1. The problem statement, all variables and given/known data A daredevil plans to bungee jump from a balloon 65.0m above the ground. He will use a uniform elastic cord, tied to a harness around his body, to stop his fall at point 10.0m above the ground. Model his body as a particle and the cord as having negligible mass and obeying Hooke❝s law. In a preliminary test he finds that when hanging at rest from a 5.00-m length of the cord, his body weight stretches it by 1.50 m. he will drop from rest at point where the top end of a longer section of the cord is attached to the stationary balloon. (a)What length of cord should he use? (b) What maximum acceleration will he experience? 2. Relevant equations Potential energy = mgh Spring potential energy = kx^2/2 Spring force = kx 3. The attempt at a solution I tried using conservation of energy to find the spring constant k. I said the stretched length of the short cord was h1 and the distance it stretched was x1: mgh1 = kx1^2/ 2 => k = (2mgh1) / x1^2 I did the same with the longer cord: mgh2 = kx2^2 / 2 => x2^2 = 2mg(h2) / k Then I replaced k with what I found: x2^2 = 2mg(h2) / (2mg(h1)/x1^2) => x2^2 = 2mg(h2) x1^2 / 2mg(h1) = (h2) x1^2 / h1 Is what I did right or not at all? I'm very confused about this problem, thanks for your help!