The flow function of the velocity field of the ideal fluid in the horizontal plane, It is given units of x and y meters. p = 2(y2 – x2)+ 6xy – 2y + 5x. It shows the distance to the starting point, in a) Determine the velocity components of the current. b) Is this current physically possible? c) Show whether the current is cyclic or not. d) Obtain the potential function, if any. e) Calculate the pressure difference between points A (2, 2) and B (3, 3). f) Calculate the unit width flow (q) passing between the points A (2, 2 ) and B (3, 3).

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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The flow function of the velocity field of the ideal fluid in the horizontal plane,
It is given as p = 2(y² – x²) + 6xy – 2y + 5x. It shows the distance to the starting point, in
units of x and y meters.
a) Determine the velocity components of the current.
b) Is this current physically possible?
c) Show whether the current is cyclic or not.
d) Obtain the potential function, if any.
e) Calculate the pressure difference between points A (2, 2) and B (3, 3).
f) Calculate the unit width flow (q) passing between the points A (2, 2 ) and B (3, 3).
Transcribed Image Text:The flow function of the velocity field of the ideal fluid in the horizontal plane, It is given as p = 2(y² – x²) + 6xy – 2y + 5x. It shows the distance to the starting point, in units of x and y meters. a) Determine the velocity components of the current. b) Is this current physically possible? c) Show whether the current is cyclic or not. d) Obtain the potential function, if any. e) Calculate the pressure difference between points A (2, 2) and B (3, 3). f) Calculate the unit width flow (q) passing between the points A (2, 2 ) and B (3, 3).
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