1. The problem statement, all variables and given/known data A 1.50-kg, horizontal, uniform tray is attached to a vertical ideal spring of force constant 185 N/m and a 275-g metal ball is in the tray. The spring is below the tray, so it can oscillate up-and-down. The tray is then pushed down 15.0 cm below its equilibrium point (call this point A) and released from rest. (a) How high above point A will the tray be when the metal ball leaves the tray? (b) How much time elapses between releasing the system at point A and the ball leaving the tray? (c) How fast is the ball moving just as it leaves the tray? 2. Relevant equations ΣF = ma_y -mg-ky = m((d^2y)/(dt^2)) + (k/m)y + g = 0 3. The attempt at a solution I'm not sure of how to approach this problem, but I'm thinking of solving for y in the equation above.