Mathematics for Engineers I

-Algebraic simplifications, completing the square, the factor theorem, equations and inequalities, trigonometric equations, absolute values.
-Elementary functions: polynomial; potency, logarithmic, exponential, trigonometric and inverse trigonometric functions, their definitions, properties, graphs and calculation rules.
-Complex numbers: Cartesian and polar form, de Moivres theorem, binomic equations.
-Elementary linear algebra: linear equation systems, Gaussian elimination, matrices, calculation rules for matrices, inverse matrices, determinants of second and third orders.
-Vectors in the plane and space, scalar and vector products, equations for lines and planes, dot products, lines and planes in space.
-Elementary functions: the concept of function, domain of definition, range of function, composition of functions, inverse functions.
-Limits of functions, continuity, asymptotes.

Progressive specialisation: G1N (has only upper‐secondary level entry requirements)

Education level: Undergraduate level

Selection:

Selection is usually based on your grade point average from upper secondary school or the number of credit points from previous university studies, or both.

This course is included in the following programme

• Mechatronic Engineering (studied during year 1)
• Music and Sound Engineering (studied during year 1)