This set of Thermal Engineering Multiple Choice Questions & Answers (MCQs) focuses on “Reciprocating Compressor”.

1. What is the range of pressure ratio in case of compressors?

a) Always equals to 1

b) Always less than 1

c) Always greater than 1

d) Always less than 0

View Answer

Explanation: Pressure ratio is defined as the ratio of exit pressure to the inlet pressure. Since, the discharge (exit) pressure is always greater than the inlet pressure; the value of pressure ratio is always greater than 1.

2. Which of the following is the unit of compressor capacity?

a) Meter

b) Meter^{2}

c) Meter^{3}

d) Meter^{3}/second

View Answer

Explanation: Compressor capacity is defined as the volume of air delivered by the compressor per unit time. It is expressed in “meter

^{3}/second”, “meter

^{3}/minute”, “liter

^{3}/second”, and “liter

^{3}/minute”.

3. In how many revolutions of the crankshaft, a single-acting reciprocating compressor completes one cycle?

a) One revolution

b) Two revolutions

c) Three revolutions

d) Four revolutions

View Answer

Explanation: During suction stroke, piston moves from top dead center (TDC) to bottom dead center (BDC) and crankshaft completes half-revolution. Then, during compression stroke, the piston moves from BDC to TDC, and the crankshaft completes another half-revolution, thus completing one complete revolution.

4. Which of the following comparisons holds true for the work required by the compressor during various compression processes?

a) Isothermal < Polytropic < Isentropic

b) Isothermal > Polytropic > Isentropic

c) Polytropic < Isentropic < Isothermal

d) Polytropic > Isentropic > Isothermal

View Answer

Explanation: From the pressure vs. volume diagram, it can be seen that the work done on the air is minimum when the compression is isothermal. The work done is maximum when the compression is isentropic, because isothermal line has lower slope than isentropic line.

5. Which of the following statements is incorrect with respect to reciprocating compressors?

a) Delivery of air is continuous

b) Delivery pressure is high

c) Pressure ratio is high

d) Flow rate of air is low

View Answer

Explanation: In reciprocating compressors in between a cycle there are two different processes, the suction, and the compression stroke. During the suction stroke, the suction valve is open and the delivery valve is closed. During compression, the suction valve is closed and the delivery valve is open for the compressed air to be delivered. Hence, only for half of the time the delivery of air occurs in a cycle, and that’s why delivery of compressed air is intermittent, i.e., discontinuous.

6. A single acting reciprocating compressor compresses 5kg of air from 1bar to 7bar. The initial temperature is 15°C. Calculate the work required if the compression process follows the law PV^{1.2} = Constant.

a) W = 150KJ

b) W = 288KJ

c) W = 205.42KJ

d) W = 949.93KJ

View Answer

Explanation:

Given: m = 5kg; P

_{1}= 1bar; P

_{2}= 7bar; T

_{1}= 15°C = 15 + 273 = 288K; n = 1.2;

We know that work required by the compressor in polytropic process is given by,

W = \(\frac{n}{n-1}\) × mRT

_{1}\(\bigg\{(\frac{P_2}{P_1})^{\frac{n-1}{n}}-1\bigg\}\)

Substituting the values in the above equation,

W = \(\frac{1.2}{1.2-1}\) × 5 × 287 × 288 \(\bigg\{(\frac{7}{1})^{\frac{1.2-1}{1.2}}-1\bigg\}\)

W = \(\frac{1.2}{1.2-1}\) × 413280 × {1.383 – 1}

We get, W = 949.93KJ.

7. Which of the following statements is incorrect related to multistage compression in reciprocating compressors?

a) Improves volumetric efficiency for the given pressure ratio

b) Reduces the leakage loss considerably

c) Reduces the cost of compressor

d) Temperature of air, at the end of compression, is too high

View Answer

Explanation: At the end of compression, the temperature of air is too high in single-stage compression. It may heat the cylinder head or it may burn the lubricating oil. In the multistage compression process, there is effective lubrication because of the lower temperature range.

8. Which of the following is the condition for which the required compressor work is minimum in a multistage compression process under perfect intercooling? Where P_{1} is the intake pressure, P_{2} is the intercooler pressure and P_{3} is the delivery pressure.

a) P_{2} = \(\sqrt{P_1 P_3}\)

b) P_{2} = P_{1} + P_{3}

c) P_{2} = P_{3} / P_{1}

d) P_{2} = P_{3} – P_{1}

View Answer

Explanation: The minimum value of the intermediate or intercooler pressure is given by P

_{2}= \(\sqrt{P_1 P_3}\) when the intake pressure P

_{1}and the delivery pressure P

_{3}are fixed. The obtained value of P

_{2}denotes the pressure of the intercooler at which the work required to drive the compressor is minimum.

9. Which of the following is the correct value of intermediate pressure for minimum work required by the multistage compressor, with perfect intercooling to compress 1kg of air from 1bar to 25bar?

a) 4bar

b) 12bar

c) 15bar

d) 5bar

View Answer

Explanation:

Given: P

_{1}= 1bar; P

_{3}= 25bar

We know that the pressure of the intercooler at which the work required to drive the compressor is minimum is given by P

_{2}= \(\sqrt{P_1 P_3}\) Substituting the given values, P

_{2}= \(\sqrt{1 × 25}\) = 5bar.

10. Which of the following is the correct formula for the volumetric efficiency of a reciprocating compressor?

a) η_{vol} = 1 + C – C(P_{2} / P_{1})^{1/n}

b) η_{vol} = 1 – C + C(P_{2} / P_{1})^{1/n}

c) η_{vol} = 1 + C + C(P_{2} / P_{1})^{1/n}

d) η_{vol} = 1 – C – C(P_{2} / P_{1})^{1/n}

View Answer

Explanation:

We know that volumetric efficiency is given by;

η

_{vol}= \(\frac{V_{act}}{V_{swept}} = \bigg(\frac{V_1-V_4}{V_{swept}}\bigg) = \bigg(\frac{V_{swept}-(V_4-V_3)}{V_{swept}}\bigg)\)

η

_{vol}= 1 – \(\frac{V_{clearance}}{V_{swept}}\bigg(\frac{V_4}{V_{clearance}} -1\bigg)\)

∵ Clearance ratio “C” = \(\frac{V_{clearance}}{V_{swept}}\)

∴η

_{vol}= 1 – C\(\bigg(\frac{V_4}{V_{clearance}} – 1\bigg)\)

Also, we know that the process 3 to 4 is a polytropic process;

So, \(\frac{V_4}{V_3}\) = \((\frac{P_2}{P_1})^{\frac{1}{n}}\)

Therefore, η

_{vol}= 1 – C\(\bigg((\frac{P_2}{P_1})^{\frac{1}{n}} – 1\bigg)\)

or η

_{vol}= 1 + C – C\((\frac{P_2}{P_1})^{\frac{1}{n}}\)

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