What is the average air resistance for a person?

AI Thread Summary
The discussion focuses on determining the average air resistance for a person, particularly for calculating terminal velocity. It highlights the need for a drag coefficient, which is suggested to be around 0.7 for an average-sized person weighing 70 kg with a cross-sectional area of 1.60 m². Participants emphasize that the drag force equals the weight of the falling object at terminal velocity, leading to the equation D = mg = Cd(ρV²A)/2. Various resources are shared for further understanding of drag coefficients and air density. The conversation concludes with the acknowledgment that while there isn't a precise answer, the equations provided can help in calculating terminal velocity.
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I can't seem to come up with a decent formula/accepted value for air resistance.

I realize there are things that need to be taken into account, but I am already delving into things way beyond what I've done per the course work, and I don't want to bite off more than I can chew. I understand there is no exact formula for air resistance, but I need a number to find a terminal velocity.

Can anybody give me a ball park figure for an averaged sized person? (m=70kg, A=1.60m)
 
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Oh, right. I forgot to include that I was using a value of 0.7 for my drag coefficient. Sorry.
 
Er. Thanks for the help, you two, but I really haven't got an answer for this.

Is there one?
 
Well what happens at terminal velocity? It means that the velocity doesn't increase, othewise it wouldn't be terminal velocity. If velocity doesn't increase, there is no acceleration, and that means that the net force of the falling object is zero, which means the Drag Force, D, must equal the weight of falling object.

So D = mg, and looking at the NASA site D\,=\,C_d\frac{\rho{V^2}A}{2},

where \rho is the density of air, V is the velocity of the object in the air, A is the cross-sectional area normal to the flow (or trajectory), and Cd is the drag coefficient.

So combining the two equations

mg\,=\,C_d\frac{\rho{V^2}A}{2}.

The rearrange terms and one gets V2 = . . . . . , and V = terminal velocity.
 
hahah that's just my problem, I'm looking for p.
 
Think of what happens to the equation in my link when t goes to infinity. And that equation will give you everything you need to find the terminal velocity.
 
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