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a bicycle is turned upside down in the shop being repaired. a friend spins the wheel, radius R, and notices that water drops fly off the wheel tangentially to the wheel, and in the vertical direction. the owener measures the maximum height h that the drops attain. in a first trial, a drop breaks away from the tire and reaches a maximum height h1. on the next revolution, another identical drop attaings a height h2, where h2<h1
a. calculate the tangential velocities in each case v1 and v2.
b. calculate the average velocity V during one revolution.
c. calculate the time interval T for one revolution, using the average velocity V and tangential distance traveled.
d. calculate delta V.
e. from this information, determine the magnitude of the angular acceleration of the wheel using variables delta v , R, and T.
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