Math 317 Theory of Linear Algebra

Theory of Linear Algebra

Math 317: Section A

Fall 2004

Instructor: Dr. Richard Ng

Office:          Carver Hall 466
Phone:          515-294-1016
E-mail:          rng@iastate.edu
Homepage: http://www.math.iastate.edu/rng
Office Hours: MT&Th 11am-noon (or by appointment)

Course Description: Math 317 is a proof-oriented course in linear algebra. Both computational techniques and mathematical proofs in linear algebra will be taught. Mathematical proofs will be emphasized in this course. Math 201, Introduction to Proofs, is a good preparation for Math 317 but it is not a prerequisite. The following topics are expected to be covered.

Vectors and Matrices
Systems of Linear Equations
Determinants and Eigenvalues
Finite Dimensional Vector Spaces
Linear Transformations
Orthogonality

Textbook : Stephen Andrilli & David Hecker, Elementary Linear Algebra, 3rd Ed (Chapters 1-6 and 7.5 will be covered)

Tentative Course Schedule
	Topics	Time period (in week)
Chapter 1	Vectors and Matrices	1.5
Chapter 2	Systems of Linear Equations	2.5
Chapter 3	Determinants and Eigenvalues	1.5
Chapter 4	Finite Dimensional Vector Spaces	3
Chapter 5	Linear Transformations	3
Chapter 6	Orthogonality	2
Section 7.5	Inner Product Spaces	0.5

Disability Policy: Please address any special needs or special accommodations with me at the beginning of the semester or as soon as you become aware of your needs. Those seeking accommodations based on disabilities should obtain a Student Academic Accommodation Request (SAAR) form from the Disability Resources (DR) office (515-294-6624). DR is located on the main floor of the Student Services Building, Room 1076.

Grading Policy:

Grading

3 Midterm Exams
(100 points each)

Homework
(200 points)

Cumulative Final
(200 points)

Homework assignments will be given in the class. Students are encouraged to study together and to ask questions for their homework at the beginning of each lecture. Twenty assigned problems from the homework will be graded but the students are required to complete all their homework in order to understand the material and develop the skill.
No make-up exams will be given unless a compelling documented excuse is presented. Any cheating or dishonesty will be treated seriously, especially in an examination, and a grade of zero will usually be given.

Approximate letter grade corresponding to the course final score:
Percentage	90	80	70	55
Grade	A	B	C	D

Final course grade will solely base on the performance on exams and homework. The instructor reserves the right to slightly alter the grading scale, if he deems it necessary. Simple graphing calculators is allowed to use for homework and exams.

Topics

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