R=2*G*M/c^2 is the equation for the Schwarzschild radius. M=total mass inside the radius, G = Newton's gravitational constant, c=light velocity. If the density of the body is such that the body's radius is less than the Schwarzschild radius, that is a black hole. For a spherical mass of radius r and density m, the mass M = 4*π*r^3*m/3; thus r=cuberoot[3*M/4*π*m]; therefore
cuberoot[3*M/4*π*m] > 2*G*M/c^2; This comes out
M>√[3*c^6 / 23*π*m*G^3]
2007-02-10 14:16:47
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answer #1
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answered by gp4rts 7
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Again, what formula are you looking for.
Are you trying to figure the raidus of the Event Horizon, the mass, or what?
2007-02-10 14:34:57
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answer #2
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answered by Walking Man 6
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Any particular black hole?
2007-02-10 14:25:54
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answer #3
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answered by zahbudar 6
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There is no formula for it, Why do you ask one question several times?
2007-02-10 22:44:42
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answer #4
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answered by jhstha 4
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S=(Akc^3)/(4hG)
S-entropy
A-area of event horizon
k- Boltzmann constant
c- speed of light
h- Dirac's constant
G- gravitational constant
2007-02-10 16:40:13
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answer #5
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answered by futureastronaut1 3
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http://en.wikipedia.org/wiki/Black_hole#Mathematical_theory
2007-02-10 14:17:45
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answer #6
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answered by Anonymous
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a+s=s lol
2007-02-10 14:17:50
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answer #7
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answered by ohmydrpepper 3
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