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

A system of wedge and block as shown in figure, is released with the spring in its natural length. All surfaces are frictionless. Maximum elongation in the spring will be .