Math 308/513 - Fall 2018, TR: 2:20-3:35 p.m., BLOC 128

Instructor: Bojan Popov                                           
Office: Blocker 507B                                                
Email:  popov"at"math.tamu.edu                                                                                   
Office Hours: TR 1:00-2:00, or by appointment (email me and I will reply to you in the next 24 hours)  
Class page: /~popov/math308.html

Course Description and Prerequisites:  308. Differential Equations. (3-0). Credit 3. I, II, S Ordinary differential equations, solutions in series, solutions using Laplace transforms, systems of differential equations. Prerequisites: MATH 251 or equivalent; knowledge of computer algebra system.

Learning Outcomes or Course Objectives: Your objectives are to learn the computational methods and facts presented in lectures and the text, to understand why those methods and facts are valid, and to be able to apply them to concrete problems. More succinctly you are expected to be able to solve all the types of problems discussed during class and assigned from the text. This course is to provide students with quantitative and problem-solving skills for first order, linear second order and systems of linear ordinary differential equations.

Textbook and/or Resource Materials:
Elementary Differential Equations: 10th edition, by Boyce/DiPrima, Wiley 2012, ISBN:978-0-470-45832-7

Grades: Your course grade will be based on your exam scores and quiz scores weighted as follows:
    Two Midterm Exams: (100 points each) 200 points, October 2 and November 8 during class time
    Final Exam: 150 points, December 12, 2018, 1:00-3:00 p.m.
    Quizzes (typically each week): 100 points
   Computer Assignments (four or five)
: 50 points

Your point total T will be converted to a final grade like this; A if 450 ≤ T, B if 400 ≤ T < 450, C if 350 ≤ T < 400, D if 300 ≤ T < 350, and F if T < 300.

Important information: Typically a quiz will last 15 minutes in the beginning of class and cover material similar to assigned problems and/or knowledge of basic facts from the text or lectures. A list of practice problems, help session hours, etc, will be posted on my home page. Grading Questions: If you have any question about the grading of a quiz or exam you must contact me within two class days of the paper’s return.

Homework: A list of practice homework problems will be posted on my class home page. Homework will not be collected. However, to do well in class, I suggest you do all the assigned problems for each section covered in class.
Help session schedule: https://www.math.tamu.edu/courses/helpsessions.html

Attendance:  The University views class attendance as the responsibility of an individual student. Attendance is essential to complete the course successfully. University rules related to excused and unexcused absences are located on-line at http://student-rules.tamu.edu/rule07.


Copyright Policy: All printed hand-outs and web materials are protected by US Copyright Laws. No multiple copies can be made without written permission by the instructor.

Students with Disabilities: The Americans with Disabilities Act (ADA) is a federal anti-discrimination statute that provides comprehensive civil rights protection for persons with disabilities. Among other things, this legislation requires that all students with disabilities be guaranteed a learning environment that provides for reasonable accommodation of their disabilities. If you believe you have a disability requiring an accommodation, please contact Disability Services, currently located in the Disability Services building at the Student Services at White Creek complex on west campus or call 979-845-1637. For additional information, visit http://disability.tamu.edu

Scholastic Dishonesty: Students may work together and discuss the homework problems with each other. Copying work done by others is an act of scholastic dishonesty and will be prosecuted to the full extent allowed by University policy. For more information on university policies regarding scholastic dishonesty, see University Student Rules. The Aggie Honor System will be enforced:  An Aggie does not lie, cheat, or steal, or tolerate those who do.