Solutions for Student Solutions Manual, Chapters 1-11 for Stewart's Single Variable Calculus, 8th (James Stewart Calculus)
Problem 1E:
Find the most general antiderivative of the function. (Check your answer by differentiation.) 1....Problem 3E:
Find the most general antiderivative of the function. (Check your answer by differentiation.) 3....Problem 5E:
Find the most general antiderivative of the function. (Check your answer by differentiation.) 5....Problem 7E:
Find the most general antiderivative of the function. (Check your answer by differentiation.) 7....Problem 9E:
Find the most general antiderivative of the function. (Check your answer by differentiation.) 9....Problem 11E:
Find the most general antiderivative of the function. (Check your answer by differentiation.) 11....Problem 13E:
Find the most general antiderivative of the function. (Check your answer by differentiation.) 13....Problem 15E:
Find the most general antiderivative of the function. (Check your answer by differentiation.) 15....Problem 17E:
Find the most general antiderivative of the function. (Check your answer by differentiation.) 17....Problem 19E:
Find the most general antiderivative of the function. (Check your answer by differentiation.) 19....Problem 23E:
Find f. 23. f(x) = 20x3 12x2 + 6xProblem 25E:
f(x)=4x3Problem 27E:
Find f. 27. f(t) = 12 + sin tProblem 28E:
Find f. 28. f(t)=t2costProblem 29E:
Find f. 29. f(x)=1+3x,f(4)=25Problem 35E:
Find f. 35. f(x) = 2 + 12x 12x2, f(0) = 4, f(0) = 12Problem 41E:
Find f. 41. f(t)=t3cost,f(0)=2,f(1)=2Problem 43E:
Given that the graph of f passes through the point (2, 5) and that the slope of its tangent line at...Problem 44E:
Find a function f such that f(x) = x3 and the line x + y = 0 is tangent to the graph of f.Problem 47E:
The graph of a function is shown in the figure. Make a rough sketch of an antiderivative F, given...Problem 48E:
The graph of the velocity function of a particle is shown in the figure. Sketch the graph of a...Problem 49E:
The graph of f is shown in the figure. Sketch the graph of f if f is continuous on [0, 3] and f(0) =...Problem 53E:
A particle is moving with the given data. Find the position of the particle. 53. v(t) = sin t cos...Problem 54E:
A particle is moving with the given data. Find the position of the particle. 54. v(t)=t23t,s(4)=8Problem 55E:
A particle is moving with the given data. Find the position of the particle. 55. a(t) = 2t + 1, s(0)...Problem 56E:
A particle is moving with the given data. Find the position of the particle. 56. a(t) = 3 cos t 2...Problem 57E:
A particle is moving with the given data. Find the position of the particle. 57. a(t) = 10 sin t + 3...Problem 58E:
A particle is moving with the given data. Find the position of the particle. 58. a(t) = t2 4t + 6,...Problem 59E:
A stone is dropped from the upper observation deck (the Space Deck) of the CN Tower, 450 m above the...Problem 61E:
An object is projected upward with initial velocity v0 meters per second from a point s0 meters...Problem 62E:
Two balls are thrown upward from the edge of the cliff in Example 7. The first is thrown with a...Problem 64E:
If a diver of mass m stands at the end of a diving board with length L and linear density , then the...Problem 67E:
Since raindrops grow as they fall, their surface area increases and therefore the resistance to...Problem 69E:
What constant acceleration is required to increase the speed of a car from 30 mi/h to 50 mi/h in 5...Problem 71E:
A car is traveling at 100 km/h when the driver sees an accident 80 m ahead and slams on the brakes....Browse All Chapters of This Textbook
Chapter T - Diagonostic TestsChapter 1 - Functions And LimitsChapter 1.1 - Four Ways To Represent A FunctionChapter 1.2 - Mathematical Models: A Catalog Of Essential FunctionsChapter 1.3 - New Functions From Old FunctionsChapter 1.4 - The Tangent And Velocity ProblemsChapter 1.5 - The Limit Of A FunctionChapter 1.6 - Calculating Limits Using The Limit LawsChapter 1.7 - The Precise Definition Of A LimitChapter 1.8 - Continuity
Chapter 2 - DerivativesChapter 2.1 - Derivatives And Rates Of ChangeChapter 2.2 - The Derivative As A FunctionChapter 2.3 - Differentiation FormulasChapter 2.4 - Derivatives Of Trigonometric FunctionsChapter 2.5 - The Chain RuleChapter 2.6 - Implicit DifferentiationChapter 2.7 - Rates Of Change In The Natural And Social SciencesChapter 2.8 - Related RatesChapter 2.9 - Linear Approximations And DifferentialsChapter 3 - Applications Of DifferentiationChapter 3.1 - Maximum And Minimum ValuesChapter 3.2 - The Mean Value TheoremChapter 3.3 - How Derivatives Affect The Shape Of A GraphChapter 3.4 - Limits At Infinity; Horizontal AsymptotesChapter 3.5 - Summary Of Curve SketchingChapter 3.6 - Graphing With Calculus And CalculatorsChapter 3.7 - Optimization ProblemsChapter 3.8 - Newton's MethodChapter 3.9 - AntiderivativesChapter 4 - IntegralsChapter 4.1 - Areas And DistancesChapter 4.2 - The Definite IntegralChapter 4.3 - The Fundamental Theorem Of CalculusChapter 4.4 - Indefinite Integrals And The Net Change TheoremChapter 4.5 - The Substitution RuleChapter 5 - Applications Of IntegrationChapter 5.1 - Areas Between CurvesChapter 5.2 - VolumesChapter 5.3 - Volumes By Cylindrical ShellsChapter 5.4 - WorkChapter 5.5 - Average Value Of A FunctionChapter 6 - Inverse Functions: Exponential, Logarithmic, And Inverse Trigonometric FunctionsChapter 6.1 - Inverse FunctionsChapter 6.2 - Exponential Functions And Their DerivativesChapter 6.3 - Logarithmic FunctionsChapter 6.4 - Derivatives Of Logarithmic FunctionsChapter 6.5 - Exponential Growth And DecayChapter 6.6 - Inverse Trigonometric FunctionsChapter 6.7 - Hyperbolic FunctionsChapter 6.8 - Indeterminate Forms And L'Hospital's RuleChapter 7 - Techniques Of IntegrationChapter 7.1 - Integration By PartsChapter 7.2 - Trigonometric IntegralsChapter 7.3 - Trigonometric SubstitutionChapter 7.4 - Integration Of Rational Functions By Partial FractionsChapter 7.5 - Strategy For IntegrationChapter 7.6 - Integration Using Tables And Computer Algebra SystemsChapter 7.7 - Approximate IntegrationChapter 7.8 - Improper IntegralsChapter 8 - Further Applications Of IntegrationChapter 8.1 - Arc LengthChapter 8.2 - Area Of A Surface Of RevolutionChapter 8.3 - Applications To Physics And EngineeringChapter 8.4 - Applications To Economics And BiologyChapter 8.5 - ProbabilityChapter 9 - Differential EquationsChapter 9.1 - Modeling With Differential EquationsChapter 9.2 - Direction Fields And Euler's MethodChapter 9.3 - Separable EquationsChapter 9.4 - Models For Population GrowthChapter 9.5 - Linear EquationsChapter 9.6 - Predator-Prey SystemsChapter 10 - Parametric Equations And Polar CoordinatesChapter 10.1 - Curves Defined By Parametric EquationsChapter 10.2 - Calculus With Parametric CurvesChapter 10.3 - Polar CoordinatesChapter 10.4 - Areas And Lengths In Polar CoordinatesChapter 10.5 - Conic SectionsChapter 10.6 - Conic Sections In Polar CoordinatesChapter 11 - Infinite Sequences And SeriesChapter 11.1 - SequencesChapter 11.2 - SeriesChapter 11.3 - The Integral Test And Estimates Of SumsChapter 11.4 - The Comparison TestsChapter 11.5 - Alternating SeriesChapter 11.6 - Absolute Convergence And The Ratio And Root TestsChapter 11.7 - Strategy For Testing SeriesChapter 11.8 - Power SeriesChapter 11.9 - Representations Of Functions As Power SeriesChapter 11.10 - Taylor And Maclaurin SeriesChapter 11.11 - Applications Of Taylor PolynomialsChapter A - Numbers, Inequalities, And Absolute ValuesChapter B - Coordinate Geometry And LinesChapter C - Graphs Of Second-Degree EquationsChapter D - TrigonometryChapter E - Sigma NotationChapter G - Complex Numbers
Sample Solutions for this Textbook
We offer sample solutions for Student Solutions Manual, Chapters 1-11 for Stewart's Single Variable Calculus, 8th (James Stewart Calculus) homework problems. See examples below:
Chapter T, Problem 1ADTChapter 1, Problem 1RCCChapter 2, Problem 1RCCChapter 3, Problem 1RCCChapter 4.2, Problem 3EChapter 4, Problem 1RCCChapter 5, Problem 1RCCChapter 6, Problem 1RCCChapter 7, Problem 1RCC
Chapter 8, Problem 1RCCChapter 9, Problem 1RCCExplanation: Write the definition of the parametric curve. The parametric curve is defined as the...Chapter 11, Problem 1RCCChapter A, Problem 1EChapter B, Problem 1EChapter C, Problem 1EExplanation: Formula used: π rad=180∘ Calculation: From the above formula, it is given that...Explanation: Definition used: If am,am+1,...,an are real numbers and m and n are integers such that...Chapter G, Problem 1E
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