Logo

A Course of Pure Geometry: Properties of the Conic Sections

Large book cover: A Course of Pure Geometry: Properties of the Conic Sections

A Course of Pure Geometry: Properties of the Conic Sections
by

Publisher: Cambridge University Press
ISBN/ASIN: 111234893X
Number of pages: 314

Description:
The book does not assume any previous knowledge of the Conic Sections, which are here treated ab initio, on the basis of the definition of them as the curves of projection of a circle. Many of the properties of the Conic Sections which can only be established with great labour from their focus and directrix property are proved quite simply when the curves are derived directly from the circle.

Home page url

Download or read it online for free here:
Download link
(multiple formats)

Similar books

Book cover: Practical Plane and Solid Geometry for Advanced StudentsPractical Plane and Solid Geometry for Advanced Students
by - Macmillan
This book is written for Science students. The necessity of accurate draughtsmanship is insisted on throughout. We describe how the drawing instruments may be set and maintained. And the numerical answers are appended to many of the examples.
(7739 views)
Book cover: A. N. Whitehead's Geometric AlgebraA. N. Whitehead's Geometric Algebra
by
This is a text on 3-d Euclidean computational geometry intended to be used in engineering applications. On the other hand, the methods of Whitehead's algebra enable us to readily deal with Euclidean and non-Euclidean spaces of any dimension.
(16021 views)
Book cover: The First Six Books of the Elements of EuclidThe First Six Books of the Elements of Euclid
by - Longmans, Green, and Co.
This edition of the Elements of Euclid is intended to supply a want much felt by teachers at the present day - the production of a work which, while giving the original in all its integrity, would also contain the modern conceptions and developments.
(12705 views)
Book cover: A Modern Course on Curves and SurfacesA Modern Course on Curves and Surfaces
by - virtualmathmuseum.org
Contents: What is Geometry; Geometry of Inner-Product Spaces; Linear Maps and the Euclidean Group; Adjoints of Linear Maps and the Spectral Theorem; Differential Calculus on Inner-Product Spaces; Normed Spaces and Integration; ODE; and more.
(13231 views)