Paperback. Knowledge of ordinary curriculum in Geometry is a prerequisite.Concepts are explained with solved examples.Aspects of Geometry Euclid, Geometric cones etc. explained with illustrations.Points have been denoted by A, B, C., lines by a, b, c.,and planes and lines by .Miscellaneous example at the end of the book help the readers to test their understanding.ABOUT THE BOOK:In writing this book, covering Euclid and Geometric cones, it is assumed the reader has passed through the ordinary curriculum in Geometry. No rigid notation is followed but points have been denoted by A, B, C, ., lines by a, b, c ., and planes and conics by a,b,g . . ?r.h? has been used for rectangular hyperbola. Director has been used to include the ?director circle? of a central conic and the ?directrix? of a parabola. The length of the perpendicular from the point A on the line b has been denoted by (A, b). In writing this book, covering Euclid and Geometric Cones, it is assumed that the reader has passed through the ordinary curriculum in Geometry. No rigid notation is followed but points have been denoted by A, B, C,., lines by a, b, c,., and planes and conics by alpha, beta, gamma,., 'r.h' has been used for rectangular hyperbola. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability.

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Bibliographic Details

Title: An Elementary Treatise on Pure Geometry with Numerous Examples (Paperback)
Publisher: New Age International (UK) Ltd
Publication Date: 2011
Language: English
ISBN 10: 1781830363
ISBN 13: 9781781830369
Binding: Paperback
Condition: new

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In writing this book, covering Euclid and Geometric cones, it is assumed the reader has passed through the ordinary curriculum in Geometry. No rigid notation is followed but points have been denoted by A, B, C, ..., lines by a, b, c ...., and planes and conics by a,b,g .... . ?r.h? has been used for rectangular hyperbola. Director has been used to include the ?director circle? of a central conic and the ?directrix? of a parabola. The length of the perpendicular from the point A on the line b has been denoted by (A, b).

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