tris-
Failed Geordie and Parmothief
- Joined
- Jan 2, 2004
- Messages
- 15,260
i understand your a bit of a maths pro
(this is ofc open to anyone else who is a maths pro).
ive created a formula, literally out of no where, which will tell you the stopping distance differences on a dry road (dont take into account air friction etc) between your wheels locking and not locking.
it is as follows -
(Velocity/9.97)^2 = distance in meters.
for the scope of my work, i think its acceptable to say i came to it through trial, error and a bit of the 'try this for the hell of it' method (its only supposed to be simple maths). i came to 9.97 as i originally tried 10 (made sense for some reason) but didnt give enough of an accurate answer.
but i am interested to know why my formula works, because i simply have no idea. though it does work, and here is some proof -
difference is lockedwheel distance, less the non locked wheel distance
Velocity difference
1 0.01
10 1.01
20 4.02
30 9.05
40 16.10
50 25.15
60 36.21
so for an example we can use 10ms^2
(10/9.97)^2 = 1.006, round it up to give 1.01.
ive created a formula, literally out of no where, which will tell you the stopping distance differences on a dry road (dont take into account air friction etc) between your wheels locking and not locking.
it is as follows -
(Velocity/9.97)^2 = distance in meters.
for the scope of my work, i think its acceptable to say i came to it through trial, error and a bit of the 'try this for the hell of it' method (its only supposed to be simple maths). i came to 9.97 as i originally tried 10 (made sense for some reason) but didnt give enough of an accurate answer.
but i am interested to know why my formula works, because i simply have no idea. though it does work, and here is some proof -
difference is lockedwheel distance, less the non locked wheel distance
Velocity difference
1 0.01
10 1.01
20 4.02
30 9.05
40 16.10
50 25.15
60 36.21
so for an example we can use 10ms^2
(10/9.97)^2 = 1.006, round it up to give 1.01.

