A spring block system is placed on a rough horizontal floor. The block is pulled towards right to give spring some elongation and released.
The block may stop before the spring attains its mean position.
The block must stop with spring having some compression.
The block may stop with spring having some compression.
Both $(A)$ and $(C)$
To simulate car accidents, auto manufacturers study the collisions of moving cars with mounted springs of different spring constants. Consider a typical simulation with a car of mass $1000\; kg$ moving with a speed $18.0\; km / h$ on a smooth road and colliding with a horizontally mounted spring of spring constant $6.25 \times 10^{3} \;N m ^{-1} .$ What is the maximum compression of the spring in $m$?
The system of the wedge and the block connected by a massless spring as shown in the figure is released with the spring in its natural length. Friction is absent. maximum elongation in the spring will be
The pointer reading v/s load graph for a spring balance is as given in the figure. The spring constant is ........ $ kg/cm$
A spring with spring constant $k $ is extended from $x = 0$to$x = {x_1}$. The work done will be
Two bodies $A$ and $B$ of masses $m$ and $2m$ respectively are placed on a smooth floor. They are connected by a spring. A third body $C$ of mass $m$ moves with velocity $V_0$ along the line joining $A$ and $B$ and collides elastically with $A$ as shown in fig. At a certain instant of time $t_0$ after collision, it is found that instantaneous velocities of $A$ and $B$ are the same. Further at this instant the compression of the spring is found to be $x_0$. Determine the spring constant