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Bivens, Stephen Davis, Key Calculus Terms and definitions covered in this textbook, Chapter 0.4: INVERSE FUNCTIONS; INVERSE TRIGONOMETRIC FUNCTIONS, Chapter 0.5: EXPONENTIAL AND LOGARITHMIC FUNCTIONS, Chapter 1.1: LIMITS (AN INTUITIVE APPROACH), Chapter 1.3: LIMITS AT INFINITY; END BEHAVIOR OF A FUNCTION, Chapter 1.4: LIMITS (DISCUSSED MORE RIGOROUSLY), Chapter 1.6: CONTINUITY OF TRIGONOMETRIC, EXPONENTIAL, AND INVERSE FUNCTIONS, Chapter 10: PARAMETRIC AND POLAR CURVES; CONIC SECTIONS, Chapter 10.1: PARAMETRIC EQUATIONS; TANGENT LINES AND ARC LENGTH FOR PARAMETRIC CURVES, Chapter 10.3: TANGENT LINES, ARC LENGTH, AND AREA FOR POLAR CURVES, Chapter 10.5: ROTATION OF AXES; SECOND-DEGREE EQUATIONS, Chapter 10.6: CONIC SECTIONS IN POLAR COORDINATES, Chapter 11: THREE-DIMENSIONAL SPACE; VECTORS, Chapter 11.1: RECTANGULAR COORDINATES IN 3-SPACE; SPHERES; CYLINDRICAL SURFACES, Chapter 11.5: PARAMETRIC EQUATIONS OF LINES, Chapter 11.8: CYLINDRICAL AND SPHERICAL COORDINATES, Chapter 12.1: INTRODUCTION TO VECTOR-VALUED FUNCTIONS, Chapter 12.2: CALCULUS OF VECTOR-VALUED FUNCTIONS, Chapter 12.3: CHANGE OF PARAMETER; ARC LENGTH, Chapter 12.4: UNIT TANGENT, NORMAL, AND BINORMAL VECTORS, Chapter 12.7: KEPLERS LAWS OF PLANETARY MOTION, Chapter 13.1: FUNCTIONS OF TWO OR MORE VARIABLES, Chapter 13.4: DIFFERENTIABILITY, DIFFERENTIALS, AND LOCAL LINEARITY, Chapter 13.6: DIRECTIONAL DERIVATIVES AND GRADIENTS, Chapter 13.7: TANGENT PLANES AND NORMAL VECTORS, Chapter 13.8: MAXIMA AND MINIMA OF FUNCTIONS OF TWO VARIABLES, Chapter 14.2: DOUBLE INTEGRALS OVER NONRECTANGULAR REGIONS, Chapter 14.3: DOUBLE INTEGRALS IN POLAR COORDINATES, Chapter 14.4: SURFACE AREA; PARAMETRIC SURFACES, Chapter 14.6: TRIPLE INTEGRALS IN CYLINDRICAL AND SPHERICAL COORDINATES, Chapter 14.7: CHANGE OF VARIABLES IN MULTIPLE INTEGRALS; JACOBIANS, Chapter 14.8: CENTERS OF GRAVITY USING MULTIPLE INTEGRALS, Chapter 15.3: INDEPENDENCE OF PATH; CONSERVATIVE VECTOR FIELDS, Chapter 15.6: APPLICATIONS OF SURFACE INTEGRALS; FLUX, Chapter 2.1: TANGENT LINES AND RATES OF CHANGE, Chapter 2.3: INTRODUCTION TO TECHNIQUES OF DIFFERENTIATION, Chapter 2.4: THE PRODUCT AND QUOTIENT RULES, Chapter 2.5: DERIVATIVES OF TRIGONOMETRIC FUNCTIONS, Chapter 3.2: DERIVATIVES OF LOGARITHMIC FUNCTIONS, Chapter 3.3: DERIVATIVES OF EXPONENTIAL AND INVERSE TRIGONOMETRIC FUNCTIONS, Chapter 3.5: LOCAL LINEAR APPROXIMATION; DIFFERENTIALS, Chapter 3.6: LHPITALS RULE; INDETERMINATE FORMS, Chapter 4: THE DERIVATIVE IN GRAPHING AND APPLICATIONS, Chapter 4.1: ANALYSIS OF FUNCTIONS I: INCREASE, DECREASE, AND CONCAVITY, Chapter 4.2: ANALYSIS OF FUNCTIONS II: RELATIVE EXTREMA; GRAPHING POLYNOMIALS, Chapter 4.3: ANALYSIS OF FUNCTIONS III: RATIONAL FUNCTIONS, CUSPS, AND VERTICAL TANGENTS, Chapter 4.5: APPLIED MAXIMUM AND MIMIMUM PROBLEMS, Chapter 4.8: ROLLES THEOREM; MEAN-VALUE THEOREM, Chapter 5.1: AN OVERVIEW OF THE AREA PROBLEM, Chapter 5.4: THE DEFINITION OF AREA AS A LIMIT; SIGMA NOTATION, Chapter 5.6: THE FUNDAMENTAL THEOREM OF CALCULUS, Chapter 5.7: RECTILINEAR MOTION REVISITED USING INTEGRATION, Chapter 5.8: AVERAGE VALUE OF A FUNCTION AND ITS APPLICATIONS, Chapter 5.9: EVALUATING DEFINITE INTEGRALS BY SUBSTITUTION, Chapter 6: APPLICATIONS OF THE DEFINITE INTEGRAL IN GEOMETRY, SCIENCE, AND ENGINEERING, Chapter 6.2: VOLUMES BY SLICING; DISKS AND WASHERS, Chapter 6.3: VOLUMES BY CYLINDRICAL SHELLS, Chapter 6.5: AREA OF A SURFACE OF REVOLUTION, Chapter 6.7: MOMENTS, CENTERS OF GRAVITY, AND CENTROIDS, Chapter 6.8: MOMENTS, CENTERS OF GRAVITY, AND CENTROIDS, Chapter 6.9: HYPERBOLIC FUNCTIONS AND HANGING CABLES, Chapter 7: PRINCIPLES OF INTEGRAL EVALUATION, Chapter 7.1: AN OVERVIEW OF INTEGRATION METHODS, Chapter 7.3: INTEGRATING TRIGONOMETRIC FUNCTIONS, Chapter 7.5: INTEGRATING RATIONAL FUNCTIONS BY PARTIAL FRACTIONS, Chapter 7.6: USING COMPUTER ALGEBRA SYSTEMS AND TABLES OF INTEGRALS, Chapter 7.7: NUMERICAL INTEGRATION; SIMPSONS RULE, Chapter 8: MATHEMATICAL MODELING WITH DIFFERENTIAL EQUATIONS, Chapter 8.1: MODELING WITH DIFFERENTIAL EQUATIONS, Chapter 8.4: FIRST-ORDER DIFFERENTIAL EQUATIONS AND APPLICATIONS, Chapter 9.10: DIFFERENTIATING AND INTEGRATING POWER SERIES; MODELING WITH TAYLOR SERIES, Chapter 9.5: THE COMPARISON, RATIO, AND ROOT TESTS, Chapter 9.6: ALTERNATING SERIES; ABSOLUTE AND CONDITIONAL CONVERGENCE, Chapter 9.7: MACLAURIN AND TAYLOR POLYNOMIALS, Chapter 9.8: MACLAURIN AND TAYLOR SERIES; POWER SERIES, Chapter 9.9: CONVERGENCE OF TAYLOR SERIES. 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