Lecture 25: Static Equilibrium - Stability - Rope Walker
recorded by: Massachusetts Institute of Technology, MIT
published: Oct. 10, 2008, recorded: November 1999, views: 21167
released under terms of: Creative Commons Attribution Non-Commercial Share Alike (CC-BY-NC-SA)
Download mit801f99_lewin_lec25_01.m4v (Video - generic video source 103.7 MB)
Download mit801f99_lewin_lec25_01.rm (Video - generic video source 105.1 MB)
Download mit801f99_lewin_lec25_01.flv (Video 104.8 MB)
Download mit801f99_lewin_lec25_01.wmv (Video 425.0 MB)
Report a problem or upload filesIf you have found a problem with this lecture or would like to send us extra material, articles, exercises, etc., please use our ticket system to describe your request and upload the data.
Enter your e-mail into the 'Cc' field, and we will keep you updated with your request's status.
1. Rotation vs. Translation:
The analogy between rotational and translational equations is summarized.
2. Stability of a Ladder:
A ladder leaning against the wall is analyzed to determine the minimum angle it can make with the floor without sliding. The ladder is then set at this critical angle, and the stability is investigated as someone climbs the ladder.
3. Rope Tension Reduced by Friction:
Sailors often wind a rope around a cylinder to reduce the tension that needs to be applied to hold an object in place. The tension is reduced by friction along the wrapped portion of the rope. You can use this device to balance a strong force. Professor Lewin has constructed a device that demonstrates this in a very dramatic way.
4. Locating the Center of Mass of a Rigid Body:
The center of mass always lines up below the point of suspension such that the net torque (relative to the suspension point) is zero. When the center of mass is positioned below the point of suspension, the system is stable.
5. Stability of a Rope Walker:
The stability of a rope walker is improved by lowering her center of mass below the rope. If the walker also wears special shoes so that she can't slide sideways off the rope, she cannot fall.
Link this pageWould you like to put a link to this lecture on your homepage?
Go ahead! Copy the HTML snippet !