A body of mass 10 kg is placed on an inclined surface of angle `30^(@)` . If coefficient of limiting friction is `1 //sqrt3` , find the inclined plane. Force is being exerted parallel to the inclined plane
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A mass of 200 kg is placed on a rough inclined plane of angle 30^(@) . If coefficient of limiting friction is 1 // sqrt 3 , find the least forces in newton , acting parallel to the plane (i) to keep the mass from sliding down (ii) to move the mass up the plane.

A mass of 200kg is resting on a rough inclined plane of angle 30^(@) . If the coefficient of friction is 1//sqrt(3) , find the greatest and the least force acting parallel to the plane which can just maintain the mass in equilibrium.

A mass of 100kg is resting on a rough inclined plane of angle 30^(@) If the coefficient of friction is 1//sqrt3 find the greatest and the least forces that acting parallel to the plane in both cases just maintain the mass in equilibrium .

An ice cube is kept on an inclined plane of angle 30^(@) . The coefficient to kinetic friction between the block and incline plane is the 1//sqrt(3) . What is the acceleration of the block ?

An ice cube is kept on an inclined plane of angle 30^(@) . The coefficient to kinetic friction between the block and incline plane is 1//sqrt(3) . What is the acceleration of the block ?

A body of mass 10 kg is lying on a rough plane inclined at an angle of 30^(@) to the horizontal and the coefficient of friction is 0.5. the minimum force required to pull the body up the plane is

A block is in limiting equilibrium on an inclined plane of angle theeta ,Then ,the coefficient of friction is :

A block of mass m is placed at rest on an inclination theta to the horizontal. If the coefficient of friction between the block and the plane is mu , then the total force the inclined plane exerts on the block is

A body of mass 'm' is placed on a rough inclined plane having coefficient of friction mu_s . The inclination of plane is given as 'theta' . Find how much force is required to pull the body along the plane.

A ball of mass m and radius R rotating with an angular speed omega_(0) as shown in the figure is placed on an incline plane. Coefficient of friction is 1// sqrt(3) and the length of the incline plane is L. The angle of inclination of the plane is theta = 30^(@) . Find after what time it will reach at the bottom most point.