| TTIT02 | Foundation Course in Mathematics, 6 ECTS credits. /Matematisk grundkurs/ |
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Prel. scheduled
hours: 34 |
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Area of Education: Science Subject area: Mathematics |
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| Advancement level
(A-D): A
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| Aim: The students shall acquire basic proficiency in mathematics and a good base for further studies. |
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| Prerequisites: (valid for students admitted to programmes within which the course is offered) Admission to the course requires, as well as general university entrance requirements, secondary school mathematics E (or equivalent). Note: Admission requirements for non-programme students usually also include admission requirements for the programme and threshhold requirements for progression within the programme, or corresponding. |
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| Organisation: Problem classes, tutorials, and a few lectures. |
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| Course contents: Algebraic expessions, inequalities, modulus, complex numbers. Solving equations. Functions and graphs. Definitions and properties of the elementary functions: natural logarithm, exponential function, power function, trigonometric functions and complex exponential function, arcus functions. The Euler formulas. Basic principles of logic. Different types of proof techniques. Coordinate systems in the plane. Polar coordinates. Lines and circles. The complex plane. Complex numbers in polar form. Inverse trigonometric functions. |
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| Course literature: G. Forsling, M. Neymark: Matematisk analys, en variabel. Liber. Material produced at the Department of Mathematics. |
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| Examination: | |||
| Written examination Written examination Written examination Hand-in exercises |
1 p 2 p 3 p 1 p |
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Course language is Swedish. Department offering the course: MAI. Director of Studies: Arne Enqvist Examiner: Mats Aigner Link to the course homepage at the department Course Syllabus in Swedish |
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