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It depends on your distance from the black hole, once crossing the event horizon, the escape velocity exceeds the speed of light.
From outside the event horizon, obviously.Gaz1982 said:If nothing can escape a Black Hole then where does Hawking radiation come from?
phinds said:From outside the event horizon, obviously.
The English-language analogy that Hawking used to describe it (and this is NOT really quite what happens, and I'm paraphrasing, not quoting directly) is "a virtual particle-pair pops into existence just outside the event horizon and one falls in and one escapes. The one falling in always contributes negative mass to the black hole"
You have hijacked this thread. You should start a new thread asking for an expanation of Hawking Radiation, but before doing that I suggest you do a little research on your own. Google is your friend.Gaz1982 said:Contributes negative mass?
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I would say that the thread is dead anyway. The OP never even bothered to come back after asking the question 4 months ago. We might as well be talking to ourselves.phinds said:You have hijacked this thread. You should start a new thread asking for an expanation of Hawking Radiation, but before doing that I suggest you do a little research on your own. Google is your friend.
J Venkatesh said:How Can we Find the Escape velocity of a black hole.
You're confusing gravitational force with the Gravitational Constant.Indi SUmmers said:I had a stupid question:
Gravity from Black Holes is, under several assumptions, from a collapsed star. Assuming gravity is not constant, wouldn't the speed of gravity be directly proportional to the mass of the star?
A class O star that collapsed would have a stronger gravitational pull than a class M - wouldn't it? So why is the equation for gravity treating the variable of gravity as a constant?
Just curious.
No it has nothing to do with light at the event horizon, it is an effect of the gravitational force at the event horizonIndi SUmmers said:Some Other Curiosities:
* The Spin Problem
http://discovermagazine.com/2008/whole-universe/09-a-lenticular-galaxy-reveals-spinning-black-holes
http://discovermagazine.com/2002/jul/cover
https://en.wikipedia.org/wiki/Rotating_black_hole
http://www.space.com/24936-supermassive-black-hole-spin-quasar.html
So, the way I understand what's being phrased is that we calculate escape velocity from a black hole as being c - is this because of the observable light at the event horizon?
Forces don't have speed so I have no idea what you are talking about.My question is this: if something is spinning, can't it just be ricocheting photons off of it and onto the event horizon if the speed of that ricocheting force is greater than c?
http://discovermagazine.com/2008/whole-universe/09-a-lenticular-galaxy-reveals-spinning-black-holes
http://discovermagazine.com/2002/jul/cover
https://en.wikipedia.org/wiki/Rotating_black_hole
http://www.space.com/24936-supermassive-black-hole-spin-quasar.html
So, the way I understand what's being phrased is that we calculate escape velocity from a black hole as being c - is this because of the observable light at the event horizon?
No it has nothing to do with light at the event horizon, it is an effect of the gravitational force at the event horizon.

We KNOW the "escape velocity" of a black hole. It is the speed of light. Since nothing can travel at the speed of light, nothing with mass can escape from a black hole (so it isn't really an "escape" velocity) and even light can only maintain a position exactly at the event horizon because locally it is traveling outward at c and globally, it is being held in place by the gravity of the black hole.
You're confusing gravitational force with the Gravitational Constant.
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F is the gravitational force that is felt between two bodies. G is the gravitational constant.
Indi SUmmers said:Because if it doesn't account for the rate of "suck" in a black hole (as I understand all black holes "suck" differently?), it seems like we're calculating this incorrectly?
Am I missing this in the math?
Indi SUmmers said:ANSWERED HERE:
We KNOW the "escape velocity" of a black hole. It is the speed of light. Since nothing can travel at the speed of light, nothing with mass can escape from a black hole (so it isn't really an "escape" velocity) and even light can only maintain a position exactly at the event horizon because locally it is traveling outward at c and globally, it is being held in place by the gravity of the black hole.
So with that being said, I guess my real question becomes:
What velocity is needed to not only escape a Black Hole, but to travel away from the event horizon? It seems that this would correlate directly with the mass of the Black Hole (which I believe you addressed in your FORCE equation and not your CONSTANT one as I was confused about)?
An object that has so much gravity that light, (or anything else), cannot escape from it once it has crossed the event horizon.stedwards said:What about definitions? What is a black hole?
rootone said:An object that has so much gravity that light, (or anything else), cannot escape from it once it has crossed the event horizon.
The event horizon is the 'point of no return'.
An object with sufficient force applied to it can (in principle anyway) escape from the black hole's gravity while it is still outside of the EH.
stedwards said:I think one of the best definitions is "A black hole is a region from which nothing can escape; not even light," making the OP question moot.
davenn said:and that is what everyone has repeatedly been telling him for 3 pages now, but it still doesn't seem to be sinking in !