Air–water interface dynamics and Power changeover in air of a sphere passed vertically upward with the interface.
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Several theorems referring to planar conic sections also increase to spherical conics. Intersection of a sphere with a more typical surface[edit]
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480–540 ce), utilised conic sections to complete a solution for Archimedes' problem of cutting a sphere by a airplane so that the ratio from the resulting volumes could well be similar to a supplied ratio. ^ New Scientist
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Diameters are definitely the longest line segments that could be drawn in between two factors about the sphere: their size is 2 times the radius, d = 2r. Two details on the sphere connected by a diameter are antipodal points of each other.[three]
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