Sprocket and Countershaft Sprocket differences??
#2
It's a simple math equation to determine the final drive ratio for gearing
Take the number of rear sprocket teeth and divide that by the number of teeth on the countersprocket and you get the ratio.
I.E. 13/39 13 teeth on the countersprocket 39 teeth on the rear
39 divided by 13 equals: 3.00 ratio
You can get to any ratio by using different number of teeth on each sprocket. Typically a rule of thumb, is that for every 3 teeth change (+ or -) on the rear equals one tooth change on the countersprocket.
So if we do the math we see that:
13/39 = 3.00
or
14/41 = 2.92
Nearly the same ratio, or:
14/39 = 2.78
13/36 = 2.76
What I'm trying to show is the change of teeth on each and how it effects the final ratio. The "rule of three" mentioned.
I personally prefer not to go under a 13 tooth front and will change the rear to get a higher ratio as needed. Whereas for lower ratios I'll change to a larger countersprocket to get the ratio I desire.
Take the number of rear sprocket teeth and divide that by the number of teeth on the countersprocket and you get the ratio.
I.E. 13/39 13 teeth on the countersprocket 39 teeth on the rear
39 divided by 13 equals: 3.00 ratio
You can get to any ratio by using different number of teeth on each sprocket. Typically a rule of thumb, is that for every 3 teeth change (+ or -) on the rear equals one tooth change on the countersprocket.
So if we do the math we see that:
13/39 = 3.00
or
14/41 = 2.92
Nearly the same ratio, or:
14/39 = 2.78
13/36 = 2.76
What I'm trying to show is the change of teeth on each and how it effects the final ratio. The "rule of three" mentioned.
I personally prefer not to go under a 13 tooth front and will change the rear to get a higher ratio as needed. Whereas for lower ratios I'll change to a larger countersprocket to get the ratio I desire.
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