A sphere of radius `R` rolls without slipping between two planks as shown in figure. Find
`(a)` Speed of centre of sphere
`(b)` Angular velocity of the sphere

A cylinder of radius R is to roll without slipping between two planks as shown in the figure. Then

A solid sphere of mass m and radius R is rolling without slipping as shown in figure. Find angular momentum of the sphere about z-axis.

A solid sphere of mass m and radius R is rolling without slipping as shown in figure. Find angular momentum of the sphere about z-axis.

A uniform sphere of radius R/16 starts rolling down without slipping from the top of another sphere of radius R=1m . The angular velocity of the sphere of in rad s^(-1) , after it leaves the surface of the larger sphere is 8 xn . Where n =--

A sphere of mass m and radius r rolls without slipping over a tunnel of width d=(8r)/(5) as shown in the figure. (in the figure the sphere rolls perpendicular to the plane of the page) the velocity of centre of mass of sphere is v directed into the plane of the page. the maximum speed of a point on the sphere is

In the given figure, the spheres rolls without slipping on the plank which is moving with constant velocity v_(0) . The radius and angualr velocity of the sphere is r and omega , respectively. The velocity of center fo mass of the sphere is

A uniform ball of radius r rolls without slipping down from the top of a sphere of radius R Find the angular velocity of the ball at the moment it breaks off the sphere. The initial velocity of the ball is negligible.

A uniform ball of radius r rolls without slipping down from the top of a sphere of radius R Find the angular velocity of the ball at the moment it breaks off the sphere. The initial velocity of the ball is negligible.

A uniform ball of radius r rolls without slipping down from the top of a sphere of radius R Find the angular velocity of the ball at the moment it breaks off the sphere. The initial velocity of the ball is negligible.