A block starts with a velocity of at , which is at a height , ends just reaching , which is at a height . If all the surfaces are frictionless, find . Take .
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Neglect all friction and air resistance, by conservation of energy , the energy of the block at point B equals to that at the initial position of A , that is:
E B m g h + 2 1 m v B 2 g h + 0 ⟹ h = E A = m g h A + 2 1 m v A 2 = 1 0 g + 2 5 2 = 1 0 + 2 0 2 5 = 1 1 . 2 5 where h A is the height at the block at point A and v A , v B are the respective velocities at A and B .