G-Forces, Radius and speed
"Velocity is squared, diameter is not." Sorry, but that is the dumbest thing I heared today, and I had a conversation about human rights with somebody today who said that not everybody has the equal right to live. Don't ask, it basicly was his job to do so.
You can't throw scales into the room and argue about squareing and such. Its simply not possible to make a point with that. No. Simply no.
And: F(centrifugal)=(m*v²)\r=m*r*(v\r)². Now, with the first, you right. It seems that v (velocity) is more important. HOWEVER you work with rpm. If 2 drums spin at 1400rpm, but one is bigger than the other, it has to spin faster. Further, as the second part of the formula shows, r is another multiplicator.
Lets do some examples:
Washer one has a drum radius of 20cm, spins at 1400 rpm.
Washer 2 has 20cm as well, but 1600rpm.
That means 40 pi cm circumfrence. Washer one has a speed of about 30m\s. Washer two boild down to 33,5m\s.
Washer three and four have a slightly bigger drum of 25cm radius and 1400rpm respectable.
So, 50 pi cm circumfrence, equal to 37m\s or 42m\s each.
Using the formula I get 716m\s² for washer one, 893m\s² for washer 2, washer 3 871m\s² and 1123m\s² for the fourth one. That equals about 72G, 91G, 89G and 115G. Now, that's not a lot compared to some others, somebody might correct me if I'm wrong. But I doubt it.
But now, thats just pure force. One would have to check surface area as well. If the load is concentrated on a smaller area, thats more force per area. That may be why your smaller spindryer is extracting more water: More laundry per area. Thus more force.
