A sphere of mass `m` slides with velocity `v` on as frictionless surface towards a smooth inclined wall as shown in figure. If the collision with the wall is perfectly elastic find a. the impulse imparted by the wall on the sphere `b` the impulse imparted by the floor on the sphere.
Text Solution
Verified by Experts
As the coefficient is elastic so the sphere will rebound with the same speed after collision. `J_(1)costheta=J_(2)`…….i `-mv+J_(1)sintheta=mv`…………..ii solving eqn i and ii we get `J_(2)=2mv cot theta` `J_(1)=2mv cosec theta`
A ball of mass m strikes a rigid walJ with speed u and rebounds with the same speed. The impulse imparted to the ball by the wall is
A ball of mass m strikes a rigid walJ with speed u and rebounds with the same speed. The impulse imparted to the ball by the wall is
A rod of length l slided down along the inclined wall as shown in figure. At the instant shown in figure, the speed of end A is v, then the speed of B will be
A bead of mass m and diameter d is sliding back and forth with velocity v on a wire held between two right walls of length L. Assume that th ecollisions with the wall are perfectly elastic and ther is no friction. The average force that the bouncing bead exerts on the one of the walls is :_
A sphere is rotatiing between a a rough wall and a smooth wedge as shown in figure If mu is the cofficent of frication between wall and sphere then normal reation between wall and sphere will
A small particle of mass m is released from a height h on a large smooth sphere kept on a perfectly smooth surface as shown in the figure. Collision between particle and sphere is perfectly inelastic. Determine the velocities of particle and sphere after collision.
A ball is moving with velocity 2m//s towards a heavy wall moving towards the ball with speed 1m//s as shown in figure. Assuming collision to be elastic, find the velocity of ball immediately after the collision.
A ball is moving with velocity 2m//s towards a heavy wall moving towards the ball with speed 1m//s as shown in figure. Assuming collision to be elastic, find the velocity of ball immediately after the collision.
A ball of mass M moving with speed v collides perfectly inelastically with another ball of mass m at rest. The magnitude of impulse imparted to the first ball is
A ball of mass M moving with speed v collides perfectly inelastically with another ball of mass m at rest. The magnitude of impulse imparted to the first ball is
CENGAGE PHYSICS ENGLISH-CENTRE OF MASS-INTEGER_TYPE
