Code: | L.EC003 | Acronym: | C |
Keywords | |
---|---|
Classification | Keyword |
OFICIAL | Complementary Sciences/Technologies |
Active? | Yes |
Web Page: | https://moodle.up.pt/course/view.php?id=2007 |
Responsible unit: | Department of Civil Engineering |
Course/CS Responsible: | Bachelor in Civil Engineering |
Acronym | No. of Students | Study Plan | Curricular Years | Credits UCN | Credits ECTS | Contact hours | Total Time |
---|---|---|---|---|---|---|---|
L.EC | 251 | Syllabus | 1 | - | 6 | 52 | 162 |
Teacher | Responsibility |
---|---|
Isabel Cristina da Silva Martins Ribeiro |
Lectures: | 1,00 |
Recitations: | 3,00 |
Type | Teacher | Classes | Hour |
---|---|---|---|
Lectures | Totals | 3 | 3,00 |
Isabel Cristina da Silva Martins Ribeiro | 3,00 | ||
Recitations | Totals | 9 | 27,00 |
Maria da Conceição de Oliveira Nunes Rocha | 3,00 | ||
Isabel Cristina da Silva Martins Ribeiro | 6,00 | ||
Xavier das Neves Romão | 3,00 | ||
Pedro Aires Moreira Montenegro e Almeida | 3,00 | ||
António Abel Ribeiro Henriques | 3,00 | ||
João Manuel Pires Macedo | 9,00 |
JUSTIFICATION:
It is essential, in any kind of higher education course, to know how to use computers. In engineering courses, it is also important to know how to use them to solve problems. In order to achieve this skill, students should have the necessary knowledge to implement computer programs and use logical thinking. This UC is provided with the expertise of propositional calculation enabling the students to develop logical thinking. On the other hand, MATLAB facilitates the learning of computer programming and provides a large library of software that will further enable the students to solve more technical problems.
OBJECTIVES:
Students are encouraged to use the computer, in an efficient way, for solving various problems. They have to develop general algorithms to solve common scientific problems.
SKILLS AND LEARNING OUTCOMES:
1. Technical knowledge of programming: identify the logical operations and properties of these operations, recognize expressions written with sums and products and establish programs written in pseudocode and MATLAB.
2. Understanding: recognize the advantages and disadvantages of alternative resolutions and identify programs written in pseudocode and MATLAB.
3. Application: ability to implement innovative methods, solve problems in emerging areas and in some exceptional cases solve unfamiliar problems, in expanded and multidisciplinary contexts; acquisition of skills enabling lifelong learning, mainly by self-directed or autonomous ways.
4. Analysis: Develop an algorithm implies analyze all requirements of the problem and organize and sort the resolution of each one of the tasks underlying to the requirements.
5. Synthesis: Formulate programmes and elaborate algorithms for solving general problems easily applicable to real problems of engineering. To combine the basic notions of information technology in the development of complex algorithms.
6. Evaluation: recognize, among several solutions, the most efficient one; choose the best solution for any new problems.
7. Interpersonal skills: communication written and oral - ability to communicate with non specialists, their findings, knowledge and reasoning underlying, in a clear and unambiguous way within study group or individual works.
1. Elements of Logic. [5%]
1.1. Terms and Propositions;
1.2. Logical operations;
1.3. Properties of logical operations;
1.4. Propositional Expressions;
1.5. Conditions: Universal, impossible and possible;
1.6. Formal implication;
1.7. Quantifiers.
2. Algorithms. [40%]
2.1. Pseudocodes;
2.2. Basic tools for all programming languages;
2.3. Indexed variables.
3. MATLAB Language. [55%]
3.1. Matlab environment;
3.2. Elements: characters, constants, variables and arithmetic, relational, and logical operators;
3.3. Matlab functions, arithmetic and logical expressions;
3.4. Matrices and “arrays”;
3.5. Programming: sequence control instructions;
3.6. MATLAB Files (. mat e. m);
3.7. Functions;
3.8. Graphics;
3.9. ChatGPT in learning programming in Matlab.
Scientific Content: 60% Technological content: 40%
DEMONSTRATION OF THE SYLLABUS COHERENCE WITH THE CURRICULAR UNIT'S OBJECTIVES:
Students will have to recognize expressions written in mathematical language with sums and products. In logics, students have to identify the operations with conditions and apply the logical properties to simplify these propositional expressions. They will use the MATLAB language to implement the programs, exploring graphics.
The main approach is teaching evolutionary programming, in which the complexity of the problems to solve increases as long as the instructions are given. At the beginning, there will be a presentation of some technical algorithmics. In theoretical and practical lectures, examples will be used with the computer. In theoretical-practical classes, students will also develop and test their own programs in the resolution of several problems. In order to show the use of MATLAB to solve problems in engineering, there will be the participation of invited teachers who make frequent use of this tool. This curricular unit is inserted into the Moodle platform, in order to enhance the discussion among all participants. In this platform, all students have access to every issue provided by the teachers and may strengthen their concepts by solving self-evaluation tests whose results are immediately commented on. They may also use the forums to bring questions before all the community of Computation.
DEMONSTRATION OF THE COHERENCE BETWEEN THE TEACHING METHODOLOGIES AND THE LEARNING OUTCOMES:
The use of computers in different types of classes, as well as their use in evaluation, has a relevant impact on this curricular unit. Furthermore, the application of interactive methodologies among all participants of the curricular unit (students and teaching staff), using the Moodle platform, allows dynamic teaching ensuring the achievement of learning outcomes. The participation of the department teaching staff that applies frequently the computational tools used in the curricular unit allows for raising the interest and involvement of students.
Designation | Weight (%) |
---|---|
Teste | 100,00 |
Total: | 100,00 |
Designation | Time (hours) |
---|---|
Estudo autónomo | 64,00 |
Frequência das aulas | 56,00 |
Total: | 120,00 |
Achieving final classification requires compliance with attendance at the course unit, according to the assessment rules: it is considered that students meet the attendance requirements if, having been regularly enrolled, the number of absences of 25% for each of the classes’ types is not exceeded.
The evaluation consists of three evaluation components:
QZ = Quizzes in lectures;
T1 = 1st Test to be held in the mid-school period;
T2 = 2nd Test to be realized at the end of the semester.
Both 1st and 2nd Test (T1 and T2) define a base classification CB=0.4xT1+0.6xT2.
Determination of the final classification (CF):
Let CF1 = CB and CF2 = 0.1xQZ+0.90xCB.
The final classification is obtained as follows: CF = max {CF1,CF2}
Notes:
1 - In the 2nd Test (T2) the student must have a minimum classification of 6 values.
2 - Non-attendance to one of the Tests implies a mark of 0 in that Test. In particular, the non-attendance to one of the tests T1 and/or T2 implies that no classification will be given to the UC of Computation.
3 - Students not approved may have access to the exam of supplementary season ("exame de recurso").
SPECIAL RULES FOR STUDENTS IN MOBILITY: Proficiency in Portuguese and/or English; Evaluation by exam and/or coursework(s) defined in accordance with student profile.
In accordance to the General Standards of Evaluation, students who were approved at the curricular unit and wish to improve their grades, they can do so by participating in the respective exam of the supplementary season ("época de recurso"). If the appeal examination mark is lower, the marks for the distributed assessment take precedence.
Estimated time of weekly work outside the classroom: 4 hours.
Fraud in the realization of an examination - in any of the several modes -implies the respective cancellation (article 13 of Normas Gerais de Avaliação da FEUP).
Prior Knowledge: Besides what students learned in highschool, no other previously obtained knowledge is necessary to go through this class. The frequency of Algebra makes it easier to understand and use Matlab’s matrix capabilities.