1) Você sabe explicar o que é o Volume de um sólido geométrico qualquer? Escreva com suas palavras.[br][br]
2) Você sabe o que é um Prisma? Descreva, com suas palavras, as características de um Prisma de base qualquer.
3) Você sabe o que é uma Pirâmide? Descreva, com suas palavras, as características de um Cilindro.
4) Você sabe calcular o Volume de um prisma qualquer? Descreva uma fórmula matemática para realizar tal cálculo.
5) Na equação acima, as bases são sempre que tipo de figuras planas?
6) Abra o Geogebra 3D e em seguida abra o applet intitulado de “Volume da Pirâmide – Atividade 1” disponível em https://www.geogebra.org/m/tcujetqb. Neste applet estão presentes um prisma triangular, além de quatro caixas de seleção que permitem exibir ou esconder determinados objeto.
7) Utilize a ferramenta [img]data:image/png;base64,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[/img], clique sobre o prisma para calcular o seu volume. Qual valor você encontrou? Anote no applet do geogebra e apague o valor que apareceu na janela de visualização 3D.[br]
8) As outras três caixas de seleção exibirão três pirâmides cujas bases são formadas pelos três primeiros pontos de cada nomenclatura. Clique em cada caixa para exibir as pirâmides, o que você observa quanto ao espaço ocupado pelas pirâmides e o volume do prisma?[br]
9) Utilize a ferramenta [img]data:image/png;base64,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[/img], clique sobre cada uma das pirâmides para calcular os seus respectivos volumes. Qual valor você encontrou para cada pirâmide? Anote no applet do geogebra e apague o valor que apareceu na janela de visualização 3D.[br]
10) Qual a relação entre os valores dos volumes de cada uma das pirâmides?
11) Qual a relação que existe entre o volume do prisma e o volume das pirâmides?
12) Crie uma hipótese para uma possível fórmula que calcule o volume da pirâmide.
13) Foi utilizado na atividade anterior um prisma triangular, porém você acha que a sua hipótese é validade para qualquer prisma?[br]
14) Abra o applet intitulado de “Volume da Pirâmide – Atividade 2” disponível em https://www.geogebra.org/m/tcujetqb. Neste applet estão presentes uma pirâmide no interior de um prisma, ambos com as mesmas bases, dois controles deslizantes (um que indica a quantidade de lados do polígono da base e outro que determina a altura dos sólidos) e duas caixas de seleção que servem para exibir ou esconder os objetos.[br]
15) Utilize a ferramenta [img]data:image/png;base64,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[/img], para calcular o volume do prisma e da pirâmide. Em seguida escolha alguns valores para cada controle deslizante e preencha a tabela abaixo:[br][img]data:image/png;base64,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[/img]
16) Com a utilização de uma calculadora, pode-se dizer que a sua hipótese do item 12 é válida para cada um dos seus experimentos?[br][br][br]
17) O vértice da pirâmide pode ser movimentado no interior da base superior do prisma, essa Movimentação altera o valor do volume da pirâmide?[br]
18) Com base nas suas respostas dos itens 12, 16 e 17, explique como calculamos o volume da pirâmide e conjecture uma fórmula para tal finalidade.