Calculating weight & accelleration due to gravity on other planets Help please

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SUMMARY

The discussion focuses on calculating weight and acceleration due to gravity on Mars using Newton's law of gravitation. The relevant parameters provided are the radius of Mars (0.53 times that of Earth) and the mass of Mars (0.11 times that of Earth). The acceleration at the surface of Mars can be derived using the formula a = G * (M/R^2), where G is the gravitational constant. The user expresses confidence in solving subsequent parts of the problem once the initial calculation is clarified.

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benji
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Alright, well this problem was too hard to explain, so I just decided to scan it ;).

Here's the problem:
http://img108.exs.cx/img108/5815/approb.gif

I'm pretty sure I'll be able to figure out everything else once I get part (a). But I don't know where to start with this.

Thanks.
 
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You're given:
[tex]R_{Mars}=0.53R_{Earth}[/tex]
[tex]M_{Mars}=0.11M_{Earth}[/tex]
(radius and mass respectively).

The acceleration at the surface of a planet canbe obtained by Newton's law of gravitation:
[tex]F=G\frac{mM}{r^2}[/tex]
since F=ma, the acceleration an object undergoes a distance R from the center is:
[tex]a=G\frac{M}{R^2}[/tex].
 
Ahh!

Thank you very much Galileo.
 

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