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Core:
Supplement: 4. Recall and use the equation for the change in pressure beneath the surface of a liquid Δp = ρgΔh
Pressure is the force acting on each square metre (or square centimetre) of a surface. In other words, it tells us how spread out or concentrated a force is over an area.
Definition: Pressure is the force per unit area.
Think of it this way: if you press your hand flat on a table, the force from your hand is spread over a large area. But if you poke the table with your fingertip, the same force is concentrated on a tiny area—that's why it feels more intense.
The relationship between pressure, force, and area is given by:
p = F/A
Where:
Important: 1 pascal (Pa) = 1 newton per metre squared (N/m²)
Pressure is a scalar quantity, which means it only has size (magnitude) but no direction.
You can rearrange the pressure equation to find force or area:
Tip: You can use a formula triangle to help remember these rearrangements. Put F at the top, and p and A at the bottom.
The pressure equation tells us two important things:
If a force is spread over a large area, it produces a small pressure
If the same force is concentrated on a small area, it produces a large pressure
In formula terms:
Example 1: Tractors
Example 2: Drawing Pins (Thumbtacks)
Example 3: High Heels vs Flat Shoes
High heels have a small, narrow heel with a small area
The person's weight (force) is concentrated on this small area
This creates high pressure on the ground
Result: High heels sink into soft surfaces like grass or carpet
Flat shoes spread the same weight over a much larger area
This creates lower pressure on the ground
Result: Flat shoes don't sink into soft surfaces as easily
Example 4: Knives
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