Positive angular accelerations are in the counterclockwise
... you need to ensure rotational equilibrium as well as translational The Second Condition of Equilibrium states • The net external torque must be zero ...
... you need to ensure rotational equilibrium as well as translational The Second Condition of Equilibrium states • The net external torque must be zero ...
When the applied force is not perpendicular to the crowbar, for
... • In linear motion, net force and mass determine the acceleration of an object. • For rotational motion, torque determines the rotational acceleration. • The rotational counterpart to mass is rotational inertia or moment of inertia. – Just as mass represents the resistance to a change in linear moti ...
... • In linear motion, net force and mass determine the acceleration of an object. • For rotational motion, torque determines the rotational acceleration. • The rotational counterpart to mass is rotational inertia or moment of inertia. – Just as mass represents the resistance to a change in linear moti ...
Monday, April 14, 2008
... The above condition is sufficient for a point-like object to be at its translational equilibrium. However for an object with size this is not sufficient. One more condition is needed. What is it? Let’s consider two forces equal in magnitude but in opposite direction acting on a rigid object as shown ...
... The above condition is sufficient for a point-like object to be at its translational equilibrium. However for an object with size this is not sufficient. One more condition is needed. What is it? Let’s consider two forces equal in magnitude but in opposite direction acting on a rigid object as shown ...
Lecture 06: Conservation of Angular Momentum
... A puck of mass m = 0.5 kg is attached to a taut cord passing through a small hole in a frictionless, horizontal surface. The puck is initially orbiting with speed vi = 2 m/s in a circle of radius ri = 0.2 m. The cord is then slowly pulled from below, decreasing the radius of the circle to r = 0.1 m. ...
... A puck of mass m = 0.5 kg is attached to a taut cord passing through a small hole in a frictionless, horizontal surface. The puck is initially orbiting with speed vi = 2 m/s in a circle of radius ri = 0.2 m. The cord is then slowly pulled from below, decreasing the radius of the circle to r = 0.1 m. ...
PHYS 1443 – Section 501 Lecture #1
... Angular Momentum of a Particle If you grab onto a pole while running, your body will rotate about the pole, gaining angular momentum. We’ve used the linear momentum to solve physical problems with linear motions, the angular momentum will do the same for rotational motions. Let’s consider a point-l ...
... Angular Momentum of a Particle If you grab onto a pole while running, your body will rotate about the pole, gaining angular momentum. We’ve used the linear momentum to solve physical problems with linear motions, the angular momentum will do the same for rotational motions. Let’s consider a point-l ...
Rotational Motion Objectives: After reviewing this section you should
... have inertia. The property of an object to resist changes in its rotational state of motion is called rotational inertia. In simpler terms, a rotating object tends to keep rotating about its axis unless it is interfered with by an external influence. Rotating objects tend to keep rotating, and non-r ...
... have inertia. The property of an object to resist changes in its rotational state of motion is called rotational inertia. In simpler terms, a rotating object tends to keep rotating about its axis unless it is interfered with by an external influence. Rotating objects tend to keep rotating, and non-r ...
