Chapter 5: Problem 98
Distinguish between shaft work and other kinds of work associated with a flowing fluid.
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Chapter 5: Problem 98
Distinguish between shaft work and other kinds of work associated with a flowing fluid.
These are the key concepts you need to understand to accurately answer the question.
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How long would it take to fill a cylindrical-shaped swimming pool having a diameter of \(8 \mathrm{m}\) to a depth of \(1.5 \mathrm{m}\) with water from a garden hose if the flowrate is 1.0 liter/s?
Flow of a viscous fluid over a flat plate surface results in the development of a region of reduced velocity adjacent to the wetted surface as depicted in Fig. P5.25. This region of reduced flow is called a boundary layer. At the leading edge of the plate, the velocity profile may be considered uniformly distributed with a value \(U\) All along the outer edge of the boundary layer, the fluid velocity component parallel to the plate surface is also \(U\). If the \(x\) -direction velocity profile at section (2) is \\[ \frac{u}{U}=\left(\frac{y}{\delta}\right)^{1 / 7} \\] develop an expression for the volume flowrate through the edge of the boundary layer from the leading edge to a location downstream at \(x\) where the boundary layer thickness is \(\delta\)
The results of a wind tunnel test to determine the drag on a body (see Fig. \(\mathrm{P} 5.69\) ) are summarized below. The upstream [section (1)] velocity is uniform at 100 fUs. The static pressures are given by \(p_{1}=p_{2}=14.7\) psia. The downstream velocity distribution, which is symmetrical about the centerline, is given by \\[ \begin{array}{ll} u=100-30\left(1-\frac{|y|}{3}\right) & |y| \leq 3 \mathrm{ft} \\ u=100 & |y|>3 \mathrm{ft} \end{array} \\] where \(u\) is the velocity in \(\mathrm{ft} / \mathrm{s}\) and \(y\) is the distance on either side of the centerline in feet (see Fig. P5.69). Assume that the body shape does not change in the direction normal to the paper. Calculate the drag force (reaction force in \(x\) direction) exerted on the air by the body per unit length normal to the plane of the sketch.
The human circulatory system consists of a complex branching pipe network ranging in diameter from the aorta (largest) to the capillaries (smallest). The average radii and the number of these vessels are shown in the table, Does the average blood velocity increase, decrease, or remain constant as it travels from the aorta to the capillaries? $$\begin{array}{lcc} \hline \text { Vessel } & \text { Average Radius, mm } & \text { Number } \\ \hline \text { Aorta } & 12.5 & 1 \\ \text { Arteries } & 2.0 & 159 \\ \text { Arterioles } & 0.03 & 1.4 \times 10^{2} \\ \text { Capillaries } & 0.006 & 3.9 \times 10^{9} \\ \hline \end{array}$$
Describe a few examples (include photographs/images) of pumps where a fluid is forced to move by "blades" mounted on a rotating shaft.
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