| First cycle degree courses | Second cycle degree courses | Single cycle degree courses |
| School of Science | ||
| MATHEMATICS | ||
Course unit
MATHEMATICAL ANALYSIS 1
SC09100190, A.A. 2018/19
Information concerning the students who enrolled in A.Y. 2018/19
MATHEMATICAL ANALYSIS 1
SC09100190, A.A. 2018/19
Information concerning the students who enrolled in A.Y. 2018/19
Information on the course unit
| Degree course |
First cycle degree in MATHEMATICS SC1159, Degree course structure A.Y. 2008/09, A.Y. 2018/19 |
 bring this page with you |
|---|---|---|
| Number of ECTS credits allocated | 14.0 | |
| Type of assessment | Mark | |
| Course unit English denomination | MATHEMATICAL ANALYSIS 1 | |
| Website of the academic structure | http://matematica.scienze.unipd.it/2018/laurea | |
| Department of reference | Department of Mathematics | |
| Mandatory attendance | No | |
| Language of instruction | Italian | |
| Branch | PADOVA | |
| Single Course unit | The Course unit can be attended under the option Single Course unit attendance | |
| Optional Course unit | The Course unit can be chosen as Optional Course unit |
Lecturers
| Teacher in charge | ROBERTO MONTI | MAT/05 | |
|---|---|---|---|
| Other lecturers | PIER DOMENICO LAMBERTI | MAT/05 |
ECTS: details
| Type | Scientific-Disciplinary Sector | Credits allocated | |
|---|---|---|---|
| Basic courses | MAT/05 | Mathematical Analysis | 14.0 |
Course unit organization
| Period | Annual |
|---|---|
| Year | 1st Year |
| Teaching method | frontal |
| Type of hours | Credits | Teaching hours |
Hours of Individual study |
Shifts |
|---|---|---|---|---|
| Practice | 6.0 | 60 | 90.0 | No turn |
| Lecture | 8.0 | 64 | 136.0 | No turn |
Examination board
Examination board not defined
| Prerequisites: | Real numbers. Equations and inequalities. Roots and powers. Logarithms and exponential functions. Trigonometry: equations and inequalities. Analytic geometry: lines and circles. |
| Target skills and knowledge: | Real numbers, functions, metric spaces, convergence,
calculus in one variable, Riemann-integral |
| Examination methods: | Written and oral exam |
| Assessment criteria: | Problem solving.
Understanding of the theoretical contents of the course. |
| Course unit contents: | Part A
1-Sets and functions 2-Real numbers 3-Real and complex sequences 4-Real and complex series 5-Metric spaces and continuous functions. Part B 1-Limits of real functions 2-Differential calculus 3-Riemann integra 4-Generalized integrals. 5-Graphs |
| Planned learning activities and teaching methods: | Lectures at the blackboard |
| Additional notes about suggested reading: | Lecture notes on line |
| Textbooks (and optional supplementary readings) |
|
- Lecturing
- Problem based learning
- Story telling
- Problem solving
