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Kepler's Law

Two satellite...

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Two satellite s1 and s2 revolve round a planet in coplanar circular orbits in the same sense. Their period of revolution are 1 hour and 8 hours respectively. The radii of orbit of s1 is 10^ 4 km. When s2 is closest to s1, the angular speed of s2 as actually observed by an astronaut in s1

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Two satellites $S_{1}$ and $S_{2}$ revolve round a planet in coplanar circular orbits in the same sense. Their periods of revolution are 1 hour and 8 hours respectively. The radius of the orbit of $S_{1} = 10^{4}$ km When $S_{2}$ is closest to $S_{1}$ find speed of $S_{2}$ relative to $S_{2}$ and the angular speed of $S_{1}$ actually observed by an astronaut at $S_{1}$ .

Two satellites $S_{1}$ and $S_{2}$ revolve round a planet in coplanar circular orbits in the same sense. Their periods of revolution are 1 hour and 8 hours respectively. The radius of the orbit of $S_{1} = 10^{4}$ km When $S_{2}$ is closest to $S_{1}$ find speed of $S_{2}$ relative to $S_{2}$ and the angular speed of $S_{1}$ actually observed by an astronaut at $S_{1}$ .

Q. Two satellites

S_{1}

S_{2}

revolve round a planet in coplanar circular orbits in the same sense. Their periods of revolution are 1 hour and 8 hours respectively. The radius of the orbit of

S_{1}

10^{4} km

S_{2}

S_{1}

, angular speed (in

r a d / h r

S_{2}

as observed by an astronaut in

S_{1}

Q. Two satellites

S_{1}

S_{2}

revolve around a planet in coplanar circular orbits in the same sense. Their periods of revolution are

1 hour

8 hours

respectively. The radius of the orbit of

S_{1}

10^{4} km

S_{1}

S_{2}

, the angular speed of

S_{2}

as observed by an astronaut in

S_{1}

Q. Two satellites

S_{1}

S_{2}

revolve round a planet in coplanar circular orbits in the same sense. Their periods of revolution are 1 hour and 8 hours respectively. The radius of the orbit of

S_{1}

10^{4} km

S_{2}

S_{1}

, find the speed of

S_{2}

S_{1}

k m p h

)

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