Homepage for Math 229, Sections 1 and 3, Spring 2013

ADVICE REGARDING:

• (***) When and why to learn things the right way

MATTERS OF POLICY:

• (***) Grading policies

MATERIALS TO STUDY:

• (***) Rudiments of Equation-Solving: Review and Exercises
• (***) What to review: Graphs of basic functions
• (***) Factoring Sums and Differences of Powers and Rationalization (Part 1)
• (***) Limits: Definitions and Basic Theorems (work in progress)
• (***) Arithmetic of Limits, Algebraic Functions, and Continuity
• (**Read for Tuesday, Feb. 5**) The reciprocal theorem
• (**Read for Wednesday, Feb. 6**) The arithmetic of infinite limits
• My Exam 1 from last Fall
• (***) Sign chart tutorial
• (***) The Squeeze Theorem and Its Corollaries

HOMEWORK ASSIGNMENTS:

• Homework Assignment 1, Due Friday January 25
• Homework Assignment 2, Due Friday February 1
• Warmup Exercises on Reciprocal Theorem (Do before Wednesday class)
• Homework Assignment 3, Due Friday February 8
• Homework Assignment 4, Due Friday February 8
• Homework Assignment 5, Due Monday, February 11
• Homework Assignment 5: Some hints
• Chain Rule and Simplification Problems
• Differentiation Practice Problems
• Warmups for Implicit Differentiation
• SOLUTIONS, Warmups for Implicit Differentiation
• SOLUTIONS to Selected Implicit Diff. Problems, pp. 161-162

QUIZZES AND SOLUTIONS:

• Quiz 1 and Quiz 1 Solutions
• Quiz 5 Makeup (for practice) and Quiz 5 Makeup Solutions
• Exam 2 from Fall 2012 (for practice)
• Exam 2 from Spring 2011 (for practice)
> Exam 3 from Spring 11 (three versions in one)
• Exam 3 from Fall 2011
• Exam 3 from Fall 2012

STUFF FOR LATER, IGNORE FOR NOW

• Sample questions and appropriate answers
• Graphs to accompany sample questions
• Epsilon Delta Worksheet
• Sign chart tutorial
• The IVT, EVT, Fermat's Theorem and Extrema
• Rolle's Theorem, the Mean Value Theorem, and Corollaries
• Simplifying Substitutions: The Basics
• Simplifying Substitutions: Exercises
• The Definite Integral of a Continuous Function
• Riemann Sums and the Definite Integral
• Some perspective on the Fundamental Theorems