MATH2040C - Linear Algebra II - 2020/21
Announcement
- Meeting ID: 996 4774 5879; Passcode: 630462
- Syllabus [Download file]
- Welcome to MATH2040C. There is no tutorial on week 1.
- Tutorial ID: 993 5417 3106; Passcode: 2040tut
- Homework 1 has been posted. The question can be found in the textbook: Friedberg, Insel and Spence, Linear algebra, 4th edition, Pearson. Please submit your homework on the Blackboard. It is due on January 25 before 11:59pm.
- Midterm 1 will be conducted online as a "take-home exam" with 24 hour limit. It will be posted on Blackboard at 5pm on Feb 25 and the deadline for submission is 5pm on Feb 26. It is expected that the paper can be finished within an hour. As such, the 24-hour limit should allow enough flexibility. The exam will cover materials up to "Change of Coordinates" (Topic 1-9 in the course notes, or up to Section 2.5 in the textbook). It is an open-note exam; however, discussions with anyone are strictly prohibited. Late submission will not be accepted.
- Midterm 2 will be conducted online as a "take-home exam" with 24 hour limit. It will be posted on Blackboard at 5pm on Mar 25 and the deadline for submission is 5pm on Mar 26. It is expected that the paper can be finished within an hour. As such, the 24-hour limit should allow enough flexibility. The exam will cover materials up to "Cayley-Hamilton Theorem" (Topic 1-12 in the course notes, or up to Chapter 5 in the textbook). It is an open-note exam; however, discussions with anyone are strictly prohibited. Late submission will not be accepted.
General Information
Lecturer
-
Prof. Zhongtao WU
- Office: LSB 216
- Tel: 3943-8578
- Email:
Teaching Assistant
-
Mr. Yat Long LEE (tutorial)
- Office: AB1 505
- Tel: 3943-4298
- Email:
- Office Hours: Appointment
-
Mr. Zhipeng ZHU (grader)
- Office: LSB 222B
- Tel: 3943-7963
- Email:
Time and Venue
- Lecture: Tu 18:30 - 20:15; Th 10:30 - 11:15 Zoom
- Tutorial: Tu 13:30 - 14:15; Th 11:30 - 12:15 Zoom
Course Description
This course is a continuation of Linear Algebra I (MATH 1030). It is a second course on linear algebra and will cover basic concepts of abstract vector spaces, linear transformations, eigenvalues and eigenvectors, diagonalizability, operators on inner product spaces, orthogonality and Gram-Schmidt process, adjoint, normal and self-adjoint operators, spectral theorems, and if time permits, quadratic forms and Jordan canonical forms. More emphasis will be put on the theoretical understanding of basic concepts in linear algebra.
Textbooks
- Friedberg, Insel and Spence, Linear algebra, Pearson (4th edition)
References
- Axler, Linear Algebra Done Right, 3rd edition, Springer
Class Notes
Tutorial Notes
- Tutorial 1 (Tuesday Session) Post-class
- Tutorial 1 (Thursday Session) Post-class
- Tutorial 2 (Tuesday Session) Post-class
- Tutorial 2 (Thursday Session) Post-class
- Tutorial 3 (Tuesday Session) Post-class
- Tutorial 3 (Thursday Session) Post-class (Please also take a look at this if you are from Tuesday session)
- Tutorial 4 Post-class (Both sessions are the same)
- Tutorial 5 (Midterm Review)
- Tutorial 6 (Tuesday Session) Post-class
- Tutorial 6 (Thursday Session) Post-class
- Tutorial 7 Post-class (Same)
- Tutorial 8 Post-class (Same)
- Tutorial 9 (Tuesday Session) Pre-class
- Tutorial 9 (Thursday Session) Pre-class
Assignments
Quizzes and Exams
Solutions
Assessment Scheme
Homework | 10% | |
Midterm 1 | 20% | |
Midterm 2 | 20% | |
Final Exam | 50% |
Useful Links
- LecVideo0112
- LecVideo0114
- LecVideo0119
- LecVideo0121
- LecVideo0126
- LecVideo0128
- LecVideo0202
- LecVideo0204
- LecVideo0209
- LecVideo0218
- LecVideo0223
- LecVideo0225
- LecVideo0302
- LecVideo0304
- LecVideo0309
- LecVideo0311
- LecVideo0316
- LecVideo0318
- LecVideo0323
- LecVideo0325
Honesty in Academic Work
The Chinese University of Hong Kong places very high importance on honesty in academic work submitted by students, and adopts a policy of zero tolerance on cheating and plagiarism. Any related offence will lead to disciplinary action including termination of studies at the University. Although cases of cheating or plagiarism are rare at the University, everyone should make himself / herself familiar with the content of the following website:
http://www.cuhk.edu.hk/policy/academichonesty/and thereby help avoid any practice that would not be acceptable.
Assessment Policy Last updated: March 25, 2021 12:31:39