We read the actual downloaded question papers and mark schemes for every AQA Physics Paper 1 Higher Tier sitting we have available, including the 2020 paper, which prints Wednesday 20 May 2020 as its exam date on the cover even though its mark scheme is titled June 2020, a genuine artefact of the pandemic disruption to that year's exams. Below is what each recurring question type has actually asked, what the real circuits, graphs and data showed, and a complete worked answer for the higher tariff questions. This is the closest you can get to seeing exactly what a full mark answer looks like without a real exam paper in front of you.
Questions © AQA, quoted for analysis. Diagrams, circuits and graphs described in our own words, not reproduced. Mark scheme content translated into plain English, not copied. PrepWise is independent and not endorsed by AQA.
Three of the four sittings we analysed ask for a full written method worth 6 marks, marked on a three level scheme (5 to 6, 3 to 4, 1 to 2). The apparatus and the exact required practical change each year, but the marking always rewards the same thing: a method that would actually work, with the key steps identified and put in a logical order, not just a list of correct-sounding equipment.
The question follows a graph of current against potential difference for a filament lamp and asks for the full circuit and method a student could use to generate that data, including how to get the negative values shown on the graph.
A graph showing current in amps plotted against potential difference in volts for a filament lamp, with a curved line passing through the origin and flattening out at higher voltages in both the positive and negative direction, referenced as Q06.1 in the real paper.
Set up a circuit with the filament lamp connected in series with an ammeter, a variable resistor and a power supply, and connect a voltmeter in parallel with the filament lamp. Close the switch and use the variable resistor to set the potential difference across the lamp to a chosen value, then record the current shown on the ammeter and the potential difference shown on the voltmeter.
Repeat this measurement using the variable resistor to change the potential difference in steps of about 1 volt, from 0 volts up to 6 volts, recording the current at each value. To obtain the negative values needed for the graph, reverse the connections to the power supply so that the current flows through the lamp in the opposite direction, then repeat the same range of readings with the reversed connections.
Take repeat readings of the current at each value of potential difference and calculate a mean, discarding any anomalous results, to improve the reliability of the data before plotting the final graph of current against potential difference.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise IV characteristics and density questionsA photograph of a small rock found on a beach that the student wants to identify by calculating its density, referenced as Q02.1 in the real paper.
Measure the mass of the rock using a balance, making sure the balance reads zero before the rock is placed on it. To find the volume of the rock, partly fill a measuring cylinder with a known volume of water and record this initial volume.
Lower the rock into the measuring cylinder using a thread so that it is fully submerged, and record the new, higher volume reading. The volume of the rock is equal to the final volume reading minus the initial volume reading, since the rock displaces its own volume of water.
Use the mass and the calculated volume in the equation density equals mass divided by volume to calculate the density of the rock, and compare this value with a table of known densities for different rock types to identify it.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise IV characteristics and density questionsA circuit diagram showing a variable resistor, resistor R, an ammeter in series and a voltmeter connected in parallel with resistor R, alongside a battery and switch, referenced as Q03.1 in the real paper.
Close the switch and use the variable resistor to set a chosen current in the circuit. Record the current shown on the ammeter, which is connected in series, and the potential difference across resistor R, which is shown on the voltmeter connected in parallel with R.
Repeat this for a range of different current values by adjusting the variable resistor, keeping the current low enough throughout that the temperature of resistor R does not increase significantly, since a change in temperature would affect the resistance being measured. To obtain negative current and potential difference values, reverse the connections to the power supply and repeat the same range of readings.
Switch the circuit off between readings to avoid unnecessary heating of resistor R, and take repeat readings at each value of current, discarding any anomalies, before plotting a graph of current against potential difference.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise IV characteristics and density questionsThe topic changes by sitting — the mark scheme never does. Learn this once, then open your question above for that sitting’s sources and a full worked answer.
What does an I-V characteristic graph show for a component?
This question always wants a method that would genuinely work if you followed it, in the right order, with a way to get repeatable results. Practise writing full methods for the required practicals, not just naming the equipment.
Practise IV characteristics and density questionsEvery single sitting we analysed asks students to state the efficiency equation and then apply it to a real energy transfer, whether that is a National Grid, an LED, solar cells, or a wind turbine. The equation itself is worth one mark, and the calculation that follows is worth up to three more, so this pairing is worth mastering as one combined skill.
State the efficiency equation, then substitute the given efficiency and total energy input to find the useful energy output, referenced as Q01.4 and Q01.5 in the real paper.
A diagram of the National Grid showing a power station, two transformers and consumers connected by transmission cables, with the total energy input from one power station given as 34.2 GJ and the National Grid's efficiency given as 0.992.
Efficiency equals useful energy output divided by total energy input.
Substituting the given values, 0.992 equals useful energy output divided by 34.2. Rearranging, useful energy output equals 0.992 multiplied by 34.2, which gives 33.9 GJ.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise efficiency calculationsState the efficiency equation using power rather than energy, then substitute the given power input and efficiency to find the useful power output, referenced as Q03.3 and Q03.4 in the real paper.
A photograph of pavement tiles that generate electricity when walked on, used to power LED lights, with the total power input to an LED light given as 4.0 W and its efficiency given as 0.85.
Efficiency equals useful power output divided by total power input.
Substituting the given values, 0.85 equals useful power output divided by 4.0. Rearranging, useful power output equals 0.85 multiplied by 4.0, which gives 3.4 W.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise efficiency calculationsSubstitute the given total power input and efficiency into the efficiency equation to find the useful power output, after first converting kilowatts to watts, referenced as Q05.3 in the real paper.
A diagram of a house with solar cells on its roof feeding a large battery via a cable, with the total power input to the solar cells given as 7.8 kW and their efficiency given as 0.15, referenced as Figure 5 in the real paper.
First convert 7.8 kW into watts, giving 7800 W, since the efficiency equation needs consistent units throughout the calculation.
Substituting into the efficiency equation, 0.15 equals useful power output divided by 7800. Rearranging, useful power output equals 0.15 multiplied by 7800, which gives 1170 W.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise efficiency calculationsState the efficiency equation, then substitute the given total power input and efficiency to find the useful power output, referenced as Q02.5 and Q02.6 in the real paper.
A photograph of an LED torch, with the total power input to its LED given as 0.24 W and its efficiency given as 0.75.
Efficiency equals useful power output divided by total power input.
Substituting the given values, 0.75 equals useful power output divided by 0.24. Rearranging, useful power output equals 0.75 multiplied by 0.24, which gives 0.18 W.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise efficiency calculationsThe topic changes by sitting — the mark scheme never does. Learn this once, then open your question above for that sitting’s sources and a full worked answer.
Which equation correctly defines efficiency?
This pairing, state the equation then calculate, appears on every single sitting in some form. Learn the equation cold and practise substituting real numbers from different energy transfer contexts.
Practise efficiency calculationsTwo of the four sittings we have full papers for test this exact distinction, once as a shorter 2-mark definition question and once as a fuller 5-mark explanation question. Both real mark schemes reward the same underlying idea: irradiation is exposure to radiation from outside, contamination is radioactive material actually getting onto or inside a person, and the type of radiation involved changes which situation is more dangerous.
Give a clear, correctly worded definition of each term, referenced as Q05.5 in the real paper.
A statement that people who work in the nuclear power industry need to be aware of irradiation and contamination, with no further data given.
Irradiation is the exposure of an object or person to radiation from a source that stays outside the body, whereas contamination is the unwanted presence of radioactive material or atoms on an object or, if the material gets inside a person, within the body itself.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise radiation hazard questionsExplain, using the properties of alpha radiation specifically, why the same type of radiation is low risk when the source stays outside the body but high risk once the radioactive material is inside the body, referenced as Q07.3 in the real paper.
A statement that alpha particles, beta particles and gamma rays are types of nuclear radiation, followed by a specific question about internal contamination versus external irradiation from a source of alpha radiation.
Alpha radiation has a low penetrating ability, so when the alpha source stays outside the body, the radiation is stopped by the outer layer of skin before it can reach living cells underneath. This means the external irradiation risk from an alpha source is low.
Once inside the body, however, alpha radiation is absorbed directly by living tissue and organs, since there is no layer of dead skin cells to stop it internally. Alpha radiation is also highly ionising, meaning it transfers a large amount of energy to a small area of tissue over a short range.
This means internal contamination by alpha radiation causes a much greater risk of harm to cells, tissues and DNA than external irradiation from the same type of source, since the highly ionising radiation is now acting directly on living cells at close range rather than being absorbed by dead skin first.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise radiation hazard questionsThe topic changes by sitting — the mark scheme never does. Learn this once, then open your question above for that sitting’s sources and a full worked answer.
Which type of radiation is used in smoke detectors?
Irradiation and contamination sound similar but the physics of why they carry different risks is exactly what the mark scheme wants explained. Practise linking radiation properties to real risk scenarios.
Practise radiation hazard questionsAll four sittings we analysed include a calculation built around the specific heat capacity equation, energy transferred equals mass multiplied by specific heat capacity multiplied by change in temperature, or its specific latent heat equivalent. The numbers, the missing quantity and the practical context all change, but the same equation and the same rearranging skill are tested every time.
Read the temperature change between 5 and 10 minutes off the given graph, then rearrange the specific heat capacity equation to find the specific heat capacity of iron, referenced as Q02.2 in the real paper.
A graph showing the temperature of an iron block in degrees Celsius plotted against time in minutes, rising from about 20 degrees Celsius at 0 minutes to about 80 degrees Celsius at 15 minutes, with the temperatures at 5 minutes and 10 minutes readable from the curve.
Reading from the graph, the temperature at 5 minutes is 28 degrees Celsius and at 10 minutes is 54 degrees Celsius, giving a change in temperature of 54 minus 28, which equals 26 degrees Celsius.
Substituting into the equation, 26 000 equals 2.0 multiplied by specific heat capacity multiplied by 26. Rearranging, specific heat capacity equals 26 000 divided by the result of 2.0 multiplied by 26, which gives 500 J/kg degrees Celsius.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise specific heat capacity questionsConvert the given energy from kilojoules to joules, calculate the temperature change from the two given temperatures, then rearrange the specific heat capacity equation to find the mass of water, referenced as Q04.4 in the real paper.
A labelled diagram of the apparatus used, a thermometer through a lid on a metal can of hot water with insulating material wrapped around the can, referenced as Figure 4 in the real paper, alongside a description of a student investigating the insulating properties of different materials by wrapping them around the can and timing how quickly the temperature decreased, with one material's water cooling from 85.0 degrees Celsius to 65.0 degrees Celsius while transferring 10.5 kJ of energy.
First convert 10.5 kJ to joules, giving 10 500 J, since the specific heat capacity given is in joules per kilogram per degree Celsius. The change in temperature is 85.0 minus 65.0, which equals 20 degrees Celsius.
Substituting into the equation, 10 500 equals mass multiplied by 4200 multiplied by 20. Rearranging, mass equals 10 500 divided by the result of 4200 multiplied by 20, which gives 0.125 kg.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise specific heat capacity questionsConvert the given mass from grams to kilograms, then substitute directly into the specific heat capacity equation to calculate the energy needed, referenced as Q02.2 in the real paper.
A statement that nuclear fusion of deuterium is difficult to achieve on Earth because of the very high temperature needed, with a mass of 4.0 g of deuterium and a specific heat capacity of 5200 J/kg degrees Celsius given, alongside the huge required temperature increase of 50 000 000 degrees Celsius.
First convert 4.0 g to kilograms, giving 0.004 kg, since the specific heat capacity given is in joules per kilogram per degree Celsius.
Substituting into the equation, energy equals 0.004 multiplied by 5200 multiplied by 50 000 000, which gives 1.04 times 10 to the power 9 J.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise specific heat capacity questionsRead the temperature change over 100 seconds off the given graph, then rearrange the specific heat capacity equation to find the mass of water, giving the final answer to 2 significant figures, referenced as Q07.2 in the real paper.
A graph showing the temperature of water inside an electric kettle in degrees Celsius plotted against time in seconds after the kettle was switched on, starting at about 22 degrees Celsius and rising to 100 degrees Celsius by 100 seconds, with an initial flatter section before the temperature begins to rise steadily.
Reading from the graph, the temperature increased from about 22 degrees Celsius at 0 seconds to 100 degrees Celsius at 100 seconds, giving a change in temperature of 100 minus 22, which equals 78 degrees Celsius.
Substituting into the equation, 155 000 equals mass multiplied by 4200 multiplied by 78. Rearranging, mass equals 155 000 divided by the result of 4200 multiplied by 78, which gives 0.4731 kg, or 0.47 kg to 2 significant figures.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise specific heat capacity questionsThe topic changes by sitting — the mark scheme never does. Learn this once, then open your question above for that sitting’s sources and a full worked answer.
What does the specific heat capacity of a substance measure?
Specific heat capacity calculations appear on every sitting we have, usually needing a value read carefully from a graph first. Practise the full chain: read the data, substitute, rearrange, calculate.
Practise specific heat capacity questionsThree of the four sittings we have full papers for ask students to find resistance using potential difference equals current multiplied by resistance, with the twist that the current or potential difference usually has to be read off a graph first rather than being given directly in the question text.
Read the current at +3.0 V off the given current-potential difference graph, then use V = IR rearranged to find resistance, referenced as Q06.2 in the real paper.
A graph showing current in amps plotted against potential difference in volts for a filament lamp, curving through the origin and flattening out at higher voltages, with a current of about 0.16 A readable at +3.0 V.
Reading from the graph, the current at a potential difference of +3.0 V is 0.16 A.
Substituting into V = IR, 3.0 equals 0.16 multiplied by resistance. Rearranging, resistance equals 3.0 divided by 0.16, which gives 18.75 ohms.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise resistance and Ohm's law questionsSubstitute the given potential difference and current directly into a rearranged version of V = IR to find the resistance, referenced as Q01.5 in the real paper.
A description of an electric car being charged, with the potential difference across its battery given as 480 V and the current in the circuit connecting the battery to the motor given directly as 15 A.
Substituting into V = IR, 480 equals 15 multiplied by resistance. Rearranging, resistance equals 480 divided by 15, which gives 32 ohms.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise resistance and Ohm's law questionsRead the current at 1.0 V off the given current-potential difference graph, then use V = IR rearranged to find resistance, referenced as Q01.4 in the real paper.
A graph showing current in amps plotted against potential difference in volts for a filament lamp, curving through the origin from negative 8 V to positive 8 V, with a current of about 0.08 A readable at 1.0 V.
Reading from the graph, the current at a potential difference of 1.0 V is 0.08 A.
Substituting into V = IR, 1.0 equals 0.08 multiplied by resistance. Rearranging, resistance equals 1.0 divided by 0.08, which gives 12.5 ohms.
Could you have written this? Every fact in this answer is drilled in our quizzes — the writing is the easy part once the evidence is automatic.
Practise resistance and Ohm's law questionsThe topic changes by sitting — the mark scheme never does. Learn this once, then open your question above for that sitting’s sources and a full worked answer.
Which of the following best describes electrical resistance?
Resistance calculations often hide the real difficulty in the graph-reading step before V = IR is even used. Practise reading current or potential difference precisely off a curved graph.
Practise resistance and Ohm's law questionsAcross the 4 sittings we have full papers for, these are the recurring question archetypes and topics with the most marks at stake.
Detailed calculations involving background radiation dose comparisons as the main focus of a whole question, rather than as one part of a larger question · Static electricity questions asking for a full explanation of charge transfer by rubbing as the sole focus of a 6-mark question
These areas have not been the main focus of a Paper 1 question in the papers we analysed, but they remain fully in scope for the specification, so do not skip them entirely.
The sources are described in our own words, not reproduced, and the worked answers are written entirely by us, aimed at what the real AQA mark scheme rewarded for each sitting. They are not copied from AQA's own exemplar materials, since that would breach copyright, but they are built to hit exactly what the real mark scheme credited that year. PrepWise is independent of AQA and not endorsed by them.
Sometimes the numbers and context change but the underlying calculation or method stays the same, which is exactly what this page tracks. Efficiency calculations, specific heat capacity calculations and describe-a-method practicals have appeared in some form in almost every sitting we have full papers for. Use this page to learn the SKILL behind each recurring question type, since the exact numbers will always be different on the day.
AQA's usual summer exams were cancelled across the UK in 2020 due to the pandemic. The paper we analysed for that year prints Wednesday 20 May 2020 as its exam date on the question paper cover, but its accompanying mark scheme is titled June 2020, a real mismatch from that disrupted exam series, not an error on our part. We have flagged this honestly rather than guessing which date is correct.
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