Desenhar para entender conceitos matemáticos

Desenhar polígonos, seus ângulos, suas diagonais ...
Vamos brincar ヽ(✿゚▽゚)ノ e misturar desenho com matemática (¬‿¬)
[b][size=150]Instruções gerais[/size][/b][br][br]Para [b][color=#980000]criar um polígono[/color][/b] clique na ferramenta "polígono regular" [img]data:image/png;base64,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[/img] crie dois pontos na tela e digite o número de lados do polígono que deseja criar.[br][br]Para [b][color=#980000]encontrar o centro do polígono[/color][/b] clique na ferramenta "ponto médio ou centro" [img]data:image/png;base64,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[/img] e em seguida clique dentro do polígono regular [br][br]Para [color=#980000][b]criar uma reta[/b][/color] [img]data:image/png;base64,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[/img] clique em dois pontos pré existentes para a reta passar por estes pontos. Ou clique em dois pontos quaisquer da sua tela. Lembre-se que a reta é definida por dois pontos e é infinita, se quiser delimitar um comprimento crie um segmento.[br][br]Para [color=#980000][b]criar um segmento[/b][/color] [img]data:image/png;base64,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[/img] clique em dois pontos pré existentes para definir o inicio e o final do segmento nesses pontos. Ou clique em dois pontos quaisquer da sua tela. Um segmento no seu desenho pode ser um raio, uma diagonal, um lado do polígono,...[br][br]Para [color=#980000][b]criar um ângulo[/b][/color] [img]data:image/png;base64,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[/img] ou consultar a amplitude entre dois segmentos ou retas. Essa ferramenta possui diferentes formas de interação, vamos apresentar uma delas. Você clicará em três pontos, o mais importante é a sequencia em que escolhe os pontos. O primeiro ponto ⋵ um dos lados do ângulo, o segundo será sempre o vértice do ângulo e o terceiro ponto ⋵ ao outro lado do ângulo. O primeiro lado e o segundo lado são escolhidos obedecendo o sentido anti-horário.[br][img]data:image/png;base64,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[/img][img]data:image/png;base64,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[/img][br][br]Para [color=#980000][b]criar um circulo[/b][/color], ou [color=#980000][b]um texto[/b][/color] [img]data:image/png;base64,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[/img] (respectivamente) como seria? [br]( ̄_, ̄ ) experimente, teste e sempre que precisar reinicie toda sua construção clicando [img]data:image/png;base64,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[/img][br]Para voltar apenas o último passo da construção pode utilizar as setas [img]data:image/png;base64,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[/img] "desfazer e refazer"

Information: Desenhar para entender conceitos matemáticos