Answer Happy

(15 pts total) The crank slider shown to the right has link lengths of r2 = 1.5 in, r3 = 3.5 in, and an offset of 1 inch. A. (5 pts) Write a vector loop for the crank slider in complex polar notation. 02 02 offset B. (10 pts) Link 3 can be approximated as a cylinder with a length of 3.5 in, radius of 0.2 in and mass of 2.4 kg, and at a certain point in the motion the angular acceleration of the link is az = 3 rad/s2 and the accelerations at the center of gravity in the x and y directions are Agx = 1.2 in/s2 and agy = 2.7 in/s2. Compute the inertial forces in the x and y directions at the center of gravity and the inertial torque at the center of gravity the link at this point during the motion. В. A T, (inertial torque) = Fg3x (inertial force x direction) = Elinertial force direction -