I've read similar posts and have tried the problem several times but don't get the right answer. 1. The problem statement, all variables and given/known data A uniform ladder with a mass of 15 kg leans against a frictionless wall at a 65 degree angle. Find the required friction coefficient (u) at the floor that will allow a 100kg person to stand 2/3 of the way up the ladder without slipping. The answer is .301 but I get u is 1.38. 2. Relevant equations t = r x f fg = 9.8 m 3. The attempt at a solution Force of friction = force of wall Normal force = fg of the ladder + fg of the person = 15*9.8 + 100*9.8 = 1127N torque = 0 = torque of ladder + torque of person - torque of wall = 15*9.8*cos(25)*(1/2) + 100*9.8*cos(25)*(2/3) - (Force of wall)*cos(65) I solved for Force of Wall to be 1558.7 N (I know that's wrong because it's supposed to be less than the normal force) Force of friction = force of wall = 1558.7 = u*Fn = u*1127 u = 1.38 I think I messed up in the torque equation but I don't know exactly where. Help?