In the figure shown surface is frictionless and spring is in natural condition. If `x_(1), x_(2) " and " x_(3)` are the maximum compression in spring for elastic, completely inelastic and inelastic (e=0.5) respectively then :

The spring constant of the spring shown in the figure is 250Nm^(-1) . Find the maximum compression of the spring?

Consider the following figure taking the coefficient fo friction, mu to be 0.5 and calculate the maximum compression of teh spring. .

The mass in the figure can slide on a frictionless surface. When the mass is pulled out, spring 1 is stretched a distance x_(1) and spring 2 is stretched a distance x_(2). The spring constants are k_(1) and k_(2) respectively. Magnitude of spring force pulling back on the mass is

The mass in the figure can slide on a frictionless surface. When the mass is pulled out, spring 1 is stretched a distance x_(1) and spring 2 is stretched a distance x_(2). The spring constants are k_(1) and k_(2) respectively. Magnitude of spring force pulling back on the mass is

The mass in the figure can slide on a frictionless surface. When the mass is pulled out, spring 1 is stretched a distance x_(1) and spring 2 is stretched a distance x_(2). The spring constants are k_(1) and k_(2) respectively. Magnitude of spring force pulling back on the mass is

Consider three cases, same spring is attached with 2kg , 3kg and 1kg blocks as shown in figure. If x_(1) , x_(2) , x_(3) be the extensions in the spring in the three cases, then.

A slab of mass 'm' is released from a height x to the top a spring of force constant k. The maximum compression of the spring is y. Then

In the situations shown in the figure surfaces are frictionless. Find the maximum extension of the springs if blocks are initially at rest and springs are initially in natural lengths.