A sphere starting from rest rolls for 5.3s without slipping along a plane which is 1m in length. The upper end of the plane is 1 cm higher than the lower end. Find the accelerationi due to gravity.

A hollow sphere of mass m starting from rest rolls without slipping, on an inclined plane of inclination What is the total energy of the sphere after 10^(-5)s if after 10^(-5) is v ?

If the body starts from rest from the top of the rough inclined plane of length 1, time taken to reach the bottom of the plane is

A sphere of mass m rolls without slipping on a plane inclined at theta . The linear acceleration of the sphere will be 5/7g sin theta . The minimum value of mu for this to be possible is

An inclined plane rises 1 in 10. if the length of the inclined plane is 5 cm.. Calculate the hight of the reised end above the horizontal.

How long does a disc take to roll down an inclined plane of length 10m without slipping? Inclination of the plane with the horizontal = 30^(@) and acceleration due to gravity = 9.8ms^(-2)

A uniform sphere of mass m and radius R start rolling without slipping down an inclined plane. Find the time dependence of the anuglar. How will the result be affected in the case of a perfectly smooth inclined plane? The angle of inclination of the plane is theta .

A small solid sphere rolls without slipping along the track shown in figure. The sphere starts from rest from a height h above the bottom of a loop of radius R which is much larger than the radius of the sphere r. The minimum value of h for the sphere to complete the loop is:

A uniform sphere of mass 500 g rolls without slipping on a plane surface so that its centre moves at a speed of 0.02 m//s . The total kinetic energy of rolling sphere would be (in J )