Kevin and all,
The calculation for the relative G-Force is really pretty simple, here is the formula
G Force = (RPM/1000)^2 * 28.4 * Radius in Inches
You can swap the number 28.4 for 1.118 if you want to input the tub radius in millimeters.
So if I go ahead and calculate based on this information
Unimatic 1167 RPM with a 10" tub radius I get 386 G
Hoover TT at 2222 RPM with a tiny 3-7/8" Radius develops 543 G
WP Combo 205 RPM with a 14-1/2" radius develops a mere 17 G!
Indeed an increase in the radius of the spinning drum does directly increase total extraction G force. But changes in RPM alters the total G force at the square of the speed change so RPM is more important overall. This is the reason that small high RPM spinners do extract so well. If you could only get that big tub in the Whirlpool combo to spin at 1150 RPM it would develop more extraction G forces then even that little Hoover TT at nearly twice the RPM! Alas you couldn't pay me to be in the room with it doing that.
Its a neat test all in all, course the true proof in the pudding would be the as extracted weight of a reference load of rags. A longer spinning cycle time will likely make up for lower extraction forces etc.
Attached is a Nomogram I found on the web to calculate G-forces. Also here is a link to an online calculator if that makes things easier:
http://www.calctool.org/CALC/phys/newtonian/centrifugal

The calculation for the relative G-Force is really pretty simple, here is the formula
G Force = (RPM/1000)^2 * 28.4 * Radius in Inches
You can swap the number 28.4 for 1.118 if you want to input the tub radius in millimeters.
So if I go ahead and calculate based on this information
Unimatic 1167 RPM with a 10" tub radius I get 386 G
Hoover TT at 2222 RPM with a tiny 3-7/8" Radius develops 543 G
WP Combo 205 RPM with a 14-1/2" radius develops a mere 17 G!
Indeed an increase in the radius of the spinning drum does directly increase total extraction G force. But changes in RPM alters the total G force at the square of the speed change so RPM is more important overall. This is the reason that small high RPM spinners do extract so well. If you could only get that big tub in the Whirlpool combo to spin at 1150 RPM it would develop more extraction G forces then even that little Hoover TT at nearly twice the RPM! Alas you couldn't pay me to be in the room with it doing that.
Its a neat test all in all, course the true proof in the pudding would be the as extracted weight of a reference load of rags. A longer spinning cycle time will likely make up for lower extraction forces etc.
Attached is a Nomogram I found on the web to calculate G-forces. Also here is a link to an online calculator if that makes things easier:
http://www.calctool.org/CALC/phys/newtonian/centrifugal
