Question

Consider the following two situations involving two rotating objects that are joined together somehow (a) In rewind mode, many cassette and video recorders have one spool that turns at constant angular velocity pulling the tape from the other spool. What happens to the angular velocity of the other spool as the tape moves from one spool to the other (changing the outer radii of the spools). Why? Would this work in play mode? (b) A wheel (call it wheel A) of radius 10.0 cm is coupled by a rubber fan belt to a different wheek (call it B) of radius 25.0 cm. Wheel A increases its angular speed from rest at a uniform rate of 1.20 rad/s. Find the time for wheel B to reach a rotational speed of 100 rev/min, assuming the belt does not slip.
Useful Equations and Relations: Rotational Motion Arad-As I r 0(rad) nO(deg) /180 2π rad-1 rev Er la
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