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Highest RPM? |
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| Jan21-07, 04:30 PM | #1 |
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Highest RPM?
Does anyone know what the highest rpm in the universe is?
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| Jan21-07, 05:55 PM | #2 |
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RPM? are you talking about tires or computers or what
if its speed related dont doubt the power of c |
| Jan21-07, 10:38 PM | #3 |
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| Jan22-07, 06:28 PM | #4 |
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Highest RPM?
My best guess would be a turbocharger at like 180,000 rpm. I guess the universal speed limit would be the speed of light. Also, Im talking about whatever is rotating the fastest. Not pkanets or something though, I mean revolutions per minute, not year.
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| Jan23-07, 12:18 AM | #5 |
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| Jan23-07, 04:34 PM | #6 |
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My semi-educated guess is that the fastest that anyone will ever likely run across in reality would be a black hole. Since the angular momentum of the remains of the original star is conserved, those suckers can spin.
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| Jan23-07, 08:25 PM | #7 |
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Yeah danger, thats probably a very close guess, although I suspect a microscopic black would be even faster.
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| Jan27-07, 07:57 PM | #8 |
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Noone else knows anything?
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| Apr6-07, 11:24 AM | #9 |
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I'd say it is the flagellum at up to 17,000 rpm....if you look at a figure of it you'll be pretty amazed at it's complexity and sophistication
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| Apr6-07, 11:30 AM | #10 |
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| Apr6-07, 08:20 PM | #11 |
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To start with, that would be revolving, not rotating... but it doesn't count anyhow. As for the electron spin component, it isn't really spin. I think that you pretty much have to stick with macroscopic phenomena.
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| Aug10-09, 11:27 PM | #12 |
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http://www.popsci.com/gear-amp-gadge...est-motor-ever
apparently the highest RPM device in existence? |
| Aug11-09, 12:25 AM | #13 |
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Still, though, for non-man-made objects my money is on the black hole. |
| Aug11-09, 12:40 AM | #14 |
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Recognitions:
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How could one convince one's self that Dyson's little motor is running at such a high rpm? Even with an oscope, how would one know that the oscope isn't simply picking up "fake" electronic signals from the control circuit? I don't believe that I can hear such a high pitch. Maybe some angular momentum test?
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| Aug11-09, 01:26 AM | #15 |
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The maximum RPM in the universe is dependent on the radius of the spinning object.
The formula for calculating velocity of the outer edge of the "wheel" using RPM is: [tex]\upsilon=C*RPM[/tex] Therefore: [tex]RPM=\frac{\upsilon}{C}[/tex] Plugging the speed of light in for velocity (and making it an inequality to show that it has to be less than c): [tex]RPM<\frac{c}{C}[/tex] So the maximum RPM of an object is the speed of light divided by the object's circumference. That means the smaller the object, the faster it can spin. |
| Aug11-09, 02:02 AM | #16 |
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| Aug11-09, 03:02 AM | #17 |
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Recognitions:
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[tex]\omega < \frac{c}{r}[/tex] and convert to revolutions per minute. (RPM is a unit, it sows confusion to try to use it as a variable) I got [tex]\omega < \frac{2.86\times 10^9\,\mathrm{m}}{r}\cdot\frac{\mathrm{rev}}{\mathrm{min}}[/tex] so... for something with radius equal to the Planck length, [itex]1.77\times 10^{44}[/itex] revolutions per minute? (If such a thing could exist, of course) |
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