A circular table of radius `0.5 m` has a smooth diamerical groove. A mass `90g` is is placed inside the groove along with a spring constant `10^(2)N cm^(-1)` One end of the spring is tied to the table and the other end to the ball The ball is at a distance of `.0.1 m` from the center when the table is at rest On rotaing the table with aconstant angular frequency of `10^(2)rad's^(-1)` the ball moves away from the center by a distance nearly equal to

A circular table of radius 0.5 m has a smooth diametrical groove. A half of mass 90g is is placed inside the groove along with a spring constant 10^(2)N cm^(-1) One end of the spring is tied to the table and the other end to the ball The ball is at a distance of .0.1 m from the center when the table is at rest On rotating the table with a constant angular frequency of 10^(2)(rad)/s^(-1) the ball moves away from the center by a distance nearly equal to

A circular table of radius 0.5 m has a smooth diametrical groove. A half of mass 90g is is placed inside the groove along with a spring constant 10^(2)N cm^(-1) One end of the spring is tied to the table and the other end to the ball The ball is at a distance of .0.1 m from the center when the table is at rest On rotating the table with a constant angular frequency of 10^(2)(rad)/s^(-1) the ball moves away from the center by a distance nearly equal to

A spring having with a spring constant 1200 N m^-1 is mounted on a horizontal table as shown in Fig. 14.24. A mass of 3 kg is attached to the free end of the spring. The mass is then pulled sideways to a distance of 2.0 cm and released.Determine the frequency of oscillations,

A block of mass m, attached to a spring of spring constant k, oscilltes on a smooth horizontal table. The other end of the spring is fixed to a wall. If it has speed v when the spring is at its naturla lenth, how far will it move on the table before coming to an instantaneous rest?

A block of mass m, attached to a spring of spring constant k, oscilltes on a smooth horizontal table. The other end of the spring is fixed to a wall. If it has speed v when the spring is at its naturla lenth, how far will it move on the table before coming to an instantaneous rest?

A circular table with smooth horizontal surface is rotating at an angular speed omega about its axis. A groove is made on the surface along the radius and a small particle is gently placed inside the groove at a distance I from the centre. Find the speed of the particle with respect to the table as its distance from the centre becomes L.