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Calculate the number of components and the number of degrees of freedom for the following equilibrium: an iceberg floating in a lake ( consider lake, iceberg, atmosphere as one system)?
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Calculate the number of components and the number of degrees of freedo...
Understanding the System
The system consists of three components: the iceberg, the lake, and the atmosphere. Each of these components can influence the overall equilibrium.

Number of Components
- The total number of components (C) in this system is determined by the phases present:
- Iceberg (solid phase)
- Water (liquid phase in the lake)
- Air (gas phase in the atmosphere)
- Thus, the number of components is:
- C = 3

Phase Rule Application
The phase rule, which is given by the equation F = C - P + 2, helps us calculate the degrees of freedom (F), where:
- F = degrees of freedom
- C = number of components
- P = number of phases present

Determining the Number of Phases
- In this system, the phases present are:
- Solid (ice)
- Liquid (water)
- Gas (air)
- Therefore, the number of phases (P) is:
- P = 3

Calculating Degrees of Freedom
Now, substituting the values into the phase rule equation:
- F = C - P + 2
- F = 3 - 3 + 2
- F = 2

Conclusion
- The system has **3 components** and **2 degrees of freedom**. This means that two intensive variables (such as temperature and pressure) can be independently varied without changing the number of phases in equilibrium.
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Calculate the number of components and the number of degrees of freedom for the following equilibrium: an iceberg floating in a lake ( consider lake, iceberg, atmosphere as one system)?
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