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Question
a compact disk, which has a diameter of \\(12.0\text{ cm}\\), speeds up uniformly from zero to \\(4.50\text{ rev/s}\\) in \\(3.05\text{ s}\\).
part a
what is the tangential acceleration of a point on the outer rim of the disk at the moment when its angular speed is \\(2.00\text{ rev/s}\\)?
\\(a_t = \\) \\(\text{m/s}^2\\)
part b
what is the tangential acceleration of a point on the outer rim of the disk at the moment when its angular speed is \\(3.00\text{ rev/s}\\)?
\\(a_t = \\) \\(\text{m/s}^2\\)
Calculate the constant angular acceleration of the disk
Determine the tangential acceleration for Part A
Determine the tangential acceleration for Part B
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Question 1
The tangential acceleration of a point on the outer rim of the disk at the moment when its angular speed is \(2.00\text{ rev/s}\) is <blank>0.556</blank> \(\text{m/s}^2\).
Question 2
The tangential acceleration of a point on the outer rim of the disk at the moment when its angular speed is \(3.00\text{ rev/s}\) is <blank>0.556</blank> \(\text{m/s}^2\).