Introduction to Analytical Geometry
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About this ebook
The theoretical assumptions of the following mathematical topics are presented in this book:
Cartesian plane
segments, distances, and lines in the Cartesian plane
parabolas, circumferences, ellipses, hyperbolas in the Cartesian plane
proper and improper bundles in the Cartesian plane
In addition, the main applications of these topics are mentioned and some exercises are carried out.
Simone Malacrida
Simone Malacrida (1977) Ha lavorato nel settore della ricerca (ottica e nanotecnologie) e, in seguito, in quello industriale-impiantistico, in particolare nel Power, nell'Oil&Gas e nelle infrastrutture. E' interessato a problematiche finanziarie ed energetiche. Ha pubblicato un primo ciclo di 21 libri principali (10 divulgativi e didattici e 11 romanzi) + 91 manuali didattici derivati. Un secondo ciclo, sempre di 21 libri, è in corso di elaborazione e sviluppo.
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Introduction to Analytical Geometry - Simone Malacrida
Introduction to Analytical Geometry
SIMONE MALACRIDA
The theoretical assumptions of the following mathematical topics are presented in this book:
Cartesian plane
segments, distances, and lines in the Cartesian plane
parabolas, circumferences, ellipses, hyperbolas in the Cartesian plane
proper and improper bundles in the Cartesian plane
In addition, the main applications of these topics are mentioned and some exercises are carried out.
Simone Malacrida (1977)
Engineer and writer, has worked on research, finance, energy policy and industrial plants.
ANALYTICAL INDEX
––––––––
INTRODUCTION
––––––––
I – THE CARTESIAN PLANE
Definitions
Translation and distance
Practical applications
Exercises
––––––––
II – THE LINE IN THE CARTESIAN PLANE
Definitions
Property
Exercises
––––––––
III – THE PARABLE IN THE CARTESIAN PLANE
Definitions
Property
Exercises
IV – THE OTHER CONICS IN THE CARTESIAN PLANE
Circumference
Ellipse
Hyperbole
General considerations on conics
Exercises
INTRODUCTION
This book presents the main results of analytic geometry, intended as an application of Euclidean geometry set in the Cartesian plane.
The conceptual evolution of analytic geometry, with respect to normal geometry, is such as to be able to begin a path which, starting from the study of polynomial functions, leads to the graphic resolution of transcendental functions (such as