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The six-mark extended-response questions are the highest-tariff items on both Paper 1 and Paper 2, and they are marked differently from every other question on the paper. Instead of a point-by-point mark scheme, the examiner uses a levels-of-response mark scheme: your whole answer is read and placed in a level (Level 1, 2 or 3) based on how much correct, relevant, well-organised physics it contains. This means the structure, coherence and scientific language of your answer matter just as much as the facts. A jumbled answer with correct points can score below a well-organised answer with the same content.
By the end of this lesson you should understand how the level descriptors work, be able to plan and sequence a six-mark answer, know how to cover both sides of an "evaluate" question, and be able to lift a response from the middle band to the top band.
Examiners use a three-level mark scheme. The exact wording varies by question, but the shape is always like this:
| Level | Marks | What it rewards |
|---|---|---|
| Level 3 | 5–6 | A detailed, coherent answer showing thorough understanding. Correct terminology throughout. Logically structured, with ideas clearly linked. For "evaluate", a supported conclusion. |
| Level 2 | 3–4 | Reasonable understanding. Some correct terminology. Some structure, but links may be incomplete or the answer one-sided. |
| Level 1 | 1–2 | Limited understanding. Simple, mostly isolated statements with little linking. Terminology absent or misused. |
| 0 | 0 | No relevant content. |
The key insight: moving up a level is not just about adding more facts — it is about linking them into a logical chain and using the right vocabulary. Three connected, well-expressed points beat six disconnected ones.
Exam Tip: Level descriptors reward coherence and linkage, not a longer list. Before you write, decide the order your points should go in so each one leads to the next.
A planned answer almost always outscores an unplanned one. Spend the first 60–90 seconds planning:
A sensible time budget for a six-marker is about 7 minutes: ~30 s to read and underline, ~90 s to plan, ~4.5 min to write, ~30 s to check.
Exam Tip: For an evaluate six-marker, plan two columns — for and against — and a one-line conclusion before you write a word. That guarantees you cover both sides and finish with the judgement the top level demands.
Take: "Describe how the National Grid transmits electricity efficiently from power stations to homes, and explain the role of transformers. (6 marks)."
A margin plan might read:
Six ordered points, each leading to the next — that is a Level 3 skeleton before any prose is written.
Question (6 marks): A student investigates how the temperature of a fixed mass of water changes as it is heated by an immersion heater. Explain, in terms of energy, why the temperature rises and why a well-insulated beaker gives a more accurate value for the specific heat capacity, and describe how the student could obtain accurate results.
This question links energy transfer (P7) with practical technique. The three responses below show the same question answered at three levels.
Mid-band response: "When you heat the water it gets hotter because energy goes into it from the heater. If you insulate the beaker it stops heat escaping so the reading is better. To get good results the student should use a thermometer to measure the temperature and repeat the experiment a few times."
Examiner-style commentary: A sound Level 2 answer. It correctly connects heating to energy transfer and recognises that insulation reduces heat loss, and it gestures at repeating for accuracy. To climb to Level 3 it needs the energy detail — that electrical work transfers energy to the thermal energy store of the water, raising the kinetic energy of its particles and hence its temperature — plus why insulation improves accuracy (energy lost to the surroundings is a systematic error that makes the measured c too high) and a more precise method (measure the energy supplied, the mass and the temperature change, and use E=mcΔθ).
Stronger response: "The immersion heater does electrical work, which transfers energy to the thermal energy store of the water. This raises the average kinetic energy of the water particles, so the temperature rises. Some of this energy is lost to the surroundings; a well-insulated beaker reduces this energy loss, so more of the supplied energy actually heats the water and the measured specific heat capacity is more accurate. To get accurate results, the student should measure the energy supplied (from the heater's power and time), the mass of water on a balance, and the temperature change with a thermometer, then use E=mcΔθ to calculate c. Repeating the experiment and taking a mean would make the result more reliable."
Examiner-style commentary: A strong Level 3 answer: the energy pathway (electrical work → thermal store → higher kinetic energy → temperature rise) is correct and clearly linked, the role of insulation is explained, and the method is detailed with the right equation. To make it watertight at the top of Level 3 it could state explicitly that energy loss is a systematic error that makes c come out too high, and add a lid and starting from a known temperature to control the experiment further.
Top-band response: "When the immersion heater is switched on it does electrical work, transferring energy from the mains supply to the thermal energy store of the water. This increases the average kinetic energy of the water molecules, and since temperature is a measure of that average kinetic energy, the temperature rises. In practice, some energy is continuously transferred to the surroundings by heating; this is a systematic error because it always acts in the same direction, making the measured energy needed per degree — and therefore the calculated specific heat capacity — come out too high. A well-insulated beaker with a lid minimises this energy loss, so a greater fraction of the supplied energy goes into the water and the value of c is more accurate. To obtain accurate results, the student should: measure the mass of water with a balance zeroed first; record the initial temperature; switch on the heater for a measured time and calculate the energy supplied using E=P×t; record the final temperature to find Δθ; and then calculate the specific heat capacity from E=mcΔθ, rearranged to c=mΔθE. To improve reliability, the experiment should be repeated and a mean taken, keeping the mass of water and the heater power the same each time as control variables."
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