Name: Calculus for Business, Economics, Life Sciences, and Social Sciences - Boston U.
Author: Barnett, Ziegler, Byleen
ISBN: 9781323047620

Chapter DPT - Diagnostic Prerequisite Test Chapter 1 - Functions And Graphs Chapter 1.1 - Functions Chapter 1.2 - Elementary Functions: Graphs And Transformations Chapter 1.3 - Linear And Quadratic Functions Chapter 1.4 - Polynomial And Rational Functions Chapter 1.5 - Exponential Functions Chapter 1.6 - Logarithmic Functions Chapter 2 - Limits And The Derivative Chapter 2.1 - Introduction To Limits

Chapter 2.2 - Infinite Limits And Limits At Infinity Chapter 2.3 - Continuity Chapter 2.4 - The Derivative Chapter 2.5 - Basic Differentiation Properties Chapter 2.6 - Differentials Chapter 2.7 - Marginal Analysis In Business And Economics Chapter 3 - Additional Derivative Topics Chapter 3.1 - The Constant E And Continuous Compound Interest Chapter 3.2 - Derivatives Of Exponential And Logarithmic Functions Chapter 3.3 - Derivatives Of Products And Quotients Chapter 3.4 - The Chain Rule Chapter 3.5 - Implicit Differentiation Chapter 3.6 - Related Rates Chapter 3.7 - Elasticity Of Demand Chapter 4 - Graphing And Optimization Chapter 4.1 - First Derivative And Graphs Chapter 4.2 - Second Derivative And Graphs Chapter 4.3 - L'hôpital's Rule Chapter 4.4 - Curve-sketching Techniques Chapter 4.5 - Absolute Maxima And Minima Chapter 4.6 - Optimization Chapter 5 - Integration Chapter 5.1 - Antiderivatives And Indefinite Integrals Chapter 5.2 - Integration By Substitution Chapter 5.3 - Differential Equations; Growth And Decay Chapter 5.4 - The Definite Integral Chapter 5.5 - The Fundamental Theorem Of Calculus Chapter 6 - Additional Integration Topics Chapter 6.1 - Areas Between Curves Chapter 6.2 - Application In Business And Economics Chapter 6.3 - Integration By Parts Chapter 6.4 - Other Integration Methods Chapter 7 - Multivariable Calculus Chapter 7.1 - Functions Of Several Variables Chapter 7.2 - Partial Derivatives Chapter 7.3 - Maxima And Minima Chapter 7.4 - Maxima And Minima Using Lagrange Multipliers Chapter 7.5 - Method Of Least Squares Chapter 7.6 - Double Integrals Over Rectangular Regions Chapter 7.7 - Double Integrals Over More General Regions Chapter 8 - Trigonometric Functions Chapter 8.1 - Right Triangle Trigonometry Chapter 8.2 - Trigonometric Functions Chapter 8.3 - Derivatives Of Trigonometric Functions Chapter 8.4 - Integration Of Trigonometric Functions Chapter 9 - Differential Equations Chapter 9.1 - Basic Concepts Chapter 9.2 - Separation Of Variables Chapter 9.3 - First-order Linear Differential Equations Chapter 10 - Taylor Polynomial And Infinite Series Chapter 10.1 - Taylor Polynomials Chapter 10.2 - Taylor Series Chapter 10.3 - Operations On Taylor Series Chapter 10.4 - Approximations Using Taylor Series Chapter 11 - Probability And Calculus Chapter 11.1 - Improper Integrals Chapter 11.2 - Continuous Random Variables Chapter 11.3 - Expected Value, Standard Deviation, And Median Chapter 11.4 - Special Probability Distributions Chapter A.1 - Real Numbers Chapter A.2 - Operations On Polynomials Chapter A.3 - Factoring Polynomials Chapter A.4 - Operations On Rational Expressions Chapter A.5 - Integer Exponents And Scientific Notation Chapter A.6 - Rational Exponents And Radicals Chapter A.7 - Quadratic Equations Chapter B.1 - Sequences, Series, And Summation Notation Chapter B.2 - Arithmetic And Geometric Sequences Chapter B.3 - Binomial Theorem Chapter B.4 - Interpolating Polynomials And Divided Differences

Sample Solutions for this Textbook

We offer sample solutions for Calculus for Business, Economics, Life Sciences, and Social Sciences - Boston U. homework problems. See examples below:

Chapter DPT, Problem 1E Chapter 1, Problem 1RE Given: The function y is f(x)=2x2+5. Definition used: Increments: “For y=f(x), Δx=x2−x1 and...Chapter 3, Problem 1RE Chapter 4, Problem 1RE Chapter 5, Problem 1RE Chapter 6, Problem 1RE Chapter 7, Problem 1RE Chapter 8, Problem 1RE

Chapter 9, Problem 1RE Obtain the first derivatives of f(x)=ln(x+5) is, f1(x)=ddxln(x+5)=1x+5ddx(x+5)=1x+5(1)=1x+5 Obtain...Given: The improper integral is ∫0∞e−2x dx. Formula used: Improper integrals: “If f is continuous...

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