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Fluid Mechanics 1: Fluid Kinematics
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Fluid Mechanics 1: Fluid Kinematics
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25 Questions

1. In free vortex flow, the flow is linear in nature.
2. The sink flow is flow in which fluid moves radially inwards towards a point where it disappears at a variable rate.
3. Which of the following statements is true regarding one and two-dimensional flows?
4. What type of flow is obtained by superimposing two definite flow types{( considering ideal condition)
5. Streamlines of doublet flow are family of circles tangent to a common axis.
6. Continuity equation can also be derived for polar coordinate system
7. Which of the following is true?
8. When a uniform flow is flowing through a doublet, resultant flow obtained is
9. For source flow, the radial velocity increases as we move radially outward.
10. The nature of streamlines in a flow net obtained by the combination of source and sink is-
11. When is air assumed to be incompressible?
12. Can the flow inside a nozzle be steady and uniform?
13. The pattern for streamlines and equipotential lines is different for source and sink flow.
14. Which of the following is not a case of ideal fluid flow?
15. The continuity equation is based on the premise of-
16. For incompressible fluid flow, if area reduces then what is the effect on the velocity.
17. Which of the following is true?
18. For compressible fluid flow in a pipe, having decrease in specific gravity what will be the effect of decrease in diameter?
19. .What is a special characteristic of uniform flow parallel to X axis?
20. What is the characteristic of stagnation point
21. In the equation for steam function due to source steam function is inversely proportional to magnitude at discharge
22. “The velocity of entrance and exit through a nozzle remains the same.” Is this ever possible?
23. How many stagnation points are present in a source and sink pair in a uniform flow
24. Potential lines for the source-sink pair will be eccentric non intersecting circles with their centers on the axis.
25. For a flow to be physically possible it must primarily satisfy which equation?