MA 266 ODE

The second page of MA 266 (Ordinary Differential Equations)

Speical office hour: (May 5, Mon) 10:00 am - 12:00 & 2:00 pm - 5:00 pm

Textbook

Elementary Differential Equations and Boundary Value Problems (10th Edition) by Boyce and DiPrima

Schedule

Section 051: Tue, Thu 3:00 pm - 4:15 pm in University Hall 317

Section 113: Tue, Thu 4:30 pm - 5:45 pm in University Hall 219

The Syllabus of MA 266

Slide in section 10.1

Webpages

Exams

Exam 1 (Feb 19 (Wed) 8:00 pm - 10:00 pm in MSEE B012) Sec 1.1 through Sec 2.7. There will be no class at Feb 20th.

Exam 2 (Apr 9 (Wed) 8:00 pm - 10:00 pm in GRIS 180) Sec 3.1 through Sec 6.2. There will be no class at April 10th (Thu).

Final exam (May 5 (Mon) 7:00 pm - 9:00 pm) LOEB Playhouse (main floor)

Projects

Project 1 (due to Feb 13): I will collect your projects in class.
Project 2 (due to March 27):
Project 3 (due to April 29):

Power point slides

Slide 1 for section 1.1, Slide 2 for section 1.2, and Slide 3 for section 1.3.
Slide 1 for section 2.1, Slide 2 for section 2.2, slide 3 for section 2.3, slide 4 for section 2.4, slide 5 for section 2.5, slide 6 for section 2.6, slide 7 for section 2.7.
slide 1 for section 3.1, slide 2 for section 3.2, slide 3 for section 3.3, slide 4 for section 3.4, slide 5 for section 3.5, slide 6 for section 3.6, slide 7 for section 3.7, slide 8 for section 3.8.
slide 1 for section 4.1, slide 2 for section 4.2, slide 3 for section 4.3,
slide 1 for section 6.1, slide 2 for section 6.2, slide 3 for section 6.3, slide 4 for section 6.4, slide 5 for section 6.5, slide 6 for section 6.6.
slide 1 for section 7.1, slide 2 for section 7.2, slide 3 for section 7.3, slide 4 for section 7.4, slide 5 for section 7.5, slide 6 for section 7.6, slide 7 for section 7.8, slide 8 for section 7.9.

Hand-graded Homeworks

HW 1 (due to Jan 23, Thu): (Sec 1.1) 2, 5; (Sec 1.3) 8, 11;
HW 2 (due to Jan 30, Thu): (Sec 2.1) 3, 24; (Sec 2.2) 11, 14, 28, 36;
HW 3 (due to Feb 6, Thu): (Sec 2.3) 1, 2, 16, 21, 22, 29; (Sec 2.2) 32 (b), 36 (b);
HW 4 (due to Feb 13, Thu): (Sec 2.4) 17, 22 (a), (b); (Sec 2.5) 4, 22;
HW 5 (due to Feb 27, Tue): (Sec 2.6) 18; (Sec 2.7) 20 (a) (b) (d);
HW 6 (due to Mar 6, Thu): (Sec 3.1) 19, 22; (Sec 3.2) 13, 14, 25; (Sec 3.3) 17, 23;
HW 7 (due to Mar 13, Thu): (Sec 3.4) 15, 25; (Sec 3.5) 15, 21a, 22a;
HW 8 (due to Mar 27, Thu): (Sec 3.6) 15; (Sec 3.7) 9, 28;
HW 9 (due to Apr 3, Thu): (Sec 3.8) 7;
Session 051(3:00 - 4:15 pm): Find the indefinite integral of cosec(x).
HW 10 (due to Apr 17, Thu): (Sec 6.1) 5b, 8, 15; (Sec 6.2) 10, 21; (sec 6.3) 1, 2, 18, 21, 23;
(1) Find the solution of the equation: r^2 = -i
(2) Find the solution of the IVP: y^(4) - y = 0, y(0) = 7/2, y'(0) = -4, y"(0) = 5/2, y'''(0) = -2,
HW 11 (due to April 24, Thu): (Sec 6.3) 1, 2, 18, 21, 23; (Sec 6.5) 14 a, b; (Sec 6.6) 4, 5;
Find the inverse Laplace transform of F(s) = (s+1)/(s^2 + 4s + 5)
HW 12 (due to May 1, Thu): (Sec 7.2) 22, 23; (Sec 7.3) 17, 20; (Sec 7.5) 1, 4; (Sec 7.6) 2, 6;