MAT 274 SYLLABUS*
SUMMER 2010
Text: Elementary
Differential Equations .... by Boyce and DiPrima, 8th
edition
Instructor: Hank Kuiper
Office: PSA 625 phone: 965-5004 messages: 965-3951 email:kuiper@asu.edu
URL:
http://math.asu.edu/~kuiper
DATE Reading
Assignment Assigned
Homework
Sections: Section/problem numbers
June
1 2.2 Separable
equations Integration/1,2,5-8
2 2.1 Linear first order equations 2.1/1,6,14,16,20;
2.2/3,5,6,9,13
3 2.5 Modeling with
ODEs Integration/3,9-25
4 2.8 QUIZ 1
(2.1,2.2) Theory, review, 2.5/1,2,3,12,16,20,2.9/36,38,42,47
WEEK 2****************************************************************************
7 3.1 Second
order linear equations 3.1/3,5,6,8; 2.5/22
8 3.2,3.3 QUIZ 2 (2.5,2.9) Real roots for char.
equation 3.1/11,12,16, 27 3.2/4,12,21,23,24
9 3.4 Complex
roots 3.3/1,2,9,11,13
10 3.5 QUIZ
3 (3.1,3.2) Reduction
of order 3.4/1,3,4,9,11,12,18
11 3.5 Undetermined
coefficients 3.5/2,3,4,12,
23, 26
WEEK 3******************************************************************************
14 3.6 Undetermined
coefficients
3.6/2,3,4,8,14,15
15 3.7 QUIZ
4 (3.4,3.5) Variation
of parameters extra problems: http://math.asu.edu/~kuiper/274files/XtraHW1.pdf
16 Theory
of ODEs 3.7/2,3,4,13,14,16
17 3.8 QUIZ
5 (3.6) Elect. and mech. oscillations 3.8/1,2,6
18 3.9 QUIZ
6 (3.7) Forced
oscillations extra
problems: http://math.asu.edu/~kuiper/274files/XtraHW2.pdf
WEEK 4******************************************************************************
21 6.1 QUIZ
7 (3.8,3.9) Laplace
transforms 6.1/5,6,8,9,17
22 6.2,7.1 Solving
ODEs with transforms 6.2/1,2,3,5,6,11,12,13,16,20, extra
problems http://math.asu.edu/~kuiper/274files/XtraHW3.pdf
23 6.6,7.2 QUIZ
8 (6.1). Convolution Theorem.
Systems 6.6/4,8,13,17
24 7.3,7.4 QUIZ 9 (6.2). Eigenvalues,
Theory of systems 7.3/13,14,15,16,19;
http://math.asu.edu/~kuiper/274files/XtraHW4.pdf
25 7.5 QUIZ
10 (6.6,7.1) Systems
with real eigenvalues 7.5/2,3,4,7,8,15,16,29
WEEK 5************************************************************************************************
28 7.6 Systems with
complex eigenvalues 7.6/2,3,6,9,10
29 2.7,8.1 QUIZ 11 (7.5). Numerical
solutions 2.7/
1a,1b,1d,15a; 8.6/2a
– only up to t=0.4
30 QUIZ
12 (7.6). Tie
up loose ends, Applications
July 1 Applications,
Review
July 2 Final Exam
* This syllabus is subject to changes. Changes will be announced in class.
Grading: The idea is to avoid big exams and test in small
“chunks”. So grading will be based on
homework (100 pts) + 10 quizzes (best 10 of 12 = 10 x 20 points) + final exam
(200 points), a total of 400 points.
Absences: You have 2 unexcused
absences. Additional absences will be
severely penalized. 4 unexcused absences will automatically result in an E for the course.
IMPORTANT: Do not fall behind. Do the
relevant homework each day after
class; ask questions about it during the next class. If you are having difficulty, do not
hesitate to come and see me during my office hours.