Space Station-Artificial Gravity

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Homework Help Overview

The discussion revolves around calculating the minimum diameter of a space station required to simulate an artificial gravity of 10 m/s² at a rotation rate of 1 rpm. The problem is situated within the context of physics, specifically focusing on concepts of centripetal force and artificial gravity.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • The original poster attempts to derive a formula for the radius based on gravitational acceleration and rotation rate, referencing a source for the equation. Some participants question the validity of using Earth’s gravitational acceleration in a space context and suggest considering centripetal force instead.

Discussion Status

The discussion is active, with participants exploring different approaches to the problem. Guidance has been offered regarding the use of fundamental physics principles, indicating a shift towards a more conceptual understanding of the problem.

Contextual Notes

There is a noted lack of explicit equations provided in the problem statement, leading to reliance on external sources for information. Participants are also navigating the assumptions related to gravitational acceleration in a space environment.

ariol
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Determind the minimum diameter of a space station that would simulate an artificial G of 10 m/s^2 at a rotation rate of 1 rpm.



I was not given an equation, it was one of them 'try to figure it out yourself equations' but I think it is:
r=9.81g?(pie * rpm/30)^2

at least that is the equation I got from wiki...




My attempt at a solution:
r=9.81(10 m/s^2)/ (pie *1rpm/30)^2
r =981/.0109
r =90,000

then I doubled the ratius to get the diameter:
d=180,000

that seems pretty large. i don't know what I am doing wrong. if you could help that would be great. thanks.
 
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Where does the 9.81 come from? We are not on Earth we're in space there is no gravitational acceleration.

Instead of finding some formula on wikipedia, are you familiar with the centripetal force?
 
Yes. I am familiar with it.
 
Then you can answer this question without having to look up a formula on wiki by using F=ma. Can you see how?
 
Oh okay. Wow, I didn't realize it was that simple. Thanks.
 

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