K. L. Holland

Department of Mathematical Sciences , Northern Illinois University

FOR MATH 303 STUDENTS:

• Summary of notes on Z modulo n

• Homework for Monday, November 7

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Grading and Attendance Policies for Math 229, Sections 3 and 5

ANNOUNCEMENTS FOR MATH 229 STUDENTS:

• Exam 3 will be given on Monday, November 21. About Exam 3 contains a study guide.
• Exam 2 will be given on Wednesday, October 12. About Exam 2 contains a study guide. I am not going to put up last semester's Exam II, because the emphasis was different enough that I think it would be misleading.
• Exam 1 will be given on Monday, September 19. About Exam 1 contains a study guide. You may also wish to look at (my) Spring 2011 Exam 1. After you have tried it, compare your solutions with the Spring 2011 Exam 1 KEY. Here are Practice Problems for Exam 1. Here are Solution Sketches to Practice Problems for Exam 1.

HOMEWORK ASSIGNMENTS & SELECTED SOLUTIONS FOR MATH 229 STUDENTS:

• Homework Assignment 1

• Homework Assignment 2

• Homework Assignment 3

• Homework Assignment 4

• Homework Assignment 4 Solutions

• Homework Assignment 5

• Homework Assignment 6 (Turn in Friday, Sept. 23)

• Homework Assignment 7 (Turn in Monday, Sept. 26)

• Homework Assignment 8 (Due Wednesday, Sept. 28)

  Key for Section 5 Exam 1

  Key for Section 3 Exam 1

• Homework Assignment 9 (Do before Wednesday, October 5)

• Homework Assignment 9 Solutions

• Differentiation Practice Problems

• Differentiation Practice Problems Solutions

• Differentiation and Factorization Practice Problems (Do by Friday, Oct. 14)

• Differentiation and Factorization Practice Problems, Solutions

• Key for Exam II Computation

• Key for Exam II, second part

• Notes on dominance from Quiz 5

• Brain Training Limits

• Brain Training Limits Solutions

• Homework 10: Simple Antidifferentiation

• Homework 11: Initial Value Problems

• Homework 11: Substitution Exercises

SUPPLEMENTARY HANDOUTS FOR MATH 229 STUDENTS:

• Handout 0: What to Review: Graphs of Basic Functions

• Handout 1: The Reciprocal Theorem

• Handout 2: The Arithmetic of Infinite Limits

• Handout 3: The Basic Limit Laws

• Handout 4: Limits of Compositions

• Handout 5: Sign Analysis of Functions

• Handout 6: The Squeeze Theorem and Its Corollaries

• Handout 7: Derivatives of the Trigonometric Functions

• Handout 8: Finding Extrema

• Handout 9: Rolle's Theorem and the Mean Value Theorem

• Handout 10: Sign Analysis of the Derivatives

• Handout 11: Basics of Limits at $\infty$ and $-\infty$

• Handout 11: Antiderivative Basics

• Handout 12: Substitution Basics

• Handout 13: The Definite Integral of a Continuous Function

• Handout 14: The Fundamental Theorem of Calculus, Part 1