quote:
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Originally posted by Fat Boy
I did simulations to show that the actual acceleration of the car based on these engines was not going to be a based on the engine torque, but engine HP.
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Originally posted by McGuire
Not possible. The acceleration of a wheel-driven vehicle is resultant to the thrust available at the drive wheels, obviously. The relationship between engine torque and hp relative to engine rpm is cast in stone. It is a simple matter to calculate drive wheel thrust from either power or torque. Both will produce the identical answer. If they do not, you are doing your sums wrong.
Originally posted by Ben
In the end - aren't we just discussing the difference between calculating things by force methods or by energy methods? Both are acceptable approachs surely?
Ben
Ahhh, Ben gets it.
You do not have to know anything about the gearing or the thrust at the contact patch of the tire if you approach the situation from a perspective of energy conservation. That's the advantage of thinking in this manner.
Example:
Given:
A car with a mass of m is accelerated with a average power of P for time T. At the begining of this period of acceleration, the car was at rest.
Question:
What is the speed of the car at time, T?
Answer:
The first law of thermodynamics, energy is always conserved.
K= the kinetic energy of the car at any point in time.
K(sub T) + K(initial) = P*T
K(initial)= 0, because the car started from a rest
K(sub T) = P*T
Assume only linear kinetic energy to make things easy. (but rotational kinetic engergy could be added if that information were supplied)
therefore: KsubT=1/2*m*V^2
1/2 *m*V^2=P*T
V^2=(2*P*T)/m
V=sqrt((2*P*T)/m)
So, there we have it. It's not what you would do at the racetrack, but you can calculate the acceleration of a car without knowing anything about the drive thrust at the contact patch. Having said that, this is not how I approach the situation in practice. The knowledge of this approach does, however, affect my view of the issue.