Fluid mechanics and hydraulics miscellaneous
- The relation that must hold for the flow to be irrotational is
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Let us consider a steady two dimensional flow of an ideal fluid in a rectangular cartesian coordinate system. The velocity field is given by,
V = i→ u t j→ v
Hence the condition of irrotationality is⇒ ∂v − ∂u = 0 ∂x ∂y Correct Option: A
Let us consider a steady two dimensional flow of an ideal fluid in a rectangular cartesian coordinate system. The velocity field is given by,
V = i→ u t j→ v
Hence the condition of irrotationality is⇒ ∂v − ∂u = 0 ∂x ∂y
- A horizontal bed channel is followed by a sleep bed channel as shown in the figure. The gradually varied profiles over the horizontal and steep beds are
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Second slope is more than first, therefore profiles are draw downs or 2nd profiles
∴ H2 and S2.Correct Option: A
Second slope is more than first, therefore profiles are draw downs or 2nd profiles
∴ H2 and S2.
- A inert tracer is injected continuously from a point in an unsteady flow field. The locus of locations of all the tracer particles at a an instance of time represents
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Path line: Live traced by a single fluid partide as it moves over a period of time Streamtubes: Formed by group of streaklines
Correct Option: D
Path line: Live traced by a single fluid partide as it moves over a period of time Streamtubes: Formed by group of streaklines
- A inert tracer is injected continuously from a point in an unsteady flow field. The locus of locations of all the tracer particles at a an instance of time represents
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Path line: Live traced by a single fluid partide as it moves over a period of time Streamtubes: Formed by group of streaklines
Correct Option: D
Path line: Live traced by a single fluid partide as it moves over a period of time Streamtubes: Formed by group of streaklines
- A steady flow occurs in an open channel with lateral inflow of q m³ /s per unit width as shown in the figure. The mass conservation equation is
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Mass concentration equation is the continuity equation.
In a distance ∂x, change in dischargein ∂Q∴ ∂Q = q ∂x ∴ ∂Q − q = 0 ∂x Correct Option: C
Mass concentration equation is the continuity equation.
In a distance ∂x, change in dischargein ∂Q∴ ∂Q = q ∂x ∴ ∂Q − q = 0 ∂x