= 1. Consider the case of channel flow where the top plate at y H is...
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= 1. Consider the case of channel flow where the top plate at y H is moving at a velocity of U and the bottom plate at y = 0 is moving with a velocity of Uo. We also impose a pressure gradient in the system. Show that the velocity profile is given by U = G y y(H y) + U + (U - U) 1/1 2 H and that the volumetric flow rate per unit width of the channel, Q/W, is H -1." Q/W= u dy - 12/0 - = (Un+Uz)H + GH 12 (6.88) (6.89) = 1. Consider the case of channel flow where the top plate at y H is moving at a velocity of U and the bottom plate at y = 0 is moving with a velocity of Uo. We also impose a pressure gradient in the system. Show that the velocity profile is given by U = G y y(H y) + U + (U - U) 1/1 2 H and that the volumetric flow rate per unit width of the channel, Q/W, is H -1." Q/W= u dy - 12/0 - = (Un+Uz)H + GH 12 (6.88) (6.89)
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Absolutely lets derive the velocity profile and volumetric flow rate for the channel flow scenario you described Assumptions Incompressible Newtonian ... View the full answer
Related Book For
Introduction to Operations Research
ISBN: 978-1259162985
10th edition
Authors: Frederick S. Hillier, Gerald J. Lieberman
Posted Date:
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