Matematiikan peruskurssi A (MATLL0111), 5 op
Basic information
Course name: | Matematiikan peruskurssi A Basic Course in Mathematics A |
Course Winha code: | MATLL0111 |
Kurre acronym: | MAt.pk.A |
Credits: | 5 |
Type and level of course: | Basic studies |
Year of study, semester or study period: | 1.year |
Implementation: | Autumn semester, 1.period, 2.period |
Semester: | 0607 |
Language of tuition: | Suomi |
Teacher: | Raisa Vartia |
Final assessment: | Grading scale (0-5) |
Descriptions
Prerequisites
Finnish gymnasium with long math or Preparatory course in mathematics
Course contents (core content level)
Simplification of algebraic expressions, solving equations and systems of equations, converting verbal problems to equations, basic matrix algebra and vectors, trigonometric equations, geometry of triangles and circles, functions and graphs of common functions. In the computer lab basic operation of some mathematics program (Maple, Matlab or Excel) is learnt.
Course contents (additional)
Complex numbers, eigenvalues of matrices etc., analytic geometry.
Core content level learning outcomes (knowledge and understanding)
After completion of this course the student is able to see the meaning of simple expressions and equations. The student knows the basic functions, vectors and matrices.
Core content level learning outcomes (skills)
After completion of this course the student is able to simplify and use simple expressions and evaluate them numerically. The student can write and solve systems of linear equations. He knows how to add and multiply vectors and matrices.
Recommended reading
Launonen, Sorvali, Toivonen: Teknisten ammattien matematiikka 3Y, WSOY
Henttonen, Peltomäki, Uusitalo: Tekniikan matematiikka 1, Edita
Teaching and learning strategies
Teaching methods and student workload
Lectures
Exam
Laboratory assignments
Assessment weighting and grading
Two examinations, where at least 40 % of the maximum points has to be gained, 40 % of the homework done and 80 % of the computer labs attended.
Related competences of the degree programme
Theoretical basis and mathematical and science skills