Revolution of moon and satellite

AI Thread Summary
The discussion revolves around calculating the distance from the Earth to a geostationary satellite in relation to the Earth-Moon distance. The problem references the Moon's 27-day revolution period and seeks to determine the multiple of this distance for a geostationary satellite. Participants mention Kepler's Laws as a potential starting point for the solution. There is also a question raised about the time period of a geostationary satellite, which is crucial for the calculations. The conversation highlights the need for a foundational understanding of orbital mechanics to approach the problem effectively.
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Homework Statement


What multiple of the distance between the centre of the Earth and that of the moon is the distance between the centre of the Earth and a geostationary satellite which above a fixed location on the equator?Take the cycle of revolution to the moon around the Earth to be 27 days

The Attempt at a Solution


I do not know how to start.An idea please?
 
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What is the time period of a geostationary satellite?

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