four different springs arrangements. If the mass m in each arrangement is displaced from its equilibrium position and released, what is the resulting frequency of vibration in each case? Neglect the mass of the spring. Figure (a) and (b) represent an arrangement of springs in parallel and (c) and (d) represent springs in series?

Figure-1 to Figure -4 shows four different spring arrangements . Mass m in each arrangement is displacement from its equilibrium position and released Neglec mass of the springs. Choose the correct statement (s)

A block of mass m hangs from a vertical spring of spring constant k. If it is displaced from its equilibrium position, find the time period of oscillations.

The figure shows an arrangement of mass m with three springs of different springs constant. When m is slightly displaced and then released, find the frequency of its motion.

Find the time period of the oscillation of mass m in figure a,b,c what is the equivalent spring constant of the pair oif springs in each case?

Find the time period of the oscilltion of mass m in figure a and b. What is the equivalent spring constant of the spring in each case. ?

A system of springs with their spring constants are as shown in figure. What is the frequency of oscillations of the mass m ?

A block of mass m length force a verical of spring constant k If the block is polled down by a distance of 2mg//k from its equilibrium position and released for the subsequent in the spring to maximum compressed in it mg//k

A mass 1 kg is attaced to the hook of a spring and the spring is suspended vertically from a ceiling (see Fig. 5.12a). The spring is displaced from its equilibrium position by a distance x. The spring constant of the spring is 2.0xx10^(2)" N"//"m" . Calculate the displacement x. Figure 5-12 (a) Mass of 1 kg attached to a spring is suspended vertically. (b) Spring displace from equilibrium position by a distance x.

Two identical springs of spring constant k are attached to a block of mass m and to fixed supports as shown in figure. When the mass is displaced from equilibrium position by a distance x towards right, find the restoring force.

Tow identical springs of spring constant k are attached to a block of mass m and to fixed supports as shown in figure. When the mass is displaced from equilibrum position by a distance x towards right, find the restoring force.