Paralelismo e Perpendicularidade

Planos paralelos aos eixos e planos coordenados
Vamos a Resolver 1: Utilize o AVA de Geogebra para responder as seguintes questões
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[/img]
Questão 1
[img]data:image/png;base64,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[/img]
Questão 2
[img]data:image/png;base64,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[/img]
Questão 3
[img]data:image/png;base64,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[/img]
Perpendicularidade entre retas e planos
Vamos a Resolver 2
Utilize o seguinte AVA de GeoGebra para determinar o vetor w para que a reta [math]X=\left(1,-1,0\right)+t\cdot w[/math] seja perpendicular ao plano[math]\pi:x=1+3h,y=1+2h+t,z=3+3t[/math][br]
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Information: Paralelismo e Perpendicularidade