About this course

The most important parts of each topic are covered in lectures. The students are then given exercises on the same topics. The aims of the exercises are for students to understand methods and ideas, as well as to be able to apply the subject to relevant problems.

Learning outcome

The students are to learn how to use mathematical ideas precisely. This is a necessary background for understanding mathematical analysis. After completing the course, students are to master:1) basic set theory, 2) axiomatic description of the different number systems, 2) basic topological ideas such as compactness, convergence and uniform convergence, 4) the Riemann integral, 5) theory of series of numbers and functions.

  • Learning activities

    The teaching is given as lectures and exercise sessions.

  • Teaching support

    The students can contact the teacher responsible for the course at the teacher's office, by telephone or by e-mail.

  • Syllabus

    The syllabus is available in Canvas.

  • Prerequisites

    MATH121, MATH122 and MATH123

    or

    MATH111, MATH112 and MATH113

  • Assessment method

    Written exam.

    One written exam Karakterregel: Letter grades Hjelpemiddel: A1 No calculator, no other aids

  • About use of AI

  • Examiner scheme

    The external and internal examiner jointly prepare the exam questions and the correction manual. The external examiner reviews the internal examiner's examination results by correcting a random sample of candidate's exams as a calibration according to the Department's guidelines for examination markings.

  • Notes

    The weekly tasks given in this course are in accordance with the bachelor thesis requirement for teacher students.

  • Teaching hours

    Lectures: 4 hours per week, exercise sessions: 2 hours per week.

  • Admission requirements

    Special requirements in Science