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GCSE / IGCSE Physics – Required Practicals

Method, variables, graphs and typical questions for every required practical.

12 questions  ·  44 marks  ·  answers included  ·  GCSE/IGCSE (Edexcel/AQA/Cambridge style)
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This worksheet covers:

  • This worksheet covers the method
  • Key variables
  • Calculations
  • Evaluation for the core required practicals

A calculator is allowed; show all working and give units.

Questions

Section A – Apparatus, method and variables

Skills questions
1

A student finds the density of an irregularly shaped stone using a displacement can and a balance.(a) State the two additional pieces of apparatus needed and how each measurement is taken.(b) State the independent, dependent and one control variable in this experiment.

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(a) A eureka can (displacement can) and measuring cylinder to find volume of water displaced; a top-pan balance to find mass of the stone.(b) Independent: which object is tested (or its volume); Dependent: mass (and calculated density); Control: same water temperature/eureka can, same balance, stone fully submerged with no air bubbles.
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2

In the resistance investigation, a student measures current through a resistance wire for a range of potential differences using a variable power supply, ammeter and voltmeter.(a) Draw (describe in words) the correct circuit, stating how the ammeter and voltmeter are connected.(b) State one control variable that must be kept constant for a valid comparison of different wires.

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(a) Ammeter connected in series with the wire; voltmeter connected in parallel across the wire only.(b) Length of wire (and its cross-sectional area/thickness, and temperature) must be kept constant.
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3

In the specific heat capacity experiment, an immersion heater and joulemeter (or ammeter/voltmeter and timer) are used to heat a metal block.(a) State one safety precaution needed for this experiment.(b) Explain why the block should be insulated during heating.

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(a) Do not touch the heater or block once heated (hot surfaces), or take care with mains electricity/water near sockets.(b) Insulation reduces heat loss to the surroundings, so the energy transferred is (more nearly) all used to raise the temperature of the block, giving a more accurate value for the specific heat capacity.
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4

A student investigates how the extension of a spring depends on the applied force using a spring, clamp stand, ruler and slotted masses.(a) State how the extension is calculated from the readings taken.(b) State one way to improve the accuracy of the length measurement.

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(a) Extension = stretched length − original (unstretched) length, measured with a ruler against a fixed reference (set square used to read ruler at eye level).(b) Use a set square to avoid parallax error, or view the scale at eye level, or use a pointer/marker on the spring.
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Section B – Calculations from practical data

Calculator allowed; show working
5

A student measures a cuboid block: mass $45.6\,\text{g}$, length $5.0\,\text{cm}$, width $3.0\,\text{cm}$, height $2.0\,\text{cm}$.Calculate the density of the block, giving the correct unit.

Show answer
Volume $=5.0\times3.0\times2.0=30\,\text{cm}^3$. Density $=45.6/30=1.52\,\text{g cm}^{-3}$.
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6

In a Hooke’s law investigation, the extensions for increasing force were: $0\,\text{N}\rightarrow0\,\text{mm}$, $1\,\text{N}\rightarrow15\,\text{mm}$, $2\,\text{N}\rightarrow30\,\text{mm}$, $3\,\text{N}\rightarrow45\,\text{mm}$, $4\,\text{N}\rightarrow65\,\text{mm}$.(a) Use the data up to $3\,\text{N}$ to calculate the spring constant $k$ in $\text{N m}^{-1}$.(b) State, with a reason, between which two readings the limit of proportionality is exceeded.

Show answer
(a) $k=F/x=3/0.045=66.7\,\text{N m}^{-1}$ (using any linear pair, e.g. $1\,\text{N}/0.015\,\text{m}=66.7\,\text{N m}^{-1}$).(b) Between $3\,\text{N}$ and $4\,\text{N}$, because the extension per newton increases from $15\,\text{mm}$ to $20\,\text{mm}$, so extension is no longer proportional to force.
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7

For a fixed length of resistance wire, a student records $V=2.0\,\text{V}$ and $I=0.40\,\text{A}$.(a) Calculate the resistance of the wire.(b) A filament lamp is then tested instead. Explain why its resistance increases as the current increases.

Show answer
(a) $R=V/I=2.0/0.40=5.0\,\Omega$.(b) As current increases the filament heats up; the ions in the metal lattice vibrate more, so electrons collide with them more often, increasing resistance.
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8

In a specific heat capacity experiment, an electrical heater supplies $36\,\text{W}$ to a $1.0\,\text{kg}$ aluminium block for $500\,\text{s}$, and the temperature rises by $20\,^{\circ}\text{C}$.Calculate the specific heat capacity of aluminium from these results.

Show answer
Energy supplied $=P t=36\times500=18000\,\text{J}$. $c=\dfrac{Q}{m\Delta T}=\dfrac{18000}{1.0\times20}=900\,\text{J kg}^{-1}\,^{\circ}\text{C}^{-1}$.
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9

A heater supplying $48\,\text{W}$ melts ice in a funnel for $210\,\text{s}$. The mass of melted ice collected is $0.030\,\text{kg}$.(a) Calculate the specific latent heat of fusion of ice from this data.(b) The accepted value is $3.34\times10^{5}\,\text{J kg}^{-1}$. Comment on the result.

Show answer
(a) Energy supplied $=48\times210=10080\,\text{J}$. $L=\dfrac{Q}{m}=\dfrac{10080}{0.030}=3.36\times10^{5}\,\text{J kg}^{-1}$.(b) The result is very close to the accepted value (about $0.6\%$ higher), suggesting only a small systematic error (e.g. some heat loss to surroundings or ice already melting before timing started).
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Section C – Extended analysis

10

A trolley is released from rest at the top of a $0.60\,\text{m}$ ramp and a light gate/timer records a time of $0.48\,\text{s}$ to reach the bottom.(a) Calculate the acceleration of the trolley, assuming it starts from rest.(b) State one way to reduce random error in the measured time.

Show answer
(a) Using $s=\tfrac{1}{2}at^{2}$: $a=\dfrac{2s}{t^{2}}=\dfrac{2\times0.60}{0.48^{2}}=5.2\,\text{m s}^{-2}$.(b) Repeat the timing several times and take a mean, or use light gates/data-logging instead of a stopwatch to remove human reaction-time error.
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11

In a ripple tank, waves of wavelength $2.5\,\text{cm}$ are generated at a frequency of $8\,\text{Hz}$.(a) Calculate the speed of the waves.(b) Describe how the frequency could be measured directly using a stroboscope.

Show answer
(a) $v=f\lambda=8\times0.025=0.20\,\text{m s}^{-1}$.(b) Adjust the stroboscope flashing rate until the waves appear stationary; the flashing frequency then equals the wave frequency (read directly from the stroboscope).
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12

A student shines light from air into a glass block. The angle of incidence is $40^{\circ}$ and the angle of refraction is measured as $25^{\circ}$.(a) Calculate the refractive index of the glass.(b) Identify one source of random error in measuring the angle of refraction, and one way to reduce it.

Show answer
(a) $n=\dfrac{\sin40^{\circ}}{\sin25^{\circ}}=\dfrac{0.643}{0.423}=1.52$.(b) Random error: difficulty judging the exact position of the ray/normal by eye (parallax when marking points). Reduction: mark at least two points on the emerging ray as far apart as possible before drawing the line, or repeat and average several readings.
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