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Math 103 eReading Assignments

Send me an email at bruce.e.shapiro@csun.edu

 

These assigments are approximately weekly (except for exam weeks), usually by SUNDAY NIGHT at MIDNIGHT, and are in addition to your written homework.

They must be submitted electronically, via email, no later than Sunday night at midnight. I will not accept paper versions of these particular assignments. The assignment may be in the email itself or attached as a text file, MS Word 97/98 document, a Mathematica notebook, or a PDF file.

You should check the web page regularly to verify the assignment.

In general these assignments will be questions on material in the text that you are expected to read before it is covered in class. I will sometimes also provide specific questions or definitions to answer.

The general eReading assignment is to read the assigned sections of the text and write approximately one paragraph (the length is up to you). The content of the paragraph should include the following:




eReading Assignment #1: due Monday Sept 4:
Discuss the following:
  1. Why should we study math? In particular, why does the business school require students to take calculus?

  2. Familiarize yourself with the text. What do you think of it? How does it compare to math books that you have used in the past? To books in other subject areas? Are there any particular areas (subject matter) that the author covers that look particularly interesting to you? Does any of the material look familiar?

  3. How are the ways you study math different from (or similar to) the ways you study other subjects particularly in your major area)? Possible things to consider: noise level, e.g., absolute silence vs. having the TV on; at a desk or table vs. in a recliner; a lot of reading before you do written homework; amount of memorization versus amount of analysis; word problems in math versus word problems (essays) in business law (or government or education or whatever ...); expecting the text to have examples exactly like the homework (do you expect this in a psychology class?); anything else that you think is important.



eReading Assignment #2: due Sunday Sept 17 (click here)



eReading Assignment #3: due Sunday Sept 24

Read chapter 2, concentrating on sections 2.4 and 2.5, and discuss the following:



eReading Assignment #4: due Sunday Oct 1

Read section 2.5 and discuss the following:


eReading Assignment #5: due Sunday Oct 15

Read sections 3.1 & 3.2 and discuss the following:


eReading Assignment #6: due Sunday Oct 22

Read sections 3.3 & 3.4 and summarize the key concepts in them.


eReading Assignment #7: due Sunday Oct 29

Read sections 3.5 & 3.7 and summarize the key concepts in them.
Try to describe the concept of a differential in your own words.


eReading Assignment #8: due Sunday Nov 5

Read sections 4.1 & 4.2 and summarize the key concepts in them.
Additional questions:
(1) How can you tell (using calculus) when a function is increasing or decreasing?
(2) What is a critical point?
(3) Summarize the procedure for finding a relative maximum with the "First Derivative Test"


eReading Assignment #9: due Sunday Nov 12

Read section 4.2.
(1) What is an interval of concavity? (You may need to know this for the test!).
(2) What do the expressions "Concave up" and "Concave down" mean?
(3) What is an inflection point?
(4) Explain how to find a relative maximum or minimum using the "Second Derivative Test."

eReading Assignment #10: due Sunday Nov 19

Read chaptger 5.1 - 5.5 and summarize one key concept from each section.


eReading Assignment #11: due Sunday Nov 26

Read chaptger 6.1. Note that you will be responsible for known everything in Chapter 6 (through 6.6) so it would be best if you could try to read as much of the chapter through by now!
(1) What is an antiderivative? How is it related to a definite integral?
(2) What is a differential equation?
(3) What is an initial value problem?


eReading Assignment #12: due Sunday Dec 3

Read chaptger 6.2 - 6.3
(1) Describe the method of substitution in words.
(2) What is the difference between a definite integral and an indefinite integral?
(3) How would you find the area under a curve, i.e., between a curve an the x-axis?

revised 10/16/00

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