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Calculus Concepts : An Applied Approach to the Mathematics of Change

ISBN: 9780618789818 | 0618789812
Edition: 4th
Format: Nonspecific Binding
Publisher: Brooks Cole
Pub. Date: 3/14/2007

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SummaryTable of Contents
Designed for the two-semester Applied Calculus course, this graphing calculator-dependent text uses an innovative approach that includes real-life applications and technology such as graphing utilities and Excel spreadsheets to help students learn mathematical skills that they will draw on in their lives and careers. The text also caters to different learning styles by presenting concepts in a variety of forms, including algebraic, graphical, numeric, and verbal.Targeted toward students majoring in business economics, liberal arts, management a... MORE
... MORE
Ingredients of Change: Functions and Models
Models and Functions
Linear Functions and Models
Exponential and Logarithmic Functions and Models
Logistic Functions and Models
Polynomial Functions and Models
Describing Change: Rates
Change, Percentage Change, and Average Rates of Change
Instantaneous Rates of Change
Derivative Notation and Numerical Estimates
Algebraically Finding Slopes
Determining Change: Derivatives
Drawing Rate-of-Change Graphs
Simple Rate-of-Change Formulas
Exponential and Logarithmic Rate-of-Change Formulas
The Chain Rule
The Product Rule
Limiting Behavior Revisited: L'H?pital's Rule
Analyzing Change: Applications of Derivatives
Approximating Change
Relative and Absolute Extreme Points
Inflection Points
Interconnected Change: Related Rates
Accumulating Change: Limits of Sums and the Definite Integral
Results of Change and Area Approximations
Accumulation Functions
The Fundamental Theorem
The Definite Integral
Average Value and Average Rate of Change
Integration by Substitution or Algebraic Manipulation
Analyzing Accumulated Change: Integrals in Action
Perpetual Accumulation and Improper Integrals
Streams in Business and Biology
Integrals in Economics
Probability Distributions and Density Functions
Repetitive Change: Cyclic Functions
Cycles and Sine Functions
Sine Functions as Models
Rates of Change and Derivatives
Extrema and Points of Inflection
Accumulation in Cycles
Dynamics of Change: Differential Equations and Proportionality
Differential Equations and Slope Fields
Separable Differential Equations
Numerically Estimating by Using Differential Equations: Euler's Method
Second-Order Differential Equations
Ingredients of Multivariable Change: Models, Graphs, Rates
Multivariable Functions and Contour Graphs
Cross-Sectional Models and Rates of Change
Partial Rates of Change
Compensating for Change
Analyzing Multivariable Change: Optimization
Multivariable Critical Points
Multivariable Optimization
Optimization Under Constraints
Least-Squares Optimization
Table of Contents provided by Publisher. All Rights Reserved.

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