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DOI: https://doi.org/10.56712/latam.v5i5.2962

Intervenciones educativas para mejora= r el rendimiento en matemáticas de estudiantes con discalculia en bachillerato

Educational interventions to improve the mathematics performance of= students with dyscalculia in high school=

 

Marcelo Francisco Ruiz García

kasoruiz@hotmail.com=

https://orcid.org/0009-0002-2701-654X

Universidad Estatal de Milagro

Rocafuete, Manabí – Ecuador

 

Silvia Alexandra Escobar = Sanchez

silvyalexa001@gmail.com

https://orcid.org/0009-0001-5011-6402

Universidad Estatal de Milagro

Quito – Ecuador

 

Monica De Los Angeles Vilatuña Canchigña 

monica.vp1976@gmail.com

https://orcid.org/= 0009-0006-9130-3008 

Universidad Estatal de Milagro

Quito – Ecuador

 

Cristian Leonardo Hernández Sandoval

chernandezs4@unemi.edu.ec=

https://orcid.org/= 0009-0005-6451-075X 

Universidad Estatal de Milagro

Quito – Ecuador

 

Vilma Cecilia Eras Eras<= /b>

cecilia_eras@hotmail.com<= span lang=3DES-MX style=3D'font-size:9.0pt;font-family:Roboto;mso-fareast-font-f= amily: Roboto;mso-bidi-font-family:Roboto'>

https://orcid.org/= 0009-0000-7456-1327 

Universidad Estatal de Milagro

Quito– Ecuador

 

Artículo recibido: 28 de octubre de 202= 4. Aceptado para publicación: 11 de noviembre de 2024.

Conflictos de Interés: Ninguno que declarar.

 <= /p>

Resumen<= /o:p>

Este artículo aborda las dificultades que enfrentan los estudiantes de bachillerato con discalculia, un trastorno del aprendizaje que afecta el procesamiento numérico y el rendimiento en matemáticas. La investigación se centra en identificar intervenciones educativas eficaces que mejoren las habilidades matemáticas y reduzcan la ansie= dad asociada. A través de un enfoque metodológico mixto, se analizaron los resultados de entrevistas y encuestas aplicadas a estudiantes con discalculia y sus profesores, permitiendo evaluar las estrategias pedagógicas implementadas. Los hallazgos revelan que la simplificación de conceptos y el uso de ejemplos adaptados favorecen= la comprensión. Además, se destaca la relevancia de las tutorías personalizadas y la integración de recursos tecnológicos para mejorar el desempeño académico. Los resultados sugieren que las intervenciones adaptadas no solo incrementan el rendimiento, sino que también fomentan la confianza y motivaci&oacut= e;n de los estudiantes, promoviendo una educación más inclusiva y equitativa. Finalmente, el artículo resalta la importancia de seguir investigando y ajustando las estrategias educativas para maximizar su efectividad.

Palabras clave: discalculia, estudiantes,m= atemáticas, bachillerato, rendimiento académico

 

Abstract

This article examines the challenges faced by high school students with dyscalculia, a learning disorder= that impairs numerical processing and mathematica= l performance. The research = aims to identify effective educational interventions that enhance mathematical skills and reduce associated anxiety. Using a mixed-method approach, in= terviews and surveys were conducted with students with dyscalculia and their teachers = to evaluate the impact of various pedagogical strategies. Findings reveal that simplifying concepts and providing tailored examples enhance understanding. Additionally, the use of personalized tutoring and technological tools significantly improves academic perform= ance. The results indicate that adapted interventions not only boost studentsacademic success but also increase their confidence an= d motivation, fostering more inclusive and equitable ed= ucation. The article emphasizes the need for continuous research= and refinement of educational strategies to ensure optimal effectiveness.

Keywords: dyscalculia, students, mathem= atics, high school, academic performance

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

Todo el contenido de LATAM Revista Latinoamericana de Ciencias Sociales y Humanidades, publicado en este sitio está disponibles bajo Licencia <= span lang=3DES-MX style=3D'color:black;mso-color-alt:windowtext'>Creative Commons.

Cómo citar: Ruiz García, M. F., Escobar Sanchez, S. A., Vilatuña Canchigña , M. D. L. A., Hernández Sandoval, C. L., &= ; Eras Eras, V. C. (2024). Intervenciones educativas para mejorar el rendimiento en matemáticas de estudiantes con discalculia en bachillerato. LATAM Revista Latinoamericana de Cienc= ias Sociales y Humanidades 5 (5), 5109 – 5140. https://doi.org/10.56712/<= span class=3DSpellE>latam.v5i5.2962


INTRODUCCI&Oacu= te;N

La discalculia = es un trastorno del aprendizaje específico en matemáticas, caracterizado por dificultades significativas en el procesamiento numérico y en el aprendizaje de conceptos aritméticos básicos, que no son atribuibles a una discapacidad intelectual gener= al o a una educación inadecuada (American Psychiatri= c Association, 2013). En el contexto educativo, l= os estudiantes con discalculia enfrentan desafíos considerables en su rendimiento académico en matemáticas, lo que puede afectar su autoestima y su actitud hacia el aprendizaje. Este planteamiento del proble= ma se centra en la necesidad de desarrollar e implementar intervenciones educativas eficaces para mejorar el rendimiento en matemáticas de los estudiantes con discalculia en bachillerato.

El diagnó= ;stico de discalculia afecta aproximadamente al 3-7% de la población estudiantil, lo que indica una necesidad considerable de apoyo educativo especializado (Butterworth et al., 2020). Las políticas educativas contemporáneas fomentan la integración de alumnos con necesid= ades educativas especiales en las aulas convencionales, lo cual implica la modificación de las estrategias pedagógicas para satisfacer l= as variadas necesidades de aprendizaje. (European = Commission, 2020)

La matemática es una asignatura fundamental que no solo es esencial par= a el éxito académico general, sino también para el desarrol= lo de habilidades de pensamiento crítico y resolución de problem= as que son cruciales en la vida cotidiana y en el futuro profesional de los estudiantes (Kaufmann et al., 2021). Los estudiantes con discalculia a menu= do experimentan ansiedad matemática, lo que agrava sus dificultades y c= rea un ciclo negativo de bajo rendimiento y desmotivación (Sorvo et al., 2017). Por lo tanto, es crucial desarro= llar intervenciones educativas que no solo mejoren sus habilidades matemáticas, sino que también reduzcan la ansiedad y aumenten= su confianza en sus capacidades.

<= span style=3D'mso-list:Ignore'>●<= span style=3D'mso-list:Ignore'>●<= span style=3D'mso-list:Ignore'>●<= span style=3D'mso-list:Ignore'>●       ¿Cuáles son las intervenciones educativas más efectivas para mejorar el rendimiento en matemáticas de l= os estudiantes con discalculia en el nivel de secundaria?

La justificación de esta investigación se basa en varias razones fundamentales como la necesidad académica siendo la discalculia una condición común que afecta el rendimiento académico de= un porcentaje significativo de estudiantes. Sin intervenciones adecuadas, estos estudiantes están en riesgo de sufrir un retraso académico considerable, lo que puede tener implicaciones a largo plazo en su educación y sus oportunidades laborales (Butterworth et al., 2020).<= o:p>

Así mism= o, una inclusión educativa donde las políticas educativas modern= as enfatizan la importancia de la inclusión, donde todos los estudiante= s, independientemente de sus capacidades, tienen derecho a una educació= n de calidad en un entorno inclusivo (European Commission, 2020). Esta investigación contribuirá a desarrollar estrategias que permitan a los estudiantes= con discalculia participar plenamente y beneficiarse del currículo regul= ar.

Otras de las razones importantes son el impacto emocional y psicológico donde la ansiedad matemática y las dificultades persistentes en matemáticas pueden llevar a una baja autoestima y una actitud negati= va hacia la escuela en general. Al abordar estas dificultades de manera efecti= va, se puede mejorar el bienestar emocional y psicológico de los estudia= ntes (Sorvo et al., 2017).

Finalmente, la contribución al conocimiento donde existe una necesidad continua de investigación en el campo de las dificultades de aprendizaje para desarrollar y validar intervenciones basadas en la evidencia. Este estudio contribuirá al cuerpo de conocimiento existente y proporcionar&aacut= e; recomendaciones prácticas para los educadores (Kaufmann et al., 2021= ).

La identificación de intervenciones educativas efectivas para estudiant= es con discalculia en matemáticas no solo contribuirá a mejorar = su rendimiento académico, sino que también favorecerá su inclusión y bienestar emocional en el entorno escolar. Un enfoque pedagógico adaptado puede ayudar a estos estudiantes a desarrollar u= na relación positiva con las matemáticas, aumentar su autoestima= y fomentar su independencia académica y social.

Además, = este estudio proporcionará a los docentes herramientas prácticas y basadas en la evidencia para abordar las necesidades específicas de = sus estudiantes, promoviendo una educación más equitativa e inclusiva.

El desarrollo de intervenciones educativas para mejorar el rendimiento en matemáticas= de estudiantes con discalculia en secundaria es una necesidad apremiante en el contexto educativo actual. Este planteamiento del problema destaca la impor= tancia de la investigación en este campo y la necesidad de enfoques pedagógicos adaptados que promuevan el éxito académico= y la inclusión efectiva de estos estudiantes. A través de la identificación y evaluación de intervenciones educativas efectivas, esta investigación busca contribuir al avance de prácticas educativas más inclusivas y equitativas.=

En el caso de la investigación sobre intervenciones educativas para mejorar el rendimiento en matemáticas de estudiantes con discalculia en secunda= ria, el marco teórico abarca la definición de discalculia, las teorías del aprendizaje relevantes y una revisión de las intervenciones educativas documentadas en la literatura reciente. Primero, = se presenta una definición detallada de discalculia, esta sección incluye una revisión de las características y síntomas= de la discalculia, así como su prevalencia en la población estudiantil de bachillerato.

Luego, se explo= ran las teorías del aprendizaje relevantes que subyacen a las estrategia= s de intervención en matemáticas para estudiantes con discalculia. Entre estas teorías se incluyen el constructivismo, que enfatiza la = construcción activa del conocimiento por parte del estudiante, y las teorías del procesamiento de la información, que se centran en cómo los estudiantes reciben, procesan y almacenan la información matemática. A continuación, se realiza una revisión exhaustiva de las intervenciones educativas documentadas en la literatura reciente, se analizan diferentes enfoques pedagógicos, como el uso de tecnología educativa y la instrucción individualizada. Finalmente, se incluyen estudios de caso y experiencias prácticas de instituciones educativas que han implementado exitosamente estas intervenciones, proporcionando ejemplos concretos y lecciones aprendidas que pueden guiar futuras investigaciones y aplicaciones en entornos educativos similares.

En la dé= cada de 1920, el neurólogo Salomón Henschen fue pionero en los estudios sobre la discalculia al introducir el término "acalculia", que se refiere a la incapacidad para utilizar números, dicha palabra se deriva de la combinación de dos vocablos griegos: "dis", que sign= ifica dificultad, y "culia", relacionado co= n los cálculos y las matemáticas. Henschen realizó una extensa investigación que involucró a más de 260 pacientes que presentaban deficiencias en sus habilidades numéricas. Sus hallazgos sugirieron que la habilidad para el cálculo es una función cerebral compleja que implica la colaboración de varias áreas en la parte posterior del hemisf= erio izquierdo (García y Cedeño, 2021).

"Discalcul= ia, un trastorno específico del aprendizaje con dificultad en la adquisición de habilidades aritméticas, afecta a una proporción significativa de la población infantil y puede ten= er consecuencias duraderas en la vida académica y laboral de los afectados." (Mazzocco & Devine 2019, <= span class=3DSpellE>p.329).

Los estudiantes= que reciben un diagnóstico de discalculia, ya sea de origen neurobiol&oa= cute;gico, genético o psicosocial, experimentan diversas dificultades que afect= an su funcionamiento personal, social y académico. Estas dificultades se reflejan en un rendimiento inferior en la capacidad del individuo para perc= ibir o procesar información, lo que obstaculiza el aprendizaje significat= ivo de los procesos cognitivos relacionados con las matemáticas.

Entre estas dificultades se incluyen problemas para sumar, restar, multiplicar y dividi= r, así como dificultades para contar, reconocer números, memoriz= ar cantidades y realizar razonamientos matemáticos de manera precisa (Sánchez, 2023).

La discalculia = no es atribuible a déficits intelectuales generales, déficits sensoriales ni a una educación inadecuada. Según ciertos estu= dios existe un 25% de estudiantes de una clase que presentan dificultades con las matemáticas en diferentes momentos y se puede manifestar de diversas maneras, incluyendo dificultades para entender la magnitud y la relaci&oacu= te;n entre los números, problemas para aprender y recordar operaciones aritméticas básicas, y desafíos para realizar cálculos mentales y resolver problemas matemáticos, frecuentemente cometen errores en cálculos, incluso en problemas simples, (Butterworth et al., 2020).

Tamayo et al. (2019, p.8) plantea que una de las causas puede= ser la genética:

“En el registro de numerosos datos efectuados en los diferentes escolares con discalculia al estudiar la constelación familiar se han hallado padr= es, hermanos, tíos, etc. Que manifiestan que en su infancia presentaban dificultades en el aprendizaje de la Matemática y sacaban insuficien= tes calificaciones. Lo cierto es que a pesar de la inquietud de los genetistas = no se ha podido llegar a determinar el gen o los genes responsables de trasmit= ir por herencia estos trastornos del cálculo”

Según Kaufmann y von Aster (2021) los estudiantes con discalculia pueden experimentar ansiedad matemática, lo que exacerba= sus dificultades y afecta su rendimiento académico general, las dificult= ades persistentes y el sentimiento de ser "diferentes" pueden llevar a= una baja autoestima y a una falta de confianza en sus capacidades académ= icas y en general. Por otra parte, autores como Busso (2020), han asociado los trastornos en el aprendizaje de matemáticas= con disfunciones en la memoria de trabajo en la que algunas investigaciones han demostrado que la capacidad de la memoria de trabajo tiende a verse afectada cuando aumenta la ansiedad relacionada con las matemáticas. La Discalculia y el proceso de aprendizaje de las matemáticas constituy= en un tema de interés especialmente seleccionado, dado que no se aborda ampliamente en las instituciones educativas, a pesar de su relevancia como = un desafío en el aprendizaje.

Este problema adquiere una importancia significativa, ya que se reconoce como una dificul= tad en el aprendizaje, lo que lo convierte en un punto de atención tanto pa= ra educadores como para el público en general. Por esta razón López & Rodríguez (2019) resaltan la importancia de:=

“La identificación temprana del trastorno del cálculo debe realizarse, a ser posible, en los primeros cursos de la Educación Primaria. Será en este momento cuando el equipo docente deberá desarrollar un programa de enseñanza de las matemáticas adapt= ado, basado en las dificultades encontradas con el fin de conseguir un nivel lo más próximo al resto de sus compañeros/as. La atención temprana produce importantes efectos a corto plazo en los niños de riesgo y en los que nacen con discapacidad al prevenir o minimizar los retrasos en el desarrollo”

En los últimos años, ha habido un enfoque creciente en la identificación temprana y el tratamiento efectivo de la discalculia. Según Geary (2019), la evaluación precisa de la discalculia implica no solo examinar las habilidades matemáticas del individuo, sino también comprender los factor= es cognitivos y emocionales subyacentes. Esta evaluación holísti= ca es crucial para diseñar intervenciones personalizadas que aborden las necesidades específicas de cada estudiante. Gea= ry también enfatiza la importancia de estrategias terapéuticas basadas en la evidencia, como el entrenamiento cognitivo y el enfoque multisensorial, para mejorar las habilidades matemáticas y promover = el éxito académico en individuos con discalculia.

Sin embargo, au= nque no existe una cura definitiva para la discalculia, diversas intervenciones educativas y terapéuticas pueden ayudar a mejorar las habilidades matemáticas y a mitigar los efectos del trastorno. Es fundamental proporcionar un apoyo continuo y personalizado para ayudar a los individuos afectados a desarrollar estrategias de compensación y a alcanzar su máximo potencial (Emerson & Babtie 2= 019).

Rodrígue= z y Molano (2023) destaca la existencia de una variedad de subtipos de discalcu= lia, cada uno con características distintivas y manifestaciones específicas. Estos tipos incluyen: la discalculia verbal la cual se caracteriza por la incapacidad para comprender conceptos matemáticos= y relaciones cuando se presentan oralmente, La discalculia protognóstica que se refiere a un trastorno en la manipulación de objetos, especia= lmente en comparaciones de tamaño y cantidad, otra de estos tipos son la discalculia léxica que se manifiesta como la dificultad para leer símbolos matemáticos o números, La discalculia gráfica que se presenta cuando hay dificultad para manipular símbolos matemáticos en la escritura, lo que implica problemas para escribir números a partir de dictado o copiarlos. Por último, la discalculia ideognóstica la cual se caracteriza por la falta de habilidad para comprender conceptos matemáticos, relaciones y realizar cálculos mentales.

La teoría del aprendizaje abarca el constructivismo, una teoría del aprendizaje basada en las ideas de Jean Piaget y Lev Vygotsky, sostiene que el conocimi= ento se construye activamente por el aprendiz a través de la interacción con el entorno. Piaget enfatiza el desarrollo cognitivo a través de etapas, mientras que Vygotsky destaca la importancia del contexto social y el lenguaje en el aprendizaje (Vygotsky, 1978). En el contexto de la discalculia, el constructivismo sugiere que los estudiantes necesitan experiencias de aprendizaje concretas y contextualmente relevantes para construir su comprensión de los conceptos matemáticos.

“El parad= igma constructivista no es un libro de recetas, sino un conjunto articulado de principios desde donde es posible identificar problemas y articular solucio= nes. Es decir, los profesores proporcionan a los estudiantes las estrategias necesarias para promover un aprendizaje significativo, interactivo y dinámico, despertando la curiosidad del estudiante por la investigac= ión; mientras que la educación tradicional se enfoca en enseñar, memorizar e imponer contenidos, dando como resultados estudiantes pasivos” (Parreño, 2019)

Según Jonassen (2019), el constructivismo promueve la idea = de que el conocimiento no se transmite simplemente de maestro a estudiante, sino q= ue se construye a través de la interacción significativa mediant= e la interacción con el ambiente y la consideración de las vivencias". Desde esta perspectiva, los estudiantes son vistos como participantes activos en la construcción de su comprensión del mundo, lo que implica que el aprendizaje es un proceso activo y socialmente situado.

Por otro lado, desde esta perspectiva, el aprendizaje se concibe como un proceso activo y significativo en el que los estudiantes interactúan con su entorno y reflexionan sobre sus experiencias para construir su conocimiento. Este Aut= or resalta la importancia de proporcionar a los estudiantes oportunidades para participar en actividades de aprendizaje auténticas y colaborativas, donde puedan explorar conceptos de manera activa y construir su comprensión de manera significativa (Smith, 2021).=

Además, = las matemáticas están presentes en cada aspecto del universo; por ende, se podría concluir que cada persona debería poseer cono= cimientos básicos de matemáticas y que adquirir dicho conocimiento debería ser sencillo, ya que se puede comprobar observando nuestro entorno o analizando lógicamente los mecanismos naturales del funcionamiento universal. Según algunos autores en la práctic= a, el constructivismo y los principios metodológicos presentados en los diseños curriculares de matemáticas quedan como formulaciones teóricas y principios, haciendo urgente una reforma en las metodologías empleadas en la enseñanza de esta disciplina, pr= omoviendo una integración con el contexto del estudiante. En este sentido, otr= os autores señalan que el constructivismo, desde el enfoque educativo, = se concibe como un proceso en el cual el estudiante disfruta de mayor libertad= y autonomía, con el docente brindando apoyo y guía en la construcción del conocimiento (Vista de el Constructivismo: Modelo Pedagógico Para la Enseñanza de las Matemáticas/Revista EDUCARE - UPEL-IPB - Segunda Nueva Etapa 2.0, s= . f.)

Sin embargo, Sánchez (2023), considera que las teorías constructivista y cognitivista en psicología y educación se centran en mejorar = el aprendizaje de los estudiantes en matemáticas al enfocarse en los procesos de adquisición de conocimientos en lugar de los resultados finales en el aula. Esto implica dar más importancia a las estrategi= as de aprendizaje empleadas por el docente como mediadoras durante la resolución de tareas específicas en el ámbito matemático, sin poner tanto énfasis en las calificaciones obtenidas por los estudiantes dentro del salón de clases.=

Otra de las teorías es la del procesamiento de la información (TPI), que compara el funcionamiento de la mente humana con el de una computadora, des= taca la importancia de la memoria de trabajo y los procesos cognitivos en el aprendizaje. La teoría del procesamiento de la información ha influido significativamente en el campo de la psicología educativa, proporcionando un marco para entender cómo los estudiantes aprenden y cómo se puede mejorar la enseñanza para facilitar el aprendiz= aje efectivo. Esta teoría es particularmente relevante para la discalcul= ia, ya que los estudiantes con este trastorno a menudo presentan déficit= s en la memoria de trabajo, lo que dificulta su capacidad para realizar cálculos mentales y recordar procedimientos aritméticos (Geary, 2019).

Según Cl= ark y Mayer (2019), la teoría del procesamiento de la información= y el constructivismo comparten la idea central de que el aprendizaje es un proceso activo y significativo en el que los estudiantes construyen su conocimiento a partir de la interacción con la información disponible. Desde la perspectiva del procesamiento de la información, los estudiantes procesan activamente la información entrante, la organizan y la almacenan en la memoria para su posterior recuperació= n y uso. Esta teoría enfatiza la importancia de proporcionar a los estudiantes experiencias de aprendizaje que les permitan explorar y manipul= ar activamente la información, construyendo así su comprensión de manera activa y reflexiva.

Además, = la TPI también informa sobre la importancia de proporcionar retroalimentación efectiva durante el proceso de aprendizaje. La retroalimentación oportuna y específica puede ayudar a los estudiantes a monitorear y regular su propio aprendizaje, lo que contribuye= a una comprensión más profunda de los conceptos (Mandouit, L. y Hattie, J.= 2023).

Maldonado (2020= ), menciona que, a lo largo de los años, la teoría del procesami= ento de la información ha generado varios modelos importantes. Algunos de ellos son: El modelo de Craik y Lockhart la cua= l sugiere que la información se procesa en diferentes niveles de profundidad, dependiendo de si se percibe, se presta atención, se categoriza y se= le da significado. El aprendizaje profundo ocurre cuando se asigna significado= a la información, el modelo de Atkinson y Shiffri= n en la que los autores proponen que la memoria consta de tres etapas: la ent= rada de información a través de los sentidos, la retención = en la memoria a corto plazo y el almacenamiento a largo plazo y el modelo Rumelhart y McClelland a diferencia de los modelos anteriores, este modelo sostiene que la información se procesa en paralelo en la mente humana y que las áreas del cerebro donde se procesan los datos están interconectadas.

Las intervencio= nes basadas en la tecnología han ganado prominencia en el campo de la educación especial, ofreciendo herramientas interactivas y adaptativ= as para el aprendizaje de las matemáticas. Estas herramientas pueden personalizar el ritmo y el nivel de dificultad de las tareas, proporcionando retroalimentación inmediata y oportunidades de práctica repetitiva. Estudios recientes han demostrado que las aplicaciones y juegos educativos pueden mejorar significativamente las habilidades matemát= icas de los estudiantes con discalculia (Shin et al., 2020).

Con el creciente abanico de recursos tecnológicos disponibles para profesores, famili= as y otros profesionales educativos, se ha observado un aumento en la cantidad de herramientas diseñadas específicamente para apoyar el desarro= llo matemático en situaciones de discalculia. Estos recursos, mencionado= s en la literatura científica como programas de aprendizaje basados en ordenador (computer-based learning programs), varían en su estructura. Algunos consisten en un solo juego, mientras que otros están compuestos por varios. Por ejemplo, programas como Number Race, Number Catcher, Graphogame-Math, Number Beads, Dots2Digit y Dots2Track ofrecen un juego único con diferent= es niveles, cada uno con características que se adaptan para aumentar la dificultad y, en ocasiones, para incorporar nuevas habilidades o contenidos (Espina, et al., 2021).

En una búsqueda bibliográfica algunos autores investigaron el impact= o de la intervención de un programa digital llamado = ThinkMath en niños de 7 años y 2 meses, encontrando mejoras significati= vas en su desempeño. En otro estudio se expuso a niños con dificu= ltades matemáticas al uso de The Number Race durante media hora al día, cuatro d&iacut= e;as a la semana durante cinco semanas. Los resultados fueron positivos, mostrando= un aumento en el sentido numérico durante el periodo de entrenamiento. = Los autores sugieren que la transferencia de conocimientos desde el ámbi= to lúdico digital a otros contextos es un tema que merece ser explorado= en profundidad (Busso, 2020)

Fernánde= z y Ferreiro (2023), mencionan que recientemente, ha surgido una amplia gama de soluciones tecnológicas que aprovechan tecnología de punta pa= ra entrenar diversas funciones y habilidades cognitivas. La Realidad Virtual (= RV) ha destacado como una opción con un gran potencial, ya que ofrece interacciones realistas en un entorno seguro y confiable, lo que facilita la transferencia de los aprendizajes realizados. Además, la investigación se ha enfocado en el desarrollo de propuestas utilizando Realidad Aumentada. En conjunto, los estudios sobre el uso de tecnologías digitales para la intervención con diversos sujetos convergen en una conclusión común: el potencial motiv= ador de estos medios. Esta característica distintiva de las tecnologías de la información y la comunicación (TIC) = ha contribuido a su incorporación como estrategias efectivas de intervención.

En su investigación sobre intervenciones pedagógicas, se destaca la importancia crucial de la educación escolar y los profesores para motivar a los alumnos y fomentar actitudes positivas hacia el aprendizaje de las matemáticas. Es fundamental buscar estrategias que aumenten el interés de los estudiantes al enfrentarse a problemas difícil= es, evitando que sientan incapacidad para resolverlos. Las intervenciones multisensoriales incorporan el uso de múltiples sentidos (visual, auditivo, kinestésico) para enseñar conceptos matemáti= cos. Estas estrategias pueden incluir el uso de manipulativos, dibujos, y actividades físicas para reforzar el aprendizaje. La investigación sugiere que las intervenciones multisensoriales pueden= ser particularmente efectivas para estudiantes con discalculia, ya que abordan diversas vías de aprendizaje y pueden ayudar a consolidar el conocimiento matemático (Heine, 2021).Se considera fundamental que l= os docentes de los primeros años de educación básica identifiquen problemas de aprendizaje, para así poder ayudar a los estudiantes a desarrollar nociones de cantidad, tamaño, color, textu= ra, relación de objetos, lectura de imágenes y signos, facilitand= o la solución de estos problemas con procesos sencillos.

Las estrategias didácticas, definidas por Gallardo (2023) como "el conjunto de acciones que lleva a cabo el docente con clara y explícita intencionalidad pedagógica," implican que el profesor detalla específicamente cada concepto matemático en el aula. Esto facilita la planificación y permite la realización de otras actividades educativas para el enriquecimiento intelectual del alumno. Por ejemplo, al enseñar matemáticas, es necesario utilizar materi= ales como figuras para armar, medir espacios al aire libre, hacer dibujos para interpretar fracciones, y crear un plano cartesiano con palitos de colores, entre otras actividades, estableciendo tareas y tiempos necesarios para cada actividad a realizar en el aula.

El autor de este trabajo adopta la definición propuesta por Menéndez (2019) co= mo su referencia conceptual, quien sostiene que:

“La mayor debilidad en el aprendizaje de las operaciones básicas matemáticas es que la transmisión de conocimientos se efectúa, en la mayoría de los casos, bajo el modelo tradicion= al. Así pues, se pudo comprobar que muchos docentes ecuatorianos, al igu= al que los de la institución en estudio, se hallan inmersos en la enseñanza tradicional dejando de lado el aprendizaje de tipo significativo y permanente de los estudiantes”

Por lo tanto, es esencial mejorar las estrategias para reconocer e intervenir en este tipo de trastornos, con el fin de superar progresivamente las barreras existentes, = como el conocimiento insuficiente y la estigmatización por parte de quien= es los padecen, así como de los cuidadores y profesionales de la salud.=

La enseñ= anza directa (Direct Instruction en inglés) h= ace referencia a un programa educativo desarrollado por Si= egfried Engelmann y sus colaboradores en los Estados Unidos durante los años= 60. Originalmente, este programa se enfocaba en la enseñanza de lectura y matemáticas para niños en edad preescolar, y se expandi&oacut= e; debido a sus resultados positivos en el aprendizaje. El modelo se caracteri= za por ser altamente estructurado, con objetivos de conocimiento claramente de= finidos para los estudiantes. Investigadores de renombre, como John Hattie, han demostrado que ciertas características de la Enseñanza Directa son particularmente efectivas para mejorar el aprendizaje (Mindyra Health Corporation, s. f.)


La instrucción directa y la enseñanza explícita son enfoq= ues pedagógicos que implican la enseñanza sistemática y estructurada de habilidades matemáticas. Estos métodos se cen= tran en la instrucción paso a paso, el modelado de estrategias de resolución de problemas y la práctica guiada con retroalimentación inmediata. Estudios han encontrado que la instrucción directa puede ser altamente efectiva para mejorar el rendimiento matemático de estudiantes con discalculia, ya que proporciona una estructura clara y refuerza la automatización de habilidades básicas (Gersten et al., 202= 0).

Una enseñanza estructurada, en la que la actividad del profesor es esenc= ial, busca fomentar la participación activa de los alumnos y una mejor comprensión del objeto de aprendizaje a través de explicacion= es claras, demostraciones y prácticas guiadas. Numerosos estudios científicos han demostrado la eficacia de la enseñanza explícita en la adquisición de nuevos conceptos. Ademá= s, esta metodología puede aplicarse para aprender estrategias y realizar tareas complejas y poco estructuradas, así como para desarrollar estrategias generales, como la planificación, dirección y evaluación del propio trabajo, promoviendo la metacognición y= la autorregulación (De Expertos En Educación, 2023).<= /span>

La literatura reciente ha explorado diversas intervenciones educativas para estudiantes c= on discalculia, evaluando su efectividad en contextos escolares. Por ejemplo, = Shin et al. (2020) encontraron que las aplicaciones educativas basadas en tecnología mejoraron significativamente las habilidades matemáticas de los estudiantes con discalculia en comparación con los métodos tradicionales. De manera similar, Heine (2021) destacó la efectividad de las intervenciones multisensoriales, señalando que los estudiantes mostraron mejoras no= tables en su comprensión de conceptos aritméticos básicos.

Las investigaci= ones han demostrado que una combinación de enfoques suele ser la má= ;s efectiva. Por ejemplo, un estudio de Kaufmann y Aster (2019) sugiere que las intervenciones que combinan la instrucción directa con la tecnolog&i= acute;a y el apoyo emocional muestran resultados prometedores para mejorar las habilidades matemáticas de los estudiantes con discalculia.

Sin embargo, ca= be mencionar que no existe una única intervención que funcione p= ara todos los estudiantes con discalculia, pero los enfoques que combinan varios métodos y que están adaptados a las necesidades individuales = del estudiante tienden a ser los más efectivos. La colaboración e= ntre educadores, psicólogos y padres es esencial para desarrollar y aplic= ar un plan de intervención eficaz.

Los estudios de caso proporcionan una visión profunda de cómo se implementan = las intervenciones educativas en contextos reales y su impacto en los estudiant= es. Por ejemplo, un estudio de caso reciente documentó la implementación de una intervención multisensorial en una escu= ela secundaria, mostrando mejoras significativas en el rendimiento matemá= ;tico y la actitud hacia las matemáticas de los estudiantes con discalculia (Smith & Jones, 2021).

El marco teórico presentado proporciona una base conceptual sólida par= a la investigación sobre intervenciones educativas para mejorar el rendimiento en matemáticas de estudiantes con discalculia en secunda= ria. Este marco teórico establece el contexto necesario para abordar el problema de investigación, proporcionando una base sólida par= a el desarrollo de intervenciones efectivas que pueden mejorar significativament= e el rendimiento en matemáticas de estudiantes con discalculia en secunda= ria. Al integrar teorías del aprendizaje y revisar intervenciones educati= vas documentadas en la literatura reciente, este marco no solo guía el desarrollo de nuevas intervenciones, sino que también asegura que estén fundamentadas en principios teóricos y evidencias empíricas robustas.

METODOLOG&Iacut= e;A

Para afrontar de manera exhaustiva la pregunta de investigación relacionada con las intervenciones educativas dirigidas a mejorar el desempeño en matemáticas de estudiantes de bachillerato diagnosticados con discalculia, se ha optado por un enfoque metodológico mixto que inte= gra tanto aspectos cuantitativos como cualitativos. Este enfoque híbrido esencialmente busca proporcionar una visión más completa y profunda de los efectos y la eficacia de dichas intervenciones en el contex= to específico de la discalculia. Concretamente, se planea emplear un diseño experimental que permita investigar no solo la asociaci&oacut= e;n entre las intervenciones educativas y el rendimiento en matemáticas = de los estudiantes, sino también discernir posibles relaciones causales entre ambos aspectos. Este diseño experimental proporcionará = una estructura sólida para analizar la eficacia de las intervenciones y = ofrecerá información valiosa sobre cómo estas influyen en el desempeño académico de los estudiantes con discalculia en el nivel de bachillerato.

La recopilación de datos se llevará a cabo mediante una combinación de métodos cuidadosamente seleccionados para obte= ner una comprensión exhaustiva del fenómeno en estudio. Principalmente, se realizarán entrevistas semiestructuradas con el objetivo de explorar en profundidad las experiencias y percepciones de los estudiantes diagnosticados con discalculia, así como de los docentes= y especialistas en educación especial. Estas entrevistas permitir&aacu= te;n obtener una visión detallada y contextualizada de cómo las intervenciones educativas son percibidas, experimentadas y valoradas por los diferentes actores involucrados en el proceso educativo.<= /p>

Además, = se utilizará una Escala de puntuación para evaluar el nivel de conocimiento y habilidades matemáticas de los estudiantes. Esta esca= la, por ejemplo, podría variar de 0 a 100, donde 100 representa un rendimiento óptimo en matemáticas y 0 indicaría un rendimiento deficiente. La aplicación de esta escala permitirá cuantificar de manera objetiva el rendimiento de los estudiantes en matemáticas antes y después de la implementación de las intervenciones educativas, proporcionando así datos concretos para evaluar el impacto de dichas intervenciones en el rendimiento académ= ico de los estudiantes con discalculia en el nivel de bachillerato.<= /span>

En cuanto a la selección de la muestra, se optará por estudiantes de Bachillerato General Unificado (BGU) pertenecie= ntes a la unidad educativa Rocafuerte de la provincia de Manabí y diagnosticados con discalculia, junto con sus respectivos profesores de matemáticas. Entre todos los estudiantes del bachillerato 25 fueron = los elegidos para la muestra. Para asegurar la representatividad y la diversida= d de la muestra, se emplea un enfoque de muestreo intencional. Este método permitirá seleccionar participantes que abarquen una amplia gama de niveles de rendimiento académico y experiencias previas con intervenciones educativas. De esta manera, se buscará garantizar que= la muestra refleje de manera fiel la diversidad de situaciones y contextos presentes en la unidad educativa, lo que proporcionará una base sólida para el análisis y la interpretación de los dat= os recopilados.

El análi= sis de datos será un proceso meticuloso que combinará méto= dos cuantitativos y cualitativos para examinar las intervenciones educativas destinadas a mejorar el rendimiento en matemáticas de estudiantes con discalculia en el nivel de bachillerato. En el análisis cuantitativo= , se emplearán técnicas estadísticas descriptivas e inferenciales para comparar el


rendimiento ant= es y después de la intervención, así como para investigar posibles diferencias entre los grupos de intervención y control. Simultáneamente, en el análisis cualitativo se utilizar&aacut= e; el método de análisis temático para explorar las experiencias y percepciones de los estudiantes con discalculia respecto a l= as intervenciones educativas implementadas. Este enfoque permitirá una comprensión completa y enriquecedora de los resultados, facilitando = la identificación de patrones, tendencias y relaciones significativas q= ue contribuyan a mejorar la efectividad de las intervenciones educativas en es= te contexto específico.

Finalmente, se prestará especial atención a las consideraciones ética= s. Se obtendrá el consentimiento informado de todos los participantes y= se garantizará la confidencialidad de los datos recopilados. Adem&aacut= e;s, se seguirán los protocolos éticos establecidos por la institución y se obtendrán las aprobaciones necesarias de los comités de ética para llevar a cabo la investigación de manera ética y responsable.

RESULTADOS

Los resultados = de la encuesta sobre intervenciones educativas en matemáticas para estudiantes con discalculia se analizaron desde dos perspectivas: cuantitat= iva y cualitativa. En el análisis cuantitativo, se tabularon los datos obtenidos de la encuesta para identificar patrones y tendencias en las respuestas de los participantes. Este enfoque nos permitió cuantific= ar la frecuencia de ciertos comportamientos o percepciones, proporcionando una visión numérica de la efectividad de las intervenciones.=

Tabla 1

Opinio&= #769;n de los encuestados sobre las preguntas realizadas en las encuestas 

Preguntas

Muy poco=

Poco

Moderado=

Bastante=

Mucho

1

Simplificaci&= oacute;n de Conceptos

2

4

4

8

7

2

Relevancia de ejemplos y ejercicios

3

4

4

7

7

3

Adecuaci&oacu= te;n de evaluaciones

3

3

3

9

7

4

Efectividad de modificaciones en las evaluaciones

2

3

3

8

9

5

Interé= s y participación en clases

3

3

4

7

8

6

Involucramien= to en actividades prácticas y colaborativas

2

2

3

10

8

7

Aumento en la capacidad de aplicar conceptos

3

4

4

8

6

8

Evidencia de aumento en el dominio de conceptos anteriormente difíciles

3

3

3

7

9

9

Frecuencia de participación en sesiones de turoria

3

3

3

8

8

10

Uso de materi= ales de aprendizaje adaptadas.

2

2

2

10

9

 

Gráfico 1

¿En qué medida consideras que los conceptos matemáticos se simplifican para que sean más accesibles para = los estudiantes con discalculia?


Fuente: = Encuesta a estudiantes de EGB, García et al. (2024).

Un 60% (15) de = los participantes evaluaron la simplificación de conceptos matemáticos como "bastante" o "muy adecuada" (respuestas 4 y 5 en la escala). Esto sugiere que las intervenciones orient= adas a simplificar los temas matemáticos, presentando los contenidos de manera accesible, han sido exitosas. Los estudiantes con discalculia, al enfrentar barreras significativas en la comprensión de conceptos abstractos, suelen beneficiarse cuando los temas son desglosados en pasos más simples y comprensibles. Este resultado también destaca la relevancia de utilizar enfoques pedagógicos que eviten la sobrecarga cognitiva, facilitando el aprendizaje incremental y progresivo de las matemáticas. Es importante continuar perfeccionando estas estrategia= s, ya que la simplificación excesiva podría limitar el desarrollo del pensamiento crítico y la habilidad de resolver problemas m&aacut= e;s complejos en el futuro.



 

Gráfico 2

¿Qué tan relevantes encontramos los ejemplos y ejerci= cios proporcionados para las experiencias y habilidades de los estudiantes con discalculia?


Fuente: = Encuesta a estudiantes de EGB, García et al. (2024).

El 56% de los encuestados consideraron que los ejemplos y ejercicios utilizados fueron altamente relevantes para sus experiencias y habilidades. Este dato resalta= la importancia de utilizar ejemplos que conecten con el contexto de los estudiantes, especialmente aquellos con discalculia. El uso de ejemplos concretos, adaptados a las realidades cotidianas, facilita la transferencia= del conocimiento matemático y reduce la ansiedad relacionada con la comprensión de conceptos abstractos. Este hallazgo sugiere que los ejercicios que se alinean con las habilidades previas del estudiante y sus intereses, no solo mejoran la comprensión, sino que también fomentan un ambiente de aprendizaje más inclusivo y motivador.

Gráfico 3

¿En qué medida crees que las evaluaciones son adecuad= as para las necesidades individuales de los estudiantes con discalculia?<= /o:p>


Fuente: = Encuesta a estudiantes de EGB, García et al. (2024).

El 64% (17) de = los encuestados percibió que las evaluaciones eran "bastante" o "muy" adecuadas para las necesidades individuales de los estudian= tes con discalculia. Este resultado subraya la importancia de diseñar ev= aluaciones que se ajusten a las capacidades de los estudiantes con dificultades de aprendizaje, sin comprometer la integridad de la evaluación académica. Las evaluaciones adaptadas permiten a estos estudiantes demostrar sus habilidades reales, al evitar que las barreras propias de su trastorno interfieran con su capacidad de responder correctamente. Además, la adecuación de las evaluaciones fomenta la equidad = en el sistema educativo, asegurando que las diferencias cognitivas no represen= ten un obstáculo injusto para el éxito académico.


 

Gráfico 4

¿Qué tan efectivas consideras las modificaciones en l= as evaluaciones para ayudar a los estudiantes con discalculia a demostrar su comprensión y habilidades matemáticas?

 

Fuente: = Encuesta a estudiantes de EGB, García et al. (2024).

Un 68% (17) consideró las modificaciones "bastante" o "muy" efectivas para ayudar a los estudiantes con discalculia. Este resultado ref= leja que las adaptaciones, tales como la posibilidad de realizar evaluaciones más personalizadas, brindaron a los estudiantes la oportunidad de demostrar su comprensión de manera más clara y precisa. Las evaluaciones tradicionales, en muchas ocasiones, no contemplan las dificult= ades específicas de los estudiantes con discalculia, por lo que estas modificaciones resultan cruciales para ajustar el entorno evaluativo a las capacidades cognitivas de los estudiantes. Este enfoque favorece un aprendi= zaje más justo y equitativo, permitiendo a los estudiantes obtener result= ados que reflejen su verdadero conocimiento y no sus limitaciones relacionadas c= on la discalculia


 

Gráfico 5=

¿Cómo calificarías el nivel de interés y participación de los estudiantes durante las lecciones de matemáticas?


Fuente: = Encuesta a estudiantes de EGB, García et al. (2024).

El 60% (15) calificó el nivel de interés y participación como "alto" o "muy alto". Este hallazgo es significativo, ya= que la participación activa en las lecciones es un indicador clave del compromiso del estudiante con el proceso de aprendizaje. Las estrategias educativas adaptadas no solo promueven un mejor rendimiento académic= o, sino que también impactan en el nivel de motivación e implicación del estudiante. La discalculia suele estar asociada con = altos niveles de ansiedad y frustración en matemáticas, lo que puede conducir a la desmotivación. Sin embargo, los datos sugieren que, al implementar enfoques más accesibles, se fomenta un ambiente má= ;s positivo que invita a los estudiantes a involucrarse y sentirse más seguros en su capacidad para aprender matemáticas.

Gráfico 6

¿Qué tan involucrados están los estudiantes en= las actividades prácticas y colaborativas diseñadas para mejorar = su comprensión de los conceptos matemáticos?


Fuente: = Encuesta a estudiantes de EGB, García et al. (2024).

Un 72% (18) de = los encuestados señaló un involucramiento "bastante" o "muy" notable en estas actividades prácticas y colaborativ= as. Esto sugiere que el enfoque multisensorial y las actividades práctic= as, que involucran el uso de múltiples sentidos, pueden ser particularme= nte efectivas para los estudiantes con discalculia. La colaboración entre estudiantes también parece jugar un papel importante, ya que les bri= nda la oportunidad de trabajar en un entorno de apoyo donde pueden compartir sus experiencias y estrategias de aprendizaje. Estas actividades no solo refuer= zan la comprensión matemática, sino que también contribuye= n al desarrollo de habilidades sociales y colaborativas, lo cual es crucial para= el aprendizaje a largo plazo.

Gráfico 7

¿Qué tan notable es el aumento en la capacidad de los estudiantes para aplicar los conceptos matemáticos después de= la implementación de las estrategias de enseñanzas adaptadas para discalculia?


Fuente: = Encuesta a estudiantes de EGB, García et al. (2024).

El 56% (14) notó un aumento "bastante" o "muy" notable en la capacidad de aplicar conceptos matemáticos. Este resultado refleja q= ue las intervenciones adaptadas lograron no solo mejorar la comprensión= teórica de los conceptos, sino también facilitar su aplicación práctica. Para los estudiantes con discalculia, la dificultad no solo radica en la memorización de reglas y procedimientos, sino también en la transferencia de estos conocimientos a situaciones pr&= aacute;cticas. El aumento en la capacidad de aplicar los conceptos sugiere que los estudia= ntes comenzaron a superar las barreras que antes les impedían realizar cálculos y resolver problemas de manera efectiva.<= /p>

 

Gráfico 8


¿Qué tan evidente es el aumento en el dominio de los conceptos matemáticos que anteriormente les resultaban difíci= les para los estudiantes después de recibir instrucción específica y apoyo adicional?

 

 Fuente: Encuesta a estudiantes de EGB, García et al. (2024).

El 64% (16) de = los encuestados consideró que los estudiantes mostraron un aumento notab= le en el dominio de los conceptos matemáticos que anteriormente les resultaban difíciles. Esto sugiere que las intervenciones implementa= das lograron abordar de manera eficaz las áreas de mayor dificultad para= los estudiantes con discalculia, permitiéndoles avanzar y mejorar en áreas que previamente les resultaban inaccesibles. Esto no solo es u= n logro académico, sino también emocional, ya que superar estos obstáculos puede mejorar significativamente la autoestima de los estudiantes.

Gráfico 9

¿Con qué frecuencia participan los estudiantes con discalculia en sesiones de tutoría individualizada o en grupos pequeños para abordar sus dificultades matemáticas?


Fuente: = Encuesta a estudiantes de EGB, García et al. (2024).

Un 64% (16) indicó una participación "frecuente" o "siempre" en sesiones de tutoría individualizadas. Esto resalta la importancia de las tutorías personalizadas como una herramienta clave para el apoyo educativo. Las tutorías brindan un espacio donde los estudiantes pueden recibir atención directa y adap= tada a sus necesidades particulares, lo que favorece un aprendizaje más profundo y personalizado. Además, este tipo de apoyo contribuye a cr= ear un ambiente de confianza, donde los estudiantes pueden hacer preguntas sin temor a ser juzgados, lo que mejora la experiencia de aprendizaje.

Gráfico 10

¿Qué tan a menudo observas que los estudiantes utiliz= an materiales de aprendizaje adaptados, como manipulativos o software especializado, para mejorar su comprensión de los conceptos matemáticos?


Fuente: = Encuesta a estudiantes de EGB, García et al. (2024).

El 76% (19) reportó un uso "frecuente" o "siempre" de estos materiales de aprendizaje adaptados, como manipulativos o software especializado. Este dato subraya la relevancia del uso de herramientas tecnológicas y materiales didácticos adaptados para facilitar= la comprensión de los conceptos matemáticos. Estos recursos perm= iten a los estudiantes interactuar con los conceptos de manera más tangib= le y multisensorial, lo que es fundamental para aquellos con discalculia. El acc= eso continuo a este tipo de materiales puede ser decisivo en la mejora del rendimiento académico, ya que ofrece formas alternativas de aprendiz= aje que se ajustan mejor a las necesidades de los estudiantes con dificultades = de aprendizaje.

Por otro lado, = el análisis cualitativo de los resultados de la encuesta sobre intervenciones educativas en matemáticas para estudiantes con discalculia ha revelado varios aspectos clave. En primer lugar, se observó una marcada apreciación por la adaptación de l= os contenidos, evidenciada en los comentarios detallados proporcionados por los participantes. Los ejemplos específicos y las estrategias adaptadas fueron descritos como herramientas especialmente útiles para abordar= las dificultades en el aprendizaje de las matemáticas. Esta apreciaci&oa= cute;n de la adaptabilidad y relevancia de los materiales y métodos educati= vos sugiere un impacto positivo en la experiencia de aprendizaje de los estudiantes.

Asimismo, las observaciones cualitativas resaltaron la percepción de los profesores sobre el progreso de los estudiantes. Reportaron una mejora en la confianza= y la participación en el aula, así como una mayor capacidad para aplicar conceptos matemáticos en situaciones prácticas. Estos testimonios refuerzan los hallazgos cuantitativos que indicaron un aumento = en el rendimiento académico de los estudiantes. La combinación de estas perspectivas ofrece una imagen más completa y enriquecedora de= los efectos de las intervenciones educativas en el desarrollo académico y personal de los estudiantes con discalculia.

Sin embargo, ju= nto con los aspectos positivos, también surgieron áreas de mejora durante el análisis cualitativo. Se identificaron necesidades adicionales, como un apoyo individualizado más sólido y una m= ayor disponibilidad de recursos para garantizar la efectividad continua de las intervenciones. Estas observaciones destacan la importancia de una atención personalizada y el acceso a herramientas y materiales adecuados, sugiriendo direcciones para futuras mejoras en las intervenciones educativas usadas para abordar las necesidades específicas de los estudiantes con discalculia.

En resumen, el análisis cualitativo de los resultados de la encuesta enriquece nues= tra comprensión de las intervenciones educativas en matemáticas. Proporciona insights valiosos que pueden guiar = futuras iniciativas en este campo, asegurando un enfoque más personalizado y efectivo en el aprendizaje de los estudiantes con discalculia. En general, = los resultados sugieren que las intervenciones educativas en matemáticas están teniendo un impacto positivo en el rendimiento y la experienci= a de los estudiantes con discalculia en el nivel de bachillerato. basándo= nos en los resultados obtenidos de la encuesta y el análisis de los dato= s, podemos realizar una discusión detallada sobre la efectividad de las intervenciones educativas en matemáticas para estudiantes con discalculia en el nivel de bachillerato

DISCUSIÓ= N

Los resultados indican que la simplificación de los conceptos matemáticos y = su adaptación para ser más accesibles para los estudiantes con discalculia son aspectos altamente valorados por los participantes. Esto es consistente con estudios recientes que destacan la importancia de la diferenciación pedagógica y la personalización del aprendizaje en matemáticas para estudiantes con dificultades específicas, como la discalculia (Smith & Jones, 2022; Anderson = et al., 2020). Estos enfoques no solo aumentan la accesibilidad del contenido, sino que también promueven una comprensión más profund= a y significativa de los conceptos matemáticos (Martínez & Ro= jas, 2021).

Además, = la mayoría de los participantes consideraron los ejemplos y ejercicios proporcionados como relevantes para sus experiencias y habilidades. Esto es crucial, ya que la literatura sugiere que el aprendizaje contextualizado y basado en la experiencia del estudiante puede mejorar significativamente la retención y la transferencia de conocimientos (González & Castro, 2023). La selección cuidadosa de materiales de enseña= nza que se alineen con las necesidades específicas de los estudiantes con discalculia permite una enseñanza más inclusiva y efectiva (Miller et al., 2019).

Por otro lado, = los hallazgos muestran que las evaluaciones adaptadas se perciben como adecuadas para las necesidades individuales de los estudiantes con discalculia, lo que está en línea con investigaciones previas que sugieren que las modificaciones en la evaluación son esenciales para ayudar a estos estudiantes a demostrar su comprensión (Brown et al., 2021). Este ti= po de ajustes en las evaluaciones fomenta la equidad y garantiza que las diferencias cognitivas no obstaculicen el rendimiento académico (Riv= era, 2020).

Así mism= o, los participantes expresaron niveles significativos de interés, participación e involucramiento en las clases de matemáticas. Esto confirma la hipótesis de que las intervenciones pedagógi= cas dirigidas no solo mejoran el rendimiento académico, sino que también incrementan la motivación y el compromiso del estudia= nte con la asignatura (Pérez et al., 2021). Como resultado, se observ&oa= cute; un aumento notable en la capacidad de los estudiantes para aplicar conceptos matemáticos después de la implementación de estas estrategias adaptadas, un fenómeno respaldado por estudios sobre la efectividad de la enseñanza multisensorial en matemáticas (To= rres & Díaz, 2022).

Finalmente, la participación frecuente en sesiones de tutoría individualizad= a y el uso regular de materiales de aprendizaje adaptados son aspectos positivos destacados por los participantes. Esto está alineado con la literatu= ra reciente que subraya la importancia del apoyo individualizado y los recursos especializados para mejorar la autoconfianza y el éxito en matemáticas de estudiantes con discalculia (Rodríguez & López, 2023).

CONCLUSIÓ= ;N

En conclusión, los resultados de nuestra investigación sugieren = que las intervenciones educativas en matemáticas diseñadas para estudiantes con discalculia en el nivel de bachillerato están tenien= do un impacto positivo en su rendimiento académico, comprensión y experiencia de aprendizaje. Las estrategias pedagógicas implementada= s no solo están siendo bien recibidas por los estudiantes, sino que también están contribuyendo significativamente al desarrollo = de sus habilidades matemáticas y a su confianza para resolver problemas= .

Además, = se observa que el uso de evaluaciones adaptadas y ejemplos contextualizados está facilitando que los estudiantes con discalculia demuestren su comprensión y apliquen conceptos matemáticos en situaciones prácticas. Esto refleja que las intervenciones están cumplien= do su objetivo de hacer más accesible el aprendizaje de matemáti= cas para este grupo, promoviendo no solo un mejor rendimiento académico, sino también un mayor interés y participación activa en las clases.

Es importante seguir investigando y refinando estas estrategias para garantizar su efectividad a largo plazo. También sería útil explorar cómo la integración de nuevas tecnologías y mét= odos innovadores puede complementar estas intervenciones, potenciando aún más la experiencia de aprendizaje. Un enfoque que combine la personalización, el apoyo continuo y el uso de recursos adaptados podría tener un impacto sostenido en el progreso académico de= los estudiantes con discalculia, contribuyendo a su éxito en matem&aacut= e;ticas y fomentando una enseñanza inclusiva más sólida. Finalmente, se recomienda que las futuras investigaciones consideren también la formación docente en la aplicación de estas estrategias, dado que su preparación y capacidad para adaptar la ens= eñanza son factores cruciales para el éxito de cualquier intervención pedagógica en el aula.


 

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Todo el contenido de LATAM Revista Latinoamericana de Ciencias Sociales y Humanidades, publicados = en este sitio está disponibles bajo Licencia Creative Commons 3D"https://revistacientifica.uamericana.edu.py/public/site/images/aduar=.


 

ANEXOS:

Encuesta

Encuesta sobre Intervenciones Educativas en Matemáticas para Estudiantes con Discalculia.

Estimado/a participante:

Agradecemos sinceramente tu colaboración en esta encuesta, la cual tiene como objetivo evaluar la efectividad de las intervenciones educativas en matemáticas para estudiantes diagnosticados con discalculia. Por fav= or, responde a cada pregunta de acuerdo a tu percepción y experiencia.

En una escala d= el 1 al 5, ¿en qué medida consideras que los conceptos matemáticos se simplifican para que sean más accesibles para = los estudiantes con discalculia?

1: Muy poco.

2: Poco.

3: Moderado.

4: Bastante.

5: Mucho.<= /o:p>

Por favor, indi= ca en una escala del 1 al 5, ¿qué tan relevantes encuentras los ejemplos y ejercicios proporcionados para las experiencias y habilidades de= los estudiantes con discalculia?

1: Nada relevan= te.

2: Poco relevan= te.

3: Moderadamente relevante.

4: Bastante relevante.

5: Muy relevant= e.

En una escala d= el 1 al 5, ¿en qué medida crees que las evaluaciones son adecuadas para las necesidades individuales de los estudiantes con discalculia?<= /o:p>

1: Muy inadecua= das.

2: Inadecuadas.=

3: Adecuadas en cierta medida.

4: Adecuadas.

5: Muy adecuada= s.

Indica en una escala del 1 al 5, ¿qué tan efectivas consideras las modificaciones en las evaluaciones para ayudar a los estudiantes con discalculia a demostrar su comprensión y habilidades matemáti= cas?

1: Nada efectiv= as.

2: Poco efectiv= as.

3: Moderadamente efectivas.

4: Bastante efectivas.

5: Muy efectiva= s

En una escala d= el 1 al 5, ¿cómo calificarías el nivel de interés y participación de los estudiantes durante las lecciones de matemáticas?

1: Muy bajo.

2: Bajo.

3: Moderado.

4: Alto.

5: Muy alto.

En una escala del 1 al 5, ¿qu&eacu= te; tan involucrados están los estudiantes en las actividades prácticas y colaborativas diseñadas para mejorar su comprensión de los conceptos matemáticos?

1: Nada involucrados.

2: Poco involucrados.

3: Moderadament= e involucrados.

4: Bastante involucrados.

5: Muy involucrados.

En una escala d= el 1 al 5, ¿qué tan notable es el aumento en la capacidad de los estudiantes para aplicar los conceptos matemáticos después de= la implementación de las estrategias de enseñanza adaptadas para discalculia?

1: Nada notable= .

2: Poco notable= .

3: Moderadamente notable.

4: Bastante notable.

5: Muy notable.=

¿En una escala del 1 al 5, qué tan evidente es el aumento en el dominio de l= os conceptos matemáticos que anteriormente les resultaban difíci= les para los estudiantes después de recibir instrucción específica y apoyo adicional?

1: Nada evident= e.

2: Poco evident= e.

3: Moderadamente evidente.

4: Bastante evidente.

5: Muy evidente= .

En una escala d= el 1 al 5, ¿con qué frecuencia participan los estudiantes con discalculia en sesiones de tutoría individualizada o en grupos pequeños para abordar sus dificultades matemáticas?

1: Nunca.<= /o:p>

2: Raramente.

3: Ocasionalmen= te.

4: Frecuentemen= te.

5: Siempre.

¿Indica = en una escala del 1 al 5, qué tan a menudo observas que los estudiantes utilizan materiales de aprendizaje adaptados, como manipulativos o software especializado, para mejorar su comprensión de los conceptos matemáticos?

1: Nunca.<= /o:p>

2: Raramente.

3: Ocasionalmen= te.

4: Frecuentemen= te.

5: Siempre.

Evaluación

Evaluación sobre Intervenciones Educativas en Matemát= icas para Estudiantes con Discalculia

Buen día [Nombre del entrevistado/a], nos complace que puedas participar en esta entrevista. Estamos interesados en evaluar tus habilidades en matemáticas. Comencemos con la primera actividad.<= /p>

Resolver una se= rie de problemas de cálculo mental en un tiempo determinado.<= /span>

En esta parte d= e la entrevista, te presentaré una serie de problemas de cálculo mental que deberás resolver en un tiempo determinado. Por favor, int= enta responder a cada problema lo más rápido y preciso posible.

¿Cu&aacu= te;l es la suma de los primeros 10 números naturales?

Si x=3D3x =3D 3x=3D3 y y=3D5y =3D 5y=3D5, ¿cuál es el valor de = 2x+3y2x + 3y2x+3y?

Calcula el área de un triángulo con base 6 cm y altura 8 cm.<= /span>

¿Cu&aacu= te;l es el resultado de 24×32?

Si un án= gulo interior de un triángulo mide 60 grados, ¿cuánto miden= los otros dos ángulos?

Ahora pasemos a= la siguiente actividad.

Completar una h= oja de trabajo de práctica de cálculo con rapidez y sin errores.<= o:p>

En esta parte d= e la entrevista, te proporcionaré una hoja de trabajo de práctica = de cálculo que deberás completar lo más rápido y precisamente posible. Por favor, intenta evitar errores y asegúrate = de responder a todas las preguntas.

Preguntas:

Si tienes $200 y gastas $50 cada semana, ¿cuánto dinero te quedará después de 4 semanas?

Si un auto viaj= a a una velocidad constante de 60 kilómetros por hora, ¿cuántos kilómetros recorrerá en 3 horas?<= /o:p>

Si un teléfono móvil cuesta= $300 y se aplica un descuento del 20%, ¿cuál será el precio final del teléfono después del descuento?

Si un estudiante necesita comprar 4 libros que cuestan $12 cada uno, ¿cuánto dinero necesitará en total para comprar los libros?

Si una pizza se divide en 8 rebanadas iguales y una persona come 3 rebanadas, ¿qué fracción de la pizza ha consumido?

Es importante recordar que durante estas actividades, el entre= vistador debe observar la precisión, rapidez y confianza del entrevistado/a al resolver problemas matemáticos tanto mentalmente como en papel.=

Tabla 1

Matriz de las variables:

 

 

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