1. The problem statement, all variables and given/known data Hooke's law describes a certain light spring of unstressed length 35.0 cm. When one end is attached to the top of a door frame and a 5.40 kg object is hung from the other end, the length of the spring is 42.00 cm. (a) Find its spring constant. (b) The load and the spring are taken down. Two people pull in opposite directions on the ends of the spring, each with a force of 150 N. Find the length of the spring in this situation. 2. Relevant equations F=Kx 3. The attempt at a solution A) The spring constant is equal to mg=kx 5.40*9.8=k*(.42-.35) 52.92=k(.07) k=756 Nm B) ∑F=150+150=300 300=kx 300/k=x x=.39m .39+.35=.74m Which according to the book the correct answer is .54m which I was able to get if I only accounted for 150N being pulled instead of 300N since 150N is being pulled from both sides of the spring. I don't understand why it would only be 150N?