An object of total mass (M+m) is suspended on a vertical spring. Initially, the system is in equilibrium. Then the object breaks into two parts and a piece of mass m falls down as shown below. The rest of the object starts to move up. To what maximum height relative to the initial equilibrium position will it rise if m=470g,M=840g, and the spring

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An object of total mass (M+m) is suspended on a vertical spring. Initially, the system is in equilibrium. Then the object breaks into two parts and a piece of mass m falls down as shown below. The rest of the object starts to move up. To what maximum height relative to the initial equilibrium position will it rise if m=470g,M=840g, and the spring constant is k=110(N)/(m) ? m The maximum height, h= Units ]^(). The attached to the spring mass M starts to move up and down. If there is a small friction in the system, then eventually the mass will stop oscillating and reach the new equilibrium. How much energy is lost during this process? The energy lost, Q= Units mJ

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