1. The problem statement, all variables and given/known data A 500-N person stands 2.5 m from a wall against which a horizontal beam is attached. The beam is 6 m long and weighs 200 N (see diagram below). A cable attached to the free end of the beam makes an angle of 45 degrees to the horizontal and is attached to the wall. a) draw a free-body diagram of the beam b) Determine the magnitude of the tension in the cable. c) Determine the reaction force that the wall exerts on the beam. 2. Relevant equations F = ma Torque = (distance)(F)(sin (angle)) 3. The attempt at a solution I attempted this problem just like any torque/ force problem, but I misunderstood the behavior of the reaction force of the wall on the beam. I was able to correctly identify the weight of the person, the weight of the beam, and the tension of the cable as forces applied to the beam; however, I incorrectly identified the force of the wall on the beam as a contact force perpendicular to the wall. Because of this incorrect identification, my answer part c was incorrect. As I reviewed my answer in the "answers explained" section of the textbook, I saw that instead of a single normal force exerted by the wall on the beam, there is a single "reaction force," with magnitude denoted R, at some angle. After this, I pondered the situation a bit and realized that there could indeed also be a friction force exerted on the beam since the wall isn't smooth or frictionless. Still, a friction force and a normal force would be two separate forces rather than one "reaction force." Can someone please explain to me why the force of the wall on the beam is labeled as one single force by my textbook? Also, what type of force is this? If the "reaction force" is indeed just a resultant force of a friction and a normal force, would it be wrong to label the free body diagram with two separate forces and call them friction and normal?