Goosemaster
Lifer
- Apr 10, 2001
- 48,775
- 3
- 81
Originally posted by: Indolent
Originally posted by: Goosemaster
Originally posted by: Indolent
Originally posted by: Goosemaster
1. Because of the infinite static friction, there is no slippage. The force of static friction points backwards, as it is not letting the wheel slide forwards.
2. The x component of force P would be much greater than its y component. The y component is what allows it to go forward without sliding.
3. The opposite and equal (somewhat equal) force has yet to be accounted for, as both P and F are in the backward direction.
4. The Torque of P is directed in the counterclockwise direction.
5. It stays put .
EDIT:
6. I would LIKE TO SAY that with an increased P, it would roll backwards, but I cannot get myself to say it even tough I want to because I can't prove it.
Let's say that it was directly behind the spoke all the way at the rim. In the case the torque would be directed at the center of the circle, which would mean that it would be serving as a torque around the point where the rim is making contact with the pavement. if enough force P was applied, i guess the y component would be great enough to move it backwards without slipping, but it would take a lot of force...![]()
I'm not really understanding what you are trying to say, but your first point is wrong. The force of static friction points forward. I think you are assuming the wheel is rotating about it's axis when it is really rotating about the ground.
Isn't it both?
The force of static friction prevents it from slipping backward, and then foward, which changes the overal axis of rotation....?
I just didn;t point of the last one because I don;t know enough about it
I'm not sure where you are seeing a force that is trying to make the wheel slip forward. Since there is only one point of rotation and one force pulling the wheel, there is only one friction force at the contact point.
Maybe you can help me out of my confusion then.
Without friction, the wheel would rotate in a counterclockwise direction. Static friction, given in the problem, will not allow that to happen in thisdirection.
So given enough of a force P, it would have to face the static friction of sliding in the clockwise direction. Static friction, again, will not allow that to happen in this direction.
This creates a point where by static friction prevents it from slipping in either direction, and once the torque is high enough, it will rotate about htat point....
Basically, can you help me with the logic..?