The ratio of the time periods of small oscillation of the insulated spring and mass system before and after charging the masses is

The time period of small oscillations of mass m :-

The frequency of vertical oscillations of the three spring-mass system, shown in figure, is

Time period of a spring mass system can be changed by

Time period OF SHM spring mass system

In the arrangement shown in the diagram, pulleys are small and springs are ideal. k_(1)=k_(2)=k_(3)=k_(4)=10Nm^(-1) are force constants of the springs and mass m=10kg. If the time period of small vertical oscillations of the block of mass m is given by 2pix seconds, then find the value of x.

Find the time period of oscillation of block of mass m. Spring, and pulley are ideal. Spring constant is k.

The graph between period of oscillation (T) and mass attached (m) to a spring will be

The time period of an oscillating spring of mass 630 g and spring constant 100 N/m with a load of 1 kg is

If the mass attached to the spring mass system becomes 4 times then the time period of system become