AQA · GCSE · Physics
Course version: 8463 · Version from Sept 2016
The amount of energy stored in or released from a system as its…
Full specification wording
Energy changes in systems: The amount of energy stored in or released from a system as its temperature changes can be calculated using the equation:
Heat a substance and its particles gain kinetic energy, so its internal store rises and its temperature climbs.
Checked against the AQA 8463 specification (opens in a new tab) on .
- Point 1 of 2
- 4 key terms
Study notes
From the checked teaching notes for this specification point.
The idea
Heat a substance and its particles gain kinetic energy, so its internal store rises and its temperature climbs. How much energy that takes depends on three things: how much substance there is, how many degrees you want, and what the substance is made of. Those three appear in ΔE = m c Δθ. Water has a specific heat capacity of 4200 J/kg °C, so it takes 4200 J to warm one kilogram by one degree; the same energy would raise a kilogram of copper, at 385 J/kg °C, by about 11 °C. The equation works both ways, so a cooling object releases the same energy that heating it would need, which is why a high specific heat capacity material makes a good store and a good coolant.
What earns the marks
- Selecting ΔE = m c Δθ and identifying the three quantities from the question.
- Using the temperature change rather than the final temperature.
- A correct substitution with mass in kilograms.
- The energy in joules, or for the correct rearrangement when c or Δθ is the unknown.
Common mistakes and how to put them right
Putting the final temperature into the equation instead of the difference between start and finish.
Using grams for mass with a specific heat capacity quoted per kilogram.
Assuming a material that heats quickly must be storing more energy, when it has a low specific heat capacity.
Using ΔE = m c Δθ for the part of a process where the substance is changing state, when that part needs the specific latent heat equation E = m L instead.
Exam tips
- Write Δθ as final minus initial in its own line before substituting, so the sign and size are both clear.
- A temperature change of 1 °C and of 1 K are the same size, so no conversion is needed.
- If the answer comes out in the millions, check whether the mass should have been in kilograms.
Try the lesson
The start of the Energy changes in systems: The amount of energy stored in or released from a system as its temperature changes can be calculated using the equation: lesson, made from checked teaching notes for this specification point.
Have a go first
A 2 kg block of aluminium is heated and its temperature rises by 5 °C. The specific heat capacity of aluminium is 900 J/kg °C. Which calculation gives the change in thermal energy of the block in joules?
Listen
Heat a substance and its particles gain kinetic energy, so its internal store rises and its temperature climbs. How much energy that takes depends on three things: how much substance there is, how many degrees you want, and what the substance is made of. Those three appear in ΔE = m c Δθ. Water has a specific heat capacity of 4200 J/kg °C, so it takes 4200 J to warm one kilogram by one degree; the same energy would raise a kilogram of copper, at 385 J/kg °C, by about 11 °C. The equation works both ways, so a cooling object releases the same energy that heating it would need, which is why a high specific heat capacity material makes a good store and a good coolant. A strong answer earns marks for these points. selecting ΔE = m c Δθ and identifying the three quantities from the question. using the temperature change rather than the final temperature. a correct substitution with mass in kilograms. the energy in joules, or for the correct rearrangement when c or Δθ is the unknown. Exam tip: Write Δθ as final minus initial in its own line before substituting, so the sign and size are both clear.
See it
Key words
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internal energy
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specific heat capacity
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temperature change
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energy released on cooling
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See every definition
- internal energy
- The energy stored in a system, which rises as its particles gain kinetic energy when the substance is heated.
- specific heat capacity
- The energy needed to warm one kilogram of a substance by one degree, quoted per kilogram.
- temperature change
- The difference between the start and finish temperatures, written as final minus initial and used rather than the final temperature.
- energy released on cooling
- The same energy that heating the object would need, because the equation works both ways.
Label the diagram
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