Required Practicals
AQA A-Level Physics has 12 required practicals that you must have completed during the course. These practicals form the basis of questions on Paper 3 Section A, and practical techniques are also tested throughout Papers 1 and 2. You need to know the method, variables, safety precautions, expected results, data analysis, and common exam questions for each one.
Required Practical 1: Stationary Waves on a String
Investigation into the variation of the frequency of stationary waves on a string with length, tension, and mass per unit length.
Method
- Set up a vibration generator connected to a signal generator at one end of a string
- Pass the string over a pulley and attach hanging masses to provide tension (T)
- Adjust the frequency on the signal generator until a clear stationary wave pattern is observed (fundamental mode: one antinode)
- Measure the length (L) of the vibrating string between the vibration generator and the pulley
- Record the frequency (f) at which the fundamental mode occurs
- Vary one variable at a time (length, tension, or mass per unit length) and repeat
Variables
| Variable | Role | How to change it |
|---|
| Frequency (f) | Dependent | Read from signal generator |
| Length (L) | Independent | Move the pulley or vibration generator |
| Tension (T) | Independent | Change the hanging mass (T = mg) |
| Mass per unit length (mu) | Independent | Use different strings |
Key Equation
f = (1/2L) sqrt(T/mu)
Expected Results
- f is inversely proportional to L (plot f vs 1/L: straight line through origin)
- f is proportional to sqrt(T) (plot f vs sqrt(T): straight line through origin)
- f is inversely proportional to sqrt(mu)
Data Analysis
- Plot f against 1/L (keeping T and mu constant) — gradient = (1/2) sqrt(T/mu)
- Or plot f² against T (keeping L and mu constant) — gradient = 1/(4L²mu)
Safety
- Wear safety goggles in case the string snaps
- Do not use excessive masses that could break the string or topple the stand
- Keep the area clear below the hanging masses
Common Exam Questions
- Explain how to identify the fundamental mode (one antinode, two nodes at fixed ends)
- Calculate the speed of waves on the string using v = f lambda (lambda = 2L for fundamental)
- Discuss sources of uncertainty (difficulty identifying the exact resonant frequency, parallax in length measurement)
Required Practical 2: Interference and Diffraction
Investigation of interference effects to include two-slit interference and diffraction grating.
Method — Young's Double Slit
- Shine a monochromatic light source (e.g. laser) through a double-slit arrangement
- Observe the interference pattern on a screen placed several metres away
- Measure the fringe spacing (w) using a ruler or travelling microscope
- Measure the slit separation (s) and the distance from slits to screen (D)
- Use the equation: lambda = ws/D
Method — Diffraction Grating
- Direct a monochromatic light source (e.g. laser) at a diffraction grating
- Observe the diffraction pattern — bright maxima at specific angles
- Measure the angle (theta) to each order maximum using a protractor or by measuring the distance on a screen
- Use the equation: d sin theta = n lambda, where d = 1/(number of slits per metre) and n is the order number
Variables
| Variable | Role |
|---|
| Fringe spacing (w) or angle (theta) | Dependent |
| Slit separation (s) or grating spacing (d) | Independent |
| Wavelength (lambda) | What you calculate |
| Distance to screen (D) | Controlled (or measured) |
Expected Results
- Double slit: evenly spaced bright and dark fringes (equal spacing confirms coherent interference)
- Diffraction grating: sharp, bright maxima at specific angles; higher orders at larger angles
- Calculated wavelength should match the known wavelength of the light source
Data Analysis
- Double slit: lambda = ws/D — calculate lambda and compare with the accepted value
- Diffraction grating: plot sin theta against n — gradient = lambda/d
Safety
- Never look directly into a laser beam — Class 2 or higher lasers can cause eye damage
- Display a warning sign when the laser is in use
- Avoid specular reflections from shiny surfaces
Common Exam Questions
- Explain why the fringes in a double-slit experiment are equally spaced
- Explain why a diffraction grating gives sharper maxima than a double slit
- Calculate the maximum number of orders visible: n_max = d/lambda (rounded down)
- Describe how to improve the accuracy of the wavelength measurement
Required Practical 3: Determination of g by Free-Fall
Determination of g by a free-fall method.
Method
- Set up an electromagnet to hold a steel ball bearing at a measured height (h) above a trapdoor switch
- When the electromagnet is switched off, a timer starts automatically
- The ball falls and hits the trapdoor, which stops the timer
- Record the time (t) for the fall
- Repeat for different heights (h) and take repeat readings at each height
Variables
| Variable | Role |
|---|
| Time (t) | Dependent |
| Height (h) | Independent |
| Mass of ball, air resistance | Controlled |
Key Equation
h = ½gt² (since u = 0 for free fall from rest)
Data Analysis
- Plot h against t² — gradient = ½g, so g = 2 x gradient
- Alternatively, plot 2h/t² for each data point and take the average
- Compare the experimental value of g with the accepted value (9.81 m s⁻²)
Sources of Error
| Error | Type | Effect |
|---|
| Reaction time of electromagnet | Systematic | t is slightly too large (g appears smaller) |
| Air resistance | Systematic | t is slightly too large |
| Measurement of height | Random | Uncertainty in h |
| Ball not releasing cleanly | Random | Variation in t |
Safety
- Place a cushion or sand tray below the drop zone to catch the ball
- Keep feet clear of the drop area
Common Exam Questions
- Explain why the graph of h against t² should pass through the origin
- Calculate percentage uncertainty in g
- Suggest improvements (use a longer drop distance to reduce the percentage uncertainty in t)
Required Practical 4: Young Modulus
Determination of the Young modulus of a material.
Method
- Clamp a long, thin wire (e.g. copper) horizontally between two fixed supports, or vertically from a clamp
- Measure the original length (L) using a metre rule and the diameter (d) using a micrometer screw gauge (take readings at several points and average)
- Apply increasing loads (masses) and measure the extension (delta L) using a marker and ruler, or a travelling microscope
- Record load (F = mg) and extension for each mass added
- Continue loading until the elastic limit is approached (do not exceed it if you want elastic behaviour)
Key Equations
Stress = F/A, where A = pi(d/2)²
Strain = delta L / L
Young modulus E = stress/strain
Data Analysis
- Plot stress against strain — gradient = Young modulus (E)
- Or plot force against extension — gradient = EA/L, so E = (gradient x L)/A
- A straight line through the origin confirms Hooke's law is obeyed (elastic region)
Sources of Error
| Error | How to reduce it |
|---|
| Uncertainty in diameter (small value) | Use a micrometer; take multiple readings at different positions; calculate the mean |
| Difficulty measuring small extensions | Use a long wire (2-3 m) to produce a larger extension; use a travelling microscope or vernier scale |
| Wire may not be perfectly straight | Apply a small initial load to remove kinks before starting measurements |
| Thermal expansion | Work in a temperature-controlled room |
Safety
- Wear safety goggles (wire may snap under tension)
- Do not stand under the loading masses
- Use a cushion or sand tray below the masses
Common Exam Questions
- Explain why a long, thin wire is used (larger extension for a given stress, reducing percentage uncertainty)
- Calculate the Young modulus from given data
- Explain the significance of the elastic limit on a stress-strain graph
Required Practical 5: Resistivity of a Wire
Determination of resistivity of a wire using a micrometer, ammeter, voltmeter, and metre rule.
Method
- Measure the diameter of the wire using a micrometer screw gauge at several points; calculate the mean and then the cross-sectional area A = pi(d/2)²
- Set up a circuit with the wire connected to a power supply, ammeter (in series), and voltmeter (in parallel across the wire)
- Measure the length (L) of wire in the circuit using a metre rule
- Record the current (I) and voltage (V); calculate resistance R = V/I
- Change the length of wire in the circuit (by moving the crocodile clip) and repeat
- Plot R against L
Key Equation
R = rho L / A, so rho = RA/L
Data Analysis
- Plot R against L — gradient = rho/A, so rho = gradient x A
- The graph should be a straight line through the origin (if the temperature remains constant)
Sources of Error
- Wire heating up (changes resistivity) — use low currents and switch off between readings
- Uncertainty in diameter measurement — take multiple readings
- Contact resistance at crocodile clips — ensure firm connections
Safety
- Do not allow the wire to overheat (risk of burns)
- Switch off the power supply between readings
Required Practical 6: EMF and Internal Resistance
Investigation of the EMF and internal resistance of electric cells.
Method
- Connect a cell to a variable resistor, ammeter (series), and voltmeter (across the cell terminals)
- Vary the resistance using the variable resistor
- For each resistance value, record the terminal pd (V) and the current (I)
- Plot V against I
Key Equation
V = epsilon - Ir (epsilon = EMF, r = internal resistance)
Data Analysis