A projectile is thrown into space so as to have maximum horizontal range `R`. Taking the point of projection as origin, find out the co-ordinates of the point where the speed of the particle is minimum.

A projectile is thrwon into space so as to have the maximum possible horizontal range equal to 400m. Taking the point of projection as the origin, the coordinates of the point where the velocity of the projectile is minimum are:-

A projectile is thrwon into space so as to have the maximum possible horizontal range equal to 400m. Taking the point of projection as the origin, the coordinates of the point where the velocity of the projectile is minimum are:-

A projectile is thrwon into space so as to have the maximum possible horizontal range equal to 400m. Taking the point of projection as the origin, the coordinates of the point where the velocity of the projectile is minimum are:-

A projectile is thrown into air so as to have the maximum possible range equal to 200 . Taking projection point as origin, the coordinates of the point where the velocity of the projectile is minimum, are

At what point of the projectile path the speed become maximum and minimum?

A man standing on a hill top projects a stone horizontally with speed v_0 as shown in figure. Taking the co-ordinate system as given in the figure. Find the co-ordinates of the point where the stone will hit the hill surface.

A man standing on a hill top projects a stone horizontally with speed v_0 as shown in figure. Taking the co-ordinate system as given in the figure. Find the co-ordinates of the point where the stone will hit the hill surface.

A man standing on a hill top projects a stone horizontally with speed v_0 as shown in figure. Taking the co-ordinate system as given in the figure. Find the co-ordinates of the point where the stone will hit the hill surface.