Answer :
Final answer:
When people move to the center of the rotating station, the station's mass distribution changes and alters the station's angular speed. This consequently changes the centripetal acceleration experienced by individuals at the rim. Though a specific numerical answer cannot be provided without details such as the station's radius and the alteration in angular speed, it can be said that an increase in angular speed results in an increase in centripetal acceleration.
Explanation:
This is a physics problem related to centripetal acceleration and the conservation of angular momentum. When people move to the center of the rotating station, the mass distribution changes, which affects the angular speed of the station.
The centripetal acceleration experienced by the managers remaining at the rim can be calculated using the formula: a = ω²r, where ω is the angular velocity and r is the radius of the station's rotation.
The problem does not provide enough information to provide a specific numerical answer (e.g., the radius of the station, the initial and final angular speed). However, it can be said that if the angular speed increases due to the redistribution of mass, the centripetal acceleration at the rim will also increase.
Learn more about Centripetal Acceleration here:
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