Instructor: Ayse Alaca
Herzberg Laboratories, Office #4376
Tel: (613) 520 2600 (Ext. 2133)
http://www.math.carleton.ca/~aalaca/
Textbook:
Linear Algebra and Its Applications (with MyLab Access Card), 6E,
by David C. Lay, Steven R. Lay, Judi J. McDonald.
You will need to create a MyLab Math account.
An e-textbook with a MyLab Access Card is available for purchase at the university bookstore.
Prerequisites:
(i) MATH 1104, or a grade of C- or higher in MATH 1107 or MATH 1109; and
(ii) a grade of C- or higher in MATH 1007 or equivalent; or MATH 1152 and permission of the School.
First class: Monday January 11.
Last class: Monday, April 12.
First tutorials: Wednesday, January 27.
Last tutorial: Wednesday, April 7.
Day | Time | |
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Lectures | Monday & Wednesday | 8:35 am--9:55 am |
Tutorials | Wednesday | 4:35 pm--5:25 pm |
Instructor's office hour (with BBB via cuLearn) | Mondays | 5:00 pm--6:00 pm |
Tutorial Groups | B1 | B2 | B3 | TA's e-mail: @cmail.carleton.ca | soroushkazemi | emilyfu | noahrubin | TA's office hours (with BBB via cuLearn) | Tuesdays 12:00 noon--1:00pm Fridays 11:30 am--12:30 pm | Wednesdays 3:30 pm--4:30 pm Fridays 10:00 am --11:00 am | Mondays & Thursdays 4:00 pm--5:00 pm |
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During the tutorial sessions, a TA will work out selected problems and/or answer your questions.
Quizzes: There will be 7 quizzes during the term due on Wednesdays Feb. 3, 10, 24; Mar. 10, 17, 24 and Apr. 7 at 11:30 pm. The quizzes will be held online via "MyLab Math". Please register for an account well in advance using the instructions that are posted on cuLearn. No make up, early, or delayed quizzes.
Term tests: There will be two 50-minute tests during the regular tutorial hours on Wednesdays March 3 and 31. No make up, early, or delayed tests. Instructions for the tests will be posted on cuLearn as they become available.
Final examination: This is a three hour exam scheduled by the University and will take place sometime during the examination period April 16--27. It is the responsibility of each student to be available at the time of the examination.
Evaluation: 7 quizzez 28% (4% each), 2 tests 32% (16% each), and final examination 40%. Important notes:
Policies:
Academic Integrity: Be sure that you know the academic integrity standards at Carleton which can be found here.
Religious obligations and/or accommodations for pregnancy: Write to me with any requests for academic accommodation during the first two weeks of class, or as soon as possible after the need for accommodation is known to exist. For more details, see the Student Guide: Academic Accommodation.
Academic Accommodations for Students with Disabilities: The Paul Menton Centre for Students with Disabilities (PMC) provides services to students with Learning Disabilities (LD), psychiatric/mental health disabilities, Attention Deficit Hyperactivity Disorder (ADHD), Autism Spectrum Disorders (ASD), chronic medical conditions, and impairments in mobility, hearing, and vision. If you have a disability requiring academic accommodations in this course, please contact PMC at 613-520-6608 or pmc@carleton.ca for a formal evaluation. If you are already registered with the PMC, contact your PMC coordinator to send me your Letter of Accommodation at the beginning of the term, and no later than two weeks before the first scheduled test or exam requiring accommodation (if applicable). For the deadline to request accomodations, and for more details, visit the PMC website.
LECTURE # | DATES | TESTS/QUIZZES | SECTIONS | TOPICS |
|
Jan. 11, 13 | ~ | 4.1, 4.2 | Vector Spaces and Subspaces. Null Spaces, Column Spaces, Row Space. |
|
Jan. 18, 20 | ~ | 4.2, 4.3 | Linear Transformations. Linearly Independent Sets, Bases. |
|
Jan. 25, 27 | ~ | 4.4, 4.5 | Coordinate Systems. The Dimension of a Vector Space. |
|
Feb. 1, 3 | Quiz 1 | 4.6 | Change of Basis. |
|
Feb. 8, 10 | Quiz 2 | 5.1, 5.2 | Eigenvectors and Eigenvalues. The Characteristic Equation. |
~ | Feb. 15--19 | WINTER | BREAK | NO CLASSES |
|
Feb. 22, 24 | Quiz 3 | 5.3, 5.4 | Diagonalization. Eigenvectors and Linear Transformations. |
|
Mar. 1, 3 | Test 1 | 5.4, 5.5 | Complex Eigenvalues. |
|
Mar. 8, 10 | Quiz 4 | 6.1, 6.2 | Inner Product, Length and Orthogonality. Orthogonal Sets. |
17 & 18 | Mar. 15, 17 | Quiz 5 | 6.3, 6.4 | Orthogonal Projections. The Gram-Schmidt Process. |
19 & 20 | Mar. 22, 24 | Quiz 6 | 6.5, 6.6 | Least-Squares Problems. Least-Squares Lines. Least-Squares Fitting of Other Curves. |
21 & 22 | Mar. 29, 31 | Test 2 | 6.7 | Inner product Spaces. |
23 & 24 | Apr. 5, 7 | Quiz 7 | 7.1 | Diagonalization of Symmetric Matrices. The Spectral Theorem for Symmetric Matrices. |
25 | Apr. 12 | ~ | 7.2 | Quadratic Forms. The Principal Axes Theorem. |
The above class outline is subject to change depending on the progress of the course.
Last modified: January 22, 2021