Liquid butaneis flowing through a pipe of variable diameter. Assume that the flo
ID: 1920112 • Letter: L
Question
Liquid butaneis flowing through a pipe of variable diameter. Assume that the flow is inviscid and steady. At point 1in the pipe, the velocity and pressure are measured to be 32 ft/s and 20 psi. At point 2, the velocity and pressure are 14 ft/s and 23 psi. Determine at which of these two points the elevation is higher. Calculate the height difference. (Assume the sp ecific gravity of butane is 0.6 and that the butane is at a temperature of 15 C.)Note: please show a step-by-step solution with the correct answer and I'll award you the points
Liquid butaneis flowing through a pipe of variable diameter. Assume that the flow is inviscid and steady. At point 1in the pipe, the velocity and pressure are measured to be 32 ft/s and 20 psi. At point 2, the velocity and pressure are 14 ft/s and 23 psi. Determine at which of these two points the elevation is higher. Calculate the height difference. (Assume the sp ecific gravity of butane is 0.6 and that the butane is at a temperature of 15 C.)
Note: please show a step-by-step solution with the correct answer and I'll award you the points
Explanation / Answer
P/rho + v^2/2 + g*z = Constant
20psi = 2880 lb/ft^2
23 psi = 3312 lb/ft^2
For point 1 :
P/rho + v^2/2 = 2880/rho + 32^2/2 = 20/rho + 512
For point 2:
P/rho + v^2/2 = 3312/rho + 14^2/2 = 23/rho + 98
Now :
g*z1 + 20/rho + 512 = g*z2 + 23/rho + 98
(2880-3312)/rho + 414 = g*(z2-z1)
rho = 0.6* rho (water ) = 0.6*62.4 lb/ft^3
g*(z2-z1) = -432/(0.6*62.4 ) + 414 = -11.5385 + 414 = 402.46 ....it is positive
so Z2 > z1
so Point 2 is at greater elevation
now:
(z2-z1) = 402.46/g = 12.51 ft
g = 32.17 ft/s^2
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