A particle travels counterclockwise around a circle of 36m radius so that the distance from a fixed point 0 on the right end of a horizontal diameter is given by s=20t + 2t2where s is in meters and t is in seconds. Compute the rectangular components of acceleration at the end of 2 seconds.
A particle travels counterclockwise around a circle of 36m radius so that the distance from a fixed point 0 on the right end of a horizontal diameter is given by s=20t + 2t2where s is in meters and t is in seconds. Compute the rectangular components of acceleration at the end of 2 seconds.
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of curvature at the start and at the top of the pathA particle travels counterclockwise around a circle of 36m radius so that the distance from a fixed point 0 on the right end of a horizontal diameter is given by s=20t + 2t2where s is in
meters and t is in seconds. Compute the rectangular components of acceleration at the end of 2 seconds.
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