Solids, liquids and gases
| Property | Gas | Liquid |
|---|---|---|
| Shape | Fills entire container | Fixed shape |
| Volume | No fixed volume (expands) | Fixed volume |
| Compressibility | Highly compressible | Incompressible |
- Solid: Particles are closely packed in a regular arrangement. They vibrate about fixed positions.
- Liquid: Particles are close together but have no regular arrangement. They can slide over each other.
- Gas: Particles are far apart and move randomly at high speeds.
| Process | Particle Change |
|---|---|
| Melting | Solid → Liquid. Particles gain energy, vibrate more, and break fixed positions to slide. |
| Boiling / Evaporation | Liquid → Gas. Particles gain enough energy to overcome attractive forces and move far apart. |
| Freezing | Liquid → Solid. Particles lose energy, slow down, and lock into fixed positions. |
| Condensing | Gas → Liquid. Particles lose energy, slow down, and come closer together. |
Heating vs. Cooling Curves:
- Rising sections: Temperature increases as kinetic energy increases.
- Flat (horizontal) sections: State change occurs. Temperature remains constant because energy is used to break/form bonds, not increase speed.
Why examiners accept this: Examiners look for specific identification of physical processes based on the graph's shape. A flat line indicates a phase change where potential energy changes, not kinetic energy.
'Between points X and Y, the temperature is constant. This indicates melting (or boiling/freezing/condensing depending on context). The energy supplied is used to overcome intermolecular forces, not to increase particle speed.'
The Correct Understanding: Temperature remains constant during a change of state. The energy added is used to break the bonds between particles (increasing potential energy), not to increase their kinetic energy (temperature).
| Law | Formula | Relationship |
|---|---|---|
| Boyle's Law | ||
| Charles's Law |
Charles's Law: If pressure is constant, increasing temperature increases volume. Formula: \frac{V_1}{T_1} = \frac{V_2}{T_2}.
Why examiners accept this: Examiners require the explanation to link macroscopic observations (pressure/volume) to microscopic particle behavior (collisions, speed, frequency).
'When volume decreases, particles are forced closer together. This increases the frequency of collisions with the container walls, resulting in higher pressure.'
The Error: Students often say 'increasing temperature increases pressure' without specifying that volume must be constant, or they confuse the cause and effect.
The Correct Understanding:
- Constant Volume: Increasing temperature increases particle speed → more frequent/forceful collisions → pressure increases.
- Constant Pressure: Increasing temperature increases particle speed → particles push walls out → volume increases.
Motion: Slide over each other / move randomly.
- Particles move faster (higher kinetic energy).
- More frequent collisions with walls / greater force per collision.
100 \times 2.0 = 250 \times V_2
V_2 = \frac{200}{250} = 0.8 , m^3