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O-Level Pressure

What the O-Level syllabus expects for Pressure, and how to practise it.

What the syllabus expects

How it's examined

Questions on this topic most often ask you to find, calculate, explain, identify. About 8% of the past-paper style questions in Rae's bank for this subject sit in this topic.

Worked examples

Example 1 (2 marks)

(c) Explain why the pressure has the same value at every point on the inner walls of the syringe.

Show the worked answer

The syringe contains a gas whose particles are in constant, rapid, random motion, colliding with the walls equally often in all directions. Because the pressure of an enclosed fluid is transmitted equally throughout it, the force per unit area on the walls is the same everywhere, so the pressure has the same value at every point.

Example 2 (2 marks)

Treating the asteroid 2023 DZ2 as a simple sphere 64 m in diameter, calculate its volume, using: volume of a sphere = (4/3)πr³, where r is the sphere's radius.

Show the worked answer

Radius r = 64/2 = 32 m. V = (4/3) pi r³ = (4/3) x pi x 32³ = (4/3) x pi x 32768 = 1.37 x 10⁵ m³.

Example 3 (2 marks)

A gas bubble travels upwards from the school of fish (at a depth of 360 m) to the sea surface. Atmospheric pressure is 100 kPa and seawater has a density of 1030 kg m^-3. (c)(ii) If the bubble has a volume of 2.0 mm^3 at the 360 m depth, work out its volume just as it is about to break the sea surface. size of bubble = ......

Show the worked answer

Pressure at 360 m depth: p1 = atmospheric + rho g h = 100,000 + 1030 x 10 x 360 = 3,808,000 Pa. Pressure at surface: p2 = 100,000 Pa. Temperature constant, so Boyle's law: p1 V1 = p2 V2. V2 = p1 V1 / p2 = 3,808,000 x 2.0 / 100,000 = 76 mm³.

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More O-Level Pure Physics topics

Physical Quantities, Units and Measurement · Kinematics · Dynamics · Turning Effects of Forces · Energy · Kinetic Particle Model of Matter · all of O-Level Pure Physics