The system shown in figure consists of three springs and two rods as shown. If the temperature of the rods is increased by `delta(t)` calculate the energy stored in each of the springs. The springs are initially relaxed. There is no friction.

The systeam shown is figure consists of 3 springs and two rods. If the temperature of the rod is increased by DeltaT , then the total energy stored in three springs is beta xx (99)/(484)kL^(2)alpha^(2)(DeltaT)^(2) . Datermine the value of beta . The soring are initially relaxed and there is no frication anywhere. For rod the coefficient of linear expansion is alpha

The frequency of oscillation of the spring shown in the figure will be

The frequency of oscillation of the springs shown in the figure will be

The system shown in the figure can move on a smooth surface. The spring is initially compressed by 6 cm and then released.

What will be the equivalent spring constant of the spring system shown in the figure ?

What will be the force constant of the spring system shown in figure?

The total spring constant of the system as shown in the figure will be :

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

The effective spring constant of two spring system as shown in figure will be