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HEAD LOSS
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Thermodynamics Heat Transfer and Fluid Flow Volume 3 of 3
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Darcy’s Equation

HEAD LOSS Fluid Flow The quantity used to measure the roughness of the pipe is called the relative roughness, which equals the average height of surface irregularities (e) divided by the pipe diameter (D). Relative  Roughness e D The  value  of  the  friction  factor  is  usually  obtained  from  the  Moody  Chart  (Figure  B-1  of Appendix  B).    The  Moody  Chart  can  be  used  to  determine  the  friction  factor  based  on  the Reynolds number and the relative roughness. Example: Determine the friction factor (f) for fluid flow in a pipe that has a Reynolds number of 40,000 and a relative roughness of 0.01. Solution: Using the Moody Chart, a Reynolds number of 40,000 intersects the curve corresponding to a relative roughness of 0.01 at a friction factor of 0.04. Darcy’s Equation The  frictional  head  loss  can  be  calculated  using  a  mathematical  relationship  that  is  known  as Darcy’s equation for head loss.  The equation takes two distinct forms.  The first form of Darcy’s equation determines the losses in the system associated with the length of the pipe. (3-14) Hf f L  v2 D  2  g where: f     =    friction factor (unitless) L    =    length of pipe (ft) D   =    diameter of pipe (ft) v    =    fluid velocity (ft/sec) g    =    gravitational acceleration (ft/sec2) Example: Darcy’s Head Loss Equation A pipe 100 feet long and 20 inches in diameter contains water at 200°F flowing at a mass flow rate of 700 lbm/sec.   The water has a density of 60 lbm/ft3 and a viscosity of 1.978 x 10-7 lbf-sec/ft2.   The relative roughness of the pipe is 0.00008.   Calculate the head loss for the pipe. HT-03 Page 32 Rev. 0

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