Eixos de Simetria Uma explora\303\247\303\243o dos eixos de simetria de pol\303\255gonos regulares, e debate sobre o n\303\272mero de eixos. [Dire\303\247\303\265es : Execute primeiramente a se\303\247\303\243o Code Resource. Embora n\303\243o haja output imediato, essas defini\303\247\303\265es ser\303\243o usadas posteriormente nessa worksheet.] 0. 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Warning, (in ngon) `i` is implicitly declared local 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 Warning, (in ngon) `i` is implicitly declared local 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1. Pol\303\255gonos Regulares (revis\303\243o) Pol\303\255gonos regularese s\303\243o pol\303\255gonos onde todos os lados s\303\243o iguais e todos os \303\242ngulos interiores s\303\243o iguais. Um pol\303\255gono regular de cinco lados \303\251 chamado de pent\303\241gono. 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Aqui est\303\243o pol\303\255gonos regulares com 3 a 10 lados, e depois 3 a 30 lados. Eles parecem preencher a unidade c\303\255rculo mais e mais. 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2. Eixos de Simetria : Atrav\303\251s de V\303\251rtices Com um pol\303\255gono regular, voc\303\252 pode escolher qualquer v\303\251rtice, e desenhar uma linha atrav\303\251s do v\303\251rtice e do centro do pol\303\255gono (o qual \303\251 o mesmo centro do c\303\255rculo que poderia circunscrev\303\252-lo), depois continuar a linha atrav\303\251s do outro lado do pol\303\255gono. Se o n\303\272mero de lados \303\251 um n\303\272mero \303\255mpar, ent\303\243o o lado oposto ir\303\241 passar atrav\303\251s de um lado. 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Ent\303\243o pol\303\255gonos regulares tem um eixo de simetria para cada v\303\251rtice. Um pol\303\255gono de 129 lados ter\303\241 129 eixos de simetria desse tipo. Se on\303\272mero de lados \303\251 par, ele passar\303\241 atrav\303\251s do outro v\303\251rtice. 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Isso significa que existe metade dos eixos deste tipo. Por exemplo um pol\303\255gono com 12 lados ter\303\241 6 eixos que passar\303\243o atrav\303\251s de v\303\251rtices. 3. Eixos de Simetria : Atrav\303\251s de Lados O n\303\272mero de lados \303\251 par, existe tamb\303\251m eixos de simetria que passam atrav\303\251s de pontos centrais de lados. N\303\243o \303\251 um verdade para pol\303\255gonos regulares com n\303\272mero de lados \303\255mpares. 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NiI=