spring 2024
MAT-2300 Algebra 1 - 10 ECTS
Admission requirements
Applicants from Nordic countries: Generell studiekompetanse og følgende spesielle opptakskrav:
Matematikk R1 + R2 og i tillegg enten:
- Fysikk 1 + 2 eller
- Kjemi 1+ 2 eller
- Biologi 1 + 2 eller
- Informasjonsteknologi 1 + 2 eller
- Geofag 1 + 2 eller
- Teknologi og forskningslære 1 + 2
International applicants: Higher Education Entrance Qualification and certified language requirements in English. It is a requirement that students have some prior knowledge of biology and ecology, chemistry and mathematics (Participants must have taken introductory level university courses, and achieved pass grades, in these subjects).
A list of the requirements for the Higher Education Entrance Qualification in Norway can be found on the Norwegian Agency for Quality Assurance in Education website - nokut.no
Recommended prerequisites is MAT-1004 Linear algebra or equal .
Application code is 9336.
Objectives of the course
The students should know, and be able to use, the following concepts in simple problems:
- groups and subgroups
- cyclic groups
- normal subgroups
- permutation groups
- the structure theorem for finitely generated abelian groups
- homomorphisms and isomorphisms
- quotient groups
- rings and subrings
- integral domains
- quotient fields
- polynomials
- ideals
- fields and subfields
- field extensions
- algebraic extensions
- unique factorization domains
Information to incoming exchange students
This course is available for inbound exchange students.
This course is open for inbound exchange student who meets the admission requirements. Please see the Admission requirements.
Do you have questions about this module? Please check the following website to contact the course coordinator for exchange students at the faculty: INBOUND STUDENT MOBILITY: COURSE COORDINATORS AT THE FACULTIES | UiT
Schedule
Examination
Examination: | Date: | Grade scale: |
---|---|---|
Oral exam | 28.05.2024–29.05.2024 | A–E, fail F |
Coursework requirements:To take an examination, the student must have passed the following coursework requirements: |
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Mandatory homework sets | Approved – not approved |
Re-sit examination
Students with valid grounds for absence will be offered a postponed examination. Both postponed computer projects and postponed oral examination are arranged during the semester if possible, otherwise early in the following semester.
More information: Exams at UiT
- About the course
- Campus: Tromsø |
- ECTS: 10
- Course code: MAT-2300
- Responsible unit
- Institutt for matematikk og statistikk
- Kontaktpersoner
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- Tidligere år og semester for dette emnet