Table of Contents
ACE Practice Tests
Textbook Site for:
Integrated Calculus
,
First Edition
Laura Taalman - James Madison University
ACE Practice Tests
Choose a practice quiz from the list below. Quiz questions are non-graded and based on the problems from your textbook.
Minimum System Requirements
Chapter 0: The Basics
Section 0.1: Numbers and Sets
Section 0.2: Equations
Section 0.3: Inequalities
Section 0.4: Logic
Section 0.5: Proofs
Chapter 1: Functions
Section 1.1: What Is a Function?
Section 1.2: Graphs of Functions
Section 1.3: Linear Functions
Section 1.4: A Basic Library of Functions
Section 1.5: Combinations of Functions
Section 1.6: Transformations and Symmetry
Section 1.7: Inverse Functions
Chapter 2: Limits
Section 2.1: Intuitive Notion of Limit
Section 2.2: Formal Definition of Limit
Section 2.3: Delta-Epsilon Proofs
Section 2.5: Calculating Limits
Chapter 3: Derivatives
Section 3.1: Tangent Lines and the Derivative at a Point
Section 3.2: The Derivative as an Instantaneous Rate of Change
Section 3.4: The Derivative as a Function
Section 3.5: Basic Differentiation Rules
Section 3.6: Three Theorems About Tangent Lines
Section 3.7: The First Derivative and Function Behavior
Section 3.8: The Second Derivative and Function Behavior
Chapter 4: Power Functions
Section 4.1: The Algebra of Power Functions
Section 4.2: Limits of Power Functions
Section 4.3: Derivatives of Power Functions
Section 4.4: Graphs of Power Functions with Integer Powers
Section 4.5: Graphs of Power Functions with Rational Powers
Chapter 5: Polynomial Functions
Section 5.1: The Algebra of Polynomial Functions
Section 5.2: Limits and Derivatives of Polynomial Functions
Section 5.3: Graphing Polynomial Functions
Chapter 6: Rational Functions
Section 6.1: The Algebra of Rational Functions
Section 6.2: Limits and Asymptotes of Rational Functions
Section 6.3: Derivatives of Rational Functions
Chapter 7: General Algebraic Functions
Section 7.1: Working with Algebraic Functions
Section 7.2: The Product Rule and the Chain Rule
Section 7.3: Implicit Differentiation
Section 7.4: Related Rates
Section 7.5: Optimization and Curve Sketching
Chapter 8: Exponential Functions
Section 8.1: The Algebra of Exponential Functions
Section 8.2: The Natural Exponential Function
Section 8.4: Derivatives of Exponential Functions
Section 8.5: Graphs of Exponential Functions
Section 8.6: Applications of Exponential Functions
Section 8.7: L'Hôpital's Rule
Chapter 9: Logarithmic Functions
Section 9.1: The Algebra of Logarithmic Functions
Section 9.2: Limits and Derivatives of Logarithmic Functions
Section 9.3: Using Logarithms as a Calculational Tool
Chapter 10: Trigonometric Functions
Section 10.1: Right Triangle Trigonometry
Section 10.2: Unit Circle Trigonometry
Section 10.3: The Algebra of Trigonometric Functions
Section 10.5: Derivatives of Trigonometric Functions
Section 10.6: Graphs of Trigonometric Functions
Chapter 11: Inverse Trigonometric Functions
Section 11.1: Defining the Inverse Trigonometric Functions
Section 11.2: Derivatives of Inverse Trigonometric Functions
Chapter 12: Definite Integrals
Section 12.1: Geometric Approximation and Sigma Notation
Section 12.2: Approximating Area with Riemann Sums
Section 12.4: Area and Average Value
Chapter 13: The Fundamental Theorem of Calculus
Section 13.1: Indefinite Integrals
Section 13.2: The Fundamental Theorem of Calculus
Section 13.3: Functions Defined by Integrals
Chapter 14: Basic Integration Techniques
Section 14.1: Integration by Substitution
Section 14.2: Integration by Parts
Section 14.3: Trigonometric Integrals
Section 14.4: Trigonometric Substitution
Chapter 15: Applications of Integration
Section 15.1: Arc Length
Section 15.3: Volumes by Shells
Site Map
|
Partners
|
Press Releases
|
Company Home
|
Contact Us
Copyright Houghton Mifflin Company. All Rights Reserved.
Terms and Conditions of Use
,
Privacy Statement
, and
Trademark Information