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- Vectors in the plane and space, scalar and vector product, equations for lines and planes, distance between a point and a line or a point and a plane.
- Systems of linear equations, Gaussian elimination, matrices, inverse matrices, determinants of order 2 and 3.
- Integrals: primitive functions, fundamental theorem of calculus, partial integration, variable substitution, integration of rational functions.
- Applications of integrals such as area calculation of flat surfaces and volumes of rotation.
- First-order linear and separable ordinary differential equations, as well as linear ordinary differential equations with constant coefficients.

Progressive specialisation: G1F (has less than 60 credits in first‐cycle course/s as 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

• Study Programme in Engineering - Computer Science (studied during year 1)
• Study Programme in Building and Construction Engineering (studied during year 1)
• Electrical Engineering (studied during year 1)
• Bachelor of Science in Enviromental and Energy Engineering (studied during year 1)
• Study Programme in Innovation and Design Engineering (studied during year 1)
• Study Programme in Mechanical Engineering (studied during year 1)