The spring is compressed by a distance a and released. The block again comes to rest when the spring is elongated by a distance `b`. During this

In the figure shown the spring is compressed by 'x_(0)' and released . Two block 'A' and 'B' of masses 'm' and '2m' respectively are attached at the ends of the spring. Blocks are kept on a smooth horizontal surface and released. Find the work done by the spring on 'A' by the time compression of the spring reduced to (x_(0))/(2) .

A block of mass m is pushed up against a spring, compressing it a distance x , and the block is then released. The spring projects the block along a frictionaless horizontal surface, grving the block a speed v . The same spring projects a second block of mass 4m , giving it a speed 3v . What distance was the spring compressed in the second case ?

A block of mass m is pushed up against a spring, compressing it a distance x , and the block is then released. The spring projects the block along a frictionaless horizontal surface, grving the block a speed v . The same spring projects a second block of mass 4m , giving it a speed 3v . What distance was the spring compressed in the second case ?

A block of mass m is pushed up against a spring, compressing it to a distance x , and the block is then released. The spring projects the block along a frictionless horizontal surface, giving the block a speed v . The same spring projects a second block of mass 4m , giving it a speed 3v . What distance was the spring compressed in the second case ?

The block shown in figure is released from rest. Find out the speed of the block when the spring is compressed by 1 m

For the arrangement shown in figure, the spring is initially compressed by 3 cm . When the spring is released the block collides with the wall and rebounds to compress the spring again. (a) If the coefficient of restitution is (1)/sqrt(2) , find the maximum compression in the spring after collision. (b) If the time starts at the instant when spring is released, find the minimum time after which the block becomes stationary.

For the arrangement shown in figure, the spring is initially compressed by 3 cm . When the spring is released the block collides with the wall and rebounds to compress the spring again. (a) If the coefficient of restitution is (1)/sqrt(2) , find the maximum compression in the spring after collision. (b) If the time starts at the instant when spring is released, find the minimum time after which the block becomes stationary.