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Chemical Engineering

Process design, thermodynamics, reactions

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Difficulty: All Easy Medium Hard 1–10 of 497
Topics in Chemical Engineering
Q.1 Hard Thermodynamics
In a desalination plant using reverse osmosis, work must be applied because:
A ΔG > 0 for the desalination process
B The process is adiabatic
C Heat must be removed from the system
D Entropy of the system decreases
Correct Answer:  A. ΔG > 0 for the desalination process
EXPLANATION

Desalination (salt separation) is non-spontaneous: ΔG > 0. External work must be supplied to drive the process. This applies to RO and most separation processes.

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Q.2 Hard Thermodynamics
For a binary ideal solution at constant T and P, if we mix 1 mole of component A and 1 mole of component B, the entropy of mixing is:
A ΔS_mix = -R(ln 0.5 + ln 0.5) = R ln 4 > 0
B ΔS_mix = 0 (ideal solution)
C ΔS_mix = -R(x_A ln x_A + x_B ln x_B) < 0
D ΔS_mix depends on temperature
Correct Answer:  A. ΔS_mix = -R(ln 0.5 + ln 0.5) = R ln 4 > 0
EXPLANATION

ΔS_mix = -nR Σx_i ln x_i. For equal moles: ΔS_mix = -2R(0.5 ln 0.5 + 0.5 ln 0.5) = R ln 4 > 0, always positive.

Test
Q.3 Hard Thermodynamics
An engineer needs to liquefy natural gas (primarily methane). The gas must be cooled below the inversion temperature because:
A Below inversion temperature, Joule-Thomson coefficient is positive
B Below inversion temperature, entropy increases
C Gibbs energy becomes negative only below inversion temperature
D Molecular interactions become repulsive below inversion temperature
Correct Answer:  A. Below inversion temperature, Joule-Thomson coefficient is positive
EXPLANATION

Above inversion temperature (for methane ≈ 625 K), μ_JT < 0 (heating on expansion). Below it, μ_JT > 0 (cooling on expansion), enabling liquefaction.

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Q.4 Hard Thermodynamics
For a polytropic process PV^n = constant, if n = γ (heat capacity ratio), the process is:
A Isothermal
B Adiabatic
C Isobaric
D Isochoric
Correct Answer:  B. Adiabatic
EXPLANATION

For adiabatic process of ideal gas, PV^γ = constant where γ = Cp/Cv. This is the defining equation for adiabatic polytropic process.

Test
Q.5 Medium Thermodynamics
A reversible process between two states A and B will have entropy change:
A Greater than that of an irreversible process between same states
B Less than that of an irreversible process between same states
C Equal to that of any path between same states
D Dependent on the type of process
Correct Answer:  C. Equal to that of any path between same states
EXPLANATION

Entropy is a state function. ΔS is path-independent and same for all processes (reversible or irreversible) between fixed states.

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Q.6 Medium Thermodynamics
For a constant pressure process, the heat absorbed equals:
A Change in internal energy
B Change in enthalpy
C Change in entropy
D Work done by system
Correct Answer:  B. Change in enthalpy
EXPLANATION

At constant pressure: ΔH = Q_p (definition of enthalpy). From ΔU = Q - W and W = PΔV, we get Q = ΔH.

Test
Q.7 Medium Thermodynamics
The compressibility factor Z for a real gas at high pressures is typically:
A Greater than 1 (repulsive forces dominate)
B Less than 1 (attractive forces dominate)
C Equal to 1
D Always greater than 2
Correct Answer:  A. Greater than 1 (repulsive forces dominate)
EXPLANATION

At high pressures, molecular volume effect (b term) dominates, making Z > 1. At moderate pressures, Z < 1 due to intermolecular attractions.

Test
Q.8 Easy Thermodynamics
A system absorbs 500 J of heat and does 300 J of work. The change in internal energy is:
A 200 J
B 800 J
C -200 J
D 500 J
Correct Answer:  A. 200 J
EXPLANATION

First law: ΔU = Q - W = 500 - 300 = 200 J (using convention W = work by system).

Test
Q.9 Medium Thermodynamics
For a binary ideal solution, Raoult's law states that:
A Partial pressure of each component = mole fraction × vapor pressure of pure component
B Total pressure = sum of mole fractions × atmospheric pressure
C Activity coefficient of each component = 1
D Vapor pressure is independent of composition
Correct Answer:  A. Partial pressure of each component = mole fraction × vapor pressure of pure component
EXPLANATION

Raoult's law: P_i = x_i × P_i° for ideal solutions. Both statements A and C are equivalent for ideal solutions.

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Q.10 Medium Thermodynamics
The Joule-Thomson coefficient μ_JT is negative for most gases at room temperature. This means:
A Temperature increases during expansion
B Temperature decreases during expansion
C No temperature change occurs
D Entropy decreases during expansion
Correct Answer:  A. Temperature increases during expansion
EXPLANATION

μ_JT = (∂T/∂P)_H. Negative coefficient means T increases with pressure drop (cooling requires very low T or high P).

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