Home
Class 11
PHYSICS
A ball, rolling purely on a horizontal f...

A ball, rolling purely on a horizontal floor with centre's speed `v`, hits a smooth vertical wall surface elastically. Answer the following questions.

The change in angular momentum of the solid ball (mass `m`, radius `R`), about the corner point of floor and wall, due to the collision is

Promotional Banner

Similar Questions

Explore conceptually related problems

A ball, rolling purely on a horizontal floor with centre's speed v , hits a smooth vertical wall surface elastically. Answer the following questions. Just after the collision is over, the velocity of the lowest point of the ball is

A ball, rolling purely on a horizontal floor with centre's speed v , hits a smooth vertical wall surface elastically. Answer the following questions. Just after the collision is over, the velocity of the lowest point of the ball is

A ball of mass m moving with velocity v , collide with the wall elastically as shown in the figure. After impact the change in angular momentum about P is : .

A ball of mass m moving with velocity v , collide with the wall elastically as shown in the figure. After impact the change in angular momentum about P is : .

A particle P collides elastically at M with a speed v . The change in angular momentum the particle about the point N during collision is

A sphere rolling on a horizontal rough surface collides elastically with a smooth vertical wall, as shown in figure. During collision, angular momentum of the sphere is conserved about ____________. (Any point O on the surface/point of contact P)

A ball rolls without sliding over a rough horizontal floor with velocity v_(0)=7m//s towards a smooth vertical wall. If coefficient of restitution between the wall and the ball is e=0.7 . Calculate velocity v of the ball after the collision.

A ball of mass 1 kg moving with a speed of 10 ms^(-1) rebounds after a pefect elastic collision with the floor. Calculate the change in linear momentum of the ball.