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conic section

NOUN
  1. (geometry) a curve generated by the intersection of a plane and a circular cone

How To Use conic section In A Sentence

  • He developed the hemicyclium, a sundial which has the hour lines drawn on the surface of a conic section giving greater accuracy.
  • Apollonius of Perga was a Greek geometer and astronomer noted for his writings on conic sections. Archive 2009-03-01
  • It's the other conic sections that confuse me, like ellipses and hyperbolas.
  • First we should note that conic sections to Apollonius are by definition the curves formed when a plane intersects the surface of a cone.
  • The New determine the orbit of the param - with the crown of glory. the Seven Mansion Worlds, the Jerusalem will be revealed as a eter, a test is taken to see what 30 We can see h o w Merkabah Light worlds of the lower Merkabah totality, a system which energy fields need to be crossed. can spiral through the inner chem - luminaries. will coordinate all building blocks Once they know how many fields ical lattice of planetary program - 35 Merkabah is witness to the of crystal into one greater life force. need to be crossed they create ming so as to attune the species to bringing of prophetic consciousness This is why the key tells u s that what they call rotational circumver - central growth cycles, or speed from one level to other levels of the higher intelligence uses the sion which is two conic sections of through star systems and connect a creation. Recently Uploaded Slideshows
  • Omar Khayyam gave a complete classification of cubic equations with geometric solutions found by means of intersecting conic sections.
  • He also thought in conic sections, squares and roots and ratios, and geometrized like Euclid. Pragmatism
  • A certain Chever also performed sundry singular mathematical feats, such as squaring the circle, a problem which he reduced to the single question, _Construere mundum divinae menti analogum_, and showing that the parabola, the only conic section squared by ancient or modern geometers, could never be quadrated, to the eternal discomfiture and discredit of the shade of Archimedes. The Atlantic Monthly, Volume 03, No. 20, June, 1859
  • Sturm's theoretical work in mathematical physics involved the study of caustic curves, and poles and polars of conic sections.
  • Sturm's theoretical work in mathematical physics involved the study of caustic curves, and poles and polars of conic sections.
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