as the distance between a satellite in a circular orbit and the central object increases, the period of the…
as the distance between a satellite in a circular orbit and the central object increases, the period of the satellite
Answer
Answer:
increases
Explanation:
Step1: Recall Kepler's third law
$T^{2}\propto r^{3}$, where $T$ is the period of the satellite and $r$ is the distance from the satellite to the central - object.
Step2: Analyze the relationship
As $r$ (distance) increases, according to $T^{2}\propto r^{3}$, $T$ (period) must increase.