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ENGG252 (DB225) Engineering Fluid Mechanics

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Which

parameter is not related in the Bernoulli equation?

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A

hydraulic turbine is used to generate power by using the water in a dam. The

elevation difference between the free surfaces upstream and downstream of the

dam is 120 m. The water is supplied to the turbine at a rate of 150 kg/s. If

the shaft power output from the turbine is 155 kW, the efficiency of the

turbine is 

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A water

tank initially contains 140 L of water. Now, equal rates of cold and hot water

enter the tank for a period of 30 minutes while warm water is discharged from

the tank at a rate of 25 L/min. The amount of water in the tank at the end of

this 30-min period is 50 L. The rate of hot water entering the tank is

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A steady, incompressible, two-dimensional velocity field is given by V = (u, v) = (0.65+1.7x)i + (1.3-1.7y)j where the x- and y-coordinates are in meters and the magnitude of velocity is in m/s. The x- and y-component of material acceleration a_x and a_y at the point (x = 0 m, y = 0 m), respectively, in m/s^2, are
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A steady, incompressible, two-dimensional velocity field is given by V = (u, v) = (2.5-1.6x)i + (0.7+1.6y)j where the x- and y-coordinates are in meters and the magnitude of velocity is in m/s. The values of x and y at the stagnation point, respectively, are
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A steady, incompressible, two-dimensional velocity field is given by V = (u, v) = (2.5-1.6x)i + (0.7+1.6y)j where the x- and y-coordinates are in meters and the magnitude of velocity is in m/s. The shear strain rate in 1/s is
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A steady, incompressible, two-dimensional velocity field is given by V = (u, v) = (0.65+1.7x)i + (1.3-1.7y)j where the x- and y-coordinates are in meters and the magnitude of velocity is in m/s. The y-component of the acceleration vector a_y is
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The locus of fluid particles that have passed sequentially through a prescribed point in the flow is called a
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A steady, incompressible, two-dimensional velocity field is given by V = (u, v) = (2.5-1.6x)i + (0.7+1.6y)j where the x- and y-coordinates are in meters and the magnitude of velocity is in m/s. The linear strain rate in the x-direction in 1/s is
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A curve that is everywhere tangent to the instantaneous local velocity vector is called a
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