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The Bet


f7ben

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3 hours ago, f7ben said:

Given all else being equal and taking into account no other variable, will increasing the length/depth of the lugs or cleats on a tracked vehicle such as a snowmobile cause a definable change in the vehicles final drive ratio. For the purpose of this question final drive ratio is to be defined as the distance the vehicle moves with one full rotation of the drive system input and not accounting for any variation in the drivetrain such as CVT etc. 

 

I am open to suggestions but I think the above about covers it.

Definable, no. It would be a variable equation based on deflection and penetration reflecting traction surface.

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How is this still being argued over? Take a 16in rim donut spare tire from the truck of a Kia , a 16in rim with 40in swampers from a mud truck. The cog (rim) is same diameter, the sidewall height (lugs on track) is significantly larger. Given one revolution of the cog, the larger tire on the same size rim is going to travel a farther distance. :dunno:

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1 hour ago, Whiskey Tango Foxtrot said:

How is this still being argued over? Take a 16in rim donut spare tire from the truck of a Kia , a 16in rim with 40in swampers from a mud truck. The cog (rim) is same diameter, the sidewall height (lugs on track) is significantly larger. Given one revolution of the cog, the larger tire on the same size rim is going to travel a farther distance. :dunno:

Nope. Track length has zero effect on drive ratio.

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2 minutes ago, Whiskey Tango Foxtrot said:

Now it's track length, not lug height? And you're claiming track length doesn't affect distance traveled per revolution? :suicide:

Distance traveled per driver shaft revolution isn't how final drive is calculated.  

It's basically the ratio of jackshaft revolution to driver shaft revolution.  

The minute way in which the track impacts that assembly is how lug height can change FDR.  It's very minute and momentary.

Neal

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5 minutes ago, NaturallyAspirated said:

Distance traveled per driver shaft revolution isn't how final drive is calculated.  

It's basically the ratio of jackshaft revolution to driver shaft revolution.  

The minute way in which the track impacts that assembly is how lug height can change FDR.  It's very minute and momentary.

Neal

Although minute, it's still measurable. They are proposing to consult an engineer, said engineer will unequivocally say that there is a difference.

Granted we're talking small potatoes, but who was it said a 300in lug wouldn't make a difference either? That's just silly.

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22 minutes ago, NaturallyAspirated said:

Distance traveled per driver shaft revolution isn't how final drive is calculated.  

It's basically the ratio of jackshaft revolution to driver shaft revolution.  

The minute way in which the track impacts that assembly is how lug height can change FDR.  It's very minute and momentary.

Neal

You spelled 'non-existent' wrong

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10 minutes ago, Whiskey Tango Foxtrot said:

Although minute, it's still measurable. They are proposing to consult an engineer, said engineer will unequivocally say that there is a difference.

Granted we're talking small potatoes, but who was it said a 300in lug wouldn't make a difference either? That's just silly.

It doesn't matter. Tracks travel in a linear fashion. 

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