Thermodynamics MCQ Set 2

THERMODYNAMICS MCQ SET 1

Q1. In a reversible process, entropy:

A) Increases
B) Decreases
C) Remains constant
D) Becomes zero

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 Answer: C) Remains constant
Explanation: For reversible processes, there is no entropy generation.

Q2. Specific heat at constant pressure is always:

A) Less than Cp
B) Greater than Cv
C) Equal to Cv
D) Zero

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Answer: B) Greater than Cv
Explanation: At constant pressure, part of the heat is used to do work, so Cp > Cv.

Q3. The ratio of Cp/Cv is called:

A) Entropy
B) Specific heat ratio (γ)
C) Thermal efficiency
D) Temperature ratio

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 Answer: B) Specific heat ratio (γ)
Explanation: The ratio of specific heats is denoted by γ = Cp/Cv.

Q4. Work done in an isochoric process is:

A) Maximum
B) Minimum
C) Zero
D) Constant

Show AnswerAnswer: C) Zero
Explanation: In a constant volume process, no boundary work is done.

Q5. The internal energy of an ideal gas depends only on:

A) Volume
B) Pressure
C) Temperature
D) Density

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Answer: C) Temperature
Explanation: Internal energy for an ideal gas is a function of temperature only.

Q6. One kilocalorie equals:

A) 4.184 kJ
B) 418.4 kJ
C) 41.84 J
D) 0.4184 kJ

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Answer: A) 4.184 kJ
Explanation: 1 kcal = 4.184 kilojoules.

Q7. The work done in a reversible adiabatic process is:

A) Maximum
B) Minimum
C) Zero
D) Negative

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Answer: A) Maximum
Explanation: For a given change, adiabatic reversible process gives maximum work.

Q8. Which law of thermodynamics introduces the concept of entropy?

A) Zeroth law
B) First law
C) Second law
D) Third law

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Answer: C) Second law
Explanation: The second law introduces entropy and direction of energy flow.

Q9. The efficiency of a Carnot engine is:

A) 1 – (T2/T1)
B) 1 + (T2/T1)
C) (T2/T1)
D) (T1/T2)

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Answer: A) 1 – (T2/T1)
Explanation: Carnot efficiency depends on temperature ratio between sink (T2) and source (T1).

Q10. The Kelvin-Planck statement is related to:

A) First law
B) Second law
C) Third law
D) Zeroth law

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Answer: B) Second law
Explanation: It states that no device can convert all heat into work in a cyclic process.