1. The problem statement, all variables and given/known data When the three blocks in Fig. 6-33 are released from rest, they accelerate with a magnitude of 0.800 m/s^2. Block 1 has mass M, block 2 has 2M, and block 3 has 2M. What is the coefficient of kinetic friction between block 2 and the table? 2. Relevant equations F_f = mu_k*F_N 3. The attempt at a solution So far I have: The x-component of the force on the second block is equal to the sum of the y-component of 1, the y-component of 3, and the friction between the table and 2 : F_2,x = 2*M(0.8) = F_1,y + F_3,y + F_f For friction, we have: F_f = mu_k*F_N = mu_k*2*M*g Since the normal force is just gravity in this case. Substituting, we have F_2,x = 2*M*g - (M*g + mu_k*2*M*g) = (1 - 2*mu_k)*M*g Since the acceleration is 0.8 then we solve for mu_k F_2,x = (0.8)*(2.0)*M = 1.6*M = (1 - 2*mu_k)*M*g 1.6 = (9.8)*(1 - 2*mu_k) (-1/2)*((1.6/9.8) - 1) = mu_k (-1/2)*(-8.2/9.8) = 0.418 But this answer isn't right. I have a hunch I messed up the beginning by assuming that F_2,x = 2*M(0.8) = F_1,y + F_3,y + F_f But I'm not sure exactly.