The period of a satellite in a circular orbit of radius r is t. The period of another satellite in circular orbit of radius 4r is
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Answer:
Time period of the another satellite will be 8 times greater than the period of first satellite
Explanation:
By Law Of Time Period Of Satellites,{T1 /T2}^2={R1/R2}^3
Here R2=4R1
so, {T1/T2}^2={R1/4R1}^3
{T1/T2}^2={1/4}^3
{T1/T2}^2=1/64
T1/T2=1/8
T2=8T1
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