Two blocks of masses `m_(1)= 2 kg` and `m_(2) = 4 kg` are moving in the same direction with speeds `v_(1) = 6 m//s` and `v_(2) = 3 m//s`, respectively on a frictionless surface as shown in the figure. An ideal spring with spring constant `k = 30000 N//m` is attached to the back side of `m_(2)`. Then the maximum compression of the spring after collision will be

Two blocks of masses m_(1) = 2 kg and m_(2) = 5 kg are moving in the same direction along a frictionless surface with speeds 10 m//s and 3 m//s , respectively, m_(2) being ahead of m_(1) . An ideal spring with k = 1120 N//m is attached to the back side of m_(2) . Find the maximum compression of the spring when the blocks collide. What are the final velocities of the blocks when they separate?

A mass m moves with a speed v on a horizontal smooth surface and collides with a nearly massless spring whose spring constant is k. If the mass stops after collision, compute the maximum compression of the spring.

Two blocks m_1 and m_2 of masses 2kg and 5kg, respectively, are moving on a smooth plane along a straight line in the same direction, with velocities 10 m*s^(-1) and 3 m*s^(-1) respectively. The block m_2 is situated ahead of the block m_1 . An ideal spring (k=1120 N*m^(-1) ) is attached to the back of the block m_2 . Find the compression of the spring when m_1 collides with m_2 .

Two blocks of masses 1 kg and 3 kg are moving with velocities 2 m//s and 1 m//s , respectively , as shown. If the spring constant is 75 N//m , the maximum compression of the spring is

Two blocks of mass 2kg and 5kg are given speed as shown in the figure. System is lying on a frictionless surface and the blocks are connected by a massless spring if spring constant 35 N/m . Find the maximum compression in the spring.

Two blocks of mass 2kg and 5kg are given speed as shown in the figure. System is lying on a frictionless surface and the blocks are connected by a massless spring if spring constant 35 N/m . Find the maximum compression in the spring.

A block of mass 200 g is given velocity 2(m)//(s) on a horizontal surface as shown in the figure. Find the maximum compression of spring of spring constant k=100(N)//(m)

The block of mass M moving on the frictionless horizontal surface collides with the spring constant k and compresses it by length L . The maximum momention of the block after collision is