1. The problem statement, all variables and given/known data A man brushes the end of a rope that sends a pulse up the rope to the fixed end of the rope and back down to the bottom. How long does it take the pulse to make the trip from the bottom of the rope, to the top, and back? Let the length of the rope be l and its mass m. 2. Relevant equations Newton's Second Law of Motion (where velocity is equal to the square root of the force of tension times mass divided by the length of the rope) and time = distance/velocity. 3. The attempt at a solution We took Newton's Second Law of Motion and basically isolated velocity. From there, we simply plugged velocity into time=distance/velocity. We would then multiply that by two to get the time for it to travel up and down the rope. Is this reasoning right? Our professor was talking to another group about the same problem and they started talking about sine and cosine and it was terribly complicated, but it seems like working it out like this would work as well.