1. In Class, we used a small differential volume to derive the expression for momentum thickness. Here, use a control volume approach, as shown in the figure, to derive the definition of momentum thickness, 0, for flow over a flat plate. zero shear stress, constant pressure, no through flow no slip. 0

Principles of Heat Transfer (Activate Learning with these NEW titles from Engineering!)
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Chapter5: Analysis Of Convection Heat Transfer
Section: Chapter Questions
Problem 5.29P: Air at 20C flows at 1 m/s between two parallel flat plates spaced 5 cm apart. Estimate the distance...
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1. In Class, we used a small differential volume to derive the expression for momentum
thickness. Here, use a control volume approach, as shown in the figure, to derive the
definition of momentum thickness, 0, for flow over a flat plate.
zero shear stress,
constant pressure, no through flow
h> 8
no slip, ,#0
Transcribed Image Text:1. In Class, we used a small differential volume to derive the expression for momentum thickness. Here, use a control volume approach, as shown in the figure, to derive the definition of momentum thickness, 0, for flow over a flat plate. zero shear stress, constant pressure, no through flow h> 8 no slip, ,#0
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