CALCULUS-W/WEBASSIGN (LL) >CUSTOM<10th EditionLarson Publisher: CENGAGE CISBN: 9781305284012
CALCULUS-W/WEBASSIGN (LL) >CUSTOM<
Solutions for CALCULUS-W/WEBASSIGN (LL) >CUSTOM<
Problem 1E:
Matching In Exercises 3-6, match the equation with its graph. [The graphs are labeled (a), (b). (c),...Problem 2E:
Matching In Exercises 3-6, match the equation with its graph. [The graphs are labeled (a), (b). (c),...Problem 3E:
Matching In Exercises 3-6, match the equation with its graph. [The graphs are labeled (a), (b). (c),...Problem 4E:
Matching In Exercises 3-6, match the equation with its graph. [The graphs are labeled (a), (b). (c),...Problem 6E:
Sketching a Graph by Point Plotting In Exercises 7-16, sketch the graph of the equation by point...Problem 7E:
Sketching a Graph by Point Plotting In Exercises 7-16, sketch the graph of the equation by point...Problem 9E:
Sketching a Graph by Point Plotting In Exercises 514, sketch the graph of the equation by point...Problem 10E:
Sketching a Graph by Point Plotting In Exercises 716, sketch the graph of the equation by point...Problem 11E:
Sketching a Graph by Point Plotting In Exercises 7-16, sketch the graph of the equation by point...Problem 15E:
Approximating Solution Points Using Technology In Exercises 17 and 18, use a graphing utility to...Problem 16E:
Approximating Solution Points Using Technology In Exercises 17 and 18, use a graphing utility to...Problem 43E:
Using Intercepts and Symmetry to Sketch a Graph In Exercises 41-56, find any Intercepts and test for...Problem 45E:
Using Intercepts and Symmetry to Sketch a Graph In Exercises 41-56, find any Intercepts and test for...Problem 49E:
Using Intercepts and Symmetry to Sketch a Graph In Exercises 41-56, find any Intercepts and test for...Problem 50E:
Using Intercepts and Symmetry to Sketch a Graph In Exercises 41-56, find any Intercepts and test for...Problem 52E:
Using Intercepts and Symmetry to Sketch a Graph In Exercises 41-56, find any Intercepts and test for...Problem 54E:
Using Intercepts and Symmetry to Sketch a Graph In Exercises 41-56, find any Intercepts and test for...Problem 55E:
Using Intercepts and Symmetry to Sketch a Graph In Exercises 3956, find any intercepts and test for...Problem 57E:
Finding Points of Intersection In Exercises 57-62. find the points of intersection of the graphs of...Problem 58E:
Finding Points of Intersection In Exercises 57-62. find the points of intersection of the graphs of...Problem 60E:
Finding Points of Intersection In Exercises 57-62, find the points of intersection of the graphs of...Problem 62E:
Finding Points of Intersection In Exercises 57-62. find the points of intersection of the graphs of...Problem 63E:
Finding Points of Intersection Using Technology In Exercises 63-66, use a graphing utility to find...Problem 66E:
Finding Points of Intersection Using Technology In Exercises 6366, use a graphing utility to find...Problem 67E:
Modeling Data The table shows the Gross Domestic Product, or GDP (in trillions of dollars), for...Problem 68E:
Modeling Data The table shows the numbers of cellular phone subscribers (in millions) in the United...Problem 69E:
Break-Even Point Find the sales necessary to break even (R = C) when the cost C of producing x units...Problem 70E:
Copper Wire The resistance y in ohms of 1000 feet of solid copper wire at 77F can be approximated by...Problem 71E:
Using Solution Points For what values of k does the graph of y = kx3 pass through the point? (a)...Problem 72E:
Using Solution Points For what values of k does the graph of y2=4kx pass through the point? (a)...Problem 73E:
WRITING ABOUT CONCEPTS Writing Equations In Exercises 73 and 74, write an equation whose graph has...Problem 74E:
EXPLORING CONCEPTS Using Intercepts Write an equation whose graph has intercepts at x=32,x=4andx=52....Problem 76E:
HOW DO YOU SEE IT? Use the graphs of the two equations to answer the questions below (a) What are...Problem 77E:
True or False ? In Exercises 75-78, determine whether the statement is true or false. If it is...Browse All Chapters of This Textbook
Chapter P - Preparation For CalculusChapter P.1 - Graphs And ModelsChapter P.2 - Linear Models And Rates Of ChangeChapter P.3 - Functions And Their GraphsChapter P.4 - Review Of Trigonometric FunctionsChapter 1 - Limits And Their PropertiesChapter 1.1 - A Preview Of CalculusChapter 1.2 - Finding Limits Graphically And NumericallyChapter 1.3 - Evaluating Limits AnalyticallyChapter 1.4 - Continuity And One-sided Limits
Chapter 1.5 - Infinite LimitsChapter 2 - DifferentiationChapter 2.1 - The Derivative And The Tangent Line ProblemChapter 2.2 - Basic Differentiation Rules And Rates Of ChangeChapter 2.3 - Product And Quotient Rules And Higher-order DerivativesChapter 2.4 - The Chain RuleChapter 2.5 - Implicit DifferentiationChapter 2.6 - Related RatesChapter 3 - Applications Of DifferentiationChapter 3.1 - Extrema On An IntervalChapter 3.2 - Rolle’s Theorem And The Mean Value TheoremChapter 3.3 - Increasing And Decreasing Functions And The First Derivative TestChapter 3.4 - Concavity And The Second Derivative TestChapter 3.5 - Limits At InfinityChapter 3.6 - A Summary Of Curve SketchingChapter 3.7 - Optimization ProblemsChapter 3.8 - Newton’s MethodChapter 3.9 - DifferentialsChapter 4 - IntegrationChapter 4.1 - Antiderivatives And Indefinite IntegrationChapter 4.2 - AreaChapter 4.3 - Riemann Sums And Definite IntegralsChapter 4.4 - The Fundamental Theorem Of CalculusChapter 4.5 - Integration By SubstitutionChapter 4.6 - Numerical IntegrationChapter 5 - Logarithmic, Exponential, And Other Transcendental FunctionsChapter 5.1 - The Natural Logarithmic Function: DifferentiationChapter 5.2 - The Natural Logarithmic Function: IntegrationChapter 5.3 - Inverse FunctionsChapter 5.4 - Exponential Functions: Differentiation And IntegrationChapter 5.5 - Bases Other Than E And ApplicationsChapter 5.6 - Inverse Trigonometric Functions: DifferentiationChapter 5.7 - Inverse Trigonometric Functions: IntegrationChapter 5.8 - Hyperbolic FunctionsChapter 6 - Differential EquationsChapter 6.1 - Slope Fields And Euler’s MethodChapter 6.2 - Differential Equations: Growth And DecayChapter 6.3 - Separation Of Variables And The Logistic EquationChapter 6.4 - First-order Linear Differential EquationsChapter 7 - Applications Of IntegrationChapter 7.1 - Area Of A Region Between Two CurvesChapter 7.2 - Volume: The Disk MethodChapter 7.3 - Volume: The Shell MethodChapter 7.4 - Arc Length And Surfaces Of RevolutionChapter 7.5 - WorkChapter 7.6 - Moments, Centers Of Mass, And CentroidsChapter 7.7 - Fluid Pressure And Fluid ForceChapter 8 - Integration Techniques, L’hopital’s Rule, And Improper IntegralsChapter 8.1 - Basic Integration RulesChapter 8.2 - Integration By PartsChapter 8.3 - Trigonometric IntegralsChapter 8.4 - Trigonometric SubstitutionChapter 8.5 - Partial FractionsChapter 8.6 - Integration By Tables And Other Integration TechniquesChapter 8.7 - Indeterminate Forms And L’hopital’s RuleChapter 8.8 - Improper IntegralsChapter 9 - Infinite SeriesChapter 9.1 - SequencesChapter 9.2 - Series And ConvergenceChapter 9.3 - The Integral Test And P-seriesChapter 9.4 - Comparisons Of SeriesChapter 9.5 - Alternating SeriesChapter 9.6 - The Ratio And Root TestsChapter 9.7 - Taylor Polynomials And ApproximationsChapter 9.8 - Power SeriesChapter 9.9 - Representation Of Functions By Power SeriesChapter 9.10 - Taylor And Maclaurin SeriesChapter 10 - Conics, Parametric Equations, And Polar CoordinatesChapter 10.1 - Conics And CalculusChapter 10.2 - Plane Curves And Parametric EquationsChapter 10.3 - Parametric Equations And CalculusChapter 10.4 - Polar Coordinates And Polar GraphsChapter 10.5 - Area And Arc Length In Polar CoordinatesChapter 10.6 - Polar Equations Of Conics And Kepler’s LawsChapter 11 - Vectors And The Geometry Of SpaceChapter 11.1 - Vectors In The PlaneChapter 11.2 - Space Coordinates And Vectors In SpaceChapter 11.3 - The Dot Product Of Two VectorsChapter 11.4 - The Cross Product Of Two Vectors In SpaceChapter 11.5 - Lines And Planes In SpaceChapter 11.6 - Surfaces In SpaceChapter 11.7 - Cylindrical And Spherical CoordinatesChapter 12 - Vector-valued FunctionsChapter 12.1 - Vector-valued FunctionsChapter 12.2 - Differentiation And Integration Of Vector-valued FunctionsChapter 12.3 - Velocity And AccelerationChapter 12.4 - Tangent Vectors And Normal VectorsChapter 12.5 - Arc Length And CurvatureChapter 13 - Functions Of Several VariablesChapter 13.1 - Introduction To Functions Of Several VariablesChapter 13.2 - Limits And ContinuityChapter 13.3 - Partial DerivativesChapter 13.4 - DifferentialsChapter 13.5 - Chain Rules For Functions Of Several VariablesChapter 13.6 - Directional Derivatives And GradientsChapter 13.7 - Tangent Planes And Normal LinesChapter 13.8 - Extrema Of Functions Of Two VariablesChapter 13.9 - Applications Of ExtremaChapter 13.10 - Lagrange MultipliersChapter 14 - Multiple IntegrationChapter 14.1 - Iterated Integrals And Area In The PlaneChapter 14.2 - Double Integrals And VolumeChapter 14.3 - Change Of Variables: Polar CoordinatesChapter 14.4 - Center Of Mass And Moments Of InertiaChapter 14.5 - Surface AreaChapter 14.6 - Triple Integrals And ApplicationsChapter 14.7 - Triple Integrals In Other CoordinatesChapter 14.8 - Change Of Variables: JacobiansChapter 15 - Vector AnalysisChapter 15.1 - Vector FieldsChapter 15.2 - Line IntegralsChapter 15.3 - Conservative Vector Fields And Independence Of PathChapter 15.4 - Green’s TheoremChapter 15.5 - Parametric SurfacesChapter 15.6 - Surface IntegralsChapter 15.7 - Divergence TheoremChapter 15.8 - Stokes’s Theorem
Sample Solutions for this Textbook
We offer sample solutions for CALCULUS-W/WEBASSIGN (LL) >CUSTOM< homework problems. See examples below:
Chapter P, Problem 1REChapter 1, Problem 1REChapter 2, Problem 1REChapter 3, Problem 1REChapter 4, Problem 1REChapter 5, Problem 1REChapter 6, Problem 1REChapter 7, Problem 1REGiven: The integral is ∫xx2−36dx. Formula used: The power formula, ∫undu=un+1n+1+C Calculation:...
Given: The provided sequence is an=5n. Calculation: Consider the expression: an=5n …… (1) To find...Chapter 10, Problem 1REChapter 11, Problem 1REChapter 12, Problem 1REGiven: The function f(x,y)=3x2y. Calculation: Consider the function, f(x,y)=3x2y. So,...Given: The integral is ∫02xxy3dy. Formula used: The rule of integration: ∫xndx=xn+1n+1+C, where C is...Chapter 15, Problem 1RE
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