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" Student solutions manual for Single variable calculus : "


Document Type : BL
Record Number : 556218
Doc. No : b384858
Main Entry : Daniel D Anderson
Title & Author : Student solutions manual for Single variable calculus : : early transcendentals, eighth edition\ Daniel Anderson, Jeffery A. Cole, Daniel Drucker.
Publication Statement : Australia : Cengage Learning,, [2016] ©2016
Page. NO : x, 559 pages : illustrations ; 26 cm
ISBN : 1305272420
: : 9781305272422
Contents : Machine generated contents note: 1.1.Four Ways to Represent a Function -- 1.2.Mathematical Models: A Catalog of Essential Functions -- 1.3.New Functions from Old Functions -- 1.4.Exponential Functions -- 1.5.Inverse Functions and Logarithms -- Review -- Principles of Problem Solving -- 2.1.The Tangent and Velocity Problems -- 2.2.The Limit of a Function -- 2.3.Calculating Limits Using the Limit Laws -- 2.4.The Precise Definition of a Limit -- 2.5.Continuity -- 2.6.Limits at Infinity Horizontal Asymptotes -- 2.7.Derivatives and Rates of Change -- 2.8.The Derivative as a Function -- Review -- Problems Plus -- 3.1.Derivatives of Polynomials and Exponential Functions -- 3.2.The Product and Quotient Rules -- 3.3.Derivatives of Trigonometric Functions -- 3.4.The Chain Rule -- 3.5.Implicit Differentiation -- 3.6.Derivatives of Logarithmic Functions -- 3.7.Rates of Change in the Natural and Social Sciences -- 3.8.Exponential Growth and Decay -- 3.9.Related Rates -- 3.10.Linear Approximations and Differentials -- 3.11.Hyperbolic Functions -- Review -- Problems Plus -- 4.1.Maximum and Minimum Values -- 4.2.The Mean Value Theorem -- 4.3.How Derivatives Affect the Shape of a Graph -- 4.4.Indeterminate Forms and l'Hospital's Rule -- 4.5.Summary of Curve Sketching -- 4.6.Graphing with Calculus and Calculators -- 4.7.Optimization Problems -- 4.8.Newton's Method -- 4.9.Antiderivatives -- Review -- Problems Plus -- 5.1.Areas and Distances -- 5.2.The Definite Integral -- 5.3.The Fundamental Theorem of Calculus -- 5.4.Indefinite Integrals and the Net Change Theorem -- 5.5.The Substitution Rule -- Review -- Problems Plus -- 6.1.Areas Between Curves -- 6.2.Volumes -- 6.3.Volumes by Cylindrical Shells -- 6.4.Work -- 6.5.Average Value of a Function -- Review -- Problems Plus -- 7.1.Integration by Parts -- 7.2.Trigonometric Integrals -- 7.3.Trigonometric Substitution -- 7.4.Integration of Rational Functions by Partial Fractions -- 7.5.Strategy for Integration -- 7.6.Integration Using Tables and Computer Algebra Systems -- 7.7.Approximate Integration -- 7.8.Improper Integrals -- Review -- Problems Plus -- 8.1.Arc Length -- 8.2.Area of a Surface of Revolution -- 8.3.Applications to Physics and Engineering -- 8.4.Applications to Economics and Biology -- 8.5.Probability -- Review -- Problems Plus -- 9.1.Modeling with Differential Equations -- 9.2.Direction Fields and Euler's Method -- 9.3.Separable Equations -- 9.4.Models for Population Growth -- 9.5.Linear Equations -- 9.6.Predator-Prey Systems -- Review -- Problems Plus -- 10.1.Curves Defined by Parametric Equations -- 10.2.Calculus with Parametric Curves -- 10.3.Polar Coordinates -- 10.4.Areas and Lengths in Polar Coordinates -- 10.5.Conic Sections -- 10.6.Conic Sections in Polar Coordinates -- Review -- Problems Plus -- 11.1.Sequences -- 11.2.Series -- 11.3.The Integral Test and Estimates of Sums -- 11.4.The Comparison Tests -- 11.5.Alternating Series -- 11.6.Absolute Convergence and the Ratio and Root Tests -- 11.7.Strategy for Testing Series -- 11.8.Power Series -- 11.9.Representations of Functions as Power Series -- 11.10.Taylor and Maclaurin Series -- 11.11.Applications of Taylor Polynomials -- Review -- Problems Plus -- A.Numbers, Inequalities, and Absolute Values -- B.Coordinate Geometry and Lines -- C.Graphs of Second-Degree Equations -- D.Trigonometry -- E.Sigma Notation -- G.The Logarithm Defined as an Integral.
Subject : Problems and exercises; Problems, exercises, etc
Added Entry : Daniel Drucker
: James Stewart
: Jeffery A Cole
Parallel Title : Single variable calculus :; Student solutions manual for James Stewart Calculus :
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