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Definition of convergent and of divergent sequences of real numbers. Application to calculus of approximation error. Infinitesimal and infinite functions. Assessment methods The examination consists of a preliminary written test that lasts 3 sborrone and a test about the theoretical part.

Elementi di analisi matematica 1. Versione semplificata per i nuovi corsi di laurea

Further objective is to analyze, set up correctly, with the necessary logical rigor, a mathematical problem. Classification of points of discontinuity. Salsa, Analisi matematica 1, Zanichelli. Algebraic form of a complex number, modulus and argument of a complex number, exponential form of a complex number.

Proseguendo la navigazione o cliccando su “Chiudi” acconsenti all’uso dei cookie. Basic notions of topology. Primitive functions and indefinite integrals. Visite Leggi Modifica Modifica wikitesto Cronologia. Trigonometric and exponential form. Fundamental Theorem and Formula of the Integral Calculus.

Università degli Studi Mediterranea – Catalogo dei corsi – Course summary

The De L’Hospital’s Theorems. Continuity of inverse functions. Teaching tools Textbook and exercices book and online material available on the web address elemento Supremum and infimum of a function. Theorems about limits of sequences: The course aims to develop the ability to perform studies of functions, derivation, integration and solve simple differential equations.

Taylor’s formula and McLaurin. Textbook and exercices book and online material available on the web address https: Continuity of composite functions and inverse functions.

The mean value theorem and its application to study the monotonicity of a function.

Theorem “Bridge” and nonexistence of limits. Infinite and infinitesimal and their comparison.

Nicola Fusco (matematico)

Maximum and relative minimum. Ateneo Didattica Studenti Ricerca International.

Give now Alma orienta Job placement. Generalization to variable coefficients and arbitrary order equations.

UNIVPM: Guida insegnamenti

Real numbers and functions. The hyperbolic functions and their inverse functions. Set of complex numbers. Natural, Integer, Rational and Real numbers. Monotone sequences and their limits. Properties of definite elemneti and geometric interpretation.