AQA A-Level Physics 7408
Measurements and Their Errors
Particles and Radiation
Waves
Mechanics and Materials
Electricity
Further Mechanics and Thermal Physics
Fields and Their Consequences
Nuclear Physics
AstrophysicsOptional topic
Medical PhysicsOptional topic
Engineering PhysicsOptional topic
Turning Points in PhysicsOptional topic
ElectronicsOptional topic
Engineering Physics
The p–V diagram
- 3 things to know
- Paper 3, section B
Overview
Reading work from the area under a curve, cyclic processes, and the direction of the loop.
What you need to know
Answer each one before you reveal it.
What is a cyclic process, how is the work done in a single process found from a p–V diagram, and how is the net work per cycle found?
If a cyclic process traces a clockwise loop on a p–V diagram, is net work done by the gas or on the gas?
Questions from this subtopic
Each one with the model answer underneath.
- 1
On a p–V diagram, which physical quantity is plotted on the vertical axis and which on the horizontal axis?
Model answer
Pressure is plotted on the vertical axis and volume on the horizontal axis.
- 2
What does a p–V diagram represent?
Model answer
It represents thermodynamic processes by showing how pressure and volume of a system change.
- 3
Why do different thermodynamic processes appear as different shapes on a p–V diagram?
Model answer
Because each process has a characteristic relationship between pressure and volume changes, producing distinct curves or lines that reflect how these quantities vary relative to each other.
- 4
What does the shape of a curve on a p–V diagram indicate about a thermodynamic process?
Model answer
It indicates how pressure and volume change relative to each other during the process.
- 5
How is the work done by a gas during expansion or compression related to a p–V diagram?
Model answer
The work done equals the area under the curve on the p–V diagram.
- 6
Explain why the area under a p–V curve represents work done.
Model answer
Work done is the integral of pressure with respect to volume (W = ∫p dV), and this integral corresponds geometrically to the area between the curve and the volume axis.
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