Stream Function
Trending Questions
Q. For a 2-D flow field, the stream function ψ is given as ψ=32(y2−x2).
The magnitude of discharge occurring between the stream line passing through points (0, 3) and (3, 4) is
The magnitude of discharge occurring between the stream line passing through points (0, 3) and (3, 4) is
- 6 units
- 3 units
- 1.5 units
- 2 units
Q. If the stream function ψ=3x2−y3, what is the magnitude of velocity at point (2, 2)?
- 9
- 13
- 15
- 17
Q. Given ϕ=3xyandψ=32(y2−x2), the discharge passing between the streamlines through the points (1, 3) and (3, 3)
- 2 units
- 4 units
- 8 units
- 12 units
Q. Consider the following parameters related to fluid flow:
1. Vorticity
2. Velocity potential
3. Stream function
Among these, those which exist both in rotational flows and irrotational flows should include
1. Vorticity
2. Velocity potential
3. Stream function
Among these, those which exist both in rotational flows and irrotational flows should include
- 1 and 2
- 2 and 3
- 1 and 3
- 1, 2 and 3
Q. In a parallel two-dimension flow in the positive x-direction, the velocity varies linearly from zero at y = 0 to 75 m/sec at y = 1m. The expression for ψ is given by
22.5y2
30.0y2
- 37.5y2
- 45.0y2
Q. A two-dimensional flow is described by velocity components
u = 2x and v= -2y. The discharge between points (1, 1) and (2, 2) is equal to
u = 2x and v= -2y. The discharge between points (1, 1) and (2, 2) is equal to
- 9 units
- 8 units
- 7 units
- 6 units
Q. For stream function ψ=3x2−y3, the magnitude of velocity at the point (2, 1) is
- 12.37
- 12
- 13
- 13.5
Q. In a two-dimensional flow, with its stream function ψ=2xy, the velocity at a point (3, 4) is
- 12.0 units
- 10.0 units
- 8.0 units
- 6.0 units
Q. The stream function for a two-dimensional flow is given by ψ=2xy. The resultant velocity at a point P(2, 3) is
- 8.45 units/s
- 7.21 units/s
- 6.44 units/s
- 5.18 units/s
Q. The volumetric flow rate (per unit depth) between two streamlines having stream function Ψ1 and Ψ2 is
- |Ψ1+Ψ2|
- Ψ1Ψ2
- Ψ1/Ψ2
- |Ψ1−Ψ2|