Force Density Pressure AS Physics 9702 Lecture 2

Опубликовано: 16 Май 2026
на канале: Physics with MAC
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In this comprehensive lecture on Force Density Pressure, we dive into the core concepts of AS Level Physics 9702, covering the essential principles of forces, equilibrium, and pressure. We explore how force density relates to pressure, and how to apply these concepts to solve problems in fluid mechanics. Through clear explanations and examples, this video aims to strengthen your understanding of physics concepts, particularly in the context of fluid dynamics and density theories. By the end of this lecture, you'll be confident in your ability to tackle pressure calculations and forces equilibrium problems with ease. Join our lecture series to master AS Level Physics and A Level Physics!


W4 Forces, density and pressure
4.1 Turning effects of forces
Candidates should be able to:
1  understand that the weight of an object may be taken as acting at a single point known as its centre of gravity
2  define and apply the moment of a force
3  understand that a couple is a pair of forces that acts to produce rotation only
4  define and apply the torque of a couple
4.2 Equilibrium of forces
Candidates should be able to:
1  state and apply the principle of moments
2  understand that, when there is no resultant force and no resultant torque, a system is in equilibrium
3  use a vector triangle to represent coplanar forces in equilibrium
Back to contents page www.cambridgeinternational.org/alevel 18
Cambridge International AS & A Level Physics 9702 syllabus for 2025, 2026 and 2027. Subject content
4.3 Density and pressure
Candidates should be able to:
1  define and use density
2  define and use pressure
3  derive, from the definitions of pressure and density, the equation for hydrostatic pressure ∆p = ρg∆h
4  use the equation ∆p = ρg∆h
5  understand that the upthrust acting on an object in a fluid is due to a difference in hydrostatic pressure
6  calculate the upthrust acting on an object in a fluid using the equation F = ρgV (Archimedes’ principle)