UPWARD PROJECTION ON AN INCLINED PLANE

MAXIMUM HEIGHT, TIME OF FLIGHT AND RANGE ON UPWARD INCLINED PLANE PROJECTION

Downward Projection On An Inclined Plane

Important Results Of Projection From Inclined Plane

A ball is projected from point A with velocity 20 m/s prependicular to the inclined plane as shown in figure. What is the range of the ball on the inclined plane ?

On an inclined plane two particles A and B are projected with same speed at the same angle with the horizontal, particle A down and particle B up the plane. If the ratio of time of flight of A and B is cot theta , where theta is the angle at which B is projected measured from inclined plane, find the angle at which particles are projected.

On an inclined plane two particles A and B are projected with same speed at the same angle with the horizontal, particle A down and particle B up the plane. If the ratio of time of flight of A and B is cot theta , where theta is the angle at which B is projected measured from inclined plane, find the angle at which particles are projected.

A particle is projected from the inclined plane at angle 37^(@) with the inclined plane in upward direction with speed 10m//s . The angle of inclined plane with horizontal is 53^(@) . Then the maximum height attained by the particle from the inclined plane will be-

A particle is projected from the inclined plane at angle 37^(@) with the inclined plane in upward direction with speed 10m//s . The angle of inclined plane with horizontal is 53^(@) . Then the maximum height attained by the particle from the inclined plane will be-

A body of mass 5xx10^(-3) kg is projected upwards along a plane inclined at an angle of 30^(@) with the horizontal. If the time required by the body to move up the incline is half the time required for it to slide down find the coefficient of friction between the surface and the body.

A projectile is projected upward with speed 2m//s on an incline plane of inclination 30^(@) at an angle of 15^(@) from the plane. Then the distance along the plane where projectile will fall is :