Calculating Centripetal Force for a Bull in Orbit

AI Thread Summary
To keep a bull in orbit with a radius four times smaller, the required centripetal force increases significantly. The centripetal force equation is essential for calculating this relationship. Participants in the discussion suggest that the force could be 2, 4, or even 8 times greater, but the exact multiplier is not disclosed. The conversation emphasizes the importance of understanding the physics behind centripetal force rather than simply providing an answer. Accurate calculations depend on applying the principles outlined in the centripetal force equation.
Bjarne
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http://www.science27.com/forum/coworbit.jpg

How much relative stronger force would it require to keep a bull in orbit when the radius was 4 times shorter.

And how can this are calculated...?

(The bull only wants to move straight ahead , weight and speed is the same)


4 times ?
2 times ?
8 times ?
Or ?
 
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Bjarne said:
http://www.science27.com/forum/coworbit.jpg

How much relative stronger force would it require to keep a bull in orbit when the radius was 4 times shorter.

And how can this are calculated...?

(The bull only wants to move straight ahead , weight and speed is the same)


4 times ?
2 times ?
8 times ?
Or ?

You would need to use the centripetal force equation. If the radius was four times smaller, the force needed to keep the bull in orbit would be << answer deleted by berkeman >> times bigger.
 
Last edited by a moderator:
Bjarne said:
http://www.science27.com/forum/coworbit.jpg

How much relative stronger force would it require to keep a bull in orbit when the radius was 4 times shorter.

And how can this are calculated...?

(The bull only wants to move straight ahead , weight and speed is the same)


4 times ?
2 times ?
8 times ?
Or ?

Use the equations for centripital force. You can read about them here:

http://en.wikipedia.org/wiki/Centripital_force

So based on that wiki page, what do you think the answer is?
 
Last edited by a moderator:
Cryxic said:
You would need to use the centripetal force equation. If the radius was four times smaller, the force needed to keep the bull in orbit would be << answer deleted by berkeman >> times bigger.

(This is a schoolwork-like question. Please do not give the answer. Thanks.)
 
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