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The space shuttle releases a satellite into a circular orbit 650 km above the earth. How fast must the shuttle be moving (relative to earth) when the release occurs. The answer is 7530 m/s
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for the satallite to get an orbit?
\[mv^2/(R+h)=GmM/(R+h)^2\] \[v=\sqrt{MG/(R+h)}\] M - mass of Earth, value is 6.0 * 10^24 kg G - gravitational constant, equals to 6.67*10^-11 N m2/kg2 R - radius of Earth, 6.4 *10^6 m h - given height of satellite.
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