[*][/*][*][b][center]Ecuaciones lineales[/center][/b][/*][*][/*][left][/left]Cordial saludo, estimados estudiantes. A continuación, encontrarás una serie de preguntas y juegos interactivos muy divertidos, que contienen ejercicios y respuestas sobre las ecuaciones lineales. Les invitamos a prestar atención a la explicación de cada actividad que se presentará. [b] [br][br]Herramienta:[/b] GeoGebra [b] [br][br]Modalidad del trabajo:[/b] Individual y Grupal.[br][br] [b]Materiales didácticos:[/b] [br][br]Universidad de València. (s. f.). [i]Ecuaciones de primer grado con una incógnita[/i] [Archivo PDF]. Recuperado de. [url=https://www.uv.es/lonjedo/esoProblemas/3eso6ecuaciones1grado.pdf?utm_source=chatgpt.com]https://www.uv.es/lonjedo/esoProblemas/3eso6ecuaciones1grado.pdf[/url][br][br][br]Alfonso González (2019). Ejercicios de Ecuaciones 2º ESO. I.E.S.[br]Fernando de Mena. Dpto. de Matemáticas. Recuperado de : https://matesxcasa.wordpress.com/wp-content/uploads/2019/01/6_1_ecuaciones_primer_grado-1.pdf [br][br]Agencia de Cooperación Internacional del Japón (JICA). (s. f.). [i]Guía metodológica – Unidad 5: Ecuaciones de primer grado[/i] [Archivo PDF]. Recuperado de: https://www.jica.go.jp/Resource/project/elsalvador/004/materials/ku57pq00003u6zom-att/guia_metodologica_primaria_07_04.pdf[br][br][list][/list][b]Objetivos.[/b] [br][br]Desarrollar la capacidad de resolver ecuaciones lineales en una variable de manera precisa y eficiente. Utilizar GeoGebra Digital como herramienta para resolver, verificar y reforzar el aprendizaje de ecuaciones lineales. Aplicar las ecuaciones lineales para modelar y resolver problemas de la vida real.[br][br][br] [b]Criterio de aprendizaje. [br][br]Saber[/b][br][br][list][*]Identificar una ecuación lineal en una variable.[br][br][/*][*]Comprender los pasos básicos para resolver ecuaciones.[br][/*][/list][b]Saber hacer[/b][br][br][list][*]Usar GeoGebra Digital para resolver ecuaciones paso a paso.[br][br][/*][*]Verificar soluciones reemplazando el valor de la incógnita.[br][/*][/list][b]Saber ser[/b][br][br][list][*]Desarrollar autonomía en el uso de herramientas digitales para la resolución de problemas.[br][br][/*][*]Ser crítico y preciso en la comprobación de resultados.[/*][/list][br][b]Resultados de Aprendizaje.[/b] [br][br] Comprende y aplica el lenguaje de las ecuaciones lineales al desarrollar ejercicios prácticos que permitan dar respuesta a diferentes situaciones problemáticas. Interpreta y resuelve ejercicios de ecuaciones lineales empleando su lenguaje formal, con el propósito de plantear respuestas coherentes a problemas de la vida cotidiana. [br][br] [b]Actividad # 1.[/b] En la siguiente actividad, el estudiante deberá resolver la ecuación representada en la balanza, con el fin de lograr el equilibrio entre ambos lados. Imagina que tienes una balanza con pesos en ambos lados: tu objetivo es mantenerla equilibrada. En las ecuaciones, tratamos de encontrar el valor de algo que no sabemos (llamado «incógnita»), de manera que ambos lados de la ecuación se mantienen iguales.[br][br] 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[/img][br][br]Ecuación: Una ecuación en matemática es una igualdad establecida entre dos expresiones, las cuales deben ser iguales en ambos lados. Por ejemplo. 8+ 6= 14 Una ecuación es una igualdad algebraica en la cual aparecen letras (incógnitas) con valor desconocido. por ejemplo. 2x + 2 = 6 [br]Las ecuaciones sirven para resolver diferentes problemas matemáticos, geométricos, químicos, físicos o de cualquier otro índole, que tienen aplicaciones tanto en la vida cotidiana como en la investigación y desarrollo de proyectos científicos. Las ecuaciones pueden tener una o más incógnitas, y también puede darse cuenta del caso de que no tengan ninguna solución o de que sea posible más de una solución. se considera que la x es la “incógnita” de la ecuación, por lo que el objetivo es determinar el valor de x hace que la ecuación sea cierta. [br]Los valores de la incógnita que hacen que la ecuación sea verdadera se llaman soluciones o raíces de la ecuación, y el proceso para determinar las soluciones se llama resolución de una ecuación. Ejemplo. X = 2 ecuación dada 4x + 9 = 17. [br]Solución de la ecuación. ya que al sustituir 2 en x se cumple que: x = 2 4 (2) + 9 = 17 17 = 17 igualdad de la ecuación dada. Ecuaciones Lineales Las ecuaciones lineales son expresiones algebraicas elevadas a la potencia 1, es decir, no hay exponentes ni raíces cuadradas de las variables. Ejemplos. [br] 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[/img][br]Donde a y b son números reales yx es la variable. Fórmula general de una ecuación lineal. 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[/img][br][br][br]
Grado de una ecuación lineal. El grado de una ecuación lo determina el exponente mayor de la incógnita. A continuación hay algunos ejemplos que ilustran la diferencia entre ecuaciones lineales y no lineales: 2x + 6 = 12. La ecuación es de primer grado, ya que la incógnita no está elevada a ningún número. [br][br] [img]data:image/png;base64,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[/img]No es una ecuación lineal ya que tiene exponente mayor a uno. 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[/img][br][br]Método para Resolver Ecuaciones Lineales. 1. Eliminar denominadores: multiplicando ambas partes de la ecuación por el mínimo común múltiplo de los denominadores. (Propiedad 2) 2. Eliminar paréntesis. (Propiedad distributiva) 3. Transposición de términos. Conseguir una ecuación de la forma a ⋅ x = b. (Propiedad 1). 4. Despejar la incógnita. (Propiedad 2). 5. Comprobar la solución. Ejemplo.[br][br] 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[/img]
[quote][/quote][b]T[/b][b]ipos de Problemas que Involucran Ecuaciones de primer Grado con una Incógnita. [br][br][br][/b][b]Problemas de edades.[/b] Son problemas en los que nos piden calcular la edad de varias personas. Para poner los datos, a la edad de una persona la llamamos xy las edades de las demás personas las ponemos en función de x. En los datos vamos a diferenciar la edad que tienen hoy, de la edad que tendrán dentro de varios años y de la edad que tenían hace diversos años.[justify][br] [b]Problemas de Geometría.[/b] Son problemas en los que aparecen figuras geométricas. Se resuelven igual que los problemas anteriores, pero, para comprenderlos mejor dibujamos la figura y en ella ponemos los datos. Hay que repasar las fórmulas de los perímetros y áreas de las figuras planas: triángulo, cuadrado, rectángulo. [br][br] [b]Problemas de mezclas[/b] . Son problemas en los que mezclamos productos de distintas calidades con precios diferentes para obtener un solo producto a un precio único.[br][/justify][br][br][br]
Ecuaciones Lineales con la misma incógnitas en ambos lados. [br][br][br]Dos ecuaciones lineales con más de una incógnita son conjuntos de ecuaciones donde cada una involucra dos o más variables desconocidas, y la solución implica encontrar valores para esas variables que satisfagan todas las ecuaciones simultáneamente. Ejemplos. 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[/img][br]Solución: unimos las variables o incógnitas así: 3x - x = -4 +8. sumamos en ambos miembros. 2x = 4. Despejamos la incógnita x = 4/2 = 2[br][br] 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[/img][br]Actividad # 5. Resuelve los siguientes ejercicios de ecuaciones lineales con la misma incógnitas en ambos lados. 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[/img]