1. To recognize the concepts studied as the generalization of the corresponding notions for single variable real functions.
2. To understand the notions of limit, continuity and differentiability of scalar and vector fields and its application to rates of increase, function approximation and extrema.
3. To compute double and triple integrals, identifying the geometric representation of the domain and the appropriate coordinates.
4. To parametrize lines and surfaces and use it to compute line and surface integrals.
5. To know the applications of integration of multivariable functions, eg. line length, surface area, volume of a region, average value of a function, work, flux, mass, centre of mass and moments of inertia.
6. To develop spacial visualization and apply it in problem solving.
7. To be able to mathematically formulate a practical problem and to identify and implement the correct analytical and/or computational strategy towards it solution.

Curricular Unit Form