1. The problem statement, all variables and given/known data Two concentric disks attached to each other form a single unit. This two disk unit is mounted onto a frictionless horizontal axle through the center hole. Two strings are attached and wound in opposite directions around the outer perimeter of each disk and are left hanging. The smaller disk has a mass of 1.66 kg and a radius R1 of 12.4 cm. The larger disk has a mass of 6.85 kg and a radius R2 of 24.8 cm. (a) If two identical masses of 800 g are hung from both strings and the two masses are released from rest from the same initial height what will be the angular velocity of the larger disk when the two masses are 60.0 cm apart? What will be the angular velocity of the smaller disk and the linear velocity of each mass at the same instant? (Figure 3) 2. Relevant equations 3. The attempt at a solution well I'll write down all the variables given *smaller* *larger* *mass1* *mass2* r1 = 12.4cm r2 = 24.8cm m1 = 800g m2 = 800g m1 = 1.66kg m2 = 6.85kg what we want is ω of larger disk, ω of smaller disk, and V_f of each mass Im not really sure where to get started here. Inertia of smaller disk = 1/2mR² Inertia of larger disk = 1/2mR² any hints here?