Geostationary Orbits

Authors: Andrej Rehak

Respecting the mechanism of simple machines, in described case the lever in balance, the application of universal principle (g=cd) is demonstrated by calculating the radius and velocity of the geostationary orbit. Derived is the ratio between geostationary and equatorial radius, specific to each celestial body. Implicitly, formulated is the law of geostationary orbits symmetrical to third Kepler’s law of planetary motion. As a derivation of these equations is not using the gravitational constant G and calculates the corrected celestial body masses, due to their mathematical equivalence, equalities presented give absolutely accurate results. The elegance, precision and simplicity of the presented model indicate misinterpretation of Newton's arbitrary masses and nature, in the conventional physics inevitable gravitational constant G, the so-called "Universal constant of nature".

Comments: 6 Pages.

Download: PDF

Submission history

[v1] 2012-12-10 04:50:53

Unique-IP document downloads: 211 times is a pre-print repository rather than a journal. Articles hosted may not yet have been verified by peer-review and should be treated as preliminary. In particular, anything that appears to include financial or legal advice or proposed medical treatments should be treated with due caution. will not be responsible for any consequences of actions that result from any form of use of any documents on this website.

Add your own feedback and questions here:
You are equally welcome to be positive or negative about any paper but please be polite. If you are being critical you must mention at least one specific error, otherwise your comment will be deleted as unhelpful.

comments powered by Disqus