Polígonos

Anteriormente, vimos como construir polígonos através da Barra de Ferramentas e da Janela de Álgebra. Nessa seção exploraremos construções de diferentes modelos de polígonos 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[/img]
Polígono Regular
Formas de construir um Polígono Regular:[br][list][*]Com a ferramenta [icon]/images/ggb/toolbar/mode_regularpolygon.png[/icon] [i]Polígono Regular[/i] selecione 2 pontos na Janela de Visualização. Em seguida determine a quantidade de lados do polígono que deseja construir;[/*][*]O mesmo pode ser realizado pelo comando Polígono(<Ponto>, <Ponto>,<Número de vértices>)[/*][/list]
Polígono Rígido
Com a ferramenta ou comando de Polígono Rígido, você poderá constuir polígonos não deformáveis.[br][list][*] Para a construção com ferramenta [icon]/images/ggb/toolbar/mode_rigidpolygon.png[/icon] [i]Polígono Rígido[/i] utilize as mesmas instruções para a construção com a ferramenta [icon]/images/ggb/toolbar/mode_polygon.png[/icon] [i]Polígonos[/i][/*][/list]
Tente você mesmo
[list][*]Através da Barra de Ferramentas construa um quadrado a partir dos pontos A e B[/*][*]Através da Janela de Álgebra construa um hexágono rígido a partir dos pontos C e D[/*][*]Verifique o que ocorre quando se movimenta os pontos [/*][/list]
Polígono Semideformável
O Polígono Semideformável permite certas alterações em determinados pontos da construção [br] Para a construção com ferramenta [icon]/images/ggb/toolbar/mode_vectorpolygon.png[/icon] [i]Polígono Semideformável [/i]utilize as mesmas instruções para a construção com a ferramenta [icon]https://www.geogebra.org/images/ggb/toolbar/mode_polygon.png[/icon] [i]Polígonos[/i][br][i][br][/i]
Tente você mesmo
[list][*]Construa um Polígono Semideformável e explore as movimentações da construção [/*][/list]
Outros materiais
Materiais que podem contribuir com seu aprendizado:[br][url=https://www.geogebra.org/m/XUv5mXTm#material/ag5rf3un]Tutorial GeoGebra Teams: "Equilateral triangle" (Triângulo Equilátero)[/url][br][url=https://ogeogebra.com.br/site/videosreproduzir.php?idvideo=6]OGeoGebra - Vídeo "Polígonos"[/url][br][size=150][size=100][url=https://ogeogebra.com.br/site/textos/4.pdf]OGeoGebra - Texto "Polígonos"[/url][br][/size][/size][url=https://www.geogebra.org/m/XUv5mXTm#material/wfjw6sqb]Tutorial GeoGebra Teams: "Parallelogram" (Paralelogramo)[/url]

Information: Polígonos