Well, not really. Here you go. Gimme your huddled masses of HP figures, the diff ratio and body style and I'll tell you how long it takes to reach the top speed and what the 60, 330, 660 and 1320 foot times if it was raced with you, a buddy, and a tank of gas.
Somebody else can cross check me. Should be fun using these formulas.
Weight should be start line weight with driver, one passenger, and half a tank of gas. Many publications use this as stadard test method for getting quarter mile times. (I find that if you add 400 pounds to the curb mass of the vehicle, and add the weight of half a tank of gas, this formulae is bang on for accuracy)
Standing 1/8 Mile Formulae (0-660 feet):-
Standing 1/16 Mile Formulae (0-330 feet):-
Standing 1/88 Mile Formulae (0-60 feet):-
Somebody else can cross check me. Should be fun using these formulas.
Top Speed HP required:Following example. Soon I'll rework it to good ole MPH and hp, as it should. Here, some dude says my Falcon does 170 mph, or 274 km/h. You then cube that, multiply by the drag factor and frontal era, then divide by a contastant, and remove the drive train losses and tire drag.
Top speed HP at rear wheels equals (274*274*274*0.44*2.25) all divided by 76716. That gives 266 kW needed at the road wheels.
Then do an estimate on a 215 mm wide tire on a 1570 kg car at 274 km/h. Take that Honda CRX's 6kW at 240 km/h, a baseline for tire losses, and mutiply it by 1570/900...this gives 10.5 kW rolling resistance. Then multiply the 10.5 KW by the % increase in section width. That's about 11.5kW. Then work out the increase in speed from the 240 km/h CRX, and mutiply by the factor. That gives 13.2 km/h
266kW+13kW=279 kW needed on an engine dyno...374 rear wheel horsepower.
Then the drive train loss is around 1.29 for a Toploader , and a need for over 482 hp net at the flywheel. That's 360 Kw at 7000 rpm with a 39.2 km/h per 1000 rpm top.
Weight should be start line weight with driver, one passenger, and half a tank of gas. Many publications use this as stadard test method for getting quarter mile times. (I find that if you add 400 pounds to the curb mass of the vehicle, and add the weight of half a tank of gas, this formulae is bang on for accuracy)
Standing 1/8 Mile Formulae (0-660 feet):-
ET=([Weight/hp]*198 )^0.289
Standing 1/16 Mile Formulae (0-330 feet):-
ET=([Weight/hp]*198 )^0.240
Standing 1/88 Mile Formulae (0-60 feet):-
ET=([Weight/hp]*0.54 )^0.450
Last edited: