Three identical cylinders of radius \( R \) are in contact. Each cylinder is rotating with angul...
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Three identical cylinders of radius \( R \) are in contact. Each cylinder is rotating with angular velocity \( \omega \). A thin belt is moving without sliding on the cylinders. Calculate the magnitude of velocity of point \( P \) with respect to \( Q . P \) and \( Q \) are two points of belt which are in contact with the cylinder.
Figure \( 5.120 \)
(A) \( 2 R \omega \)
(B) \( R \omega \)
(C) \( R \omega / 2 \)
(D) \( R \omega \sqrt{3} \)
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