go to UNSW home page
UNSW logo School of Mathematics Home Page

Contacts | Sitemap
  
UNSW
Faculty of Science
School of Mathematics and Statistics
Current Students
 
Undergraduate
  Course Homepages
   First Year Semester 1
   First Year Semester 2
   First Year Summer Semester
   Second Year Semester 1
   Second Year Semester 2
   Upper Year Semester 1
   Upper Year Semester 2
   General Studies Courses
  Help for Students
  Assessment Policies
  Exam Information
  Scholarships & Awards
  Programs & Courses
  Honours
  Computing Information
  Timetables
  Student Life
  Careers
Postgraduate Coursework
Postgraduate Research
Current Students> Undergraduate> Course Homepages> Second Year Semester 1

MATH2069 Mathematics 2A

MATH2069 is a Mathematics Level II course which is only available to students for whom it is specifically required as part of their program. See the course overview below.

Units of credit: 6

Prerequisites: MATH1231 or Math1241 or MATH1251.

Exclusions: MATH2011, MATH2111, MATH2510, MATH2610, MATH2520, MATH2620.

Cycle of offering: yearly in Semester 1.

Graduate attributes: the course will enhance your research, inquiry and analytical thinking abilities.

More information: these recent course outlines (pdf) contain information about course objectives, assessment, course materials and the syllabus. (These outlines may be updated by the end of the first week of the semester.)

The Online Handbook entry contains up-to-date timetabling information.

If you are currently enrolled in MATH2069, you can log into the My eLearning Vista instance of this course.

Course Overview

Several Variable Calculus:
Vectors, differential calculus of curves in R3 and surfaces, Taylor series for functions of two variables, critical points, local maxima and minima. Lagrange multipliers, integral calculus for functions of several variables using various co-ordinate systems, conservative vector fields and line integrals, Green's Theorem in the plane, divergence and curl, surface integrals, Stokes' Theorem, Gauss' divergence Theorem.

Complex Analysis:
Complex numbers, simple mapping problems, differentiation theory for complex functions, Cauchy Riemann equations, analytic functions, the elementary functions, Integration Theory for complex functions, Cauchy's Theorem and the Cauchy integral formulae, Taylor series and Laurent Series, residues, evaluating real integrals and trigonometric integrals using residues.


Quicklinks

My eLearning Vista
MyUNSW
Library