Explore topic-wise MCQs in Aerodynamics.

This section includes 12 Mcqs, each offering curated multiple-choice questions to sharpen your Aerodynamics knowledge and support exam preparation. Choose a topic below to get started.

1.

What is the relation between back pressure and exit pressure in case of subsonic flow at the nizzle’s exit?

A. pB = pe
B. pB > pe
C. pB < pe
D. pB = 2pe
Answer» B. pB > pe
2.

Which of these conditions is not applicable for choked flow?

A. The Mach number at the throat is zero
B. Mass flow is constant
C. Exit pressure is lower than inlet pressure
D. Exit pressure is same as the inlet pressure
Answer» E.
3.

In case of flow inside a nozzle, how should the exit pressure be in relation to the inlet pressure?

A. Exit pressure = Inlet pressure
B. Exit pressure > Inlet pressure
C. Exit pressure < Inlet pressure
D. There is no relation between the two pressures
Answer» D. There is no relation between the two pressures
4.

The area – Mach number relation yields how many solutions for a given Mach number?

A. 2
B. 4
C. 6
D. 0
Answer» B. 4
5.

What is the differential form of energy equation for quasi one – dimensional flow?

A. dh – u2du = 0
B. dh – udu = 0
C. dh + u2du = 0
D. dh + udu = 0
Answer» E.
6.

State true or false. Divergent – convergent nozzles are used to achieve supersonic flow.

A. True
B. False
Answer» C.
7.

What happens to the velocity of the supersonic flow in the divergent duct?

A. Decreases
B. Increases
C. Remains the same
D. Changes periodically
Answer» C. Remains the same
8.

For which of these flows do we need a convergent duct to increase the velocity of the flow?

A. Subsonic flow
B. Supersonic flow
C. Hypersonic flow
D. Sonic flow
Answer» B. Supersonic flow
9.

What is the differential form of momentum equation for the quasi one – dimensional flow known as?

A. Froude equation
B. Euler’s equation
C. Kelvin’s equation
D. Bernoulli’s equation
Answer» C. Kelvin’s equation
10.

Which is the Euler’s equation for the quasi – one dimensional flow?

A. dp = \(\frac {ρ}{u}\)du
B. dp = – \(\frac {u}{ρ}\)du
C. dp = – ρudu
D. dp = ρudu
Answer» E.
11.

What is the momentum equation for a quasi – one dimensional flow?

A. p1A1 + ρ1u\(_1 ^2\)A1 + \(\int _{A_1} ^{A_2}\)pdA = p2A2 + ρ2u\(_2 ^2\)A2
B. p1A1u1 + ρ1u\(_1 ^2\)A1 + \(\int _{A_1} ^{A_2}\)pdA = p2A2u2 + ρ2u\(_2 ^2\)A2
C. p1A1 + ρ1u\(_1 ^2\)A1 = p2A2 + ρ2u\(_2 ^2\)A2
D. p1A1u1 + ρ1u\(_1 ^2\)A1 = p2A2u2 + ρ2u\(_2 ^2\)A2
Answer» B. p1A1u1 + ρ1u\(_1 ^2\)A1 + \(\int _{A_1} ^{A_2}\)pdA = p2A2u2 + ρ2u\(_2 ^2\)A2
12.

Which of these parameters in quasi – one dimensional flow varies w.r.t. x as opposed to the one – dimensional flow?

A. Cross – sectional area
B. Pressure
C. Density
D. Temperature
Answer» B. Pressure