Department of Mathematical Sciences,
Northern Illinois University

MATH 230 Spring 2008

| Catalogue description | Prerequisite | Course Objectives | Syllabus | Withdrawal | Grading | Sections and instructors | Q & A sessions | Sample Exams | Spring Break | Final Exam | Calculators | Text | Handouts | Special Handouts | Resources on the web | Some advice |

CALCULUS II (4 semester hours) Continuation of Math 229.

PREREQUISITE: MATH 229 with a grade of C or better

COURSE OBJECTIVES:

SYLLABUS: The course will cover most of Chapters 6-9 of the text.

WITHDRAWAL: The last day for undergraduates to withdraw from a full-session course is Friday, March 7.

GRADING: Grades will be assigned on the basis of 600 points, as follows:

3 hour exams worth 100 points each
Quizzes and/or homework, 100 points total
Final exam, 200 points
Your instructor will provide more specific information about grading policies in your section.

SECTIONS AND INSTRUCTORS:

Q & A SESSIONS: Any question-and-answer or review sessions before the hour exams will be handled by your own instructor. A review session for the final exam, open to all 230 students, is planned for the end of the semester.

SAMPLE EXAMS: Typical Math 230 exams involve non-routine calculations. You may wish to look at some first exams from previous semesters to see the level of analysis we expect students to be able to carry out.
NOTE: If you are looking for the sample exam, it is in PDF format, so you will need Adobe's Acrobat Reader which is a free and useful download. Click on the above link to get the latest version of the Acrobat Reader.
Here are the exams from Fall 1997, Spring 1999, and Fall 2000, together with an answer key for the last. Please note that different instructors assign different exams, so that a certain raw score on one test might be comparable to a very different score on another; compare e.g. another instructor's Fall 2000 exam.
Caution: These exams are from a different semester. The subject matter was comparable, but the text, the audience, the instructor, and the testing environment may have been different from what you will face. The testing points in the syllabus also vary from semester to semester. Please remember in addition that tests cannot be comprehensive; therefore, there are topics not on this test for which the students were - and you will be - responsible for studying in prepartion for the your own test.

SPRING BREAK: Spring Break is from March 8 through March 16. The (revised) last day to withdraw from the course is the first Friday of the week after Spring Break, March 21. Note that the second exam is (revised) scheduled for the second week following Spring Break.

FINAL EXAM: The Final Exam (revised date) is scheduled for 4:00 - 5:50 p.m., Tuesday, May 13, 2008. The final exam will be a comprehensive, departmental examination. All sections of this course will take the same final exam at the same time. Please note that the exam will likely NOT be in your regular classroom. Room assignments from the university are usually made one to two weeks before the final exam week. We will post them as soon as they are available. >

Previous final exams (in Acrobat Reader format):
   Sample final, Spring 98
   Sample final, Fall 98
   Sample final, Spring 99
   Sample final, Fall 99
   Sample final, Fall 2000
   Sample final, Spring 2004
   Sample final, Spring 2006

Note: The course changes and the exams change. Our goal is to help you learn the material in Calculus 2, not specifically to prepare you for the final exam. We may choose to assess your command of these ideas rather differently this semester, should the opportunity arise.

CALCULATORS: Students are asked to have a graphing calculator with roughly the capabilities of the TI-83. You will find this useful for investigating the concepts of the class, so you can experiment with additional examples. You may also want to verify parts of your homework calculations.

However, the purpose of this course is to teach you ideas, not button-pushing, and in particular, we need our exams to test your mastery of the concepts, not Texas Instruments Corporation's. Hence, graphing calculators will not be allowed on the departmental final exam. Standard scientific calculators, however, are permitted. Your instructor may further regulate the use of calculators on the hour exams.

TEXT: University Calculus (alt. ed.), by Hass, Weir, Thomas (publ. by Pearson / Addison-Wesley)
This is the same book currently in use for Calculus I and will also be used for Calculus III for the next few semesters. Some additional references:
    Stewart, Calculus
    Thomas and Finney, Calculus and Analytic Geometry
    Edwards and Penney, Calculus and Analytic Geometry
    Swokowski, Calculus with Analytic Geometry
    Leithold, The Calculus with Analytic Geometry

STUDENT HANDOUTS: Please note that any information provided by your instructor supersedes these data.

Syllabus
Homework
Student Information Sheet

SPECIAL HANDOUTS Spring 2008:

A brief overview of the course.
A Log and Exponential Worksheet (12 derivatives and 12 integrals).
A brief discussion about the growth rates of exponential, power, and logarithm functions. This material enhances Section 7.6 on L'Hopital's Rule.
Integration Worksheet. There are 32 integrals that require a variety of methods and trickery to solve.
Integration Worksheet Hints. Look here to find hints to the Integration Worksheet.
Integration Worksheet Solutions. Look here to check your answers to the Integration Worksheet.
Calculator Information. Look here to see how to use the TI83 to graph and tabulate sequences and partial sums of series.
Infinite Series Summary.
Sequence and Series Review Problems. This worksheet provides a good review of Chapter 9.
Sequence and Series Worksheet Hints. Look here to find hints to the Sequence and Series Review Problems. (A complete set of solutions to this worksheet is not available.)
Final Exam from Spring 2001.

RESOURCES ON THE WEB:

Understanding Mathematics: a study guide, from the University of Utah
How to Ace Calculus: the Streetwise Guide, from UC Davis
COW: Calculus on the Web, from Temple University -- problems with hints and answers available on-line.
Calculus resource list from the Math Archives, from the University of Tennessee at Knoxville
Calculus resource list from the Math Forum, from Swarthmore College
"Symbolic calculators" on-line which will compute derivatives and integrals. (Here's an alternative site for integrals)

ADVICE: Perhaps the single most important factor in your success in this course is your study habits . Think of learning math as "working out" in the gym. Study at least 3 times per week; do not wait until the day before the exam. Learn mathematics like you would learn a language. Work on the concepts until they make sense. Don't just memorize facts and then forget them a few weeks later. You will need to know this stuff for Calc III and other courses. Master each homework problem - beyond just getting a correct answer. Be on the lookout for mistakes in algebra and trig. Always come to class! While you're there, listen, think, and ask questions.

Last update: Jan 10, 2008