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  2. Conic section - Wikipedia

    en.wikipedia.org/wiki/Conic_section

    A conic is the curve obtained as the intersection of a plane, called the cutting plane, with the surface of a double cone (a cone with two nappes).It is usually assumed that the cone is a right circular cone for the purpose of easy description, but this is not required; any double cone with some circular cross-section will suffice.

  3. Midpoint theorem (conics) - Wikipedia

    en.wikipedia.org/wiki/Midpoint_theorem_(conics)

    In geometry, the midpoint theorem describes a property of parallel chords in a conic. It states that the midpoints of parallel chords in a conic are located on a common line. The common line or line segment for the midpoints is called the diameter. For a circle, ellipse or hyperbola the diameter goes through its center.

  4. Circumconic and inconic - Wikipedia

    en.wikipedia.org/wiki/Circumconic_and_inconic

    In Euclidean geometry, a circumconic is a conic section that passes through the three vertices of a triangle, [1] and an inconic is a conic section inscribed in the sides, possibly extended, of a triangle. [2] Suppose A, B, C are distinct non-collinear points, and let ABC denote the triangle whose vertices are A, B, C.

  5. Category:Conic sections - Wikipedia

    en.wikipedia.org/wiki/Category:Conic_sections

    Download QR code; Print/export Download as PDF; Printable version; ... Pages in category "Conic sections" The following 51 pages are in this category, out of 51 total.

  6. Focal conics - Wikipedia

    en.wikipedia.org/wiki/Focal_conics

    Definition of focal conics A,C: vertices of the ellipse and foci of the hyperbola E,F: foci of the ellipse and vertices of the hyperbola Focal conics: two parabolas A: vertex of the red parabola and focus of the blue parabola

  7. Apollonius of Perga - Wikipedia

    en.wikipedia.org/wiki/Apollonius_of_Perga

    These concepts gave the Greek geometers algebraic access to linear functions and quadratic functions, which latter the conic sections are. They contain powers of 1 or 2 respectively. Apollonius had not much use for cubes (featured in solid geometry), even though a cone is a solid. His interest was in conic sections, which are plane figures.

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