1. The problem statement, all variables and given/known data A flexible chain of mass M and length L lies on a frictionless table, with a very short portion of its length L0 hanging through a hole. Initially the chain is at rest. Find a general equation for y(t), the length of chain through the hole, as a function of time. (Hint: Use conservation of energy. The answer has the form y(t) = A eγt+ B e−γt where γ is a constant.) Calculate the time when 1/2 of the chain has gone through the hole. Data: M = 0.7 kg; L = 3.0 m; L0 = 0.5 m. 2. Relevant equations E=U(y)+.5m(dy/dt)^2 dm=M/L 3. The attempt at a solution U(y)=integral of(-gydm) dm=M/L then integral of(-g(M/L)ydm)=(-Mg/(2L))(y^2)=U(y) then i plug into E(which is constant by conversation of energy)=U(y)+.5M(dy/dt)^2 don't know where to go from there. thanks.