3) Observe the motion of the tip of the second "arm" of the clock. What will you state about the speed and velocity of the tip?
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When objects rotate about some axis—for example, when the CD (compact disc) in Figure 1 rotates about its center—each point in the object follows a circular arc. Consider a line from the center of the CD to its edge. Each pit used to record sound along this line moves through the same angle in the same amount of time. The rotation angle is the amount of rotation and is analogous to linear distance. We define the rotation angle Δθ to be the ratio of the arc length to the radius of curvature:
Δ
θ
=
Δ
s
r
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have maths ls 1 and 2 pdf if u want
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