On an inclined plane of inclination `30^(@)`, a ball is thrown at angle of `60^(@)` with the horizontal from the foot of the incline with a velocity of `10sqrt(3)ms^(-1)`. Then the ball will hit the inclined plane in

A ball is projected from the foot of an inclined plane of inclination 30^(@) at an angle 60^(@) with the horizontal,with velocity 20sqrt(3)ms^(-1) .The time after which the ball will strike the plane is

A ball is projected from the bottom of an inclined plane of inclination 30^@ , with a velocity of 30 ms^(-1) , at an angle of 30^@ with the inclined plane. If g = 10 ms^(-2) , then the range of the ball on given inclined plane is

A ball is projected from the bottom of an inclined plane of inclination 30^@ , with a velocity of 30 ms^(-1) , at an angle of 30^@ with the inclined plane. If g = 10 ms^(-2) , then the range of the ball on given inclined plane is

A solid cylinder rolls up an inclined plane of angle of inclination 30^(@) . At the bottom of the inclined plane the centre of mass of the cylinder has a speed of 5 "m.s"^(-1) . The distance up to which the cylinder goes up the plane is

A projectile is projected with speed u at an angle of 60^@ with horizontal from the foot of an inclined plane. If the projectile hits the inclined plane horizontally, the range on inclined plane will be.

A projectile is projected with speed u at an angle of 60^@ with horizontal from the foot of an inclined plane. If the projectile hits the inclined plane horizontally, the range on inclined plane will be.

In the given figure , the angle of inclination of the inclined plane is 30^(@) . A particle is projected with horizontal velocity v_(0) from height H. Find the horizotnal velocity v_(0) (in m/s) so that the particle hits the inclined plane perpendicu lar .Given H=4m, g =10m//s^(2) .

A ball is projected horizontally from an inclined plane with a velocity V, as shown in the figure. It will strike the plane after a time

A projectile si thrown with velocity of 50m//s towards an inclined plane from ground such that is strikes the inclined plane perpendiclularly. The angle of projection of the projectile is 53^(@) with the horizontal and the inclined plane is inclined at an angle of 45^(@) to the horizontal. (a) Find the time of flight. (b) Find the distance between the point of projection and the foot of inclined plane.