# Perfectly inelastic collision angular momentum

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*2020-01-22 21:27*

Inelastic collision and conservation of linear and angular momentum. And for an inelastic collision Where and is the position vector of the spheres. The problem here is that the spheres also have a radius, so in the instant of a collision and is not equal. The only way I could see both angular and linear momentum being preserved is if the radius changes.Jan 22, 2018 A perfectly inelastic collision is one in which the maximum amount of kinetic energy has been lost during a collision, making it the most extreme case of an inelastic collision. Though kinetic energy is not conserved in these collisions, momentum is conserved and the equations of momentum can be used to understand the behavior of the components in this system. perfectly inelastic collision angular momentum

Moment of inertia in a perfectly inelastic collision. Angular momentum is conserved due to the fact that the torque exerted on the ball by the rod is equal and opposite to the torque exerted on rod by the ball. Before the collision we all agree with the idea that moment of inertia of the system (ballrod) is equal to the one of rod the one of the ball.

May 04, 2017 Hi, I just don't really understand rotational motion very well, and I don't know how to proceed with this problem. The apparatus catches the ball, causing it to rotate. There is a kinetic frictional force on the bearing of the ball of 17 Newtons. The bearing has a radius of a2. 5 cm and the Feb 12, 2017 Angular Momentum? A 2. 4 m long rod of mass m1 14. 0 kg, is supported on a knife edge at its midpoint. A ball of clay of mass m2 3. 4 kg is dropped from rest from a height of h 1 m and makes a perfectly inelastic collision with the rod 0. 9 m from the point of support.**perfectly inelastic collision angular momentum** May 14, 2019 This is a great question that gets right at the heart of why momentum is an important concept. And the idea comes directly from Newtons second and third laws. The second law, although most often expressed in terms of the net force on some object

## Perfectly inelastic collision angular momentum free

A perfectly inelastic collision is one in which the maximum amount of kinetic energy has been lost during a collision, making it the most extreme case of an inelastic collision. Though kinetic energy is not conserved in these collisions, momentum is conserved and the equations of momentum can be used to understand the behavior of the components in this system. *perfectly inelastic collision angular momentum* Perfectly inelastic: After an inelastic collision bodies stick together and move at a common speed. Momentum is conserved, but some kinetic energy is lost. Momentum is