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To: brownsfan

What is the mathematical formulae for gravity?


67 posted on 06/13/2005 4:48:21 PM PDT by theDentist (The Dems have put all their eggs in one basket-case: Howard "Belltower" Dean.)
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To: theDentist
I can't write it out in proper mathematical form, but I know that the gravity from any given point of mass is directly proportional to that mass, and inversely proportional to the square of the distance from it.

When dealing with a uniform shell of mass (and planets can be thought of as just a bunch of concentric uniform shells of mass), the gravity, for all points outside the shell, is the same as it would be if all the mass were concentrated at the center.

71 posted on 06/13/2005 4:53:11 PM PDT by inquest (FTAA delenda est)
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To: theDentist

I was somewhat in error. Density does matter in that the more dense an object is the smaller the radius. This website has a good treatment of the subject.

http://www.geocities.com/nickemarkov/ExpansionAndGravitation.html


74 posted on 06/13/2005 4:55:52 PM PDT by brownsfan (Post No Bills)
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To: theDentist
What is the mathematical formulae for gravity?

Gmn = -(8pG/c2)Tmn
ds
2 = c2(1-2MG/c2r)dt2 - dr2/(1-2MG/c2r) - r2(dq2+sin2qdf2).
dt =
(1-2MG/c
2r)1/2dt
dt1/dt2 =
(1-2MG/c
2r1)1/2/(1-2MG/c2r2)1/2
rc = 2MG/c
2
dt1/dt2 =
(1-MG/c
2R)(1+MG/c2(R+h)) =  1 - (MG/c2)[1/R - 1/(R+h)]
1-dt1/dt2 = (MG/c
2)(h/R2)
(n2-n1)/n2 = (MG/c
2)(h/R2)

84 posted on 06/13/2005 5:06:28 PM PDT by mikrofon (Anything else? ;)
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