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2004-09-26, 12:47 PM
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[Ignore Me] #106 | ||
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a black hole is a singularity, size is determined by the "event horizon" or the radius in wich light gets sucked in. a singularity is somethign infinently dense and infinently small. imagine something smaller than a quark that has a mass 3x our son.
it's imposible to know if wormholes exist, unless you can find a way for a ship to survive getting cruched into something infinently dense and ininently small, and still go faster than light speed and come out the other side.
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 All opinions are not equal. Some are a very great deal more robust, sophisticated and well supported in logic and argument than others. |
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2004-09-26, 02:41 PM
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[Ignore Me] #110 | ||
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yes infinity is basicaly impossible to reach but it's to the point were it acctualy takes up no space therefore it must have a density = hoververmuchstuffisinit/0 cm^3, that is undefined, and if you think about it the best way to explain it is that 0 goes into the mass an infinite number of times.
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All opinions are not equal. Some are a very great deal more robust, sophisticated and well supported in logic and argument than others. |
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2004-09-26, 03:00 PM
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[Ignore Me] #112 | ||
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ok then take this equation and put it in a graphing claculator:
x ^ -3 now if you want to know this eq is one that goes up to infinity as it nears the Y axis, though it can never reach it, no matter how small the number you plug into it, but it can never equal 0 (or else you get the 1/0 thing going on) also in the other direction the line conitnues to near the x axis but can never reach it either, no matter how high x gets, it just keeps gettign smaller and smaller forever. in effect the latter part of the lin is like a black hole, it has so much mass to it X that it is infinently small, becasue it can never reach 0 so basicaly you get to pick any number and it is smaller than that. EDIT: its acctualy easier to see if you use something like -z x ^ -3 were z is a bigger than one, it make the graph taller, and flips it over x
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All opinions are not equal. Some are a very great deal more robust, sophisticated and well supported in logic and argument than others. Last edited by Rbstr; 2004-09-26 at 03:05 PM. |
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