Math 21, Fall, 1997

Math 21 - Fall, 1997


Math 21, Calculus and Analytic Geometry I, will cover the first 6 chapters of Calculus, Early Transcendentals, third edition, by James Stewart. There is also a supplemental text, Discovering Calculus with Maple , by Harris and Lopez, which students may find a useful aid in learning to use the computer algebra system, MAPLE.


General Information

To view a copy of these documents, click on the blue link.

  • Course Information Sheet. Course information and requirements
  • Assignment Sheet #1. Homework assignments - Part 1 (up to September 30)
  • Assignment Sheet #2. Homework assignments - Part 2 (up to November 11)
  • Assignment Sheet #3. Homework assignments - Part 3 (up to December 5)


    Maple demonstrations

    To obtain an electronic copy of any of these MAPLE demonstrations, click on the blue link.

  • Demo 1, Maple basics
  • Demo 2, Investigating Limits
  • Demo 3, The derivative and some applications
  • Demo 4, The Mean Value Theorem, Maxima and Minima


    Written Assignments

    To obtain an electronic copy of any of these MAPLE worksheets, click on the blue link.

  • Written Assignment # 1, due date is September 10
  • Written Assignment # 2, due date is September 24
  • Written Assignment # 3, due date is October 22
  • Written Assignment # 4, due date is November 25
  • Written Assignment # 5, due date is December 3
  • Solution to Written Assignment # 1,
  • Solution to Written Assignment # 2,
  • Solution to Written Assignment # 3,
  • Solution to Written Assignment # 4,
  • Solution to Written Assignment # 5,


    Examples and exercises

    The following Maple worksheets files contain examples and exercises related to the indicated section of the textbook. While these worksheets contain some explanation, it is best to read them in conjunction with the indicated section of the textbook. To obtain an electronic copy of any of these MAPLE worksheets, click on the blue link.

  • Section 1.2,Investigating limits numerically and graphically
  • Sections 1.3-4, Squeeze Theorem; the definition of limit