(c) If the velocity profile in a boundary layer was approximated by the quadratic distribution u = Ay² + By + C, what are the boundary condition(s) that would be required to satisfy the following profile: น = 2 2 - (-/-)² Prove that the expression for wall shear stress using Von Karman Momentum Integral equation based on the above velocity profile approximation to be as: PU² To = 0.365- Rex
(c) If the velocity profile in a boundary layer was approximated by the quadratic distribution u = Ay² + By + C, what are the boundary condition(s) that would be required to satisfy the following profile: น = 2 2 - (-/-)² Prove that the expression for wall shear stress using Von Karman Momentum Integral equation based on the above velocity profile approximation to be as: PU² To = 0.365- Rex
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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Transcribed Image Text:(c) If the velocity profile in a boundary layer was approximated by the quadratic distribution
u = Ay² + By + C, what are the boundary condition(s) that would be required to satisfy
the following profile:
U
U
2
• (-/-) – ( - ) ²
= 2
Prove that the expression for wall shear stress using Von Karman Momentum Integral
equation based on the above velocity profile approximation to be as:
=
PU²
√Rex
To 0.365-
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