map2302

Spring 2019 map-2302 section 3146

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    Old News

  • Tuesday 30 April. Make-up exams.
  • Office hours for the remainder of the term, Wednesday 24 April 8th hour; Thursday 25 April 1:30-3pm; Monday 29 April, 1-2pm;
  • Wednesday 24 April. Preliminary grades. Discussed make-up exams.
  • Grading scale for the courese:
      360 A
      348 A-
      332 B+
      320 B
      308 B-
      292 C+
      252 C
      210 D
  • Monday 22 April. Exam IV covered Sections 7.5-7.9, plus spring and mass systems (as in the list of suggested problems).
  • Friday 19 April. Reviewed for Exam IV. There were many good questions.
  • Wednesday 17 April. Questions from the problems in Section 7.8. Spring and mass systems – end of the story.
  • Monday 15 April. There were no questions from the suggested problems from Section 7.9. Finished Section 7.8. Beginning of the end of spring and mass systems.
  • Friday 12 April. Discussed the suggested problems from Section 7.7. Finished Section 7.9. Began Section 7.8.
  • Wednesday 10 April. Finished Section 7.7. Began Section 7.9.
  • Monday 8 April. Discussed problems from Section 7.6. More of Section 7.7.
  • Friday 5 April. Discussed the problems from Section 7.6. More of Section 7.7.
  • Wednesday 3 April. Discuss the problems from Section 7.5. Finished Section 7.6. Began Section 7.7.
  • Monday 1 April. Finished Section 7.5. Began Section 7.6.
  • Friday 29 March. Exam III covered sections 6.3,7.2,7.3,7.4.
  • Wednesday 27 March. Reviewed for Exam III. There were many good questions.
  • Monday 25 March. Finished Section 7.4 There were no questions from the first list of problems in Section 7.4.
  • Friday 22 March. Discuss the suggested problems from Sections 7.2 and 7.3. Began Section 7.4.
  • Wednesday 20 March. There were no questions from the first list of problems from Section 7.2. Finished Section 7.2. Section 7.3.
  • Monday 18 March. Began Section 7.2.
  • Friday 15 March. Professor Robinson. Introduction to the Laplace transform, Chapter 7.
  • Wednesday 13 March. Discussed the problems from Section 6.3. Began spring and mass systems.
  • Monday 11 March. Finished Section 6.3.
  • Friday 1 March. A few applications. Optional material.
  • Wednesday 27 February. Continued with Section 6.3.
  • Monday 25 February. Exam II covered Sections 2.6, 4.2, 4.3, 6.1 and 6.2.
  • Friday 22 February. Reviewed for Exam II. There were many good questions.
  • Wednesday 20 February. Discussed the remainder of the problems from Section 6.1. Finished Section 6.2. Begin Section 6.3.
  • Monday 18 February. Discussed the suggested problems from Friday. Finished Section 6.1, began Section 6.2.
  • Friday 15 February. Continued in Section 6.1 up through Theorem 3 (page 324).
  • Wednesday 13 February. Continued in Section 6.1.
  • Monday 11 February. Discussed the problems from sections 4.2 and 4.3. Began Section 6.1.
  • Friday 8 February. Finish Sectioned 4.2. Section 4.3.
  • Wednesday 6 February. Continued in Section 4.2.
  • Monday 4 February. Finished Section 2.6. Began Section 4.2.
  • Friday 1 February. Exam 1 covered Sections 1.1-1.4 and 2.2-2.4. the sample exam.
  • Wednesday 30 January. Review for Exam I. Continue in Section 2.6 as time permits.
  • Monday 28 January. Questions from the first list of problems from Section 2.4. Finished Section 2.4. Began Section 2.6.
  • Friday 25 January. Questions from Section 1.4. More of Section 2.4. Begin Section 2.6 as time permits.
  • Wednesday 23 January. Questions from Sections 1.3, 2.2 and 2.3. Section 1.4. Began Section 2.4.
  • Friday 18 January. Professor Pascoe. Section 2.3.
  • Wednesday 16 January. Professor Rao. Section 2.2.
  • Monday 14 January. Discussed the problems from Section 1.2. Finished Section 1.3.
  • Friday 11 January. Discussed the first set of problems from Section 1.2; finished Section 1.2; began Section 1.3.
  • Wednesday 9 January. There were no questions from the problems from Section 1.1. Began Section 1.2.
  • Monday 7 January. Section 1.1.
  • The official textbook adopted by the mathematics department for this course is
      Fundamentals of Differential Equations and Boundary Value Problems 7th edition by Nagle-Saff-Snider.

    If you do not intend to use this book for any future mathematics courses, note, per the publishers web site, with – or without – boundary values, the 9th edition of Fundamental of Differential Equations consists of the first 10 chapters of the 7th edition of Fundamentals of Differential Equations and Boundary Value Problems and is suitable for this course. This 9th edition is available, at reduced cost for UF students through canvas. For instructions, follow this link vital-source-optin-instructions. I believe there is a free trial period (the first week or so and purchasing would need to be done during this window). Please let me know if you run into any difficulties accessing this ebook. During our first class meeting, I will discuss further textbook options.