Date | Event | |
Wednesday, Jan. 17 | First day of class | |
Monday, Jan. 22 | Last day to add a course | |
Monday, Jan. 29 | Last day to drop a course | |
HW #1 | Friday, Jan. 26 | Self-checked problems: (these problems need not be turned in)
Section 1.1: 5, 7; Problem (AB 1) in this file. Section 1.2: 1, 11; Problem (AB 3) in this file. Section 1.3: 1, 7, 9, 13 Graded problems: (these problems should be turned in) Do problems (AB 2), (AB 4) and (AB 5) in this file. Homework is to be turned in in gradable condition. In particular:
|
HW #2 | Friday, Feb. 2 | Self-checked problems: (these problems need not be turned in)
Section 2.1: 1, 2, 3, 4, 19, 23, 25, 27, 39, 41 (printable direction fields for problems 1–4 may be found here) Section 3.2: 1, 5 Section 2.2: 1, 7, 29, 31, 33, 43 Section 3.1: 13, 17, 19 Graded problems: (these problems should be turned in) Do problems (AB 6), (AB 7), (AB 8), and (AB 9) in this file. |
HW #3 | Friday, Feb. 9 | Self-checked problems: (these problems need not be turned in)
Section 2.3: 3, 7, 9, 13, 25, 31, 35 Section 2.5: 7, 9, 13, 15, 21, 27, 29 Section 4.2: 1, 3, 5, 15 Graded problems: (these problems should be turned in) Do problems (AB 10), (AB 11), and (AB 12) in this file. |
Friday, Feb. 16 | First midterm exam–good luck! You will be allowed a non-graphing calculator. Some suggested review problems may be found here. If you would like to review calculus before the exam, here are some suggested problems. | |
HW #4 | Friday, Feb. 23 | Self-checked problems: (these problems need not be turned in)
Section 4.3: 5, 7, 27, 31, 33, 35, 37 Section 5.1: 3, 21, 23, 27 Graded problems: (these problems should be turned in) Do problems (AB 13), (AB 14), and (AB 15) in this file. |
HW #5 | Friday, Mar. 2 | Self-checked problems: (these problems need not be turned in)
Section 4.3: 11, 13, 19 Section 5.1: 31 Section 4.6: 3, 5, 13, 15 Section 4.4: 31 Graded problems: (these problems should be turned in) Do problems (AB 16), (AB 17), and (AB 18) in this file. |
Tuesday, Mar. 6 | Office hours canceled | |
HW #6 | Friday, Mar. 9 | Self-checked problems: (these problems need not be turned in)
Section 4.4: 7, 11, 15, 23, 27, 29 Section 5.1: 35, 39 Graded problems: (these problems should be turned in) Do problems (AB 19), (AB 20), and (AB 21) in this file. |
Friday, Mar. 16 | Second midterm exam–good luck! Some suggested review problems may be found here. You will be allowed a non-graphing calculator. If you would like to review calculus before the exam, here are some suggested problems. | |
March 19–23 | Spring break | |
HW #7 | Friday, Mar. 30 | Self-checked problems: (these problems need not be turned in)
Section 5.3: 14 Section 7.1: 1, 3, 11, 25, 27 Section 7.2: 3, 17, 23, 35, 39, 41, 43 Section 7.3: 3, 15, 25, 27 Graded problems: (these problems should be turned in) Do problems (AB 22), (AB 23), and (AB 24) in this file. |
HW #8 | Friday, Apr. 6 | Self-checked problems: (these problems need not be turned in)
Section 7.3: 41, 43, 47, 49, 51, 53, 55, 57, 61, 65, 67, 69; Problem (AB 27) in this file. Graded problems: (these problems should be turned in) Do problems (AB 25), (AB 26), and (AB 28) in this file. |
Thursday, Apr. 12 | Office hours canceled | |
HW #9 | Friday, Apr. 13 | Self-checked problems: (these problems need not be turned in)
Section 7.4: 1, 7, 19, 21, 25, 29, 35, 37 Section 7.5: 1, 3, 11 Section 3.3: 7, 9 Graded problems: (these problems should be turned in) Do problems (AB 29), (AB 30), and (AB 31) in this file. |
Friday, Apr. 20 | Third midterm exam–good luck! Some suggested review problems may be found here. You will be allowed a non-graphing calculator. If you would like to review calculus before the exam, here are some suggested problems. | |
Friday, Apr. 20 | Last day to withdraw from a course. If you would like to estimate your likely course grade, here is a grade estimation worksheet.
If you have three final exams scheduled on the same day, then under university policy you are entitled to an alternative exam date; however, you must request an alternative final exam date on or before April 20. | |
HW #10 | Friday, Apr. 27 | Self-checked problems: (these problems need not be turned in)
Section 8.2: 1, 7, 13, 25, 27, 29, 35, 47 Section 10.2: 9, 11, 13, 15 Graded problems: (these problems should be turned in) Do problems (AB 32), (AB 33), and (AB 34) in this file. |
Wednesday, May 2 | Last day of class | |
HW #11 | Wednesday, May 2 | Self-checked problems: (these problems need not be turned in)
Section 8.3: 17, 21, 25 Section 10.2: 17, 19 Section 10.3: 15, 17, (bonus) 21 Graded problems: (these problems should be turned in) Do problems (AB 35), (AB 36), and (AB 37) in this file. |
Friday, May 4 | Complete the online course evaluation on or before this date. If at least 80% of the class completes the course evaluation before the deadline, I will drop your 2 lowest homework scores; otherwise, I will drop your 1 lowest homework score. | |
Monday, May 7 | Final exam, 3:00 p.m.–5:00 p.m. or time indicated on the registrar's website.
Good luck! You will be allowed a non-graphing calculator. Some suggested review problems may be found here. If you would like to review calculus before the exam, here are some suggested problems. |
Lecture | Section 004: Monday, Wednesday, Friday, 2:00–2:50 p.m., Business Building 0235 |
Drill | Section D010: Thu 4:30–5:20 p.m., SCEN 501 Section D017: Thu 2:00–2:50 p.m., KIMP 407 |
Instructor | Ariel Barton |
aeb019@uark.edu | |
Office | SCEN 222 |
Course assistant | Babbak Jabar Nezhad |
Office hours | Ariel Barton: SCEN 222, Tuesday 3:30, Thursday 11:00, or by appointment.
Assistance with calculus is available in the Teaching Center in Champions Hall 326 during their scheduled hours. Graduate Assistants for Math 2584C are assigned hours in the Teaching Center and can help you with differential equations at the following times: Babbak Jabar Nezhad: Tuesday 3–5:30, Wednesday 3–5:30 Elliot Bohn: Monday 10:30–11:30, Tuesday 1:30–3, Wednesday 10:30–11, Friday 10–11 Felita Humes: Monday 11–12:30, Wednesday 11–11:30, Thursday 10–11:30, Friday 12–12:30 Surya Lamichhane: Tuesday 11–12:30, Tuesday 1–2:30 Cameron Ojeda: Friday 2–4 No class meetings or office hours will be held on days when the university is closed due to inclement weather. |
Course Description: First and second order ordinary differential equations, the Laplace transform, and matrix systems of ordinary differential equations.
Prerequisites: MATH 2564 or 2564C with a grade of C or better. Knowledge of the mathematical concepts learned in Calculus I and II, especially differentiation and integration techniques as applied to polynomial, exponential, and trigonometric functions.
Text: Differential Equations with Boundary-Value Problems, 9th Edition, by Dennis G. Zill.
Drill Sessions: Attendance in your drill section is required, and you must attend the section in which you are enrolled. Drill sessions are led by the course assistant and meet once every week, including the first week.
Course grade: Here is how I plan to weigh your grades:
Homework | 20% |
Midterm tests | 15% each |
Final | 35% |
Cell phones: Cell phones, tablets, laptops, and other electronic devices may be used in class. The expectation is that these devices will be used for taking notes, routine calculations (i.e., calculator apps), accessing course materials, and other course-related uses only. Please do not text or play games in class!
Tests: There will be three midterms tests and a final exam. I plan to hold midterm exams during class time on the dates indicated in the calendar above. The final exam will occur in our regular classroom at the time indicated on the registrar's website.
If you require accommodations on an exam, notify your instructor as soon as possible, but in all cases at least one week before the exam is to be held. Documentation from the CEA may be required, depending on the nature of the accommodation.
Make-up exams: Make-up exam requests also require written documentation as to your conflict. Except in the case of medical or other unforeseen emergencies, make-up exam requests must be made at least one week before the exam is to be held. Make-up exams are at the instructor's discretion; if you do not provide a documented reason why you cannot take the exam at the usual time, if your reason is considered inadequate, or if your request for a make-up exam is not made in a timely fashion, I reserve the right to refuse a make-up exam or to assess a late penalty (deduction from your score).
Make-up exams will be taken in the Mathematics Testing Center maintained by the MRTC. You will be allowed to take your exam on the scheduled exam date at any time when the Testing Center is open. You must finish your exam before the Testing Center closes; it is your responsibility to arrive early enough to allow this to happen.
Homework: Assignments will be posted to this website. Each week you will be assigned a number of self-checked problems and a smaller number of graded problems. You may ask anyone for help with your homework, but you must write up your solutions on your own.
Graded problems should be turned in for grading during class on the due date. We expect you to turn in your homework in class.
If you cannot make it to class on the day homework is due, you may:
Self-checked problems will not be graded and need not be turned in. You will be able to check your answers by looking at the answers given in the back of the book. It is important that you do these problems; you will learn the material much better if you practice it by doing all problems, and material covered only on self-checked problems and not on instructor-corrected problems will still appear on the midterm tests and final exam.
I expect to have 11 assignments over the course of the semester; your lowest score (or two scores) will be dropped.
Incompletes: Only given in extreme circumstances, and only when the student has satisfactorily completed all but a small portion of the work in the course. Students must make prior arrangements with the professor well before the end of the semester.
Academic Integrity: All students will be bound by and should familiarize themselves with the university's academic integrity policy.