FD has no effect on RPM drop between gears.
The only thing that affects the RPM drop between gears is the space (number) between the gears. ie. 2.500 to 1.500 is a bigger rpm drop than 2.500 to 1.750
rpm drop is calculated as follows:
RPMs of your shift point * (Gear Ratio 2 / Gear Ratio 1 )
So if we plug in 6000 as a shift point in the 1st example above
6000 * ( 1.5 / 2.5 )
= 3600. Meaning we drop from 6000 to 3600 RPMs
if we do the same for example 2
6000 * (1.75 / 2.5 )
= 4200. Meaning we drop from 6000 to 4200 RPMs
What FD *DOES* affect is the ultimate top speed in each gear and how hard that gear pulls (along with the gear ratio)
go forth and prosper
Out of curiosity and boredom I decided to play with this math today.
During which, I came across a few simple questions.
First, for my platform, I wanted to keep it simple, so I used a maxed out NASCAR. Only 4 gears, and an extremely simple powerband: 7000 max tq / 9000 max hp
Question 1: Where is the best part of the powerband to be, in a corner? Do I want to be at max tq, or max power? I assume, I want to Accelerate out of the corner at max tq, and end the straight away at max power?
In the event this is not possible, I assume it's better to focus on the max power at the end of the straight, knowing you see increased RPM/tq on exit?
For the above example, how do you optimize both top speed and off the line acceleration? I can work forwards or backwards in teh equation, but either way, it seems difficult to have both ends match up. For example, in NASCAR I need my top speed to be X, so my Final Gear*4th gear, has to come to an exact number. How then, do you maximize first gear acceleration within those limits?
I suppose Drag Racing is the best example. They have to get off the line with a perfect launch, but still ensure they reach max speed, at max rpm of Max hp... right? Or is there where the 'launch in 2nd' theory comes into play?
I'm going to play around with the a bit more on some more cars, now that I can work through the equation smoothly. Just curious of the above questions. Thanks.