Reading Assignments for Calculus 2
    Fall 2003, Math 104

    December, 2003



    Be sure to check back often, because assignments may change!
    (Last modified: Monday, November 10, 2003, 1:37 PM )


    I'll use Maple syntax for mathematical notation on this page.
    All section and page numbers refer to sections from Ostebee/Zorn, Volume 2, Edition 2.


    Due Monday 12/1 at 8am

    Section 11.4 Absolute Convergence; Alternating Series

    E-mail Subject Line: Math 104 Your Name 12/1

    Reading Questions:

    1. How closely does S100 approximate the series sum((-1)k (1/k), k=1 .. infinity) ? Why?
    Reminder:


    Due Wednesday 12/3 at 8am

    Section 11.5 Power Series

    E-mail Subject Line: Math 104 Your Name 12/3

    Reading Questions:

    1. How do power series differ from the series we have looked at up to this point?
    2. What is the interval of convergence of a power series? Explain in your own words.
    Reminders:


    Due Friday 12/5 at 8am

    Section 11.5 Power Series

    No Reading Questions Today


    Due Monday 12/8 at 8am

    Section 11.6 Power Series as Functions
    Section 11.7 Taylor Series

    E-mail Subject Line: Math 104 Your Name 12/8

    Reading Questions:

    1. Give two good reasons for writing a known function ( such as cos(x) ) as a power series.
    2. How does a Taylor series differ from a Taylor polynomial?
    3. Why would you ever want to find the Taylor series of a function?

    Reminder:


    Due Wednesday 12/10 at 8am

    Section 11.7 Taylor Series

    No Reading Questions Today
    Reminder:


    Janice Sklensky
    Wheaton College
    Department of Mathematics and Computer Science
    Science Center, Room 109
    Norton, Massachusetts 02766-0930
    TEL (508) 286-3973
    FAX (508) 285-8278
    jsklensk@wheatonma.edu


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