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Thermal physics

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Question 3
a.

A fixed mass of oxygen changes phase from liquid to gas at a constant temperature.

Explain the change in the total internal energy of the oxygen.

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b.

In a packaging factory, oxygen gas is added to sealed packages to extend the shelf life of food. In 1.0 hour1.0\text{ hour}1.0 hour, the factory uses 12 m312\text{ m}^312 m3 of oxygen gas at a pressure of 110 kPa110\text{ kPa}110 kPa and a temperature of 27∘C27^\circ\text{C}27∘C.

Show that the number of moles nnn of oxygen used per hour is about 530530530.

[2]
c.

Calculate the mass of oxygen gas used in one hour.

molar mass of oxygen=0.032 kg mol−1\text{molar mass of oxygen} = 0.032\text{ kg mol}^{-1}molar mass of oxygen=0.032 kg mol−1

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d.

The volume of oxygen being used cannot be changed.

State how the rate of mass of oxygen used can be reduced.

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e.

The oxygen at the factory is stored as a liquid. The liquid expands at constant temperature to form gas in a short section of pipe.

When the surrounding air temperature is 0∘C0^\circ\text{C}0∘C, a thick layer of ice forms on the outside of the pipe from water vapour in the air. In 1.0 hour1.0\text{ hour}1.0 hour, the mass of ice formed is 1.1 kg1.1\text{ kg}1.1 kg at a temperature of 0∘C0^\circ\text{C}0∘C.

Use this data and your answer to (b)(ii) to estimate the specific latent heat of vaporisation LLL of oxygen.

  • specific latent heat of fusion of ice=3.34×105 J kg−1\text{specific latent heat of fusion of ice} = 3.34 \times 10^5\text{ J kg}^{-1}specific latent heat of fusion of ice=3.34×105 J kg−1
  • specific latent heat of vaporisation of water=2.26×106 J kg−1\text{specific latent heat of vaporisation of water} = 2.26 \times 10^6\text{ J kg}^{-1}specific latent heat of vaporisation of water=2.26×106 J kg−1
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Markscheme

Thermal physics Questions

  1. A Level
  2. /Physics
  3. /Thermal physics

56 exam-style questions on OCR A A Level Physics Thermal physics, covering Temperature, Solid, liquid and gas, Thermal properties of materials, and Ideal gases. Each one has a worked solution and a mark scheme showing where the marks go.

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