Two planets $A$ and $B$ having masses $m_1$ and $m_2$ move around the sun in circular orbits of $r_1$ and $r_2$ radii respectively. If angular momentum of $A$ is $L$ and that of $B$ is $3L$, the ratio of time period $\left(\frac{T_A}{T_B}\right)$ is:

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$27 \left(\frac{m_1}{m_2}\right)^3$

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Two planets $A$ and $B$ having masses $m_1$ and $m_2$ move around the sun in circular orbits of $r_1$ and $r_2$ radii respectively. If angular momentum of $A$ is $L$ and that of $B$ is $3L$ , the ratio of time period $\left(\frac{T_A}{T_B}\right)$ is:

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Two planets AAA and BBB having masses m1m_1m1​ and m2m_2m2​ move around the sun in circular orbits of r1r_1r1​ and r2r_2r2​ radii respectively. If angular momentum of AAA is LLL and that of BBB is 3L3L3L, the ratio of time period (TATB)\left(\frac{T_A}{T_B}\right)(TB​TA​​) is:

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Two planets $A$ and $B$ having masses $m_1$ and $m_2$ move around the sun in circular orbits of $r_1$ and $r_2$ radii respectively. If angular momentum of $A$ is $L$ and that of $B$ is $3L$ , the ratio of time period $\left(\frac{T_A}{T_B}\right)$ is: