Introduction to Equations and Disequations
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About this ebook
The theoretical assumptions of the following mathematical topics are presented in this book:
equations and inequalities of the first degree
equations and inequalities of the second degree
systems of equations and inequalities
irrational equations and inequalities
equations and inequalities with the form
parametric equations and inequalities
Each topic is covered by emphasizing practical applications and solving some significant exercises.
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 Equations and Disequations - Simone Malacrida
INTRODUCTION
This book deals with the main mathematical methods for solving the fundamental equations and inequalities of mathematics.
The algebraic equations and inequalities take over the examination of the linear and quadratic ones, thus stopping at the second degree.
The systems of equations and inequalities able to generalize the results of mathematical logic to elementary algebra are also presented.
Two separate chapters will consider those problems concerning the presence of roots and modules.
Finally, space will be given to parametric equations and inequalities, ie to that category of problems that can be solved only through a discussion on the value of the parameter.
Each chapter will be accompanied by some final exercise. This manual is not a workbook and, precisely for this reason, you will not find hundreds of exercises.
The questions proposed were considered significant for understanding the main rules and for their application.
In addition, particular emphasis was given to the method of solving them since the real leap in quality between the study of a rule and its application is given precisely by the method, i.e. by the quality of the reasoning, and not by the quantity of