[" 6.In example number "12.16" suppose the disc starts rotating anticlockwise with the same angular "],[" velocity "omega=(V)/(R)," then what will be the angular momentum of the disc about bottommost point in "]

In example number 12.16 suppose the disc starts rotating anticlockwise with the same angular velocity omega=(v)/(R) , then what will be the angular momentum of the disc about bottommost in this new situation?

In example number 12.16 suppose the disc starts rotating anticlockwise with the sae angular velocity omega=(v)/(R) , then what will e the angular momentum of te disc about bottommost in this new situation?

A disc rotates with angular velocity omega and kinetic energy E . Then its angular momentum

A homogeneous disc of mass 2 kg and radius 15 cm is rotating about its axis with an angular velocity of 4 rad/s. the linear momentum of the disc is

A heavy disc is rotating with uniform angular velocity omega about its own axis. A piece of wax sticks to it. The angular velocity of the disc will

A disc of mass M and Radius R is rolling with an angular speed omega on the horizontal plane. The magnitude of angular momentum of the disc about origin is:

A disc of mass M and Radius R is rolling with an angular speed omega on the horizontal plane. The magnitude of angular momentum of the disc about origin is:

A disc is rotating in the anticlockwise direction in the xy plane with decreasing angular velocity: What is direction of the angular acceleration ?

A cicular disc of mass m and radius R is set into motion on a horizontal floor with a linear speed v in the forward direction and an angular speed omega=(v)/(R) in clockwise direction as shown in figure. Find the magnitude of the total angular momentum of the disc about bottom most point O of the disc.

A cicular disc of mass m and radius R is set into motion on a horizontal floor with a linear speed v in the forward direction and an angular speed omega=(v)/(R) in clockwise direction as shown in figure. Find the magnitude of the total angular momentum of the disc about bottom most point O of the disc.