Force of attraction between mars and its moon

AI Thread Summary
The discussion centers on calculating the height of Phobos above its surface based on the gravitational force between Mars and Phobos. The force of attraction is given as 5.18 x 10^15 N, with relevant equations provided for solving the problem. The distance between the centers of Mars and Phobos is noted as 9.37 x 10^6 m, while the radius of Phobos is 11.1 km. Confusion arises regarding the mention of Earth's moon, which is irrelevant to the problem focused solely on Mars and its moon, Phobos. Clarification is needed on the problem's exact statement to proceed with the solution.
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Homework Statement


The force of attraction between Mars and its moon, Phobos, which has a mass of 1.072 x 10^16kg and a radius of 11.1km is 5,18 x 10^15 N
Find the height of Phobos above the surface of the moon.


Homework Equations


f=G(m1)(m2)/d^2
d(mars-phobos surfaces)= d (moon-phobos centres) - r (moon) - r(phobos)


The Attempt at a Solution


distance between the centres of Mars and phobos= 9.37 x 10^6m
radius of moon= 1.74 x10 ^6m

I don't know how they get the answer 5.95 x 10^6m
 
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Bumping your thread after 2 minutes will NOT win you any friends on this forum. The rules, which you clearly have not read, say wait at least 24 HOURS, not 2 minutes.
 
First time. Thanks, won't happen again.
 
No problem. Sorry I can't help w/ your problem.
 
Your attempt at answering the question is unclear. Phobos is a satellite of Mars. The 'moon' is 'Phobos', at least from Mars' perspective. You have suddenly inserted Earth's 'moon' into your problem. Your question is dealing only with Mars and Phobos.
 
What is the exact statement of the problem as given to you? Surely the problem can't be asking about the distance between Earth's moon and one of Mars' moons.
 
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