1. The problem statement, all variables and given/known data The two blocks are connected by a light inextensible cord, which passes around small massless pulleys as shown below. If block B is pulled down 500 mm from the equilibrium position and released from rest, determine its speed when it returns to the equilibrium position. http://s3.amazonaws.com/answer-board...7387504353.gif 2. Relevant equations T1 + U1 = T2 + U2 3. The attempt at a solution If it's pulled down below equilibrium and held there, then T1 of the system is zero because both blocks are not moving. At the moment B passes through the equilibrium, there is no more potential energy, only kinetic, then the equation would look like: U1 = T2 The problem I'm running into is that I get a negative value for the left side of this equation, which is impossible because then it would have to go under a square root when solving for the velocity. for U1 I had: mgha - mghb + 0.5kx^2 Since 'b' moves down 0.5m, a moves up 0.25 and the spring is stretched 0.25. Is this right since A is attached to the pulley and B is simply hanging? If that's the case then: (2)(9.81)(0.25) - (10)(9.81)(0.5) + 0.5(800)(0.25)^2 Which is negative. Supposedly the answer is 2.16 m/s.