<--- Back to Details
First PageDocument Content
Curves / Circles / Incidence geometry / Problem of Apollonius / Tangent circles / Tangent / Ellipse / Inversive geometry / Hyperbola / Geometry / Analytic geometry / Conic sections
Date: 2003-04-22 15:13:47
Curves
Circles
Incidence geometry
Problem of Apollonius
Tangent circles
Tangent
Ellipse
Inversive geometry
Hyperbola
Geometry
Analytic geometry
Conic sections

Add to Reading List

Source URL: home.bway.net

Download Document from Source Website

File Size: 170,83 KB

Share Document on Facebook

Similar Documents

5 The curve is a) an ellipse if 4AC B 2 > 0; b) a hyperbola if 4AC B 2 < 0; c) a parabola if 4AC B 2 = 0:

DocID: 1uR3N - View Document

1 CHAPTER 2 CONIC SECTIONS 2.1 Introduction A particle moving under the influence of an inverse square force moves in an orbit that is a conic section; that is to say an ellipse, a parabola or a hyperbola. We shall prove

DocID: 1tRzJ - View Document

Geometry / Algebraic geometry / Mathematics / Conic sections / Curves / Algebraic curves / Ellipse / Cartesian oval / Focus / Hyperbola / Oval / Optics

The Decemberissue of the Bulletin carried a very enjoyable article by Dr

DocID: 1rsZ3 - View Document

Geometry / Algebraic geometry / Space / Conic sections / Curves / Analytic geometry / Ellipse / Circle / Perpendicular / Differential geometry of surfaces / Hyperbola / Parabola

Some remarkable geometry – 2D and 3D – ancient and modern Adrian Oldknow The ancient Greeks defined an important class of plane curves as `conic sections’ i.e. the shapes formed when a cone is cut by a plane. Th

DocID: 1roEH - View Document

Geometry / Mathematics / Algebraic geometry / Analytic geometry / Conic sections / Curves / Circles / Elementary geometry / Tangent / Enumerative geometry / Hyperbola / Angle

DIMACS Series in Discrete Mathematics and Theoretical Computer Science Visibility Computations: From Discrete Algorithms to Real Algebraic Geometry Thorsten Theobald

DocID: 1qRbw - View Document