Los elementos básicos de la [b]GEOMETRÍA [/b]son el [b][u][color=#cc0000]PUNTO[/color][/u][/b], la [b][color=#0000ff][u]RECTA [/u][/color][/b]y el [color=#38761d][b][u]PLANO[/u][/b][/color].[br]
El [color=#cc0000][b][u]PLANO[/u][/b][/color] es un OBJETO GEOMÉTRICO de [b]dos dimensiones[/b] (longitud y anchura) que posee [b]infinitos puntos [/b]y [b]rectas[/b].[br]Se REPRESENTA mediante un [b]paralelogramo. [br][/b]Se SIMBOLIZA con [b]letras griegas[/b]: α, β, etc.[br][center][img]data:image/png;base64,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[/img][br][size=85][/size][size=85]Fuente[i]: [/i]https://www.geometriaanalitica.info/[/size][/center]
Mira a tu alrededor y pon [b]3 ejemplos [/b]de[b] PLANOS.[/b]
Justifica porqué los [b]PLANOS [/b]que has encontrado son tal.
[b]Expondrás[/b] y[b] justificarás [/b]brevemente los [b]PLANOS [/b]encontrados al resto de la clase y prestarás [b]atención [/b]a las explicaciones de tus [b]compañeros[/b].
Ahora, responde a esta pregunta:[b][br][br]Por una RECTA ,¿cuántos PLANOS pueden pasar? ¿Por qué?[br][/b][img]data:image/png;base64,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[/img]
Ahora [b]comentaremos [/b]y [b]debatiremos [/b]grupalmente las distintas respuestas para poder definir la respuesta correcta.