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halley's comet |
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| Sep25-07, 12:31 AM | #1 |
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halley's comet
1. The problem statement, all variables and given/known data
When I plug in all of the parameters for Halley's comet (from Wikipedia) into Kepler's third law a get a semimajor axis of 38.56 AU when it should be about 17? Can someone else try it and see if I am crazy? 2. Relevant equations 3. The attempt at a solution |
| Sep25-07, 12:37 AM | #2 |
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What parameters are you trying to plug into what equation?
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| Sep25-07, 12:42 AM | #3 |
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mass of halley's comet = negligable
mass of the sun G T = 76 years |
| Sep25-07, 12:51 AM | #4 |
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halley's comet
I get that 76^2 is pretty close to 17.8^3. Perhaps you are crazy. :) Remember that the earth semimajor axis is 1 AU and it's period is 1 year.
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| Sep25-07, 12:59 AM | #5 |
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OK here are the details:
38.5654 = (T^2/(4 pi^2) * G * (Ms))^(1/3)/(1.4*10^11) where T is the period in seconds, Ms = 1.991*10^31 and G = 6.674 * 10^(-11) what am I doing wrong? |
| Sep25-07, 01:06 AM | #6 |
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| Sep25-07, 01:11 AM | #7 |
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You beat me! I just figured that out. But, ehrenfest, for solar orbits if you work in AU and years, the constant proportionality k in R^3=k*T^2, is one.
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| Sep25-07, 01:15 AM | #8 |
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| Sep25-07, 01:22 AM | #9 |
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Funny, my training is in cosmology, so I know it's like to ten the fifty some proton masses. And fifty plus what I forget. Good job.
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| Sep25-07, 01:26 AM | #10 |
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Ahh! 30 minutes of frustration because my short-term memory is not good enough to look at a computer screen and then write down a two-digit number without botching a digit!
Thanks guys. |
| Sep25-07, 01:38 AM | #11 |
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| Sep25-07, 01:57 AM | #12 |
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