A small body of mass `m=0.10kg` moves in the reference frame rotating about a stationary axis with a constant angular velocity `omega=5.0rad//s`. What work does the centrifugal force of inertia perform during the transfer of this body along an arbitrary path from point 1 to point 2 which are located at the distances `r_1=30cm` and `r_2=50cm` from the rotation axis?

A disc of mass 1 kg and radius 10 cm is rotating about its axis with an anuglar velocity of 2 rad/s. The linear momentum of the disc,

A particle of mass m rotates with a uniform angular speed omega . It is viewed from a frame rotating about the Z-axis with a uniform angular speed omega_0 . The centrifugal force on the particler is

A particle of mass m rotates with a uniform angular speed omega . It is viewed from a frame rotating about the Z-axis with a uniform angular speed omega_0 . The centrifugal force on the particler is

A particle of mass m rotates with a uniform angular speed omega . It is viewed from a frame rotating about the Z-axis with a uniform angular speed omega_0 . The centrifugal force on the particler is

A body of mass 10 kg is moving in a circle of radian 1 m with an angular velocity of 2 rad//s the centripetal force is

If a solid sphere of mass 1kg and radius 3 cm is rotating about an axis passing through its centre with an angular velocity of 50 rad/s, then the kinetic energy of rotation will be

A spherical solid ball of 1 kg mass and radius 3 cm is rotating about an axis passing through its centre with an angular velocity of 50 rad/s. Calculate the kinetic energy of rotation.

A horizontal disc rotates with a constant angular velocity omega=6.0rad//s about a vertical axis passing through its centre. A diameter of the disc with a velocity v^'=50cm//s which is constant relative to the disc. Find the force that the disc exerts on the body at the moment when it is located at the distance r=30cm from the rotation axis.

A horizontal smooth rod AB rotates with a constant angular velocity omega=2.00rad//s about a vertical axis passing through its end A. A freely sliding sleeve of mass m=0.50g moves along the rod from the point A with the initial velocity v_0=1.00m//s . Find the Coriolis force acting on the sleeve (in the reference frame fixed to rotating rod) at the moment when the sleeve is located at the distance r=50cm from the rotation axis.