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Given that T^(2) = kR^(3), express the c...

Given that `T^(2) = kR^(3)`, express the constant `k` of the above relation in days and kilometres. Given, `k= 10^(-13)s^(2) m^(-3)`. The Moon is at a distance of `3.84 xx 10^(5) km` from the earth. Obtain its time period of revolution in days.

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To solve the problem, we will follow these steps: ### Step 1: Understand the given relation We are given the relation \( T^2 = kR^3 \), where: - \( T \) is the time period of revolution, - \( R \) is the distance from the Earth to the Moon, - \( k \) is a constant. ...
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