MATH 2135

Linear Algebra

Lec 01 selected

This course is a continuation of MATH 1030.03 or 2030.03 with an emphasis on foundations and the theory of vector spaces and linear transformations. Additional topics include inner product spaces, symmetric and orthogonal transformations, bilinear forms, similarity and diagonalization, the solution of linear differential equations, and various applications in mathematics, physics and computer science.

Sections

Lecture

From the syllabus

From the Winter 2025 syllabus by Dorette Pronk. Winter 2027 is taught by Iron D., so details may differ. Open the PDF

Grading

5%ParticipationClass, office hours, or discussion forum; up to 5 points
25%HomeworkTwo lowest scores dropped
20%MidtermFebruary 28, in class
50%Final examMust pass to pass the course; 3 hours

Textbook

  • Linear Algebra Done Right, Sheldon Axler (free)

Course rules

Attendance
Lecture attendance is mandatory; contact the instructor for a livestream if illness or another valid reason prevents attendance.
Homework
Homework must be individual and in your own words; internet help and AI assistance are not permitted.
Late work
Contact the instructor when submitting late homework; absent a valid reason, the penalty is two points per day.
Missed exams
Email the instructor in advance if unable to attend an exam; without advance contact and a valid excuse, the score is zero.
Exam materials
Calculators, textbooks, and notes are not permitted on the midterm or final exam.

Have a more recent syllabus for MATH 2135? Sign in to share it