ideal gas at a pressure of 2.00 x 10 Pa is moving along the wider part of the pipe at a speed of 30.0ms. The pressure of the gas at P is 1.80 x 10° Pa. Assuming that the temperature of the gas remains con- stant calculate the speed of the gas at P. (b) State Bernoulli's equation for an incom- pressible fluid, giving the meanings of the symbols in the equation. (c) For the gas in (a) recalculate the speed at

ideal gas at a pressure of 2.00 x 10 Pa is moving along the wider part of the pipe at a speed of 30.0ms. The pressure of the gas at P is 1.80 x 10° Pa. Assuming that the temperature of the gas remains con- stant calculate the speed of the gas at P. (b) State Bernoulli's equation for an incom- pressible fluid, giving the meanings of the symbols in the equation. (c) For the gas in (a) recalculate the speed at

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Concept explainers

Slope and Deflection

The slope in a deflected beam is described as an angle in radians made by the tangent of the section with the original axis of the beam. The deflection at any point on the axis of the beam is defined as the lateral displacement of the point before and after loading.

Question

Show all working explaining detailly each step

B68 (a) State the cquation of contimmity for a
compressible fluid flowing through a pape.
A horizontal pipe of dianteter 36.0 cm
tapers to a diameter of 18.0 cm at l. An
ideal gas at a pressure of 2.00 x 10 Pa is
moving along the wider part of the pipe at
a speed of 30.0 m s". The pressure of the
gas at P is 1.80 x 10° Pa. Assuming that
the temperature of the gas remains con-
stant calculate the speed of the gas at P.
(b) State Bernoulli's equation for an incom-
pressible fluid, giving the meanings of the
symbols in the equation.
(c) For the gas in (a) recalculate the speed at
Pon the assumption that it can be treated
as an incompressible fluid, and use
Bernoulli's equation to calculate the
corresponding value for the pressure at
P. Assume that in the wider part of the
pipe the gas speed is still 30.0ms ', the
pressure is still 2.00 x 10 Pa and at this
pressure the density of the gas is
2.60 kg m.
(d) Drawa labelled diagram to show how you
would use the change in pressure dis-
cussed in (c), treating the gas as an
incompressible fluid, to obtain a value
for the speed of the gas in the pipe. Show
how the result is calculated.

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