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    • https://phys.libretexts.org/Bookshelves/Classical_Mechanics/Classical_Mechanics_(Dourmashkin)/25%3A_Celestial_Mechanics/25.06%3A_Keplers_Laws
      Using analytic geometry in the limit of small Δθ , the sum of the areas of the triangles in Figure 25.9 is given by The period of revolution T of a planet about the sun is related to the semi-major ax...Using analytic geometry in the limit of small Δθ , the sum of the areas of the triangles in Figure 25.9 is given by The period of revolution T of a planet about the sun is related to the semi-major axis a of the ellipse by T2=ka3 where k is the same for all planets. Using Equation (25.2.1) for reduced mass, the square of the period of the orbit is proportional to the semi-major axis cubed,

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