Mathematics 1512       Calculus II       Frequently asked Questions

Fall, 2000 (MWF 2:00, with recitations TTh 2:00)

Instructor: Evans Harrell, Skiles 134, 894 4312, harrell@math.gatech.edu
Instructor's office periods: M 3:30-4:30, W 12:00-1:00, F 12:00-12:30, Skiles 134
Assistant: Scott Fletcher, gte741i@prism.gatech.edu, tel: 678 770 6425
Assistants' office periods: W 4:00-6:00 in Howie (Physics Bldg.) S204 (subject to change)


This page will evolve during the term. Please check it for answers to questions which concern the whole class. You may also wish to consult:


The FAQs

  1. Where is the class?
  2. Where can I get personalized help with calculus?
  3. Are we responsible for the stuff done in class which is not in the textbooks? Responsible in the sense of on tests, not that I am a grade grubber, that is.
  4. Are calculators allowed in the tests?
  5. What if I feel I was misgraded on the test?
  6. Did you get my mail?
  7. Any suggestions for term-paper topics?
    1. Analyze in detail some problem from your courses in science or engineering, which use vectors, matrices, series, ordinary differential equations, or numerical analysis. Example: The theory of special relativity uses the algebra of some 4 by 4 matrices known as the Lorentz transformations; describe how they work.
    2. Read about adjacency matrices and their applications, and analyze the numbers of ways to get from, say, one vertex of a Platonic solid to another in n steps along edges.
    3. Investigate the Monte Carlo method of integration in more detail than the Maple worksheets. Compare the cost of calculations using different methods, and come up for criteria for when one method is better than the others. Perhaps combine this with some programming or work with Maple or Mathematica.
    4. Numbers like pi can often be calculated with infinite series; describe some of them and investigate why they work and how rapidly they converge.
    5. Sometimes other series of functions are useful and interesting, like Fourier series. Explain what a Fourier series is and how it is used. (Recommended for those who have run into these series before.)
    6. Discuss the theory of abstract vector spaces, including ones which are infinite-dimensional; begin with Section 2.6 of H2. How is infinite-dimensional space different from finite-dimensional space, other than being "more so"?
    7. Discuss Cantor's theory of the cardinality of sets.
    8. Describe the theory of determinants and permutants.
    9. Describe how rotation and projection matrices are used in 3D computer graphics, or write a C++ program which illustrates them.
  8. I didn't buy the book by Demko when I got my copy of SHE. What can I do?
  9. Ii was just wondering if you update the grades on line after a test or quiz.
  10. I am writing to inquire about what applications you would recommend for Math 1512 and if they are available for the Macintosh.
  11. I got something in the mail about a Maple workshop. Should I sign up for the class? What will it teach me?
  12. Where can I find out more about this cool pi ( ) gizmo?
  13. Earlier you had sent an email telling us exactly where the key to the H&H was located in the library. Could you please tell me where I could find it.
  14. When is the final exam?
  15. Will you be teaching Honors Calc III this spring?
  16. Will we need a permit to take Calc III Honors, or can we just sign up for the course?


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