Proyecto Rampa
Estudiante:[br]Marchesin Micaela
[justify][b][u][/u][/b][/justify][justify][b][u]Introducción[br][/u][/b][br]Basados en distintas propuestas y proyectos encontrados a lo largo de la cursada de la materia “EDI: Matemática y el trabajo por proyectos”, de 4to año del profesorado de matemática; analizaremos el caso que nombramos "Proyecto rampa". Este mismo fue elegido a partir de que varias personas, al utilizar una determinada rampa, mencionaron diferentes comentarios como "al bajar casi me caigo de cabeza al piso", "acá bajas por la rampa y salis volando", entre otros.[br][br]Por lo expuesto, iniciamos un trabajo de investigación acerca de la estructura de la rampa y su inclinación tan abrupta. Comprobamos con nuestra propia experiencia lo que escuchábamos por los pasillos y nos dimos cuenta de la innegable dificultad que conlleva subir y bajar la rampa. Reflexionamos lo siguiente: “Si para nosotros, que la utilizamos caminando, nos representa una dificultad, ¿Cómo será la experiencia de quienes realmente la necesitan?”.[/justify]
[justify][b][u]Situación problemática[/u][/b][br][br]Analizando la realidad presentadas por un sector de la sociedad con disminución de movilidad, reflejada el relato mostrado en el video (Minuto 03:01 a 05:11) [/justify]
[justify][/justify][justify]y situándonos en las posibilidades, como recursos, que se encuentran en la rampa observada:[br][br][/justify][list][*][b]¿La rampa cumple con las condiciones necesarias para la utilización por personas con movilidad reducida?[/b][br][/*][*][b]Consecuente a lo anterior, proponer una solución en base a la información encontrada y su posible diseño. [/b][/*][/list][b][br][br][/b][justify][i][b]Aclaración[/b]: La rampa no fue diseñada con el fin de facilitar el acceso de personas con algún tipo de disminución de la movilidad. Hay que tener en cuenta que en el sitio donde actualmente se encuentra la rampa funcionaba una fábrica de hilado, seguramente la función de esta rampa era de facilitación de carga y descarga de materiales mediante el uso de carretillas. [br][br]Nuestro proyecto no implica una crítica, solamente queremos analizar si es factible el aprovechamiento de las instalaciones actuales para la accesibilidad de personas con movilidad reducida. En el caso de que no sea posible, proponer una alternativa. [/i][/justify]
[b][u]Datos obtenidos[br][/u][/b][br]Partimos a través de una foto tomada desde uno de los costados de la rampa, simulando un triángulo rectángulo. Utilizando GeoGebra, trazamos un segmento seleccionando dos puntos del plano inclinado y con las funciones de la aplicación obtuvimos rápidamente la[b] pendiente[/b] y el [b]ángulo de inclinación[/b] como se ve a continuación:
Utilizando cinta métrica:[br]Base: 3,70 m[br]Altura: 0,85 m[br][br]Utilizando GeoGebra:[br]Pendiente: 0,21[br]Grado de inclinación: 21%
[justify][b][u]Búsqueda de reglamentación[/u][/b][br][br]La Ley N°24.314 (Ley de accesibilidad de personas con movilidad reducida) promulgada en 1994 establece la prioridad de la supresión de barreras físicas en los ámbitos urbanos, arquitectónicos y del transporte que se realicen con el fin de lograr la accesibilidad para personas con movilidad reducida. [br][br]Se habla de accesibilidad como la posibilidad de las personas con movilidad reducida de gozar de las adecuadas condiciones de seguridad y autonomía como elemento primordial para el desarrollo de las actividades de la vida diaria, sin restricciones derivadas del ámbito físico urbano, arquitectónico o del transporte, para su integración y equiparación de oportunidades. [br][br][br][u]Rampas[/u][br][br]Se utiliza una rampa en reemplazo o complemento de escaleras y escalones para salvar cualquier tipo de desnivel. (Existen distintas reglamentaciones, en este caso solamente nos vamos a enfocar en la pendiente)[br][/justify][br][img 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[/img][br][br][justify]No se admiten tramos con pendiente cuya proyección horizontal supere los 6 m, sin la imposición de descansos de superficie plana y horizontal de 1,5m de longitud mínima, por el ancho de la rampa. [/justify]
[justify][b][u]Análisis[/u][/b][br][br]Comparando los datos obtenidos con los valores de pendientes de rampas exteriores:[br][br]En rampas de 0,75 m a 1 m de altura, según la normativa nacional, la pendiente máxima tiene que ser del 6%; la pendiente de la rampa propuesta es más de 3 veces mayor a la permitida. Por lo tanto, [b]la rampa no puede ser utilizada para el acceso de personas con movilidad reducida. [/b][/justify]
[justify][b][u]Propuesta de solución[/u][/b][br][br]Recurriendo nuevamente a la normativa, la relación óptima tendría que ser de: 1-16,6. En este caso, como la altura es de 0,85 m la longitud de la base tendría que ser de 14,11 m.[br][br]Utilizando el Teorema de Pitágoras, obtenemos que la longitud del plano inclinado tendría que ser de: 14,13 m. [br][br]Hay que tener en cuenta que por normativa la proyección horizontal de la rampa es de 6 m, es decir, la rampa deberá tener 3 tramos como se esquematiza en el siguiente modelo: [/justify]
[b][u]Diseño de nueva rampa:[/u][/b][br][br][u]Utilizamos Geogebra 2D y 3D para modelar un posible diseño de la rampa.[br][br][/u]Para esto tuvimos en cuenta 3 tramos de 4,71 m cada uno con un descanso de 1 m entre ellos.
[b][u]Propuesta inclusiva[/u][/b][br][justify][br]Suponemos la presencia de un estudiante con movilidad reducida. Toma relevancia la importancia social de este proyecto con el objetivo de que los estudiantes tomen dimensión de la realidad diaria que tiene que vivir tanto su compañero como muchas otras personas. Van a poder recoger testimonio de las experiencias diarias que tiene que vivir y de las dificultades que tiene que sortear que muchas veces quedan invisibilizadas por la vorágine diaria. [/justify]