Suppose you are standing within the rim of a circular space station, in outer space. The rim revolves around the center of the space station at a speed of 300 (m/s). If the radius of the station is 3,000 (m). 1) Draw and label a diagram for this case. 2) What is the rotational speed of the space station? 3) From the equation a = V^2/r (a = simulated gravity/acceleration), calculat the acceleration (a) at the rim. 4) From the equation Fc [m (V^2)] / r , calculate centripetal force Fc assuming the mass of the station is 5,000 (Kg).

College Physics
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ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
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Chapter1: Units, Trigonometry. And Vectors
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Suppose you are standing within the rim of a circular space station, in outer space. The rim revolves around
the center of the space station at a speed of 300 (m/s). If the radius of the station is 3,000 (m).
1) Draw and label a diagram for this case.
2) What is the rotational speed of the space station?
3) From the equation a = V^2/r (a = simulated gravity/acceleration), calculat the acceleration (a) at the rim.
4) From the equation Fc = [m (V^2)] / r , calculate centripetal force Fc assuming the mass of the station is
5,000 (Kg).
Transcribed Image Text:Suppose you are standing within the rim of a circular space station, in outer space. The rim revolves around the center of the space station at a speed of 300 (m/s). If the radius of the station is 3,000 (m). 1) Draw and label a diagram for this case. 2) What is the rotational speed of the space station? 3) From the equation a = V^2/r (a = simulated gravity/acceleration), calculat the acceleration (a) at the rim. 4) From the equation Fc = [m (V^2)] / r , calculate centripetal force Fc assuming the mass of the station is 5,000 (Kg).
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