The system shown in the figure can move on a smooth surface. The spring is initially compressed by 6 cm and then released.

The system shown in the figure can move on a smooth surface. They are initially compressed by 6cm and then released, then choose the correct options. (a) The system performs, SHM with time period (pi)/(10)s (b) The block of mass 3kg perform SHM with amplitude 4 cm ( c) The block of mass 6kg will have maximum momentum of 2.40kg - m//s (d) The time periods of two blocks are in the ratio of 1:sqrt(2)

The system shown in the figure can move on a smooth surface. They are initially compressed by 6cm and then released, then choose the correct options. (a) The system performs, SHM with time period (pi)/(10)s (b) The block of mass 3kg perform SHM with amplitude 4 cm ( c) The block of mass 6kg will have maximum momentum of 2.40kg - m//s (d) The time periods of two blocks are in the ratio of 1:sqrt(2)

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.

Two blocks of masses m_(1) and m_(2) are connected by a massless spring and placed on smooth surface. The spring initially stretched and released. Then :

Two blocks of masses m_(1) and m_(2) are connected by a massless spring and placed on smooth surface. The spring initially stretched and released. Then :

For the system shown in fig., initially the spring is compressed by a distance 'a' from its natural length and when released, it moves to a distance 'b' from its equillibrium position, the decrease in amplitude for half cycle (-a to +b) is :

For the system shown in fig., initially the spring is compressed by a distance 'a' from its natural length and when released, it moves to a distance 'b' from its equillibrium position, the decrease in amplitude for half cycle (-a to +b) is :

In the arrangements as shown, blocks A and B of the masses as shown move in the direction with velocities as indicated on a smooth surface. The spring constant is 300 N/m. find the maximum compression in the spring (approx).