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Automotive Aerodynamics [WAS:90 90q 20v redline top speed]
Ok, well since you asked...I'd love to go on about automotive
aerodynamics! To begin with, let me give you a few more drag figures.
The actual list is quite extensive. The only difficulty is that the
year of the model is not given! The list was compiled around 1987 and
is German in origin. I'll provide the different model names and let
you sort out which car is which.
Medium Size
Audi 80 CC , Cd=0.38, A=1.86m^2
Audi 90/2.0 E, Cd=0.39, A=1.87m^2
Upper Medium Size
Audi 100 1.8, Cd=0.31, A=2.05m^2
Audi 100 Avant TD Cd=0.34, A=2.05m^2
Audi 80 Quattro Cd=0.38, A=1.89m^2
Audi 90 Quattro Cd=0.39, A=1.90m^2
Luxury Cars
Audi 200 Turbo Cd=0.33, A=2.07m^2
Audi Quattro Cd=0.38, A-1.86m^2
Sports Cars
Audi Coupe GT 5E Cd=0.36, A=1.83m^2
A couple of interesting things to note: as has been mentioned on this
list before, tires size can have a significant impact on the drag of a
car. For example, two otherwise identical cars, such as an 80 and a
90, will have different drag figures just because the 90 has wider
tires.
Also, frontal area is just as important as drag coefficient. You can
have a car with a stunningly low Cd but if it has a frontal area of
3m^2 then it still ain't goin nowhere.
Now for the fun physics! To recap, your drag, D, in Newtons at any
speed, V, is given by:
D=0.5*rho*V^2*Cd*A
Where rho is the greek letter representing the density of air.
Typically 1.2kg/m^3.
Actually, the term "0.5*rho*V^2" is called dynamic pressure and is
often represented by the letter "q". This is the pressure a fluid
would exert if adiabatically brought to rest from its initial
velocity. (You might remember this from Bernoulli's equation). Note
that your drag will actually decrease at higher altitudes (and thus
lower air density)! So if it weren't for those silly engine guys
starving for air, we could all drive faster in the mountains!
Tamas
'90 90q20v
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Tamas Bertenyi
Aerodynamics Laboratory
Institute for Aerospace Research
National Research Council Canada
Ottawa, Ontario, Canada
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