
Originally Posted by
rovercare
Well taking out all variables, you simply need to calculate the the air used per revolution, and work in the fuel at the 14.7:1 ratio, and they'll both use the same amount of fuel, because both have completed the same amount of revolutions to get to the desired destination, It can't be different as you've taken out all of the real world inclusions that effect fuel economy

Bingo!
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But the following is where I thought this post took yet another leap backwards

Originally Posted by
PhilipA
BUT AFAIK, you still have to input some data on economy at speed points

Originally Posted by
Traveler
Philip you are confused. My question does not include any of your variables.
Traveler, Please listen to this.
If you do not take into consideration the above variable put forth by PhillipA then you are wasting your time, cause that will be the main factor in any further calculations.
If you want to know about a certain vehicle, you need to find out these variables for that vehicle, and as you, and many others know, all vehicles are different.
So the first thing you need to do is decide on what economy figures you would like to 'simulate' for these two identical vehicles.
If you do not want to figure/simulate this, then you do not want an answer to your question.
If you do want to figure this out, a basic answer will be very simple, but a mathematical one will still be slightly complex (but not hard).
At the end of the day you can simulate what ever you want, it will not help you save fuel in the real world
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