Calculus Early Transcendental Functions 6th Edition Larson Solutions Manual
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Calculus Early Transcendental Functions 6th Edition Larson Solutions Manual.
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Calculus Early Transcendental Functions 6th Edition Larson Solutions Manual
Product details:
- ISBN-10 : 1285774779
- ISBN-13 : 978-1285774770
- Author: Dr. Ron Larson
Designed for the three-semester engineering calculus course, CALCULUS: EARLY TRANSCENDENTAL FUNCTIONS, Sixth Edition, continues to offer instructors and students innovative teaching and learning resources. The Larson team always has two main objectives for text revisions: to develop precise, readable materials for students that clearly define and demonstrate concepts and rules of calculus; and to design comprehensive teaching resources for instructors that employ proven pedagogical techniques and save time. The Larson/Edwards Calculus program offers a solution to address the needs of any calculus course and any level of calculus student. Every edition from the first to the sixth of CALCULUS: EARLY TRANSCENDENTAL FUNCTIONS has made the mastery of traditional calculus skills a priority, while embracing the best features of new technology and, when appropriate, calculus reform ideas.
Table contents:
- Chapter 1: Preparation for Calculus
- 1.1: Graphs and Models (57)
- 1.2: Linear Models and Rates of Change (64)
- 1.3: Functions and Their Graphs (65)
- 1.4: Fitting Models to Data (21)
- 1.5: Inverse Functions (59)
- 1.6: Exponential and Logarithmic Functions (61)
- 1: Review Exercises
- 1: Problem Solving
- Chapter 2: Limits and Their Properties
- 2.1: A Preview of Calculus (22)
- 2.2: Finding Limits Graphically and Numerically (58)
- 2.3: Evaluating Limits Analytically (65)
- 2.4: Continuity and One-Sided Limits (61)
- 2.5: Infinite Limits (54)
- 2: Review Exercises
- 2: Problem Solving
- Chapter 3: Differentiation
- 3.1: The Derivative and the Tangent Line Problem (54)
- 3.2: Basic Differentiation Rules and Rates of Change (71)
- 3.3: Product and Quotient Rules and Higher-Order Derivatives (81)
- 3.4: The Chain Rule (103)
- 3.5: Implicit Differentiation (63)
- 3.6: Derivatives of Inverse Functions (49)
- 3.7: Related Rates (50)
- 3.8: Newton’s Method (48)
- 3: Review Exercises
- 3: Problem Solving
- Chapter 4: Applications of Differentiation
- 4.1: Extrema on an Interval (55)
- 4.2: Rolle’s Theorem and the Mean Value Theorem (55)
- 4.3: Increasing and Decreasing Functions and the First Derivative Test (70)
- 4.4: Concavity and the Second Derivative Test (59)
- 4.5: Limits at Infinity (68)
- 4.6: A Summary of Curve Sketching (53)
- 4.7: Optimization Problems (58)
- 4.8: Differentials (44)
- 4: Review Exercises
- 4: Problem Solving
- Chapter 5: Integration
- 5.1: Antiderivatives and Indefinite Integration (69)
- 5.2: Area (64)
- 5.3: Riemann Sums and Definite Integrals (64)
- 5.4: The Fundamental Theorem of Calculus (99)
- 5.5: Integration by Substitution (73)
- 5.6: Numerical Integration (57)
- 5.7: The Natural Logarithmic Function: Integration (85)
- 5.8: Inverse Trigonometric Functions: Integration (76)
- 5.9: Hyperbolic Functions (77)
- 5: Review Exercises
- 5: Problem Solving
- Chapter 6: Differential Equations
- 6.1: Slope Fields and Euler’s Method (69)
- 6.2: Differential Equations: Growth and Decay (66)
- 6.3: Differential Equations: Separation of Variables (84)
- 6.4: The Logistic Equation (37)
- 6.5: First-Order Linear Differential Equations (70)
- 6.6: Predator-Prey Differential Equations (20)
- 6: Review Exercises
- 6: Problem Solving
- Chapter 7: Applications of Integration
- 7.1: Area of a Region Between Two Curves (67)
- 7.2: Volume: The Disk Method (67)
- 7.3: Volume: The Shell Method (41)
- 7.4: Arc Length and Surfaces of Revolution (61)
- 7.5: Work (36)
- 7.6: Moments, Centers of Mass, and Centroids (52)
- 7.7: Fluid Pressure and Fluid Force (22)
- 7: Review Exercises
- 7: Problem Solving
- Chapter 8: Integration Techniques, L’Hôpital’s Rule, and Improper Integrals
- 8.1: Basic Integration Rules (52)
- 8.2: Integration by Parts (61)
- 8.3: Trigonometric Integrals (51)
- 8.4: Trigonometric Substitution (51)
- 8.5: Partial Fractions (41)
- 8.6: Integration by Tables and Other Integration Techniques (51)
- 8.7: Indeterminate Forms and L’Hôpital’s Rule (70)
- 8.8: Improper Integrals (70)
- 8: Review Exercises
- 8: Problem Solving
- Chapter 9: Infinite Series
- 9.1: Sequences (39)
- 9.2: Series and Convergence (46)
- 9.3: The Integral Test and p-Series (33)
- 9.4: Comparisons of Series (32)
- 9.5: Alternating Series (36)
- 9.6: The Ratio and Root Tests (47)
- 9.7: Taylor Polynomials and Approximations (36)
- 9.8: Power Series (39)
- 9.9: Representation of Functions by Power Series (37)
- 9.10: Taylor and Maclaurin Series (46)
- 9: Review Exercises
- 9: Problem Solving
- Chapter 10: Conics, Parametric Equations, and Polar Coordinates
- 10.1: Conics and Calculus (46)
- 10.2: Plane Curves and Parametric Equations (43)
- 10.3: Parametric Equations and Calculus (53)
- 10.4: Polar Coordinates and Polar Graphs (56)
- 10.5: Area and Arc Length in Polar Coordinates (54)
- 10.6: Polar Equations of Conics and Kepler’s Laws (38)
- 10: Review Exercises
- 10: Problem Solving
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