Dynamics: Angular Acceleration Problem

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The discussion centers on a dynamics problem involving angular acceleration, where both points A and B are moving in parallel, resulting in zero angular acceleration. The participants agree that the angular velocity is also zero at this instance. They explore various equations to analyze the motion, including the relationship between angular acceleration and angular velocity, and the geometry of the system involving a rod and a wheel. The conversation delves into deriving coordinates for points A and B over time, leading to a calculation of angular acceleration, which is determined to be approximately 9 rad/sec² at time zero. The discussion concludes with a comparison of different methods to solve the problem, highlighting the effectiveness of one approach over another.
  • #31
sandmanvgc said:
##a_\text{Bx}=\omega_{B}^2R_\text{B/A} = -R_\text{B/A}\omega_B^2 = -R_\text{B/A}\omega_\text{B/A}^2 = -R_\text{B/A}(0)^2 =0?##
Think about this: Why are you singling out the x-component here? Couldn't you make the same argument for the y-component?
 

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