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Flow through Variable-Area Conduits

Flow through a given nozzle is controlled by fixing the reservoir and receiver pressures. For a given flow through a specific nozzle, a unique pressure exists at each point along the axis of the nozzle. The relation is conveniently shown as a plot of p/po versus L, where pg is the reservoir pressure and p the pressure at point [Pg.127]

If Pr and po are equal, no flow occurs and the pressure distribution is represented by the line aa. If the receiver pressure is slightly below the reservoir pressure, flow occurs and a pressure distribution such as that shown by line abc [Pg.127]

Variation of pressure ratio with distance from nozzle inlet. [Pg.127]

The reason for this is as follows when the velocity in the throat is sonic and the cross-sectional area of the conduit is constant, sound waves cannot move upstream into the throat and the gas in the throat has no way of receiving a message from downstream. Further reduction of the receiver pressure cannot be transmitted into the throat. [Pg.128]

The area below line adghf is not accessible to any kind of adiabatic flow. Isentropic flow is confined to the subsonic area adea a and the single line dghf. [Pg.129]


In faa, some flow-measuring devices make use of Equation (8.12) to determine the volume flow rate of a fluid by first measuring the fluid s average velocity and the cross-sectional area of the flow. Finally, note that in Chapter 9 we will explain another closely defined variable, mass flow rate of a flowing material, which provides a measure of time rate of mass flow through pipes or other carrying conduits. [Pg.211]


See other pages where Flow through Variable-Area Conduits is mentioned: [Pg.126]    [Pg.126]   


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