Conic Section

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This document discusses the four basic conic sections - circles, parabolas, ellipses, and hyperbolas. It provides the standard form equations and key characteristics for each conic section with varying positions of the vertex. Circles are defined by a center point and radius. Parabolas are defined by a focus, directrix, and vertex. Ellipses are defined by two foci and the sum of distances to these points. Hyperbolas are defined by two foci and the difference of distances to these points. Examples of each conic section in architecture and acoustics are also given.

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The huge chimney of a nuclear power plant has the shape of a hyperboloid, as does the architecture of the James S. McDonnell Planetarium of the St. Louis Science Center. © Jill Britton, September 25, 2003

This presentation describes the mathematics of conical curves (circles, ellipse, parabolas, hyperbolas) obtained by intersecting a right circular conical surface and a plane.. Please send comments and suggestions to improvements to solo.hermelin@gmail.com. More presentations can be found at my website http://www.solohermelin.com. Part of the Figures could not be unloaded, so I suggest to see this presentation in my website..

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