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CHAPTER 1   PROBLEM SOLVING, FUNCTIONS AND MODELS

Section 1.1: Mathematical Modeling
Section 1.1: Problem Solving
Section 1.2: Function Notation
Section 1.2: What Are Domains And Ranges?
Section 1.2: Function Basics
Section 1.3: Linear Functions
Section 1.3: How Do You Graph Linear Functions?
Section 1.4: Exponential Growth
Section 1.4: Percentage Changes
Section 1.4: Recognizing A Quadratic Equation
Section 1.5: Linear, Quadratic, And Cubic Functions
Section 1.5: Graphing Cubic Polynimials

CHAPTER 2   RATES OF CHANGE

Section 2.1: Average Rate Of Change
Section 2.2: The Slope Of A Curve At A Point On The Curve
Section 2.3: The Derivative
Section 2.4: Differentiation Rules
Section 2.4: Methods Of Finding The Derivative Function
Section 2.4: Interpretation Of The Derivative
Section 2.5: General Laws Of Differentiation
Section 2.5: Composite Functions
Section 2.6: The Chain Rule
Section 2.6: Chain Rule Applications

CHAPTER 3   SINGLE-VARIABLE OPTIMIZATION AND ANALYSIS

Section 3.1: Finding Local Extrema
Section 3.2: Maxima and Minima
Section 3.3: Second Derivative Test
Section 3.4: Applied Maximum And Minimum Problems
Section 3.4: Wiley Coyote, Max And Min Problem
Section 3.4: Maximizing Profit By Controlling Price

CHAPTER 4   CONTINUOUS PROBABILITY AND INTEGRATION

Section 4.1: Continuous Random Variables
Section 4.2: Estimate The Area Under A Curve
Section 4.5: Definite Integral Of A Function
Section 4.5: The Fundamental Theorem Of Calculus
Section 4.6: Improper Integrals
Section 4.6: Practice Problems For The Area Between Curves
Section 4.7: Computing The Median
Section 4.7: The Mean

 
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