温馨提示：本站仅提供公开网络链接索引服务，不存储、不篡改任何第三方内容，所有内容版权归原作者所有
AI智能索引来源：http://www.eb.com/science/function-mathematics
点击访问原文链接

Function | Definition, Types, Examples, & Facts | Britannica

进入原网站 导航首页
SUBSCRIBESUBSCRIBESUBSCRIBEHomeHistory & SocietyScience & TechBiographiesAnimals & NatureGeography & TravelArts & CultureProConMoneyGames & QuizzesVideosOn This DayOne Good FactDictionaryNew ArticlesHistory & SocietyLifestyles & Social IssuesPhilosophy & ReligionPolitics, Law & GovernmentWorld HistoryScience & TechHealth & MedicineScienceTechnologyBiographiesBrowse BiographiesAnimals & NatureBirds, Reptiles & Other VertebratesEnvironmentFossils & Geologic TimeInsects & Other InvertebratesMammalsPlantsGeography & TravelGeography & TravelArts & CultureEntertainment & Pop CultureLiteratureSports & RecreationVisual ArtsImage GalleriesPodcastsSummariesTop QuestionsLists and StoriesBritannica KidsAsk the ChatbotGames & QuizzesHistory & SocietyScience & TechBiographiesAnimals & NatureGeography & TravelArts & CultureProConMoneyVideosfunctionIntroductionCommon functionsComplex functionsInverse functionsOther functional expressionsReferences & Edit HistoryRelated TopicsImagesfunction summaryNumbers and MathematicsDefine It: Math TermsScienceMathematicsFacebookXhttps://www.britannica.com/science/function-mathematicsToronto Metropolitan University Pressbooks - Mathematics for Public and Occupational Health Professionals - Introduction to FunctionsOpenStax - Precalculus 2e - Introduction to FunctionsWhitman College - Mathematics - FunctionsUniversity of California, Davis - Department of Mathematics - Sets and FunctionsCenters for Disease Control and Prevention - Functions and OperatorsMathematics LibreTexts - FunctionsUniversity of Houston - Department of Mathematics - The Function Concept (PDF)The University of Adelaide - Numbers and Functions (PDF)University of Alaska - College Algebra for the Managerial Sciences - Functions and Function NotationCarnegie Mellon University - Department of Mathematical Sciences - FunctionsBritannica Editors Encyclopaedia Britannica's editors oversee subject areas in which they have extensive knowledge, whether from years of experience gained by working on that content or via study for an advanced degree....Historycubic equationmathematicsvariableubiquitousPeter Dirichletuniqueset theorysetcircleconstraintsreal numberpolynomial functionalgebraic functioncharacterizedBritannica Quiz Numbers and Mathematicsanalytic geometrylinegraphcoordinatesequationGraphs of some trigonometric functionsantiquitycosSUBSCRIBE The exponential function is a relation of the form y = ax, with the independent variable x ranging over the entire real number line as the exponent of a positive number a. Probably the most important of the exponential functions is y = ex, sometimes written y = exp (x), in which e (2.7182818…) is the base of the natural system of logarithms (ln). By definition x is a logarithm, and there is thus a logarithmic function that is the inverseexponentialtranscendental functionsPaul PainlevéKarl WeierstrassÉmile BorelEdward Charles TitchmarshPeter Gustav Lejeune Dirichletalgebraic functioncontinuous functionrational functioncomputable functiondifferentiable functionUniversity of Alaska - College Algebra for the Managerial Sciences - Functions and Function NotationSee all related contentpoint in the complex planecomplex numbersaerodynamicscomplex variablesquare root

智能索引记录