Exercício 16. Tetraedro Truncado

Questão 157 – Prova Azul – ENEM 2019
As luminárias para um laboratório de matemática serão fabricadas em forma de sólidos geométricos. Uma delas terá a forma de um tetraedro truncado. Esse sólido é gerado a partir de secções paralelas a cada uma das faces de um tetraedro regular. Para essa luminária, as secções serão feitas de maneira que, em cada corte, um terço das arestas seccionadas serão removidas. Uma dessas secções está indicada na figura[center].[img]data:image/png;base64,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[/img][/center]Essa 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Information: Exercício 16. Tetraedro Truncado