A block of mass `5.7kg` slides on a horizontal frictionless table with a constant speed of `1.2ms^(-1)`. It is brougth momentarily to rest by compressing a spring in its path. By what maximum distance is the spring compressed ? The spring constant `k=1500Nm^(-1).`

A body of mass m=3.90 kg slides on a horizontal frictionless table with a speed of v=120 ms^(-1) . It is brought to rest in compressing a spring in its path. How much does spring is compressed, if its force constant k is 135 Nm^(-1) ?

A body of mass m=3.90 kg slides on a horizontal frictionless table with a speed of v=120 m s^(-1) . It is brought to rest in compressing a spring in its path. How much does spring is compressed, if its force constant k is 135 Nm^(-1) ?

A block of mass 4 kg slides on a horizontal frictionless surface with a speed of 2m//s . It is brought to rest in compressing a spring in its path. If the force constant of the spring is 400 N//m , by how much the spring will be compressed

A block of mass 2kg slides on a frictionless table with with a speed of 10 ms^(-1) . Directly in front of it and moving in the same direction is a block of mass 5 kg moving at 3 ms^(-1) . A massless spring with force constant k = 1120 Nm^(-1) is attached to its back (the side facing 2 kg mass) When the blocks collide, what is the maximum compression of the spring ? [Hint : Apply 'work energy' theorem to the system of block and principle of conservation of momentum]

A block of mass 4 kg irioving horizontally on a frictionless table at speed 2ms^(-1) compresses a spring through a distance 10 cm before its speed is halved. Find the spring constant of the spring.

A block of mass m slides with speed v on a frictionless table towards another stationary block of mass m. A massless spring with spring constant k is attached to the second block as shown in figure. The maximum distance the spring gets compressed through is

A spring gets compressed when a body of mass 5 g is dropped on it from a height of 2 m . Calculate the maximum distance s through whichthe spring is compressed. The force constant of spring is 100 Nm^(-1) .

A block of mass 'm' initially at rest is dropped from a height 'h' into a spring whose constant is k. The maximum distance through which the spring is compressed is :

A block of mass 2 kg is moving on a frictionless horizontal surface with a velocity of 1m//s towards another block of equal mass kept at rest. The spring constant of the spring fixed at one end is 100 N//m. Find the rnaximum compression of the spring

A solid cylinder of mass 3 kg is rolling on a horizontal surface with velocity 4 ms^(-1) . It collides with a horizontal spring of force constant 200 Nm^(-1) . The maximum compression produced in the spring will be :