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The gravitational law and Huygens's centripetal law are the same
The gravitational law and Huygens's centripetal law are the same
Huygens published his centripetal law Fc = mpl*vm^2/sma in 1659. The formula Fg = G*(M*mpl/sma^2) produces the same results. mpl vm sma Fc Fg MER 3.30E+23 47873 57,909,231,029 1.31E+22 1.31E+22 VEN 4.87E+24 35021 108,209,525,401 5.52E+22 5.52E+22 EAR 5.97E+24 29786 149,598,319,494 3.54E+22 3.54E+22 MAR 6.42E+23 24131 227,943,771,564 1.64E+21 1.64E+21 JUP 1.90E+27 13070 778,342,761,465 4.17E+23 4.16E+23 SAT 5.68E+26 9672 1,426,714,892,866 3.73E+22 3.71E+22 URA 8.68E+25 6835 2,870,633,540,862 1.41E+21 1.40E+21 NEP 1.02E+26 5478 4,498,393,012,162 6.83E+20 6.72E+20 PLU 1.25E+22 4749 5,906,438,090,764 4.77E+16 4.76E+16 Fc = centripetal force Fg = gravitational force mpl = mass of a planet vm = orbital velocity in m sma = semi major axis in m G = gravitational constant = 6.674E-11 M = Mass of the sun = 1.9885E+30 |
#2
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The gravitational law and Huygens's centripetal law are the same
Dne 18/01/2018 v 11:51 Peter Riedt napsal(a):
The gravitational law and Huygens's centripetal law are the same IF the same, how does the former apply on a centrifuge ? -- Poutnik ( The Pilgrim, Der Wanderer ) A wise man guards words he says, as they say about him more, than he says about the subject. |
#3
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The gravitational law and Huygens's centripetal law are the same
On Friday, January 19, 2018 at 3:56:45 AM UTC+8, Libor 'Poutnik' StÅ™Ã*ž wrote:
Dne 18/01/2018 v 11:51 Peter Riedt napsal(a): The gravitational law and Huygens's centripetal law are the same IF the same, how does the former apply on a centrifuge ? -- Poutnik ( The Pilgrim, Der Wanderer ) A wise man guards words he says, as they say about him more, than he says about the subject. I stated in my posts that the two laws give the same results for the 9 major planets, not for anything else. |
#4
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The gravitational law and Huygens's centripetal law are the same
Dne 19/01/2018 v 21:27 Peter Riedt napsal(a):
On Friday, January 19, 2018 at 3:56:45 AM UTC+8, Libor 'Poutnik' StÅ™Ã*ž wrote: Dne 18/01/2018 v 11:51 Peter Riedt napsal(a): The gravitational law and Huygens's centripetal law are the same IF the same, how does the former apply on a centrifuge ? -- Poutnik ( The Pilgrim, Der Wanderer ) A wise man guards words he says, as they say about him more, than he says about the subject. I stated in my posts that the two laws give the same results for the 9 major planets, not for anything else. Only if all had been circular orbits. Calculate it and you will see. -- Poutnik ( The Pilgrim, Der Wanderer ) A wise man guards words he says, as they say about him more, than he says about the subject. |
#5
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The gravitational law and Huygens's centripetal law are the same
On Saturday, January 20, 2018 at 4:43:01 AM UTC+8, Libor 'Poutnik' StÅ™Ã*ž wrote:
Dne 19/01/2018 v 21:27 Peter Riedt napsal(a): On Friday, January 19, 2018 at 3:56:45 AM UTC+8, Libor 'Poutnik' StÅ™Ã*ž wrote: Dne 18/01/2018 v 11:51 Peter Riedt napsal(a): The gravitational law and Huygens's centripetal law are the same IF the same, how does the former apply on a centrifuge ? -- Poutnik ( The Pilgrim, Der Wanderer ) A wise man guards words he says, as they say about him more, than he says about the subject. I stated in my posts that the two laws give the same results for the 9 major planets, not for anything else. Only if all had been circular orbits. Calculate it and you will see. -- Poutnik ( The Pilgrim, Der Wanderer ) A wise man guards words he says, as they say about him more, than he says about the subject. The two formulas work for all eccentricities. |
#6
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The gravitational law and Huygens's centripetal law are the same
Dne 20/01/2018 v 08:45 Peter Riedt napsal(a):
On Saturday, January 20, 2018 at 4:43:01 AM UTC+8, Libor 'Poutnik' StÅ™Ã*ž wrote: Dne 19/01/2018 v 21:27 Peter Riedt napsal(a): On Friday, January 19, 2018 at 3:56:45 AM UTC+8, Libor 'Poutnik' StÅ™Ã*ž wrote: Dne 18/01/2018 v 11:51 Peter Riedt napsal(a): The gravitational law and Huygens's centripetal law are the same IF the same, how does the former apply on a centrifuge ? -- Poutnik ( The Pilgrim, Der Wanderer ) A wise man guards words he says, as they say about him more, than he says about the subject. I stated in my posts that the two laws give the same results for the 9 major planets, not for anything else. Only if all had been circular orbits. Calculate it and you will see. The two formulas work for all eccentricities. This is rather a symptom than a statement. A centripetal force NEVER changes the speed of bodies as it changes only the velocity direction. This is in STRONG disagreement with observations. -- Poutnik ( The Pilgrim, Der Wanderer ) A wise man guards words he says, as they say about him more, than he says about the subject. |
#7
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The gravitational law and Huygens's centripetal law are the same
Dne 20/01/2018 v 08:45 Peter Riedt napsal(a):
The two formulas work for all eccentricities. Yes, they do. But the centripetal force formula calculates for the elliptical orbits the centripetal force, not the gravitation force. And it needs to know the curvature in advance to do so. -- Poutnik ( The Pilgrim, Der Wanderer ) A wise man guards words he says, as they say about him more, than he says about the subject. |
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