Coefficient of restitution,Head on Collision

Impulse due to a Force | Collisions: basics, coefficient of restitution | Head-on collisions

Impulse due to a Force | Collisions: basics, coefficient of restitution | Head-on collisions

A particle of mass m, collides with another stationary particle of mass M. If the particle m stops just after collision, then the coefficient of restitution for collision is equal to

A sphere of mass 'm' moving with velocity 'v' collides head-on on another sphere of same mass which is at rest. The ratio of final velocity of second sphere to the initial velocity of the first sphere is (e is coefficient of restitution and collision is inelastic)

(i) A block of mass m moving towards right with a velocity V strikes (head on) another block of mass M which is at rest connected to a spring. The coefficient of restitution for collision between the blocks is e = 0.5. Find the ratio (M)/(m) for which the subsequent compression in the spring is maximum. There is not friction. Ball A collides head on with another identical ball B at rest. Find the coefficient of restitution if ball B has 80% of the total kinetic energy of the system after collision.

A ball is let to fall frm a height h_(0) . It makes 'n' collisions with the horizontal ground. If after 'n' collisions it rebounds with a velocity v_(n) and the ball rises to a height h_(n) , then the coefficient of restitution for the collision is

A particle is dropped on Earth from height R (radius of earth) and it bounces back to height h. If the coefficient of restitution of collision is sqrt(2/3) , then find h.

A ball moving with speed v collides with a horizontal smooth surface at an angle theta with normal to surface as shown in figure. If coefficient of restitution of collision is e, then find v'

A 1.0 kg ball drops vertically into a floor from a height of 25 cm . It rebounds to a height of 4 cm. The coefficient of restitution for the collision is

A ball is dropped from a height h on a floor. The coefficient of restitution for the collision between the ball and the floor is e. The total distance covered by the ball before it comes to the rest.