Activities and Methodology

Title	Hours	ECTS	Learning Outcomes
Type: Directed
Lesson	26	1.04	KM02, SM03, KM02
Practical lessons with SageMath	26	1.04
Type: Supervised
Solving exercises	40	1.6	SM03, SM03
Type: Autonomous
Learn theoretical concepts	24	0.96
Prepare avaluations	26	1.04

(from Google translate)

Dedication

Given that this subject is assigned 6 credits, the total number of hours (theory classes, problems, seminars, personal work and exams) that an average student should devote during the semester is 150 hours, appropriately spread over time. It is therefore advisable to devote an average of 5 hours of personal work each week to assimilating the theory, problem solving and writing a paper.

It is clear that according to the abilities of work, assimilation, abstraction, mechanisms, etc. some students may need more dedication and others with fewer hours of work will have enough.

Description of the practices.

Throughout the semester there will be 13 practice sessions or problems, some of which will be held in the computer lab or virtually.

Classroom practices

Classroom practices will consist of the approach and resolution of exercises on the subject already explained atheism. In some of the sessions the students will have to solve and deliver in writing a problem (typology "Quiz"). The score for solving these problems will be scored for continuous assessment. Some of these "Quiz" can also be done during theory hours.

Computer practices

Some practice sessions will consist of working on the subjects already explained in theory using an algebraic manipulator (SageMath). Part of the continuous assessment will consist of the delivery of some of the practices, in which the acquisition of the ability to use algebraic manipulators for problem solving will be scored.

Methodology

The subject has 2 hours a week of theory class and 2 hours a week of problem and practice classes. Attendance at all sessions is recommended. The theory taught is quite contained in the texts recommended in the bibliography, although in each of them its presentation has slightly different characteristics. The student should become accustomed to learning from textbooks, which are well-structured and written tools and where both mathematical language and logical reasoning are clearly reflected. Books, at least one, are a very important complement to classes.

Periodically the student will receive lists of problems that he must try to solve individually or in groups and which will be worked on in the problem classes.
Every 3 or 4 weeks approximately there will be an evaluation test (type "Quiz") that the student will have to answer in class or at a specific time before starting the usual class.
The methodology of the practice sessions is described in detail in the section "Description of the practices".
There will be two partial tests specially designed as a test for the student, and for teachers, which will measure the progress of the student and will have value in the continuous assessment note.

Annotation: Within the schedule set by the centre or degree programme, 15 minutes of one class will be reserved for students to evaluate their lecturers and their courses or modules through questionnaires.

Continued avaluation
										
											
										
											The evaluation of the subject will consist of:
										
											
										
											a) Problem solving, "Quiz" tests (every three or four weeks, starting with topic 1): 2 points.
										
											
										
											b) The use of computer tools, computer exam: 1.5 points.
										
											
										
											c) A partial exam: 1.5 points
										
											
										
											d) A final exam: 5 points
										
											
										
											During the exam period, a joint recovery test for sections (c) and (d) will be done.
										
											
										
											To pass the subject you must obtain a grade above 5, and have obtained at least a 3.5 in the final exam or in the recovery test. (In case of having a subject grade higher than 5 but not having the minimum grade of 3.5 in the final exam and retake test, the student's grade will be 4.5 points).
										
											
										
											A student will be considered to have attended the subject if they have carried out assessment activities that represent a weight equal to or greater than 50% of the final grade of the course.
										
											
										
											In case of making use of the recovery test, the final mark of the subject cannot exceed 5.
										
											
										
											
										
											
										
											Unique assessment
										
											
										
											- Attendance at practical classes with a computer is mandatory, as well as carrying out the assessable practicals (1.5 points).
										
											
										
											- At the end of the course there will be a single exam with a weight of 8.5 points, which will evaluate the different skills corresponding to the quizzes, the midterm and the final.
										
											
										
											- The same recovery system will be applied as for the continuous assessment.
										
											
										
											- The review of the final qualification follows the same procedure as for the continuous assessment.