Esto es un proyecto de futuro para acercar el Quijote a las nuevas generaciones a través de las matemáticas.
A continuación se muestra una actividad de vectores y distancias en una cuadricula donde don Quijote cree ver gigantes en lugar de molinos:
4º ESO A 14-Junio-2020
TRABAJO TEMA 8-9: VECTORES. ECUACIONES DE LA RECTA. FUNCIÓN LINEAL
NOMBRE Y APELLIDOS: ___________________________________________________________________
Capítulo VIII: Del buen suceso que el valeroso Don Quijote tuvo en la espantable y jamás imaginada aventura de los molinos de viento.
En un lugar de la mancha de cuyo nombre no puedo acordarme, aunque recuerdo que tenía la forma de un rectángulo de 10 leguas de ancho por 12 de largo, se encontraban, tiempo ha, Don Quijote y su fiel Sancho cuando descubrieron unos molinos de viento.
Así como Don Quijote los vio, dijo a su escudero:
La ventura va guiando nuestras cosas mejor de lo que acertáramos a desear; porque ves allí, amigo Sancho Panza donde se descubren tres desaforados gigantes (B, C, D) con quienes pienso hacer batalla y quitarles a todos sus vidas, con cuyos despojos comenzaremos a enriquecer, que esta es buena guerra, y es gran servicio de Dios quitar tan mala simiente de entre la faz de la tierra.
- ¿Qué gigantes?, dijo Sancho Panza.
- Aquellos que allí ves, respondió su amo, de los brazos largos, que los suelen tener algunos de casi dos leguas.
- Mire vuesa merced, respondió Sancho, que aquellos que allí se parecen, no son gigantes sino molinos de viento, y lo que en ellos parecen brazos son las aspas, que, volteadas al viento, hacen andar la piedra del molino.
- Bien parece, respondió Don Quijote, que no estás cursado en esto de las aventuras matemáticas; esos que allí ves, escondidos entre los molinos son tres gigantes (B, C, D) y están situados de modo que partiendo de donde yo estoy (A) y llegando hasta donde tú estás (E) por el camino más corto que une los otros tres lados de este rectángulo me enfrentaré con todos ellos; y si tienes miedo, quítate de ahí y ponte en oración en el espacio que voy a entrar con ellos en fiera y desigual batalla. Y diciendo esto, dio de espuelas a su caballo Rocinante, sin atender a las voces que su escudero Sancho le daba, advirtiéndole que sin duda alguna eran molinos de viento y no gigantes aquellos que iba a acometer. Pero él iba tan puesto en que eran gigantes, que no oía las voces de su escudero Sancho, ni echaba de ver, aunque estaba ya bien cerca, lo que eran, antes iba diciendo en voces altas:
- Non fuyades cobardes y viles criaturas, que un solo caballero es el que os acomete.
Este dibujo representa la escena de Don Quijote.
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)
- Halla los vectores de las rectas que unen a don Quijote (A) con el gigante B, los gigantes B-C, los gigantes C-D y al gigante D con Sancho Panza (E), teniendo en cuenta el sentido que según Cervantes pretende recorrer don Quijote.
- ¿Cuál es el vector más largo? ¿y el más corto? Demuéstralo matemáticamente. Busca en internet cuantos Km son una legua y da los resultados en Km.
- Con el vector más corto y el punto E, calcula la ecuación vectorial de la recta correspondiente y representa la función lineal en un sistema de ejes coordenados dibujados con regla. ¿Cuánto valen ¿m¿ y ¿n¿?