Home
Class 11
PHYSICS
A sphere of radius R and mass M collides...

A sphere of radius `R` and mass `M` collides elastically with a cubical block of mass `M` and side `2R`. The entire system is on a smooth horizontal ground. Given that the sphere was rolling without slipping with an angular velocity `omega` at the time of collision. The velocities of the sphere and the block after the collision are

Promotional Banner

Similar Questions

Explore conceptually related problems

A sphere of mass 8m collides elastically (in one dimension) with a block of mass 2m . If the initial energy of sphere is E. What is the final energy of sphere?

A sphere of mass m and radius r is placed on a rough plank of mass M . The system is placed on a smooth horizontal surface. A constant force F is applied on the plank such that the sphere rolls purely on the plank. Find the acceleration of the sphere.

A sphere of mass m and radius r is placed on a rough plank of mass M . The system is placed on a smooth horizontal surface. A constant force F is applied on the plank such that the sphere rolls purely on the plank. Find the acceleration of the sphere.

A block of mass M is kept on a smooth horizontal surface. Another block of mass m, moving with velocity v, collides with it and coalesces. What is the resultant velocity of the system?

A solid sphere spinning about a horizontal axis with an angular velocity omega is placed on a horizontal surface. Subsequently it rolls without slipping with an angular velocity of :

A solid sphere of mass M is placed on the top of a plank of the same mass, after giving an angular velocity omega_(0) at t= 0 . Find the velocity of the plank and the sphere when the sphere starts rolling:,

A solid sphere of mass M is placed on the top of a plank of the same mass, after giving an angular velocity omega_(0) at t= 0 . Find the velocity of the plank and the sphere when the sphere starts rolling:,

A point mass m collides with a disc of mass m and radius R resting on a rough horizontal surface as shown . Its collision is perfectly elastic. Find angular velocity of the disc after pure rolling starts