MAT 331 Linear Algebra, Section 01, CN 20768 Spring 2013
Class meets MW 1:00 PM - 2:15 PM
in SBS B137
Instructor:
Office: NSM A-123; Office phone number: (310) 243- 3139
e-mail
address: sraianu@csudh.edu; URL: http://www.csudh.edu/math/sraianu;
Office
hours:
Wednesday: 4:00 p.m.-5:00 p.m., Friday: 1:00 p.m.- 4:00 p.m., or by
appointment.
Course Description: MAT 331, Elementary Linear Algebra,
covers Chapters 1-4, 6-7 from the textbook: linear equations,
vector spaces, matrices, linear transformations, determinants, eigenvalues,
eigenvectors, etc.
Text: Elementary Linear Algebra, by
Keith Matthews, available online at http://www.numbertheory.org/book/
Objectives: After completing MAT 331 the student should be able to: solve systems of linear equations; add, multiply matrices, find the inverse of an invertible matrix; evaluate determinants; work with vectors, identify bases of vector spaces, find eigenvalues and eigenvectors of linear transformations.
Prerequisites: MAT 271 or equivalent with a grade of "C" or
better.
Grades: Grades will be based on three in‑class full period examinations
(60% total), a comprehensive final
examination (25%), and quizzes, homework, attendance and other assignments (15%) for the remainder.
The exact grading system for your section is the following:
Each of the three
full period exams will be graded on a 100 scale, then the sum of the scores
is divided by 5 and denoted by E.
Homework will be due every Monday, and each homework is worth 5 points. No late homework will be
accepted. The average of all homework scores is denoted by H.
5 to 10 minutes
quizzes will be
given in principle every Monday, and will be graded on a scale from 1 to 5. The average of the quizzes scores is denoted by Q.
There are also 5 points awarded for attendance and class participation. This portion
of the grade is denoted by A.
The final exam
will be graded out of a maximum possible 200, then the
score is divided by 8 and denoted by F.
To determine your final
grade, compute E+H+Q+A+F. The maximum is 100, and the grade will be given
by the rule:
A: 93‑100; A‑: 90‑92; B+: 87‑89; B:
83‑86; B‑: 80‑82
C+: 77‑79; C: 73‑76; C‑: 70‑72; D+:
67‑69; D: 60‑66; F: Less than 60.
Makeups: No makeup examinations or
quizzes will be given. If you must miss an examination for a legitimate reason,
discuss this, in advance, with me, and I may then substitute the relevant score
from your final examination for the missing grade.
Accomodations
for Students with Disabilities: Cal State Dominguez Hills adheres to all applicable federal,
state, and local laws, regulations, and guidelines with respect to providing
reasonable accommodations for students with temporary and permanent
disabilities. If you have a disability that may adversely affect your work in
this class, I encourage you to register with Disabled Student Services (DSS)
and to talk with me about how I can best help you. All disclosures of
disabilities will be kept strictly confidential. Please note: no accommodation
may be made until you register with the DSS in WH B250. For information call
(310) 243-3660 or to use telecommunications Device for the Deaf, call (310)
243-2028.
Academic Integrity: The mathematics department does
not tolerate cheating. Students who have questions or concerns about academic
integrity should ask their professors or the counselors in the Student Development
Office, or refer to the University Catalog for more information. (Look in the
index under "academic integrity".)
Exam rules: Students must leave their CSUDH
student ID on their desk for the duration of the exam. Cell phones, iPhones,
iPods, or PDAs of any kind, as well as hea
Tentative
schedule and homework assignments
W 1/23: 1.1 Introduction to linear equations: (from 1.6) 3 (solve by elimination or substitution), 5, 13, 14, 17 a)
M 1/28: 1.2 Solving linear equations: 1, 2
W 1/30: 1.3 The Gauss-Jordan algorithm:
3, 10
M 2/4: 1.4 Systematic solution of linear systems: 4, 5, 11, 16
W 2/6: 1.5 Homogeneous systems: 6, 7, 8,
9, 12, 15, 17 b)
M 2/11: 2.1 Matrix arithmetic: (from
2.4) 1, 2, 3
W 2/13: Review
M 2/18: Presidents
Day Holiday
W 2/20: Exam
I
M 2/25: 2.2 Linear transformations: work out example 2.2.1 for θ = ϕ = ψ = π /4, examples 2.2.2 and 2.2.3 for θ = π /4
W 2/27: 2.3 Recurrence relations: 4, 5,
6, 7, 8, 9
M 3/4: 2.5
Non-singular matrices: (from 2.7) 1, 2, 3, 4, 5, 6, 13, 14
W 3/6: 3.2 Subspaces of Fn: (from 3.6) 1, 2, 18
M 3/11: 3.3 Linear dependence: 3, 4, 13,
16
W 3/13: 3.4 Basis
of a subspace: 5, 6, 7, 8, 9
M 3/18: 3.5 Rank and nullity of a matrix: 10,
14
W 3/20: Review
M 3/25: Exam
II
W 3/27: 4 Determinants: (from 4.1) 1, 2, 3,
4, 5
M 4/1: Spring
Recess
W 4/3: Spring
Recess
M 4/8: 4 Determinants: 6, 8, 9, 10, 11,
12, 14
W 4/10: 6.1 Eigenvalues and
eigenvectors. Motivation: 9, 10
M/4/15: 6.2 Definitions and examples: 1,
2, 3, 4
W 4/17: 7.1 The
eigenvalue method: 1, 2
M 4/22: 7.1 The
eigenvalue method: 3
W 4/24: 7.2 A classification algorithm:
4 (also see http://www.ping.be/math/ontaard.htm )
M 4/29: 7.2 A classification
algorithm: 5
W 5/1: Review
M 5/6: Exam
III
W 5/8: Review
Final examination: Monday, May 13, 1:00 PM - 3:00 PM.
Important
Dates:
January 19-February 8* |
Saturday-Friday |
Change of Program and Add/Drop
Deadline |
January 21 |
Monday |
Martin Luther King Jr. Holiday-Campus
Closed |
February 1 |
Friday |
Instructor Drop Deadline |
February 8 |
Friday |
Credit/No Credit and Audit Grading Deadline |
February 8 |
Friday |
Last Day to Drop from FT to PT
Status with Refund |
February 15 |
Friday |
Drop without Record of Enrollment Deadline |
February 15 |
Friday |
Student Census |
February 16-April 18 |
Saturday-Thursday |
Serious and Compelling Reason Required to
Drop/Withdraw |
February 18 |
Monday |
President’s Day Holiday-No
Classes-Campus Open |
March 27 |
Wednesday |
Last Day for Pro-rata Refund of
Non-Resident Tuition and Tuition Fees |
April 1-April 6 |
Monday-Saturday |
Spring Recess (includes Cesar
Chavez Holiday) |
April 19-May 10* |
Friday-Friday |
Serious Accident/Illness Required to
Drop/Withdraw |
May 10 |
Friday |
Last Day of Scheduled Classes |
May 11 |
Saturday |
Study Day |
May 11-May 17 |
Saturday-Friday |
Final Examination |
May 14 |
Tuesday |
Grades Submission Begin |
May 17-May 18 |
Friday-Saturday |
Commencement |
May 21 |
Tuesday |
Evaluation Day |
May 22, 3 pm* |
Wednesday |
Final Grades Due |
May 22 |
Wednesday |
Semester/Academic Year Ends |