Gravitational problem, spacecraft orbital period

AI Thread Summary
To determine the altitude at which a lunar module must orbit the Moon to complete an orbit in 1 hour, 49 minutes, and 39 seconds, one must utilize the relationship between gravitational force and orbital period. The relevant equation involves the mass of the Moon and the radius of the orbit. Researching the mass of the Moon and understanding the concept of orbital periods is essential for solving the problem. It is recommended to refer to textbooks and notes for the necessary equations. Completing this calculation will provide the required altitude for the lunar module's orbit.
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Homework Statement



I need help getting started with this problem

At what altitude above the surface of the Moon must a lunar module orbit in order to complete each orbit in 1 h 49 min 39 s?

Homework Equations


g= Gm/r^2 ?

The Attempt at a Solution


Not quite sure how to start or anything , any help would be nice
 
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You need to research some additional items. Look in your notes and textbook for the topic of orbital periods. You should be able to find an equation that will give you the period, knowing the mass of the central body. So you'll need to look up the mass of the Moon, too...
 
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