Skip to Main Content (Press Enter)

Logo UNICH
  • ×
  • Home
  • Degrees
  • Courses
  • Jobs
  • People
  • Outputs
  • Organizations
  • Third Mission
  • Projects
  • Expertise & Skills

UNI-FIND
Logo UNICH

|

UNI-FIND

unich.it
  • ×
  • Home
  • Degrees
  • Courses
  • Jobs
  • People
  • Outputs
  • Organizations
  • Third Mission
  • Projects
  • Expertise & Skills
  1. Courses

TO001A - MATHEMATICAL ANALYSIS I (MATD)

courses
ID:
TO001A
Duration (hours):
72
CFU:
9
SSD:
ANALISI MATEMATICA
Located in:
PESCARA
Url:
Course Details:
BIOMEDICAL ENGINEERING/CORSO GENERICO Year: 1
Year:
2025
Course Catalogue:
https://unich.coursecatalogue.cineca.it/af/2025?co...
  • Overview
  • Syllabus
  • Degrees
  • People

Overview

Date/time interval

Primo Semestre (22/09/2025 - 21/12/2025)

Syllabus

Course Objectives

The aim of this course is to introduce the fundamental concepts of differential and integral calculus for functions of a single real variable. These topics form the foundation not only for subsequent courses in Mathematical Analysis but also for subjects such as Probability Theory, Mechanics, Physics, and many other areas of both Pure and Applied Mathematics. The main learning objectives are: to develop logical reasoning and the ability to understand mathematical texts; to present the core ideas and essential methods of calculus; to provide tools for tackling and solving problems. By the end of the course, students are expected to: understand the key concepts of single-variable calculus; solve exercises and discuss meaningful examples; grasp the central notions of Mathematical Analysis. Active participation in lectures, exercises, and the additional support offered by the tutor will help students strengthen their skills in understanding and communicating mathematical content, both in written and oral form.

Course Prerequisites

No prerequisites are required except the basic notions of calculus that are learned in high school

Teaching Methods

Teaching takes place in presence, according to the timetables set by the University. There are also additional tutoring hours

Assessment Methods


Mandatory written exam and oral exam (mandatory in order to obtain a grade higher than 27).
Two midterm/partial tests are scheduled during the course.
The final evaluation assigned to the student will be based on the following criteria:
18–22/30 (Satisfactory):
The student demonstrates knowledge of the basic concepts and fundamental computational methods. However, formal rigor is limited and there are gaps or uncertainties in the justification of logical steps.
23–25/30 (Fair):
The student shows a fair command of the subject and of mathematical language. They are able to present and correctly apply solution techniques to problems of moderate difficulty, demonstrating a satisfactory understanding of the fundamental concepts covered in the course.
26–27/30 (Good):
The student shows a good command of the subject and precision in the use of technical language. They are able to address more structured problems with confidence, providing rigorous justification of the procedures used. A score of 27/30 represents the highest grade attainable if the student chooses not to take the oral exam.
28–30/30 (Very Good):
This evaluation is reserved for students who also take the optional oral exam. The student demonstrates strong critical analysis skills, moving confidently between theoretical and applied aspects and organizing their knowledge with full rigor.
30 with Honors:
Honors are awarded to students who demonstrate particular brilliance in reasoning, especially during the oral exam, showing complete independence of judgment and perfect formal mastery of the discipline in all its aspects.

Texts

M.Bramanti, C.D.Pagani, S.Salsa, Matematica, Zanichelli; P. Marcellini, C. Sbordone: Esercitazioni di Matematica, Liguori Editore

Contents

The Calculus I course aims to introduce the fundamental tools of classical analysis, providing students with a solid theoretical and practical foundation. The course systematically addresses differential and integral calculus for real functions of a real variable, laying the groundwork for a rigorous study of the concepts of limits, continuity, differentiability, and integrability. It also introduces the main computational techniques and their applications, with examples drawn from meaningful problems in scientific and engineering contexts.

Course Language


Italian

Degrees

Degrees

BIOMEDICAL ENGINEERING 
Bachelor’s Degree
3 years
No Results Found

People

People

CAMILLI FABIO
Gruppo 01/MATH-03 - ANALISI MATEMATICA, PROBABILITÀ E STATISTICA MATEMATICA
Settore MATH-03/A - Analisi matematica
AREA MIN. 01 - Scienze matematiche e informatiche
Docenti di ruolo di Ia fascia
No Results Found
  • Use of cookies

Powered by VIVO | Designed by Cineca | 26.4.0.0