Home
Class 12
PHYSICS
A uniform solid sphere of mass m and rad...

A uniform solid sphere of mass m and radius 'R' is imparted an initial velocity `v_(0)` and angular `omega_(0) = (2v_(0))/(R )` and then placed on a rough inclined plane of inclination 'theta' and coefficient of friction `mu = 2 tan theta` as shown. The time after which the sphere will start rolling without slipping is

Promotional Banner

Similar Questions

Explore conceptually related problems

A sphere of mass M rolls without slipping on the inclined plane of inclination theta . What should be the minimum coefficient of friction, so that the sphere rolls down without slipping ?

A sphere of mass M rolls without slipping on the inclined plane of inclination theta . What should be the minimum coefficient of friction, so that the sphere rolls down without slipping ?

A hollow sphere of mass m and radius R is rolling downdard on a rough inclined plane of inclination theta . If the coefficient of friction between the hollow sphere and incline is mu , then

A hollow sphere of mass m and radius R is rolling downdard on a rough inclined plane of inclination theta . If the coefficient of friction between the hollow sphere and incline is mu , then

A solid cylinder of mass m and radius r is rolling on a rough inclined plane of inclination theta . The coefficient of friction between the cylinder and incline is mu . Then.

A cylinder of mass m radius R is spined to a clockwise angular velocity omega_(o) and then gently placed on an inclined plane for which coefficient of friction mu = tan theta, theta is the angle of inclined plane with the horizontal. The centre of mass of cylinder will remain stationary for time

A cylinder of mass m radius R is spined to a clockwise angular velocity omega_(o) and then gently placed on an inclined plane for which coefficient of friction mu = tan theta, theta is the angle of inclined plane with the horizontal. The centre of mass of cylinder will remain stationary for time

A solid sphere of mass m and radius R rolls without slipping on a horizontal surface such that v_(c.m.)=v_(0) .

If a solid cylinder rolls without slipping on an inclined plane of inclination '0' then the minimum coefficient of friction required to support pure rolling is

A uniform solid sphere of radius R , rolling without sliding on a horizontal surface with an angular velocity omega_(0) , meets a rough inclined plane of inclination theta = 60^@ . The sphere starts pure rolling up the plane with an angular velocity omega Find the value of omega .