ii. boundary layer thickness using the Von Karman Integral Method at a position x = 10 cm away from the leading edge of the plate.

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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Air (u = 1.8×10° kg/s, and p=1.23 kg/m³) moves over a long flat plate with a uniform
free stream velocity of U = 10 m/s. Assume the boundary layer formed above the surface of
the plate starts at the tip of the leading edge and the velocity profile inside the boundary layer
has power-law form as
7.
Re, < 1p7
V n
for u<x<U, 0<y<8, and n =
8 10' < Re, <10*
- -
U
9 10° < Re, <10°
where u is the velocity inside the boundary layer, y is the vertical axis and d is the boundary
layer thickness. Determine the
Transcribed Image Text:Air (u = 1.8×10° kg/s, and p=1.23 kg/m³) moves over a long flat plate with a uniform free stream velocity of U = 10 m/s. Assume the boundary layer formed above the surface of the plate starts at the tip of the leading edge and the velocity profile inside the boundary layer has power-law form as 7. Re, < 1p7 V n for u<x<U, 0<y<8, and n = 8 10' < Re, <10* - - U 9 10° < Re, <10° where u is the velocity inside the boundary layer, y is the vertical axis and d is the boundary layer thickness. Determine the
iii. boundary 1layer thickness using the Von Karman Integral Method at a position
x = 10 cm away from the leading edge of the plate.
Transcribed Image Text:iii. boundary 1layer thickness using the Von Karman Integral Method at a position x = 10 cm away from the leading edge of the plate.
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