How Is Pressure Distributed on the Upper and Lower Surfaces of an Airplane Wing?

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The discussion focuses on calculating the pressure on the upper surface of an airplane wing during level flight, given the mass of the airplane and the pressure on the lower surface. The pressure on the lower wing surface is 7.00 x 10^4 Pa, and the wing area is 40.0 m^2. To lift the airplane's mass of 1.60 x 10^4 kg, a pressure difference must be established. The force required for lift is calculated using the equation F = PA, leading to a total force of 5.6 x 10^6 N. The final step involves determining the upper surface pressure by subtracting the pressure difference from the lower surface pressure.
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Homework Statement


An airplane has a mass of 1.60 x 10^4kg and each wing has an area of 40.0m^2.
During level flight, the pressure on the lower wing surface is 7.00x10^4Pa. Determine
the pressure on the upper wing surface?


Homework Equations


Newtons third law


The Attempt at a Solution


As I read through about airplane and wing I see that the force on the wing
has an equal and opposite reaction force. Also the curvature of the wing is a factor.
This problem states no curvature? The wings are assumed parellel to plane.
Is this simply 7.00x10^4 for the top? from the information given or am I missing
something
Thanks,
Kevin
 
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You are reading too much into the question.
All it is asking is how much force is needed to lift the plane's mass.
Given the wing area how much pressure difference is needed to supply this force.
 
Thanks,
hmmm. Don't know what to do with the mass
F = PA so that is to be (7.00x10^4)(40.0m^2) x 2 = 5.6x10^6N
I might need a clue from there.
Thanks,
Kevin
 
Force down = weight = mg
Force up = pressure difference * area

It want's the total pressure so you need to subtract the pressure difference from the absolute pressure on the bottom
 
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