Spacecraft Deep Impact - Comet's mass

AI Thread Summary
The discussion revolves around calculating the mass of Comet Tempel 1 and determining the distance from its center when debris has lost 70% of its initial kinetic energy. The escape speed formula, V=sqrt((2GM)/r), is highlighted as a key equation for finding the comet's mass, given its diameter of 9.0 km. Participants express confusion regarding how to calculate the lost kinetic energy after the debris escapes. Clarifications are sought on the relationship between kinetic energy and the percentage lost, emphasizing the need for a deeper understanding of energy conservation principles. The conversation underscores the importance of applying physics equations to solve real-world astronomical problems.
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Homework Statement



On July 4, 2005, the NASA spacecraft Deep Impact fired a projectile onto the surface of Comet Tempel 1. This comet is about 9.0 {\rm km} across. Observations of surface debris released by the impact showed that dust with a speed as low as 1.0 {\rm m/s} was able to escape the comet.

1)Assuming a spherical shape, what is the mass of this comet? ( The escape speed for an object at the surface of Earth is 11.2 {\rm km/s} ).

2)How far from the comet's center will this debris be when it has lost 70 {\rm \%} of its initial kinetic energy at the surface?

I have absolutely no idea what to do. any help would be appreciated.

Homework Equations


I know that for part a it is V=sqrt((2GM)/r)

but then how I calculate the lost kinetic energy.


The Attempt at a Solution

 
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treverd said:
but then how I calculate the lost kinetic energy.
You know that it is 70% of it's intial value...
 
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