Overview
This topic includes: Vectors and the geometry of Space, dot and cross product, equations of lines and planes; Vector Functions, derivatives and integrals of vector functions, velocity and acceleration in space; Partial Derivatives, tangent planes and approximation, chain rule, directional derivatives, maximum and minimum values, Lagrange multipliers; Multiple Integrals, double … For more content click the Read More button below.
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Tuition pattern
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Aims
This topic aims to equip students with the skills needed to understand and solve fundamental problems using multivariable calculus.
Learning outcomes
On completion of this topic you will be expected to be able to:
1.
Understand the principles of multivariable calculus
2.
Apply multivariable calculus techniques to practical problems
Assessments
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Requisites information
Pre-requisites:
Anti-requisites: