Cd is only one factor of drag, the other is frontal area!
Show me a 500mph 200mpg car and I won't care what its Cd is![]()

Really? I thought the lamina flow breaks down at the flat rear, chewing up energy in the process?Estates are often more aerodynamic than the saloons
Can you support that? I'm curious to see which 'supercars' have a lower Cd than the M5.
I doubt the OP E61 will have a lower Cd than most modern 'supercars'
If so, I bet they don't have a flat back. That's what'll kill the BMWs aerodynamics.
Really? I thought the lamina flow breaks down at the flat rear, chewing up energy in the process?


Cd is a measure of drag incorporating skin friction and form drag (pressure difference due to frontal area and rear shape). It also takes into account the fluid the body is in (for cars, air) as well as the speed etc
Basically Drag = Cd x A.
Yes as I said
Fd = Cd x A
The only variable is speed, once you hit a certain speed Fd = engine force and the car is at top speed
No. Cd is a way of comparing drag forces on a variety of similar shapes in similar flows of similar speeds. It is a dimensionless number, expressing how the flow is retarded as it passes the object in question.
The accepted definition of Cd = Fd / (0.5*rho*A*v^2)
Where Fd = Drag force, rho = density of fluid (usually taken as constant), v = velocity of object relative to fluid (or vice versa) and A = reference area (for the purposes of cars this is the frontal area).
The Fd will consist of the skin friction force (the air 'sticking' to the car as it passes) and of the form drag . Form drag is a result of flow separation as the fluid passes the object. Separation will lead to a negative pressure difference from the front to the back, which becomes a force when it acts over the area of the body (F = Pressure * Area).
/Topic
Cd is a measure of drag incorporating skin friction and form drag (pressure difference due to frontal area and rear shape). It also takes into account the fluid the body is in (for cars, air) as well as the speed etc

(No idea, but perhaps this is why the generalisation of Drag = Cd x A is often used)?


Exactly, you just compare CdA's, everything else is the same if you are doing a comparison.
Drag factor = CdA I guess.
So, transposing,
Cd((0.5*rho*A*v^2) = Fd
and
(0.5*rho * V^2)Cd*A = Fd
Comparing two cars in the same air at the same speed we can ignore the (0.5*rho*v^2) as these become a common constant, that leaves you with a comparitive equation of
Fd = Cd * A?
(No idea, but perhaps this is why the generalisation of Drag = Cd x A is often used)?

I rearranged your formula.
All my point was (without getting to technical) was that the frontal area of a car is just as important as the Cd when determining top speed.
Rearrange it so that V is the suject of the formula and replace Fd with power![]()

This thread has showed the difference between someone who understands a subject and someone who learns to answer questions in an exam![]()
Watch your dimensions again here, Power = Force * velocity![]()