a spinning top has a diameter of 10 cm. a point on the outer rim of the top moves through an angle of 8(3.14) radians each second.a) what is the angular velocity of the point?

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Answer

To find the angular velocity of the point on the spinning top, we can use the formula:

Angular velocity = Change in angle / Change in time

In this case, the given change in angle is 8(3.14) radians and the change in time is 1 second.

Angular velocity = 8(3.14) radians / 1 second
Angular velocity = 25.12 radians/second

Therefore, the angular velocity of the point on the spinning top is 25.12 radians/second.

omega = angular velocity = w = 8 pi rad/s