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(Solved): Given: Air with a density \rho =1.2k(g)/(m^(3)) and viscosity \mu =1.8\times 10^(-5)(N)/(()/()) cd ...



Given: Air with a density

\rho =1.2k(g)/(m^(3))

and viscosity

\mu =1.8\times

10^(-5)(N)/(()/())

cdotps

()/(m^(2))

is flowing through a pipe as shown in the figure. The pipe has diameters

D_(1)=10cm

and

D_(2)=5cm

. Both pipes are smooth. The lengths are

L_(1)=1m

and

L_(2)=1m

. The flow rate is

0.05(m^(3))/(s)

. Answer the following questions (Assume gravitational acceleration

g=9.81(m)/(s^(2))

): (a) Using a manometer to measure the pressure difference between the inlet and outlet of the valve, the height difference

h=1.68cm

is obtained. The manometer is filled with a liquid of density

200k(g)/(m^(3))

. What is the valve's loss coefficient? (b) Determine the minor loss in meters from the pipe inlet to the outlet. (c) Determine the major loss in meters from the pipe inlet to the outlet. (d) Calculate the power required to move the air through the pipe.



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