A spinning top is an old child's toy that spins on a pointed end. A top is spinning at 4 rev/s and comes to a stop in 64 seconds. Assume the top slows down with constant angular acceleration. An insect is unfortunate enough to be sitting on the edge of the 3 cm radius spinning top.
a. What is the tangential acceleration of the insect?
b. How many revolutions does it make before coming to a stop?
c. How many meters has the insect traveled during these revolutions?
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