topic.
Why Required Practicals Matter
- Approximately 15% of the marks across both papers are based on practical skills (assessed through written questions)
- Questions can ask you to describe the method, explain the choice of equipment, identify variables, plot or interpret graphs, evaluate the method, and suggest improvements
- You will often be given data from a practical you have not seen before and asked to apply the same skills
Required Practical 1: Specific Heat Capacity
Topic: Energy (Paper 1)
Aim
To measure the specific heat capacity of a material (usually a metal block or water).
Equipment
- Metal block (e.g., aluminium) with two holes (one for the heater, one for the thermometer)
- Immersion heater
- Thermometer or temperature sensor
- Joulemeter (or ammeter, voltmeter, and stopwatch to calculate energy: E = V x I x t)
- Insulation (lagging)
- Balance (to measure mass)
- Power supply
Method
- Measure the mass of the metal block using a balance.
- Insert the immersion heater into one hole and the thermometer into the other.
- Wrap the block in insulation to reduce energy losses.
- Record the initial temperature.
- Switch on the heater and record the energy supplied (using a joulemeter) and the temperature at regular intervals.
- After heating for a set time, switch off the heater and record the maximum temperature reached.
- Calculate: c = E / (m x change_in_T).
Variables
| Variable | Type |
|---|
| Energy supplied (or time) | Independent |
| Temperature change | Dependent |
| Mass of block, material, voltage, insulation | Control |
Expected Results
- Temperature increases as more energy is supplied.
- The calculated specific heat capacity should be close to the accepted value (e.g., aluminium: 900 J/kg degC).
- Experimental values are usually higher than the accepted value because energy is lost to the surroundings.
Graph Work
- Plot temperature (y-axis) against energy supplied or time (x-axis).
- The graph should be a straight line through the origin if losses are minimal.
- The gradient can be used to calculate specific heat capacity.
Common Errors and Improvements
| Error | Improvement |
|---|
| Energy lost to surroundings | Use better insulation (lagging) |
| Poor thermal contact between heater and block | Add thermal paste or oil to the heater hole |
| Temperature continues to rise after heater is switched off | Wait for the maximum temperature to be reached before recording |
| Inaccurate energy measurement | Use a joulemeter rather than calculating from V, I, and t |
Safety
- The metal block and heater become very hot — use tongs or heat-proof gloves.
- Do not touch the heater or block during or immediately after the experiment.
- Ensure the power supply is switched off before adjusting equipment.
Required Practical 2: Thermal Insulation
Topic: Energy (Paper 1)
Aim
To investigate how the type or thickness of insulation affects the rate of cooling.
Equipment
- Beakers (same size)
- Thermometers or temperature sensors
- Insulating materials (e.g., bubble wrap, felt, newspaper, cotton wool)
- Hot water
- Measuring cylinder (to measure equal volumes of water)
- Stopwatch
- Lids (optional, to reduce evaporation)
Method
- Pour equal volumes of hot water into identical beakers.
- Wrap each beaker in a different insulating material (one beaker is left unwrapped as a control).
- Record the starting temperature.
- Record the temperature every minute for a set time (e.g., 20 minutes).
- Plot cooling curves for each material and compare.
Variables
| Variable | Type |
|---|
| Type or thickness of insulation | Independent |
| Temperature at regular time intervals | Dependent |
| Volume of water, starting temperature, beaker size, room temperature | Control |
Expected Results
- All beakers cool over time, but insulated beakers cool more slowly.
- The best insulator produces the shallowest cooling curve.
- The control (no insulation) cools fastest.
Graph Work
- Plot temperature (y-axis) against time (x-axis) for each material on the same axes.
- The gradient of each curve represents the rate of cooling — steeper = faster cooling = worse insulation.
Common Errors and Improvements
| Error | Improvement |
|---|
| Water evaporates, causing extra cooling | Place a lid on each beaker |
| Insulation not applied consistently | Ensure same thickness and coverage for all beakers |
| Draughts in the room affect results | Perform the experiment away from windows and doors |
Safety
- Handle hot water carefully to avoid burns.
- Use a measuring cylinder rather than pouring directly from a kettle.
Required Practical 3: Resistance (Effect of Length on Wire)
Topic: Electricity (Paper 1)
Aim
To investigate how the length of a wire affects its resistance.
Equipment
- Constantan or nichrome wire (attached to a ruler)
- Ammeter
- Voltmeter
- Power supply (low voltage)
- Crocodile clips
- Ruler
Method
- Set up a series circuit with the power supply, ammeter, and a measured length of wire.
- Connect the voltmeter in parallel across the wire.
- Measure the current (I) and potential difference (V) for a length of wire (e.g., 10 cm).
- Calculate resistance: R = V / I.
- Repeat for different lengths (e.g., 20 cm, 30 cm, ... 100 cm).
- Repeat each length three times and calculate mean resistance.
Variables
| Variable | Type |
|---|
| Length of wire | Independent |
| Resistance (calculated from V and I) | Dependent |
| Wire material, wire diameter, temperature, voltage | Control |
Expected Results
- Resistance is directly proportional to length.
- A graph of resistance against length should be a straight line through the origin.
- Doubling the length doubles the resistance.
Graph Work
- Plot resistance (y-axis) against length (x-axis).
- Draw a line of best fit — it should pass through the origin.
- The gradient represents the resistance per unit length.
Common Errors and Improvements
| Error | Improvement |
|---|
| Wire heats up, changing resistance | Use a low current; switch off between readings; allow cooling time |
| Crocodile clips not making good contact | Ensure firm, clean connections |
| Wire not straight against ruler | Tape wire firmly to the ruler |
Safety
- The wire may become hot at high currents — do not touch during the experiment.
- Use a low voltage (e.g., 1–2 V) to minimise heating.
Required Practical 4: I-V Characteristics
Topic: Electricity (Paper 1)
Aim
To investigate the I-V characteristics of a resistor, a filament lamp, and a diode.
Equipment
- Variable resistor (or variable power supply)
- Ammeter
- Voltmeter
- Component to test (resistor, lamp, or diode)
- Power supply
- Switch
Method
- Set up the circuit with the component in series with the ammeter and variable resistor.
- Connect the voltmeter in parallel across the component.
- Vary the resistance (or voltage) to change the current.
- Record pairs of V and I values.
- Reverse the power supply connections to obtain negative V and I values.
- Plot the I-V graph.
Variables
| Variable | Type |
|---|
| Potential difference (V) across the component | Independent |
| Current (I) through the component | Dependent |
| Temperature (for fair comparison), component type | Control |
Expected Results and I-V Graphs
| Component | Graph Shape | Explanation |
|---|
| Resistor (ohmic conductor) | Straight line through origin | Resistance is constant; V and I are directly proportional (Ohm's law) |
| Filament lamp | Curved line (S-shape through origin) | As current increases, the filament heats up, resistance increases, so the line curves |
| Diode | No current for negative V; current increases rapidly above ~0.7 V in forward direction | Diodes only conduct in one direction above the threshold voltage |
graph LR
A["Ohmic Resistor<br>Straight line through origin"] --- B["Filament Lamp<br>S-curve through origin"]
B --- C["Diode<br>Only conducts one way"]
Common Errors and Improvements
| Error | Improvement |
|---|
| Lamp heats up between readings | Allow the lamp to cool between readings or take readings quickly |
| Not enough data points | Take at least 6–8 readings in each direction |
| Diode appears not to work | Check it is connected in the forward direction |
Safety
- The filament lamp can become very hot — do not touch it during the experiment.
- Use a low voltage to avoid overheating.
Required Practical 5: Density
Topic: Particle Model of Matter (Paper 1)
Aim
To measure the density of regular and irregular solid objects and liquids.
Equipment
- Balance
- Ruler (for regular solids)
- Measuring cylinder (for irregular solids and liquids)
- Water
- Eureka (displacement) can (alternative for irregular solids)
- Calculator
Method — Regular Solid
- Measure the mass using a balance.
- Measure the dimensions (length, width, height) using a ruler or vernier callipers.
- Calculate volume: V = l x w x h (for a cuboid) or V = pi x r^2 x h (for a cylinder).
- Calculate density: rho = m / V.
Method — Irregular Solid
- Measure the mass using a balance.
- Fill a measuring cylinder with water and record the initial volume.
- Gently lower the object into the water.
- Record the new volume.
- Volume of object = final volume - initial volume.
- Calculate density: rho = m / V.
Method — Liquid
- Place an empty measuring cylinder on a balance and record its mass.
- Pour a known volume of liquid into the measuring cylinder.
- Record the mass of the cylinder plus liquid.
- Mass of liquid = total mass - mass of empty cylinder.
- Calculate density: rho = m / V.
Variables
| Variable | Type |
|---|
| Type of material | Independent |
| Density (calculated) | Dependent |
| Measurement method, temperature | Control |
Common Errors and Improvements
| Error | Improvement |
|---|
| Air bubbles trapped on irregular solid | Tilt the object as you lower it; gently tap the cylinder |
| Parallax error reading the measuring cylinder | Read at eye level, at the bottom of the meniscus |
| Inaccurate dimensions for small objects | Use vernier callipers or a micrometer for greater precision |
Safety
- Wipe up any water spills immediately to prevent slipping.
- Handle glass measuring cylinders carefully.
Required Practical 6: Force and Extension (Hooke's Law)
Topic: Forces (Paper 2)
Aim
To investigate the relationship between force and extension of a spring.
Equipment
- Spring
- Clamp stand, boss, and clamp
- Ruler (with mm divisions)
- Slotted masses and mass hanger
- Pointer (attached to the bottom of the spring to aid reading)
- Safety goggles
- Cushion or soft surface beneath the spring
Method
- Clamp the spring at the top of the stand.
- Measure and record the natural (unstretched) length of the spring.
- Add a mass to the spring, wait for it to stop oscillating, and measure the new length.
- Calculate extension: extension = stretched length - natural length.
- Repeat, adding masses in equal increments.
- Plot a graph of force against extension.
Variables
| Variable | Type |
|---|
| Force applied (weight of masses) | Independent |
| Extension of the spring | Dependent |
| Type of spring, gravitational field strength | Control |
Expected Results
- For small extensions, force is directly proportional to extension (Hooke's law: F = k x e).
- The graph is a straight line through the origin up to the limit of proportionality.
- Beyond the limit of proportionality, the line curves — the spring no longer obeys Hooke's law.
- The gradient of the straight-line section equals the spring constant (k).
Graph Work
- Plot force (y-axis) against extension (x-axis).
- The gradient of the linear region = spring constant k (in N/m).
- Identify the limit of proportionality (where the line starts to curve).
- The area under the graph (in the linear region) equals the elastic potential energy stored.