1. The problem statement, all variables and given/known data A block of mass M hangs from a rubber cord. The block is supported so that the cord is not stretched. The unstretched length of the cord is L0 and its mass is m, much less than M. The "spring constant" for the cord is k. The block is released and stops at the lowest point. (Use L_0 for L0, M, g, and k as necessary.) (a) Determine the tension in the cord when the block is at this lowest point. (b) What is the length of the cord in this "stretched" position? (c) Find the speed of a transverse wave in the cord, if the block is held in this lowest position. 2. Relevant equations v=sqrt(T/u) T=gu(L+x) 3. The attempt at a solution I was really not sure how to start with this one. I tried to manipulate v=sqrt(T/u) and my other relevant equation. I really did not know what to do with this one . Please help.