1. The problem statement, all variables and given/known data The two blocks I and II shown above have mass of m and 2m respectively. Block II as an ideal massless spring attached to one side. When block I is placed on the spring as shown in figure (a), the spring is compressed a distance D at equilibrium. Express your answer to all parts of this question in terms of the given quantities and the physical constants. a) Determine the spring constant of the spring. Latter the two blocks are on frictionless horizontal surface. Block II is stationary and block I approaches with the speed of V, as shown in the figure b,c,d. b) The spring compression is a maximum when the blocks have the same velocity. Briefly explain why is this so. c) Determine the maximum compression of the spring during the collision. d) Determine the velocity of the block II after the collision, when block I has seperated from the spring. 2. Relevant equations F = kd conservation of energy equation 3. The attempt at a solution I have already solved for a), which came out to be k = mg/d. For c), i used the conservation of energy equation and it came out like this : PEspi + KEi = PEspf + KEf (1/2)mvi^2 = (1/2)kx^2 + (1/2)3mvf^2 This is where i'm stuck, I know the answer comes out to be SQRT(2D/3g)Vo, but i can't get there.