Prerequisites
Ontario Grade 12
mathematic: Geometry and Discrete MAthematics; or an OAC in Algebra and
Geometry, or
MATH 0107 or equivalent.
Note: students who do not
have
the appropriate prerequisite may be automatically deregistered
from
the course during the term.
On
the tutorial sessions the students are expected to work in small
groups or individually on specific problems.
A Teaching Assistant (TA) will be present, to answer questions and to
administer the tests. The class is divided
according to
the students' last names into the following tutorial groups:
|
|
|
|
|
|
Tut C1 |
3356ME |
|
frsadegh@connect.carleton.ca |
M-Z |
Tut C2 |
406SA
|
Aliasgar AbdulKadir |
tzali501@yahoo.com |
Term Mark
There will be four 50-minute tests held in the
regular tutorial hours; see the dates in the weekly plan below.
Students are expected to take all 4 tests. The
best 3 of the 4 will be counted to accomodate for some unforseen
circumstances, such as sicknesses, family gatherings, religious
holidays etc. There are no make-up tests. In case a
student misses more than one test due
to
illness (supported by a doctor's note), jury duty or extreme personal
misfortune, the term mark may be pro-rated. Please see the instructor
should such
a case arise. It is your responsibility to pick up your marked test
in the following tutorial hour.
Final
Examination
This is a 3- hour exam scheduled by the University.
The exam is taking place during the period of April 10 - 22, 2006.
It is each student’s responsibility to be available at
the time of the examination. In particular, no travel plans should be
made until the examination schedule is published. It
is each student’s responsibility to
find out the correct date and time of the exam and the room where it
takes place. When the exam is written, the students are allowed to
see their exam papers until May 15. This examination
review is for the educational purpose only and NOT for negotiation of
the grade with the instructor. Please remember that we do not change
grades on the basis of your needs (such as scholarships,
etc).
Note: you must obtain at least 50% of total and at least 30% of the final exam mark to pass the course. Students who do not present any term work and are absent on the final examination will be assigned the grade of FND – “F ail No Deferral”. This means that the student is not eligible to write a deferred examination.
Calculators
ONLY non-
programmable calculators are allowed for tests and for the final
exam. Any programmable calculator will be confiscated for the
duration of a test or the exam. I reserve the right to disallow any
calculator.
Homework
Selected
exercises, mainly from the text, will be posted on my web site.
These exercises are not to be handed in and will not be graded.
However, to succeed in the course it is absolutely essential
that you do the exercises on a regular basis.
Withdrawal
The last
day for withdrawal from the course is March 10, Friday.
The Tutorial Centre (1160
HP, in the tunnel)
This is a drop-in
centre providing a one-to-one tutorial service for Q-year and first
year students on a
"first come first serve" basis. It
is open starting TBA, at the following hours:
Monday to
Thursday: 10:00 - 16:00.
Students with disabilities
requiring
academic accommodations in this course are encouraged to contact the
Paul Menton Centre (500 University Centre, phone 520-6608) to
complete the necessary forms. After registering with the Centre, make
an appointment to meet with me in order discuss your needs at
least two weeks before the first in-class test. This will allow
for sufficient time to process your request. Please note the
following deadline for submitting completed forms to the Centre for
formally scheduled exam accommodations: March 10.
|
|
|
sections |
|
|
|
|
|
Systems of Linear Equations. Elementary Row Operations. Echelon Forms. Row Reduction. Parametric Descriptions of Solution Sets. |
|
|
|
|
Existence and Uniqueness Questions. Vector Equations. Linear Combinations. Spans. |
|
|
|
|
The Matrix Equation Ax = b. Existence of Solutions.Solution Sets of Linear Systems. Homogeneous and Nonhomogeneous Systems. |
|
|
|
|
Linear Independence. Introduction to Linear Transformations. |
|
|
|
|
The Matrix of a Linear Transformation. "One-to-one" and "Onto" Mappings. Matrix Operations. |
|
|
|
|
Inverse of a Matrix.The Invertible Matrix Theorem. |
|
|
Test #2 |
|
Determinants. |
|
|
No classes |
|
|
|
|
|
|
Subspaces. Dimension and Rank. |
|
|
|
|
Eigenvectors and Eigenvalues. The Characteristic Equation. Diagonalization. |
|
|
|
|
Complex Numbers. Complex Eigenvalues. |
|
|
|
|
Inner Product. Orthogonal Sets. |
|
|
|
|
Orthogonal Projections. Review. |
The above week by week
schedule
is subject to a change depending on the progress of the course
.