364381 A mass is suspended from a spring vibrating spring constant \(k\) is displaced vertically and released, it oscillates with period \(T\). The weight of the mass suspended is ( \(g = \) gravitational acceleration)

364382 The period of oscillation of a mass \(M\) suspended from a spring of negligiable mass is \(T\). If along with it another mass \(M\) is also suspended, the period of oscillation will now be

364383 A block of mass \(M\) is hanged from the ceiling by a spring with a spring constant \(k\). It executes SHM with a period \(P\). If the mass of the ball is increased by four times, the new period will be:

364384 A sphere of mass \({M}\) and radius \({R}\) is on a smooth fixed inclined plane in equilibrium as shown in the figure. If now the sphere is displaced through a small distance along the plane, what will be the angular frequency of the resulting \(SHM\) ?
(Given, \({k=\dfrac{4 M}{3}}\))

364381 A mass is suspended from a spring vibrating spring constant \(k\) is displaced vertically and released, it oscillates with period \(T\). The weight of the mass suspended is ( \(g = \) gravitational acceleration)

364382 The period of oscillation of a mass \(M\) suspended from a spring of negligiable mass is \(T\). If along with it another mass \(M\) is also suspended, the period of oscillation will now be

364383 A block of mass \(M\) is hanged from the ceiling by a spring with a spring constant \(k\). It executes SHM with a period \(P\). If the mass of the ball is increased by four times, the new period will be:

364384 A sphere of mass \({M}\) and radius \({R}\) is on a smooth fixed inclined plane in equilibrium as shown in the figure. If now the sphere is displaced through a small distance along the plane, what will be the angular frequency of the resulting \(SHM\) ?
(Given, \({k=\dfrac{4 M}{3}}\))

364381 A mass is suspended from a spring vibrating spring constant \(k\) is displaced vertically and released, it oscillates with period \(T\). The weight of the mass suspended is ( \(g = \) gravitational acceleration)

364382 The period of oscillation of a mass \(M\) suspended from a spring of negligiable mass is \(T\). If along with it another mass \(M\) is also suspended, the period of oscillation will now be

364383 A block of mass \(M\) is hanged from the ceiling by a spring with a spring constant \(k\). It executes SHM with a period \(P\). If the mass of the ball is increased by four times, the new period will be:

364384 A sphere of mass \({M}\) and radius \({R}\) is on a smooth fixed inclined plane in equilibrium as shown in the figure. If now the sphere is displaced through a small distance along the plane, what will be the angular frequency of the resulting \(SHM\) ?
(Given, \({k=\dfrac{4 M}{3}}\))

364381 A mass is suspended from a spring vibrating spring constant \(k\) is displaced vertically and released, it oscillates with period \(T\). The weight of the mass suspended is ( \(g = \) gravitational acceleration)

364382 The period of oscillation of a mass \(M\) suspended from a spring of negligiable mass is \(T\). If along with it another mass \(M\) is also suspended, the period of oscillation will now be

364383 A block of mass \(M\) is hanged from the ceiling by a spring with a spring constant \(k\). It executes SHM with a period \(P\). If the mass of the ball is increased by four times, the new period will be:

364384 A sphere of mass \({M}\) and radius \({R}\) is on a smooth fixed inclined plane in equilibrium as shown in the figure. If now the sphere is displaced through a small distance along the plane, what will be the angular frequency of the resulting \(SHM\) ?
(Given, \({k=\dfrac{4 M}{3}}\))