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Chemical Engineering Thermodynamics

Chemical Engineering Thermodynamics
Number of components (C), phase (P) and degrees of freedom (F) are related by Gibbs phase rule as

P = F - C - 2
P + F - C = 2
C = P - F + 2
F = C - P - 2

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Chemical Engineering Thermodynamics
A solute distributes itself between two non-miscible solvents in contact with each other in such a way that, at a constant temperature, the ratio of its concentrations in two layers is constant, irrespective of its total amount". This is

None of these
The distribution law
Followed from Margule's equation
A corollary of Henry's law

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Chemical Engineering Thermodynamics
Degree of freedom of a system consisting of a gaseous mixture of H₂ and NH₃ will be

1
2
3
0

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Chemical Engineering Thermodynamics
Translational kinetic energy of molecules of an ideal gas is proportional to (where, T = absolute temperature of the gas )

T²
1/√T
T
√T

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Chemical Engineering Thermodynamics
A gas mixture of three components is brought in contact with a dispersion of an organic phase in water. The degree of freedom of the system are

3
5
4
6

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Chemical Engineering Thermodynamics
Entropy change in case of reversible adiabatic process is

Maximum
Zero
Minimum
Indeterminate

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