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Principles Of Mathematics 1

Sapienza Università di Roma · Farmacia e Medicina / Medicina e Odontoiatria · tutti i canali con docenti, libri e orari, a.a. 2026/2027

Prof. Renato Bruni Canale unico

Farmacia e Medicina / Medicina e Odontoiatria · 1º anno · 1º semestre · 6 CFU · apri nel catalogo

Biocalculus

Cosa indica di studiare il docente
  • Slides of the course, available from the home page of the professor

Argomenti del programma: 1. Functions Sets, Intervals and functions. Types of functions. The graph of a function. Mathematical models. 2. Limits of a function. What is a limit. How to compute a limit. Laws of limits. Continuity of a function. Intermediate Value theorem; Bolzano's theorem. 3. Derivatives What is a differentiable function; tangent in a point; geometric view of derivatives; local approximation to the function.

Prof. Renato Bruni Canale unico

Ingegneria dell'informazione, informatica e statistica · 1º anno · 1º semestre · 6 CFU · apri nel catalogo

Biocalculus

Cosa indica di studiare il docente
  • Slides of the course, available from the home page of the professor

Argomenti del programma: 1. Functions Sets, Intervals and functions. Types of functions. The graph of a function. Mathematical models. 2. Limits of a function. What is a limit. How to compute a limit. Laws of limits. Continuity of a function. Intermediate Value theorem; Bolzano's theorem. 3. Derivatives What is a differentiable function; tangent in a point; geometric view of derivatives; local approximation to the function.

Prof. Renato Bruni Canale unico

Scienze Matematiche, Fisiche e Naturali · 1º anno · 1º semestre · 6 CFU · apri nel catalogo

Biocalculus

Cosa indica di studiare il docente
  • Slides of the course, available from the home page of the professor

Argomenti del programma: 1. Functions Sets, Intervals and functions. Types of functions. The graph of a function. Mathematical models. 2. Limits of a function. What is a limit. How to compute a limit. Laws of limits. Continuity of a function. Intermediate Value theorem; Bolzano's theorem. 3. Derivatives What is a differentiable function; tangent in a point; geometric view of derivatives; local approximation to the function.