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This section includes 8 Mcqs, each offering curated multiple-choice questions to sharpen your Aerodynamics knowledge and support exam preparation. Choose a topic below to get started.
1. |
Up to which Mach number is Prandtl Glauert rule applicable for subsonic flow? |
A. | 1 |
B. | 0.5 |
C. | 0.8 |
D. | 0.65 |
Answer» D. 0.65 | |
2. |
For a subsonic flow, how does the coefficient of pressure vary with increasing Mach number? |
A. | Increases |
B. | Decreases |
C. | Remains same |
D. | First increases, then decreases |
Answer» B. Decreases | |
3. |
Linearized theory is applicable for transonic regions as well. |
A. | True |
B. | False |
Answer» C. | |
4. |
What does the Prandtl Glauert rule relate? |
A. | Shape of airfoil in transformed spaces |
B. | Incompressible flow to the compressible flow for same airfoil |
C. | Coefficient of lift to coefficient of pressure |
D. | Coefficient of drag to coefficient of pressure |
Answer» C. Coefficient of lift to coefficient of pressure | |
5. |
The shape of the airfoil in both (x, y) and transformed ( , ) space are different. |
A. | True |
B. | False |
Answer» C. | |
6. |
Which of the equations governs the linearized incompressible flow over an airfoil at subsonic velocity using transformed coordinate system? |
A. | Laplace s equation |
B. | Euler s equation |
C. | Navier Stokes equation |
D. | Cauchy s equation |
Answer» B. Euler s equation | |
7. |
Which of these is the linearized perturbation velocity potential equation over a thin airfoil in a subsonic compressible flow? |
A. | <sup>2</sup>( <sub>xx</sub> + <sub>yy</sub>) = 0 |
B. | <sub>xx</sub> + <sub>yy</sub> = 0 |
C. | <sup>2</sup> <sub>xx</sub> + <sub>yy</sub> = 0 |
D. | <sup>2</sup> <sub>xx</sub> + <sub>xy</sub> = 0 |
Answer» D. <sup>2</sup> <sub>xx</sub> + <sub>xy</sub> = 0 | |
8. |
What is the surface boundary condition for a thin airfoil at a subsonic flow? (Where shape of the airfoil is represented as y = f(x)) |
A. | ( frac { }{ x} ) = V<sub> </sub> ( frac {df}{dx} ) |
B. | ( frac { }{ y} = frac {df}{dy} ) |
C. | ( frac { }{ x} ) = V (_ ^2 frac {df}{dx} ) |
D. | ( frac { }{ x} = frac {dV_ }{dx} ) |
Answer» B. ( frac { }{ y} = frac {df}{dy} ) | |