The N-dimensional Euclidean Space Rn, Real Valued Functions On Rn# Limits, Continuity and Differentiability, The Chain Rule and The Directional Derivative, The Gradient and Its Properties, Implicit Functions and Inverse Mappings, Extremal Problems and Lagrange Multipliers, Multiple Integration# Definition, Applications And Techniques, The Jacobian and Change of Variables. Vector Analysis# Line Integrals and Surface Integrals, Green's, Stokes' and Gauss' Formulas.

Faculty: Mathematics
|Undergraduate Studies

Pre-required courses

104003 - Differential and Integral Calculus 1 or 104018 - Differential and Integral Calculus 1m or 104041 - Differential and Integral Calculus 1m1 or 104042 - Differential and Integral Calculus 1m2


Parallel course

104019 - Linear Algebra M


Course with no extra credit

104020 - Calculus 2n 104032 - Calculus 2m 104033 - Vector Analysis 104090 - Mathematics For Life Sciences 104091 104092 104093 104094 104281 - Infinitesimal Calculus 2 104282 - Infinitesimal Calculus 3 104295 - Infinitesimal Calculus 3


Course with no extra credit (contained)

104000 - Mathematical Preparedness For Physics 104001 - Methods in Integration


Course with no extra credit (contains)

104011 104013 - Differential and Integral Calculus 2t 104014 104020 - Calculus 2n 104022 - Differential and Integral Calculus 2m 104043 - Differential and Integral Calculus 2m1 104044 - Differential and Integral Calculus 2m2


Semestrial Information