1. The problem statement, all variables and given/known data A block and a spool are each pulled across a level, frictionless surface by a string. The string wrapped around the spool will unwind as it is pulled. Both the block and the spool have the same mass and are pulled with the same constant tension. Which will cross the finish line (distance: d) first? Which mass had more work done on it? Which mass has a larger total kinetic energy and which has a larger translational kinetic energy? 2. Relevant equations Newton's second law: Fnet = ma Work-Energy Theorem: W = KEf - KEi 3. The attempt at a solution I get that the blocks will cross the finish line at the same time, they are pulled by the same force and their masses are equal, therefor both the spool and the block have the same accelerations. (NII law) For the work and kinetic energy questions I am a bit confused: The equation for work is: Work = Force*Distance*cos(theta) --- Both of the mass were pulled by the same force over the same distance so wouldn't the work done on each be identical? But then, using the work energy theorem: Work = KEf - KEi I get something different. The spool should have more kinetic energy at the instant it crosses the finish line due to their equivalent translational kinetic energies (velocities are also the same), but the the spool also has rotational kinetic energy, making its total kinetic energy greater than that of the block.---?