Posted by **winterWX** on Monday, March 12, 2007 at 1:25am.

A disk rotates about its central axis starting from rest and accelerates with constant angular acceleration. At one time it is rotating at 7 rev/s. 55 revolutions later, its angular speed is 21 rev/s.

(a) Calculate the angular acceleration.

(b) Calculate the time required to complete the 55 revolutions mentioned.

(c) Calculate the time required to attain the 7 rev/s angular speed.

(d) Calculate the number of revolutions from rest until the time the disk attained the 7 rev/s angular speed.

(a) Divide the change in angular rotation rate by the time required for the acceleration to occur.

alpha = (14 rev/s)*(2 pi rad/rev)/Time

Since 55 revolutions were required and the average rotation rate was 14 rev/s, the time required was 55/14 = 3.93 s.

alpha = 22.4 rad/s^2

(b) already determined above

(c) It will take 1/2 as long to go from 0 to 7 rev/s as it takes to go from 7 ro 21 rev/s

(d) In radians, the answer is

(angle) = (1/2) alpha t^2, where t is the time you get in part (c). Divide by 2 pi for he number of revolutions

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