Finnish. The course can be completed in English by intermediate exams or by a final exam.
Timing
Autumn semester, period 1
Learning outcomes
Upon completion of the course, the student identifies concepts of vector algebra, can use vector algebra for solving problems of analytic geometry, can explain basic characteristics of elementary functions, is able to analyse the limit and the continuity of real valued functions of one variable, can solve problems associated with differential and integral calculus of real valued functions of one variable.
Contents
Vector algebra and analytic geometry. Limit, continuity, differential and integral calculus and applications of real valued functions of one variable. Complex numbers.
Mode of delivery
Facetoface teaching.
Learning activities and teaching methods
Lectures 28 h / Group work 22 h / Selfstudy 85 h.
Target group

Prerequisites and corequisites

Recommended optional programme components

Recommended or required reading
Grossman, S.I.: Calculus of One Variable; Grossman, S.I.: Multivariable Calculus, Linear Algebra, and Differential Equations (partly); Adams, R.A.: A Complete Course Calculus (partly)