NSX-Racer said:
Mmh - thanks for the explanation but I still don't get the whole point. So there's a difference between weight and mass for a car in a corner? And aerodynamic downforce acts the same as a positive banking?
Speaking of Eau Rouge: I drove this corner many dozen times and what I mainly feel is that I'm pressed into my seat. This means in my understanding: My weight increases (if I had 200 pounds at 1 g vertical I have 400 at 2 g, right?). Therefor I assume that the weight of the car also increases at the bottom of eau rouge which is also a bit banked.
At this special point I may achieve more corner speed than usual (if I would be brave enough) but would a lateral g meter really show more? Or would it somehow be compensated by the vertical g (I learned something about resulting forces long time ago but I may also be way off)?
Yes, there is a difference between the weight of a car seen by the tires and the mass of the car. For example, aero forces will increase the "weight" of the car on the tires, but not the mass. When a car with downforce is in a corner, the tires will have more friction with the road. Something similar happens with banking.
Friction force = Coefficient of friction * Normal force
The Normal force is the perpendicular force pressing the tires down against the ground. Aero forces do this, and a banked turn will do this. So it's clear that as you increase the Normal force, you are increasing the friction the tires can generate.
Now if we consider that the friction force generated by the tires is trying to accelerate the car toward the inside of the turn, you end up with the lateral acceleration figure. We're back to F=ma, and the mass 'm' of the car is not increased by anything we have seen thus far. So if you increase 'F', 'a' must also increase.
One other point is this, which is what you may be thinking of: The banking allows the car to navigate the turn with only part of the acceleration as pure lateral acceleration. If you imagine a 90 degree banking, you can actually corner with infinite speed with zero lateral acceleration (and the vertical forces will be infinite as well). As the banking flattens, more and more of the cornering is dependent on lateral acceleration from your car, and so the total corner speed is a combination of what component is vertical to your car and what component is lateral.
This is a really simplified explanation, and it needs force diagrams to be more clear, but the main points are these:
1. Banking does not increase the mass of the car.
2. The banking increases the force on the tires, which increases their ability to generate friction forces.
3. The increased forces generated by the tires can now provide better lateral acceleration.
4. Banking will cause part of the cornering to be handled by the vertical component of force on your car, reducing dependence on lateral acceleration to make the turn.