Rectángulo

Rectángulo
Un [b]rectángulo[/b] es un paralelogramo con cuatro ángulos rectos. Los lados opuestos tienen la misma longitud. 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[/img][br]El cuadrado es un rectángulo que tiene los cuatro lados de igual longitud.
1.- Construcción de un rectángulo cualquiera
Construye un rectángulo de forma que A sea uno de los vértices.[br]Una vez construido con las herramientas disponibles, selecciona la herramienta ángulo y haz clic dentro del rectángulo.[br]Comprueba que los cuatro ángulo miden 90º.[br]Mueve los vértices para comprobar que la construcción es correcta.
2. Construcción rectángulo conocidos los lados.
Construye un rectángulo sobre el segmento AB cuyos lados midan a y b.
3. Construcció rectángulo conocida la diagonal y el lado.
Esta construcción es un poco más complicada.[br]Pista: construye en primer lugar una circunferencia de forma que la diagonal sea el diámetro.[br]Utiliza después la herramienta compás.
Área del rectángulo.
Como sabes el área de un rectángulo es Área= Base · Altura ; (A = b · h)[br]La escena muestra un rectángulo de base 4 unidades y altura 1 unidad, [br] Mueve los vértices B y C para que el área sea 24 unidades cuadradas, [br]Cuando lo resuelvas selecciona la herramienta [img]data:image/png;base64,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[/img] área y comprueba su medida. [br]¿Cuántos rectángulos diferentes pueden construirse de área 24 u[sup]2 [/sup]?[br][br]¿Todos los triángulos de igual área tienen el mismo perímetro?
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Information: Rectángulo