If gravitational force F varies with distance r between the centres of mass of two bodies. Then the time period of a satellite revolving in a circular orbit of radius r around some planet proportional to :

r^{(n + 1) / 2}

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r^{(n - 1) / 2}

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r^{(1 + n) / 2}

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r^{(1 - n) / 2}

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Solution

The correct options are
A $r^{(n + 1) / 2}$
C $r^{(1 + n) / 2}$

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If gravitational force F varies with distance r between the centres of mass of two bodies. Then the time period of a satellite revolving in a circular orbit of radius r around some planet proportional to :

The correct options are A r(n+1)/2 C r(1+n)/2

The correct options are
A $r^{(n + 1) / 2}$
C $r^{(1 + n) / 2}$