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Introduction to Goniometry and Trigonometry
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The theoretical assumptions of the following mathematical topics are presented in this book:
goniometric functions
goniometric equations and inequalities
trigonometry
Each topic is treated by emphasizing practical applications and solving some significant exercises.
LanguageEnglish
PublisherSimone Malacrida
Release dateDec 19, 2022
ISBN9798215879535
Author
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 Goniometry and Trigonometry - Simone Malacrida
Introduction to Goniometry and Trigonometry
SIMONE MALACRIDA
The theoretical assumptions of the following mathematical topics are presented in this book:
goniometric functions
goniometric equations and inequalities
trigonometry
Each topic is treated by emphasizing practical applications and solving some significant exercises.
––––––––
Simone Malacrida (1977)
Engineer and writer, has worked on research, finance, energy policy and industrial plants.
ANALYTICAL INDEX
––––––––
INTRODUCTION
––––––––
I – GONIOMETRIC FUNCTIONS
Definitions
Angle measurement
Properties of sine and cosine
Trigonometric tangent
Remarkable trigonometric formulas
Trigonometric equations and inequalities
Reciprocal trigonometric functions
Inverse trigonometric functions
Applications
Exercises
––––––––
II – TRIGONOMETRY
Definition
Theorems
Resolution of triangles
Exercises
INTRODUCTION
This book presents the trigonometric functions and applications concerning these functions, in particular trigonometry.
The introduction of trigonometric functions allows to solve many problems, above all the geometric relationships between triangles and circles.
The formalism of these functions is of fundamental importance for analytical geometry and
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