If a satellite revolves with time period (T) around a planet, whose density is d ? Then prove that dT^2 =constant.?
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As according to kepler's law T^2/r^3 = constant
therefore d = m/4/3 pie r ^3
r^3 =k/d
T^2d = constant
therefore d = m/4/3 pie r ^3
r^3 =k/d
T^2d = constant
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