A particles is fired vertically from the surface of the earth with a velocity `Kv_(e)` , where `u_(e)` is the escape velcocity ans `Klt 1`. Neglecting air resistance , calcualte the heightto which it will rise from the surface of the earth .(R= radius of the earth ).

A particle is fired vertically from the surface of the earth with a velocity kupsilon_(e) , where upsilon_(e) is the escape velocity and klt1 . Neglecting air resistance and assuming earth's radius as R_(e) . Calculated the height to which it will rise from the surface of the earth.

A ball of mass m is fired vertically upwards from the surface of the earth with velocity nv_(e) , where v_(e) is the escape velocity and nlt1 . Neglecting air resistance, to what height will the ball rise? (Take radius of the earth=R):-

A ball of mass m is fired vertically upwards from the surface of the earth with velocity nv_(e) , where v_(e) is the escape velocity and nlt1 . Neglecting air resistance, to what height will the ball rise? (Take radius of the earth=R):-

A ball of mass m is fired vertically upwards from the surface of the earth with velocity nv_(e) , where v_(e) is the escape velocity and nlt1 . Neglecting air resistance, to what height will the ball rise? (Take radius of the earth=R):-

A projectile is fired vertically upward from the surface of earth with a velocity Kupsilon_e where upsilon_e is the escape velocity and K lt 1. Neglecting air resistance, show that the maximum height to which it will rise measured from the centre of earth is R/(1-K^2) where R is the radius of the earth.