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.

A mass m slides down a fixed plane inclined at an angle a to the horizontal plane after covering the entire length of the inclined plane. The height of the inclined plane is h and the coefficient of friction over both surfaces is mu .

A particle is projected wityh velocity 20 ms^(-1) at angle 60^(@) above horizontal up on an inclined plane having inclination 30^(@) . Find its shortest distance from the inclined plane when it is moving 53^(@) above horizontal. (Using =10ms^(-2) )

A block of base 10 cm xx 10 cm and height 15 cm is kept on an inclined plane. The corfficient of friction between them is sqrt(3) . The inclination theta of this inclined plane from the horizontal plane is gradually increased from 0^@ . Then

A block of base 10cmxx10cm and height 15cm is kept on an inclined plane. The coefficient of friction between them is sqrt3 . The inclination theta of this inclined plane from the horizontal plane is gradually increased from 0^@ Then

A body kept on a smooth inclined plane having inclination 1 in x will remain stationary relative to the inclined plane if the plane is given a horizontal accelertion equal to

A body kept on a smooth inclined plane having inclination 1 in x will remain stationary relative to the inclined plane if the plane is given a horizontal accelertion equal to

A body kept on a smooth inclined plane having inclination 1 in x will remain stationary relative to the inclined plane if the plane is given a horizontal accelertion equal to

A block mass 'm' is placed on a frictionless inclined plane of inclination theta with horizontal. The inclined plane is accelerated horizontally so that the block does not slide down. In this situation vertical force exerted by the inclined plane on the block is:

A body is sliding down an inclined plane having coefficient of friction 0.5. If the normal reaction is twice that of the resultant downward force along the inclined plane , then find the angle between the inclined plane and the horizontal.