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Inverse square law and elliptical orbits (Read 120 times)
eau de sauvage
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Inverse square law and elliptical orbits
07/22/18 at 03:46:02
Here is a wonderful geometric explanation, if you have ever wondered how is it that the fact that gravity falls off inversely with the square of the distance, inevitably leads to elliptical orbits.
https://www.youtube.com/watch?v=xdIjYBtnvZU
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Dave
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Re: Inverse square law and elliptical orbits
Reply #1 -
07/22/18 at 17:21:52
OK....I was able to follow along to the 10 minute mark - then I needed a concentration break!
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Re: Inverse square law and elliptical orbits
Reply #2 -
07/23/18 at 08:10:02
If Dave only made 10 minutes,.. I'm not even gonna' try...
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IslandRoad
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Re: Inverse square law and elliptical orbits
Reply #3 -
07/23/18 at 19:22:55
That was like watching 'contemporary dance' ... I had only a very little idea of what was going on, but I still enjoyed it!
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Re: Inverse square law and elliptical orbits
Reply #4 -
07/24/18 at 06:01:28
OMG - my eyes were rolling like those ellipses at 7:58 so I stopped at 8:13. I am always amazed that humans can think in such abstract ways, at time humans can be truly interesting.
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Re: Inverse square law and elliptical orbits
Reply #5 -
07/24/18 at 06:08:59
OMG - my eyes were rolling like those ellipses at 7:58 so I stopped at 8:13. I am always amazed that humans can think in such abstract ways, at time humans can be truly interesting.
As an aside, I watched a brief tv show on the latest new Hubble-like telescope scheduled to be sent out in a few years. In some ways it is most interesting to me that as the farther away they compute a star to be, it is farther away in distance and, in time (further back in history.)
Its kinda odd, as we always think of what we are seeing as being here and now, which is almost true for our local viewing but apparently not for galactic distances.
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Eegore
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Re: Inverse square law and elliptical orbits
Reply #6 -
07/24/18 at 06:51:02
Talking with one of my friends that works for Atlas Pacific who builds satellite projects, he doesn't think we are looking back in time when the Hubble and such does those deep images.
There's a handful of newer theories out there about how that works but I haven't had time to look into them.
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Re: Inverse square law and elliptical orbits
Reply #7 -
07/24/18 at 09:13:48
The thing I never could get,.. is... if you look in any direction, you look back in time, and further you look the further back in time you see...
If we all came from a single point,.. how is that point in every direction we look?...
Somebody is playing a trick on us...
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Re: Inverse square law and elliptical orbits
Reply #8 -
07/24/18 at 09:36:58
Serowbot wrote
on 07/24/18 at 09:13:48:
If we all came from a single point,.. how is that point in every direction we look?...
We are not at the center - but the light took so long to get to us over the vast expanse....that any direction you look you see something that is no longer in the place where it was when the light began the journey!
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Re: Inverse square law and elliptical orbits
Reply #9 -
07/24/18 at 10:01:05
Very cool video - I love Feynman.
Speaking of time/distance, etc. - if you really wanna blow your mind, look into Planck time.
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Re: Inverse square law and elliptical orbits
Reply #10 -
07/24/18 at 11:55:16
I Googled "Center of the Universe", just for fun,.. and it told me it's in Tulsa...
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Re: Inverse square law and elliptical orbits
Reply #11 -
07/24/18 at 13:06:33
I thought the Center of the Universe was closer to me....in Rabbit Hash Kentucky.
https://www.youtube.com/watch?v=33CACmJDdbg
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Re: Inverse square law and elliptical orbits
Reply #12 -
07/24/18 at 15:15:37
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Dave
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Re: Inverse square law and elliptical orbits
Reply #13 -
07/24/18 at 19:24:27
Rabbit Hash is reportedly the only town in the US that has Euthanized a Mayor!
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eau de sauvage
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Re: Inverse square law and elliptical orbits
Reply #14 -
07/24/18 at 23:13:15
Dave wrote
on 07/22/18 at 17:21:52:
OK....I was able to follow along to the 10 minute mark - then I needed a concentration break!
Oh don't get me wrong, I've watched it about half a dozen times and I'm only about 3/4 of the way though getting it. However as it avoids any calculus or advance math I know I can do this.
But as
@IslandRoad
has said it's still very enjoyable.
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