Entropy always increases in an isolated system according to the Second Law of Thermodynamics.
The change in entropy ($\Delta S$) can be calculated using $\Delta S = \frac{Q_{rev}}{T}$, where $Q_{rev}$ is the reversible heat transfer and $T$ is the temperature.
In any real process, total entropy (system + surroundings) always increases.
Entropy can be seen as a measure of energy dispersal within a system.
At absolute zero temperature (0 K), a perfect crystal has zero entropy according to the Third Law of Thermodynamics.
Review Questions
What does an increase in entropy indicate about the disorder in a system?
How is the change in entropy ($\Delta S$) calculated for a reversible process?
Explain why total entropy always increases in real processes.
Related terms
Second Law of Thermodynamics: States that the total entropy of an isolated system can never decrease over time and is constant if all processes are reversible.
$Q_{rev}$: $Q_{rev}$ denotes reversible heat transfer, which occurs without increasing the total entropy of the system plus surroundings.
$\Delta S$: $\Delta S$ represents the change in entropy, often used to quantify how much disorder or randomness has increased or decreased within a system.