Originally posted by Hohn
Only Cummins raises some good points. I also happen to believe that wind resistance and topopgraphy are the biggest factors in hwy fuel economy. Tire rolling resistance goes up as you go faster as well.
Aerodynamic drag is exponential-- if you go twice as fast, you have 4 times more drag. Other forms of drag are exponential or close to it as well. VERY few things when it comes to total load on the engine are linear-- the grade you are pulling is about the only thing I can think of.
To further expand on the relative impacts of rolling & air resistance I'll offer up examples from bicycling. Principles are the same regardless of vehicle. I used to be a quite competitive cyclist & consequently did quite a bit of research into the relative impacts of resistive forces on a bicycle & rider. From one of my references:
RR=Rolling Resistance & AR=Air Resistance
10-kph (~ 6mph) -- RR~80% of total resistance to movement & AR<20%
20-kph (~12mph) -- RR~46% of total resistance to movement & AR~54%
40-kph (~25mph) -- RR~18% of total resistance to movement & AR~82%
To put the #'s in perspective, 25mph would be considered to be a maximal effort for the avg recreational rider but just "motoring" along for a world class athlete. Further perspective: The top speed record, unassisted (without a wind shield/screen), is ~50mph, while the top speed record, assisted (behind a huge wind shield/screen mounted to a funny? car) is around 150mph. That's why there's
such an emphasis on aerodynamics in an event called time trialing (basically
individual rider against the clock). Also, the exponentially higher wind resistance at higher speeds is why 'drafting' (getting behind someone's slipstream) is of such importance in groups of riders. In groups, drafting plays a big role in energy conservation and that's why a group of 2 or more riders riding in a paceline (single file) can maintain
much higher avg speeds than an individual cyclist.
The info on gear ratios and fuel economy is misleading.
Don't know if you're referring the thedieselpage example I listed but if you are, the info listed is for a GM
diesel.
While it MAY be true for a gas engine, such is not the case for a diesel. The is because gassers have a mostly fixed air/fuel ratio, while diesels vary that ratio in proportion to load. That's why a diesel will get VERY high mpg going down hill. The the only way to comparable mileage out of a gasser downhill would be to turn it off and restart when you got to the bottom! A gas engine just can't run as lean as a diesel can.
FWIW, my old gas-powered '94 Chrysler T&C would max out the instantaneous fuel mileage display on downhills.
99mpg -- woohoo

!!!
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The laws of physics tell us that two trucks with different axles (3. 54 and 4. 10) which are otherwise identical swill get the same mileage if they are both within the reasonable RPM range of the engine. At 60MPH, a 3. 54 is 1600ish rpm, while the 4. 10 is about 2200. Even with different RPMs, fuel economy will be the same. This is because while they 4. 10 truck is turning more rpm, it is burning less fuel each time a cylinder fires because the engine is under less load with the higher axle ratio. They cancel each other out.
The
key qualifier is "... within a reasonable RPM range ... ". From all I've read, the fuel mileage 'sweetspot' is attained at, or just slightly above, the torque peak of an engine. Assuming an 1800rpm torque peak, I'd guess the 'acceptable' range for peak fuel mileage would be 1800-2000rpm. Using the formula below & solving for speed & assuming 4. 10's & 245/75R16's then the maximum speed
RPM = (336 x Overdrive Ratio x Rear Gear Ratio x Speed) / Tire Diameter
SPD = (RPM x TD) / (336 x ODR x RGR)
SPD = (2000 x 30") / (336 x 0. 75 x 4. 10)
SPD = ~58mph
for best fuel mileage would be ~58mph. Obviously not a speed at which most of us drive on the hiway/freeway. BTW the formula above applies to
all vehicles regardless of motive power. As a check of the formula's #'s, the rpm on both my gas-powered '95 K2500 Suburban & my previous diesel-powered '95 K3500 are/were both in the area of 2800rpm at ~80mph. So ... inputting the appropriate #'s into the formula:
RPM = (336 x 0. 75 x 4. 10 x 80mph) / 30" = ~2755
The only difference btwn the 2 vehicles in stock form aside from one being gas-powered & the other diesel-powered is in transmissions. The Sub has the 4L80E automatic, while the K3500 has the NV4500 but AFAIK both ODRs are the same so that's a nonissue.
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