A diver descends from the surface of the sea to a depth of 30 m. Explain why the pressure acting on the diver increases as the diver descends.
Written & reviewed by James Millett — Biology (Imperial College London), PGCE Science (University of Cambridge).
Seawater has a density of approximately 1025 kg/m³, which is greater than that of fresh water.
Model answer (4 marks)
Pressure in a liquid increases with depth because the weight of the liquid above the diver adds to the pressure.
At 30 m depth the diver is supported by a column of seawater that is 30 m high. The weight of this column is greater than that of the column at the surface, so the pressure is higher.
Pressure also depends on the density of the liquid; seawater (ρ≈1025 kg m⁻³) is denser than fresh water, so the pressure at a given depth is larger.
The pressure acts equally in all directions and acts perpendicular to any surface of the diver.
At 30 m depth the diver is supported by a column of seawater that is 30 m high. The weight of this column is greater than that of the column at the surface, so the pressure is higher.
Pressure also depends on the density of the liquid; seawater (ρ≈1025 kg m⁻³) is denser than fresh water, so the pressure at a given depth is larger.
The pressure acts equally in all directions and acts perpendicular to any surface of the diver.
Examiner tips
- Use the formula p=ρgh to show the depth dependence; mention ρ for seawater.
- Explain that the weight of the overlying water increases with depth.
- State that pressure is isotropic – acts at right angles to all surfaces.
Common mistakes
- Confusing pressure with force; forgetting to include density.
- Saying pressure only depends on depth and ignoring density.
- Claiming pressure acts only vertically, not in all directions.
Mark scheme (4 marks)
- Pressure in a liquid increases with depth
- There is a greater weight / more liquid above the diver at greater depth
- Pressure in a liquid also depends on the density of the liquid
- Pressure acts equally in all directions / acts at right angles to any surface
Key terms in this question
Related
- All Pearson Edexcel International GCSE Physics (4PH1) revision notes →
- How to answer a "Explain" question →
- Decode the mark scheme abbreviations →
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