Asked by cb
i keep trying to put this in my calculator but i keep getting the wrong answer...can someone please try it on their calculator and help me?
thnks
(a) Find the distance r to geosynchronous orbit.
Apply Kepler's third law. T^2=((4pi^2)/(GM_E))r^3
Substitute the period in seconds, T = 86,400 s, the gravity constant G = 6.67 multiplied by 10-11 kg-1 m3/s2, and the mass of the Earth, ME = 5.98 multiplied by 1024 kg. Solve for r.
T^2=((4pi^2)/(GM_E))r^3
thnks
(a) Find the distance r to geosynchronous orbit.
Apply Kepler's third law. T^2=((4pi^2)/(GM_E))r^3
Substitute the period in seconds, T = 86,400 s, the gravity constant G = 6.67 multiplied by 10-11 kg-1 m3/s2, and the mass of the Earth, ME = 5.98 multiplied by 1024 kg. Solve for r.
T^2=((4pi^2)/(GM_E))r^3
Answers
Answered by
drwls
What equation are you using? You should be using Kepler's third law, and setting the satellite period to 23 hours 56 minutes (1 sidereal day)
Or check the derivation here:
http://en.wikipedia.org/wiki/Geostationary
Or check the derivation here:
http://en.wikipedia.org/wiki/Geostationary
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