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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. |
Generation of lift over an airfoil and formation of starting vortex is correctly explained by which of these? |
A. | Kutta-Joukowski Theorem |
B. | Kutta Condition and Kelvin s Theorem |
C. | Kutta-Joukowski Theorem and Kelvin s Theorem |
D. | Kutta Condition and Helmholtz Theorem |
Answer» C. Kutta-Joukowski Theorem and Kelvin s Theorem | |
2. |
In reality, the starting vortex dies out. Why? |
A. | Lift becomes zero |
B. | At later times, Kelvin s theorem is not applicable |
C. | Due to Viscosity |
D. | This assumption is wrong. Starting vortex never dies |
Answer» D. This assumption is wrong. Starting vortex never dies | |
3. |
Which of these is a result of Kelvin s Theorem is essentially? |
A. | Frozen Vortex Lines |
B. | Vorticity |
C. | Circulation |
D. | Lift |
Answer» B. Vorticity | |
4. |
Generation of lift is accompanied by a starting vortex at the trailing edge. If the flow is inviscid, this will not happen. What reason can best describe this? |
A. | There is no boundary layer formation, hence no vorticity |
B. | Kutta Condition is enforced |
C. | Kelvin s Theorem is violated |
D. | Starting Vortex dies off instantly |
Answer» B. Kutta Condition is enforced | |
5. |
During the formation of starting vortex, for an airfoil starting from rest, which is the correct sequence of events? (TE: Trailing Edge) |
A. | Velocity becomes infinite at the TE > Unstable vortex sheet formed due to very high vorticity > High velocity gradient formed at TE which is pushed downstream > Flow starts to curl at the TE > Unstable vortex sheet curls to form point vortex |
B. | Velocity becomes infinite at the TE > High velocity gradient formed at TE which is pushed downstream > Unstable vortex sheet formed due to very high vorticity > Flow starts to curl at the TE > Unstable vortex sheet curls to form point vortex |
C. | Velocity becomes infinite at the TE > Flow starts to curl at the TE > Unstable vortex sheet formed due to very high vorticity > Unstable vortex sheet curls to form point vortex > High velocity gradient formed at TE which is pushed downstream > |
D. | Flow starts to curl at the TE > Velocity becomes infinite at the TE > High velocity gradient formed at TE which is pushed downstream > Unstable vortex sheet formed due to very high vorticity > Unstable vortex sheet curls to form point vortex |
Answer» E. | |
6. |
For a fluid initially at rest, the formation of starting vortex implies ______ |
A. | generation of lift |
B. | generation of circulation |
C. | generation of lift and circulation |
D. | no lift is produced |
Answer» D. no lift is produced | |
7. |
A vortex sheet in the incompressible, inviscid fluid dies after some time. |
A. | True |
B. | False |
Answer» C. | |
8. |
Which type of the following flow is characterized by density being a single-valued function of pressure only? |
A. | Viscous Flow |
B. | Barotropic Flow |
C. | Inviscid Flow |
D. | Baroclinic Flow |
Answer» C. Inviscid Flow | |
9. |
For which of the following Kelvin s theorem is applicable? |
A. | Flow with Viscous Stresses |
B. | Compressible Flow |
C. | Inviscid, Compressible Barotropic Flow |
D. | Flow with Non-Conservative Body Forces |
Answer» D. Flow with Non-Conservative Body Forces | |
10. |
Mathematically, what is meant by Kelvin s Circulation Theorem for an inviscid and incompressible flow? (For the same set of fluid elements moving in a closed curve along with the fluid). |
A. | D /Dt = 0 |
B. | 1 2, where 1 is the upstream direction |
C. | = - <sub>C1</sub>V.ds |
D. | = 0 |
Answer» B. 1 2, where 1 is the upstream direction | |
11. |
It is possible to have lift without friction (i.e. in an inviscid medium). |
A. | True |
B. | False |
Answer» C. | |
12. |
Which of the following ensures flow smoothly leaving the trailing edge given the right value of circulation? |
A. | Kutta Condition |
B. | Momentum Theorem |
C. | Angle of Attack |
D. | The Shape of the Airfoil |
Answer» B. Momentum Theorem | |