The following bodies are made to roll up (without slipping) the same inclined plane from a horizontal plane : (i) a ring of radius R, (ii) a solid sphere of radius `(R )/(4)`. If, in each case, the speed of the incline is same, theratio of the maximum heights they climb is :
The following bodies are made to roll up (without slipping) the same inclined plane from a horizontal plane : (i) a ring of radius R, (ii) a solid cylinder of radius R/2 and (iii) a solid sphere of radius R/4 If, in each case, the speed of the center of mass at the bottom of the incline is same, the ratio of the maximum heights they climb is
A drum of radius R and mass M rolls down without slipping along an inclined plane of angle theta . The frictional force
A drum of radius R and mass M, rolls down without slipping along an inclined plane of angle theta . The frictional force-
A solid cylinder roll up without slipping an inclined plane of inclination theta with an initial velocity v. How for does the cylinder go up the plane :-
A solid cylinder of mass M and radius R rolls without slipping down an inclined plane making an angle 6 with the horizontal. Then its acceleration is.
If a ring, a disc, a solid sphere and a cyclinder of same radius roll down an inclined plane, the first one to reach the bottom will be:
What is the minimum coefficient of friction for a solid sphere to roll without slipping on an inclined plane of inclination theta ?
A solid sphere rolls without slipping down a 30^(@) inclined plane. If g=10 ms^(-2) then the acceleration of the rolling sphere is
