1. The problem statement, all variables and given/known data A mass M = 53 g hangs from a light, inextensible string. It passes without sliding over a pulley. The pulley can be treated as a solid homogeneous disc with mass mp = 12 g and radius 3.6 cm, that turns without friction on its axis. The other end is attached to a mass m = 27 g that slides without friction on a plane inclined at angle θ = 25° to the horizontal. What is the acceleration of mass M? 2. Relevant equations I of disk = 1/2MR^2 3. The attempt at a solution Okay, so I am attempting to find the acceleration of the mass downwards. Due to Newton's second law, the sum of all forces is 0. Therefore logically, the acceleration should be acceleration of M = Mg - (inertia of disk + mgsin(x) ) so acceleration of M = 0.054x9.8 - [(0.5 x 0.012 x 3.6^2) + (0.027x 9.8 x sin25)] But for some reason I am not getting the right answer. Am I approaching it incorrectly?