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An air source heat pump transfers energy from the air outside a building to increase the temperature of the air inside the building - AQA - GCSE Physics Combined Science - Question 6 - 2021 - Paper 1

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An air source heat pump transfers energy from the air outside a building to increase the temperature of the air inside the building. Figure 13 shows an air source h... show full transcript

Worked Solution & Example Answer:An air source heat pump transfers energy from the air outside a building to increase the temperature of the air inside the building - AQA - GCSE Physics Combined Science - Question 6 - 2021 - Paper 1

Step 1

Explain what happens to the internal energy of the coolant as its temperature increases.

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Answer

As the temperature of the coolant increases, the internal energy of the coolant also increases. This is due to the increase in kinetic energy of the particles, which causes them to move faster. The internal energy is the sum of the kinetic and potential energy of the particles.

Step 2

What name is given to the energy needed to change the state of the liquid coolant?

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Answer

The energy needed to change the state of the liquid coolant is called the latent heat of vaporisation.

Step 3

What happens to the mass of the coolant as it evaporates and becomes a vapour?

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Answer

The mass of the coolant stays the same as it evaporates to become a vapour.

Step 4

Explain why the pressure in the pipe increases.

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Answer

The pressure in the pipe increases because the compressor increases the density and temperature of the coolant vapour. This leads to more collisions per second among the particles, resulting in a greater force per collision, which increases the pressure.

Step 5

Calculate the specific heat capacity of the air in the building.

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Answer

To calculate the specific heat capacity (c) of the air:

  1. Total energy input = 1560 kJ

  2. Useful output energy = total energy input * efficiency = 1560 kJ * 0.875 = 1365 kJ

  3. Temperature change = 22.1°C - 11.6°C = 10.5°C

  4. Using the formula:

    c=Useful output energymass×temperature changec = \frac{Useful \ output \ energy}{mass \times temperature \ change}

    c=1365×103J125kg×10.5°Cc = \frac{1365 \times 10^3 J}{125 kg \times 10.5 °C}

    After calculation, c = 1040 J/kg°C in standard form.

Step 6

Explain why the advertisement is not correct.

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Answer

The advertisement is incorrect because it suggests that the total energy input is greater than the energy supplied from electricity. It implies an efficiency greater than 100%, which is not possible, as the efficiency can never exceed 100%. The efficiency cannot be more than what is input into the system.

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