MATH-31033 credit hours

Methods in Advanced Calculus

Mathematics · 3 hrs Lecture

Offering schedule: contact department

The calendar doesn't say which term this runs in. The sections below show the terms it actually runs in this year.

MATH-3103 prerequisites

10 courses appear in this chain, up to 6 levels deep. 3 are needed whichever route you take: MATH-1201 → MATH-2105 → MATH-2106

Show the chain
MATH-2106Intermediate Calculus II

all of

MATH-2105Intermediate Calculus I

all of

any one of

MATH-1101not in the 2026-27 calendarmin C
MATH-1104Introduction to Calculus IImin C
MATH-1103Introduction to Calculus Imin C

any one of

Pre-Calculus Mathematics 40S

MATH-0042Mathematics Access IImin C

any one of

A minimum grade of 65% in Pre-Calculus 30S

MATH-0041Mathematics Access Imin C+

permission of the Department Chair

MATH-0040not in the 2026-27 calendar

any one of

MATH-1201Linear Algebra I

any one of

Pre-Calculus Mathematics 40S

Applied Mathematics 40S

MATH-0042Mathematics Access II

Its prerequisites are shown above.

MATH-2201not in the 2026-27 calendar
MATH-1201Linear Algebra I

Its prerequisites are shown above.

Add your completed courses to see which of these you've already done and what you could take next. They stay on this device.

Where MATH-3103 counts

Counts toward 4 more as one option among several, not as a course you must take:

  • MATH 3-YEAR BA/BSc IN MATHEMATICS
  • MATH MINOR IN MATHEMATICS
  • MATH TEACHABLE MINOR IN MATHEMATICS (Senior Years)
  • PHYS HONOURS BSc (MATHEMATICAL PHYSICS STREAM)

Read from the departments' own calendar pages, where 50 of 208 programs are only partly machine-readable, so treat these as a minimum rather than the full list. Confirm with an academic advisor.

Description

This course covers methods and applications of advanced calculus. Topics are chosen from: differentiation and integration of vector valued functions; arc length and speed; curvature and general motion in 3-dimensional space; vector fields, line integrals and surface integrals; the fundamental theorems of vector analysis (Green's Theorem, Stokes' Theorem, and the Divergence Theorem); Fourier series and other topics in harmonic analysis.

Requisite courses

MATH-2106 [prerequisite(s)].

Lecture

From the 2026-27 undergraduate calendar. Always verify details on WebAdvisor or with an academic advisor before registering.