1,122RPS
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Well, a spin exerts a force on the material of an object. This can be observed on our own planet, whose rotation causes the earth to not be a perfect sphere, but rather to 'bulge' out in the middle. This applies to just about any rotating object.
To answer your question though, yes there is an upwards limit on how fast a star can spin. I don't remember the exact equation, but it is related to the star's total mass. Basically, the more massive the star the greater is gravitational pull and therefore the faster it can spin without the rotational force literally ripping it apart. If a star is spinning close to its own escape velocity, it'll be pretty oblate indeed.
To answer your question though, yes there is an upwards limit on how fast a star can spin. I don't remember the exact equation, but it is related to the star's total mass. Basically, the more massive the star the greater is gravitational pull and therefore the faster it can spin without the rotational force literally ripping it apart. If a star is spinning close to its own escape velocity, it'll be pretty oblate indeed.
"Yes... yes. This is a fertile land, and we will thrive. We will rule over all this land, and we will call it... This Land."
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Consider that the most dense naturally occuring matter here on earth is mostly empty space (can pass neutrinos(sp) through it) with electron clouds moving at great distances from atomic neucleii (relative to the size of the particles) and it'll be easier to grasp.
"Yes... yes. This is a fertile land, and we will thrive. We will rule over all this land, and we will call it... This Land."
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Re: 1,122RPS
ever been mugged by a quaker?
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I had a chat about this with a (mathematical) friend.Cofaidh wrote:Well, a spin exerts a force on the material of an object. This can be observed on our own planet, whose rotation causes the earth to not be a perfect sphere, but rather to 'bulge' out in the middle. This applies to just about any rotating object.
To answer your question though, yes there is an upwards limit on how fast a star can spin. I don't remember the exact equation, but it is related to the star's total mass. Basically, the more massive the star the greater is gravitational pull and therefore the faster it can spin without the rotational force literally ripping it apart. If a star is spinning close to its own escape velocity, it'll be pretty oblate indeed.
He said the limiting condition would be the speed of light, and it would be the speed of the star at its equator. But, since mass increases and length decreases as you approach the speed of light, the star would tend to collapse in on itself and become a black hole, if it rotated fast enough. Does that sound right?
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I believe (keep in mind, I'm a humanities major) that the implication is this: It's so dense that, should you have a volume of it similar to that of a thimble in Earth's gravity, it would weigh something close to 100,000,000 tons.Cranberry wrote:That's difficult for me to understand.the article wrote:A thimbleful would weigh a hundred million tons back here on Earth.
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