The rotation of the 0.9-m arm OA about O is defined by the relation Eq. (1), where is expressed in radians and t in seconds. Collar B slides along the arm in such a way that its distance from O is Eq. (2), where r is expressed in meters and t in seconds. After the arm OA has rotated through 30°, determine the relative acceleration of the collar with respect to the arm (m/s^2). Eq. (1)→ = 0.15t² Eq. (2) r= 0.9 -0.12t² B A

Physics for Scientists and Engineers, Technology Update (No access codes included)
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Chapter3: Vectors
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Problem 3.62AP: After a ball rolls off the edge of a horizontal table at time t = 0, its velocity as a function of...
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The rotation of the 0.9-m arm OA about O is defined by the relation Eq. (1), where 0 is expressed in
radians and t in seconds. Collar B slides along the arm in such a way that its distance from O is Eq. (2),
where r is expressed in meters and t in seconds. After the arm OA has rotated through 30°, determine
the relative acceleration of the collar with respect to the arm (m/s^2).
Eq. (1)→ 00.15t²
Eq. (2)→ r = 0.9 -0.12t²
06
B
A
Transcribed Image Text:121212 The rotation of the 0.9-m arm OA about O is defined by the relation Eq. (1), where 0 is expressed in radians and t in seconds. Collar B slides along the arm in such a way that its distance from O is Eq. (2), where r is expressed in meters and t in seconds. After the arm OA has rotated through 30°, determine the relative acceleration of the collar with respect to the arm (m/s^2). Eq. (1)→ 00.15t² Eq. (2)→ r = 0.9 -0.12t² 06 B A
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