if the orbital radius of planet doubled then it's time period becomes
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by kepler's third law
(orbital radius)^3 is directly proportional to (time period^2)
so if orbital radius of planet is doubled then it's time period becomes 2√2 of the previous time period.
(orbital radius)^3 is directly proportional to (time period^2)
so if orbital radius of planet is doubled then it's time period becomes 2√2 of the previous time period.
Answered by
0
Answer:
so if orbital radius of planet is doubled then it's time period becomes 2√2 of the previous time period.
Explanation:
2√2 of the previous time period.
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