Gráfico de funções estáticas

Nessa seção exploraremos diferentes formas de construir uma função no GeoGebra
É possível construir diferentes tipos de funções no GeoGebra. No quadro a seguir veremos como plotar algumas funções mais básicas: [br][br][table][tr][td][b]Função [/b][/td][td][b]Entrada[/b][/td][/tr][tr][td] [math]f\left(x\right)=a[/math][/td][td]y=a ou f(x)=a[/td][/tr][tr][td][math]f\left(x\right)=ax^2+bx+c[/math][/td][td]y=ax^2 +bx+c ou f(x)=ax^2 +bx+c[/td][/tr][tr][td][math]f\left(x\right)=\left|x\right|[/math][/td][td]y=|x| ou f(x)=|x|[/td][/tr][tr][td][math]f\left(x\right)=\sqrt{x}[/math][/td][td]y=sqrt(x) ou f(x)=sqrt(x) [/td][/tr][tr][td][math]f\left(x\right)=\sqrt[3]{x}[/math][/td][td]y=cbrt(x) ou f(x)=cbrt(x)[/td][/tr][tr][td][math]f\left(x\right)=a^x[/math][/td][td]y=a^x ou f(x)=a^x[/td][/tr][/table][br]Observação: As raízes podem também ser escritas através de expoentes fracionários. Logo [math]\sqrt[5]{x}=x^{\frac{1}{5}}[/math]
Tente você mesmo
Construa a seguinte função [math]x^2-3x+2[/math]
Tente você mesmo
Construa a seguinte função: [math]f\left(x\right)=\sqrt[5]{x}[/math]
Domínio limitado
Para construir uma função com domínio limitado digite no campo de entrada: Função( <Função>, <Valor de x Inicial>, <Valor de x Final> )[br][br]Exemplo: para construir a função [math]f\left(x\right)=x^2[/math] com [math]x\in\left[-2,3\right][/math] o seguinte comando foi utilizado: Função( x^2, -2, 3)[br][img]data:image/png;base64,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[/img]
Tente você mesmo
Construa a função [math]g\left(x\right)=\left|x-3\right|[/math] com [math]x\in\left[-1,3\right][/math]
Customização de funções
Após construir uma função, existe a possibilidade de alterar suas configurações. Para isso: [br][list][*]Clique com o botão direito sobre a função e acesse as configurações [/*][/list][br] 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[/img]
Outros materiais
Materiais que podem contribuir com seu aprendizado: [br][url=https://www.geogebra.org/m/XUv5mXTm#material/jfrb6qxj]Tutorial GeoGebra Teams: "Functions and coordinates" (Funções e coordenadas)[/url][br][url=https://ogeogebra.com.br/site/textos/8.pdf]OGeoGebra - Texto "Funções"[/url]

Information: Gráfico de funções estáticas