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Recibido: 05-07-2019 / Revisado: 07-08-2019 / Aceptado: 10-09-2019 = / Publicado: 05-10-2019

Estrategias de resolución de problemas y creencias= de estudiantes universitarios (estudio de casos)

DOI: https://doi.org/= 10.33262/ap.v1i3.5

 

 

University students 'problem and belief resolution strategies (case studies)

 

Armando A. Fonte Águila.= [1] &a= mp; Mario Varela Nualles.[2]

 

Abstract.                   =               

The knowledge of the strategies and beliefs that th= e students bring from the previous teaching levels, would allow the teachers i= n Mathematics to readjust the methodological treatment of the contents and giv= e differentiated attention.

This research proposes a scientific methodology bas= ed on the methodological conception of Case Studies to isolate and describe the strategies used by first-year students of the Bachelor of Accounting and Finance, Bachelor of Agronomy and Agricultural Engineering, of the Agrarian University of Havana; as well as the first-year students of the Bachelor's degree in Pedagogy, specialties of Physics and Computer Science of the Polytechnic School of Moxico, Republic of Angola= . It also seeks to isolate some of the beliefs that hold back the development of successful solution processes.

As results, examples of the strategies and beliefs manifested are exposed and they are derived through descriptive statistics, particularities by careers and individual diagnoses by elements of knowledge= .

= Keywords: Problem solving= , strategies, beliefs, reflective, thoughtless, routine and non-routine proble= m.

Resumen.=

El conocimiento de las estrategias y creencias que traen los estudiantes de los niveles de enseñanza precedentes, permitiría = a los docentes en Matemáticas readecuar el tratamiento metodológico de los conte= nidos y dar atención diferenciada. 

Esta investigación propone una metodología cient= ífica basada en la concepción metodológica de los Estudios de Caso para, mediant= e diagnóstico, aislar y describir las estrategias que utilizan los estudiante= s de primer año de las carreras Licenciatura en Contabilidad y Finanzas, Licenciatura en Agronomía e Ingeniería Agrícola, de la Universidad Agrari= a de La Habana; así como de los estudiantes de primer año de la carrera Licenci= atura en Pedagogía, especialidades de Física e Informática de la  Escuela Superior Politécnica de Moxico= , República de Angola. Se persigue también aislar algunas de las creencias q= ue frenan el desarrollo de procesos exitosos de solución.

Como resultados se exponen ejemplos de las estrateg= ias y creencias manifestadas y se derivan mediante estadísticas descriptivas particularidades por carreras y los diagnósticos individuales por elementos= del conocimiento.

Palabras claves: Resolución de problemas, estrategias, creencias, reflexivo, irreflexivo, problema rutinario y no rutinario.=

Introducción.

Autores plantea= n que en las aulas no se enseña a resolver problemas (Ca= mpistrous y Rizo, 1999). Ante situaciones problémicas, los estudiantes utilizan estrategias rutinarias y adquieren un sistema de creencias negativas para el desarrollo de procesos exitosos de solución, determinando el carácter irreflexivo de las estrategias que utilizan. Fonte (2003)<= /p>

En esta investigación, se abordan las estrategias y creencias que mantienen lo= s estudiantes que comienzan estudios superiores en la Universidad Agraria de L= a Habana (UNAH), en las carreras de Licenciatura en Contabilidad y Finanzas, Licenciatura en Agronomía e Ingeniería Agrícola. Para llevarla a cabo se = ha trazado el siguiente Diseño de investigación.

Problema científico: ¿Cuáles son las estrategias que los estudiantes del primer año de las carreras Licenciatura en Contabilidad y Finanzas, Licenciatura en Agronomía e Ingeniería Agrícola de la UNAH y lo= s de primer año de la carrera Licenciatura en Pedagogía, especialidades de Fís= ica e Informática de la Escuela Superior Politécnica de Moxico, Angola, ¿utiliz= an para resolver problemas y qué creencias limitan esta actividad?

Objeto de la investigación: el proceso de solución de problemas por parte de los estudiantes del estudi= o.

Objetivo general: Aislar, mediante un estudio de casos, las estrategias que utilizan los estudiantes para resolver problemas, determinando, si existen, las creencias que limitan las posibilidades de éx= ito en esta actividad.

Campo de acción: las estrategias que utilizan los estu= diantes para resolver problemas y las creencias que se forman en dicho proceso.

Preguntas científicas:

1.   ¿Cuáles son las tendencias actuales de la resolución de problemas y en particular, acerca d= el concepto de problema?

2.   ¿Cuáles son las estrategias propias que utilizan los estudiantes del estudio para la resoluc= ión de problemas y cómo determinarlas?

3.   ¿Se han formado creen= cias en los estudiantes acerca de la actividad de resolver problemas? ¿Cuáles s= on?

Métodos:

A nivel teórico:

Análisis y síntesis e Inducción y Deducción, para determinar estrategias y creencias= .

Histórico Lóg= ico: Para el estudio de las fuentes de información y el procesamiento de los fundamentos científicos.

A nivel empírico:

Test y entrevistas: Para la selección de los problemas y el reconocimiento de las intensiones de los estudiantes en sus respuestas. 

Estadísticas descriptivas: en la confección de tablas de conteo.

Novedad científica: consiste en la realización, por primera vez en la enseñanza superior, del estudio de las estrategias y creencias de los estudiantes en resolución de problemas

Aporte y significación práctica: Se completa en Cuba el ciclo de los estudios de es= te tipo en todos los niveles de enseñanza y se extiende el estudio a la Escuel= a Superior Politécnica de Moxico.

Desarrollo.

 

I.     = Basamento teórico.<= /b>

La tendencia que toma como basamento científico esta investigación es la que = se reconoce como la Enseñanza de = la Resolución de Problemas, la cu= al sostiene que “… el pensamiento e= s una actividad que tiene lugar fundamentalmente cuando el hombre resuelve problem= as” Labarrere (1998), y que se debe organizar la enseñanza de la Matemática enseñando a res= olver problemas.

Se asumen con <= span class=3DSpellE>Campistrous y Rizo (1999) los conceptos siguientes:

Concepto de problema: “Un problema es toda situación en la que hay un planteamiento inicial y una exigencia que obliga= a transformarlo. La vía para pasar de la situación inicial a la nueva situac= ión exigida, tiene que ser desconocida: cuando es conocida deja de ser un proble= ma. El individuo quiere hacer la transformación, es decir, quiere resolver el problema”

Un procedimiento es rutinario y por extensión, un problema es rutinario, si, <= i style=3D'mso-bidi-font-style:normal'>“… en el proceso de solución se pu= eden encontrar las vías de solución de una manera directa en el propio contenid= o de la asignatura que se aborda en la escuela, y en ellos se emplean procedimien= tos que no llegan a ser propiamente algorítmicos, pero tampoco llegan a ser procedimientos heurísticos de búsqueda abierta, sino de una determinación= o selección entre dos o más rutinas ya preestablecidas que sí son, por lo general, procedimientos algorítmicos” 

Concepto de estrategia de solución de problemas: “Una estrategia es un conjunto de acciones o decisiones que en determinado orden realiza un alumno para obtener la respuesta a un problema con un mínimo de esfuerzo previendo contra resultados no esperados” (Fonte, 2003).

Una estrategia = es irreflexiva, cuando responde a un proceder prácticamente automatizado, sin = que pase por una etapa de análisis previo u orientación en el problema. En est= os casos se asocia la vía de solución a factores puramente externos. En el ca= so contrario, o sea, cuando para su uso se requiere necesariamente un proceso d= e análisis previo que permite asociar la vía de solución a factores estruct= urales y no a factores puramente externos, la hemos denominado estrategias reflexiv= as” (Campistrous y Rizo, 1999).

II. = Concepción metodológica del estudio realizado.

Consideraciones acerca= de la metodología el Estudio de Casos.

Son considerado= s como exámenes intensivos y completos de ejemplos en acción siendo sus téc= nicas y procedimientos la observación, la entrevista, las grabaciones audiovisual= es, notas de campo, etc. (Marcelo y otros, 1991).

Descripción del caso objeto de estudio.=

El diagnóstico= se realiza a 30 estudiantes de Licenciatura en Contabilidad y Finanzas, 26 estudiantes de Licenciatura en Agronomía y a 41 estudiantes de Ingeniería agrícola; todos de los primeros años de estas carreras en la UNAH.  

Al total de los estudiantes les fue aplicada la metodología que proponen Campistrous y Rizo (1999), que consta de las acciones siguientes:

I= )      &= nbsp;       Aplicación de test escritos (selección de problemas) para reconocer estrategias ya aisladas y clasificadas en estudios anteriores,

I= I)      &= nbsp;     Análisis de los resultados para establecer hipótesis de las posibles estrategias utilizadas= en las soluciones,

I= II)      &= nbsp;   Entrevistas para confirmar o rechazar las hipótesis antes planteadas,

I= V)      &= nbsp;   Análisis exhaustivo p= ara arribar a conclusiones definitivas.

El test se compone de 10 problemas no rutinarios (ver Anexo No. 1).

En Licenciatura= en Contabilidad y Finanzas se aplica a cada estudiante cinco de los diez proble= mas en dos temarios y en las otras dos carreras un solo temario de diez problema= s a 26 y 41 estudiantes de la UNAH respectivamente y a 48 estudiantes de la ESPM= , tal y como se muestra en la tabla siguiente:

Tabla 1. Resultados del test

Carreras<= /span>

Total, de estudiante= s

No. de problemas resueltos por estudiantes

Lic. en Contabilidad= y Finanzas (UNAH)

30

5

Lic. en Agronomía (UNAH)

26

10

Ing. Agrícola (UNAH= )

41

10

Licenciatura en Pedagogía (ESPM)

48

10

Totales

145

----------

Fuente: Elaboración propia.

= III.      &= nbsp;   = Resultados del trabajo realizado.

Problemas no resueltos= :

Destaca una alta incidencia de problema= s no resueltos. El total de los 145 estudiantes del caso objeto de estudio, debían generar 1 300 respuestas; por carreras: 150 de Lic. en Contabilidad = y Finanzas, 260 en Lic. en Agronomía, 410 en Ing. Agrícola y 480 en Licencia= tura en Pedagogía. Los resultados arrojaron por carreras: 127, 177, 326 y respuestas. En total se dejaron de resolver 190 problemas para un 23,2% de abstenciones. La tabla siguiente muestra estos resultados.=

Tabla 2. Resultados

Carr

No Est

Cant. Prob

Tot  Resp Esperadas

Tot  Resp

Obtenid

% Resp Obtenid

Tot. Absten

% Absten

Lic C F

30=

5<= /span>

150

127

84,7

23=

15,3

Lic Agr

26

10

260

177

68,1

83

31,9

Ing. Ag=

41

10

410

326

79,5

84

20,5

Lic Pe

48

10

480

106

22,1

374

77,9

Totales

97

----------

820

630

76,8

190

23,2

Fuente: Elaboración propia.

Estrategias y ejemplos significativos:

A continuación= , se relacionan y describen las estrategias utilizadas y se exponen algunos ejemp= los más significativos. El orden en que aparecen descritas es creciente en cuan= to al nivel de reflexión implícito que contienen.

3.1&n= bsp;  Opera con los datos de forma irreflexiva (OCD): Estrategia en la cual se identifican los datos numéricos para operar con el= los irreflexivamente. Fonte (2003) lo asocia a la tendencia a la ejecución. Es la tercera estrategia más utilizada en la investigación.

Ejemplo.

Caso del Problema C. (Lic. en Cont. y Fin.): Multiplica 5 500 por 4,40 obteniendo erróneamente 2 420. Su respuesta literal es: “En cada caja hay 2420 naran= jas”. Además, se muestra incapaz de explicar la lógica de su proceder.

3.2   Adivina la respuesta (AR): Consiste en emitir una respuesta sin justificación y sin un verdadero proce= so de análisis de las condiciones del problema. Es la más utilizada en el est= udio, manifestándose en el 36% de las respuestas.

Ejemplo: (Lic. En Educac.): Escribe solo la respuesta literal: Están aprobados en ambas asignaturas 15 estudiantes. Es incapaz de expl= icar cómo obtuvo el resultado.

3.3 Mira los números y te dirán qué operaciones debes realizar (MLN): = Consiste en asumir criterios acerca de = la existencia de ciertas relaciones de carácter externo (pues no tienen que ve= r con sus significados) entre las operaciones aritméticas y los “tipos” d= e números con que operan. Fue utilizada solo en 5 casos.

Ejemplo.

<= span class=3DFontepargpadro>Caso del problema F. (Licenciatura en Agronomía): El estudiante suma las velocidades de los dos primeros móviles= 40 + 30 =3D 70  y al resultado de la suma resta la velocidad del tercero 70 – 60 =3D 10. Su res= puesta es: “la menor distancia entre las = dos ciudades es de 10 Km”. Al tratar de explicar la razón de su proceder,= su argumentación incoherente pone el énfasis en el tipo de números de los da= tos: enteros de dos cifras (grandes) que pueden ser sumados y restados de acuerdo= al texto.

3.4&n= bsp;  Busca las palabras cla= ves y ellas te dicen qué hacer, o sea, qué operación utilizar (PCLAV): Estrategia que se caracteriza por asoci= ar el significado de las operaciones= a ciertas palabras “claves” utilizadas en el propio proceso de enseñanza aprendizaje al trabajar con problemas. Fue utilizada en cinco de los diez problemas del test propuesto, manifestándose en 38 respuestas.

Ejemplo.

Caso del proble= ma H (Ingeniería Agrícola):

Respuesta: Para mí, las dos recorren la pista al mismo tiempo, porque corren y caminan= a la “misma velocidad”. En la entrevista se evidencia que la palabra (frase) clave es: “la misma velocid= ad”.

3.5  Procedimiento rutinari= o estudiado anteriormente (PREA). Estrategia asociada a dos creencias anteriormente aisladas por Fon= te (2003). 1) “Los problemas se resue= lven aplicando lo último estudiado en clase”; 2) “existen distintos tipos de problemas y para cada tipo un procedim= iento de solución, para resolverlos solo hay que identificar el procedimiento correspondiente”. Fue utilizada solo en 30 casos del total de respuest= as manifestándose en ocho problemas.

Ejemplo.

Caso del problema D (Lic. En Agronomía).

El estudiante traza el diagrama que comenzó a utilizar para resolver situacion= es tipo de 12mo grado.

            Figura 1.= Diagrama

Datos: A (14); N (25)= ; B (8)

Respuesta 1: Compiten= solo en natación 16 y en atletismo 5.

Respuesta 2: En la es= cuela hay un total de 29 alumnos.

 

 

 

       

            Fuente: Elabo= ración propia.

El estudiante asimiló el procedimiento para construir este tipo de diagrama. S= in embargo, no es capaz de determinar el total de estudiantes participantes de = la carrera.

Procedimiento rutinario asociado a indicador textual (PRAIT): Consiste en identificar en el texto ciertos indicadores asociados a la clase de problemas en que se usa un determinado procedimiento, por ejemplos: %, parte de un total ( ), etc. Se localiza en este estudio solo en los problemas F y G.<= span lang=3DES style=3D'font-size:12.0pt;line-height:115%;font-family:"Times New = Roman",serif; mso-fareast-language:EN-US'>

3.6&n= bsp; Procedimiento rutinario con modelo algebraico (PRMA). Consiste en declarar variables cuyos significados no responden a las magnitudes y relaciones del texto. A partir = de ellas se plantea y se trata de resolver una ecuación o un sistema de ecuaciones. Aparece en 24 proce= sos de solución asociada a la creencia de que para resolver problemas la vía m= ás adecuada y efectiva es la de declarar variables.

Ejemplo.

Caso del problema B. (Lic. En Contabilidad y Finanzas).

Plantea lo siguiente: Alejandro: x; Emma: y. (Declaración de variables).

A continuación= , plantea y trata de resolver el siguiente sistema de ecuaciones: <= /span>

            Figura 2. Sis= tema de ecuaciones.

    x + y =3D 1  /  15

    45 x - 15 y =3D 60

 15 x + 15 y =3D 15 

45 x - 15 y =3D  60

__________________

    60 x =3D 75

 

 


                        =                                       =                              No aparece respuesta literal.

            Fuente: Elabo= ración propia.

3.7  Tanteo inteligente (TANT). Procedimiento reflexivo que consiste en buscar la solución probando reiteradamente hasta encontrar la solución (búsqueda mediante ensayo-error). Fue utilizada una sola vez por un estudia= nte de Lic. en Contabilidad y Finanzas.

Ejemplo.

Caso único del problema F (Lic. en Contabilidad y Finanzas).

          Plantea literalmente: L= a menor distancia que puede existir entre ambas ciudades es de 120 km, ya que, si el carro que va a 40km/h se demora 3 horas exactas, obtendría un total de 120 km/h; si el carro que va a 30km/h demora 4 horas exactas obtendría 120 km/h también y si el auto de 60 km/h tarda 2 horas exactas en completar el recor= rido también obtendría 120 km/h.       =    

Basa su razonamiento en que probando con otros números la distancia recorrida por l= os tres móviles le da numéricamente igual, pero siempre mayor que 120. <= /o:p>

3.9. Usar números có= modos o razonables (UNC). Consiste en identificar, mediante adivinación o por estimados basados en aspectos no relevantes de la situación descrita, una combinación entre las magnitudes = y luego probar que cumple las condiciones del problema. Fue utilizada en 7 procesos de solución:

3.10= Conteo directo sobre un modelo prev= ia modelación (CDSM). Consiste en seleccionar de la realidad o describir (= por lo general gráficamente) objetos o fenómenos que permiten modelar la situa= ción dada despejándola de los elementos del texto que se consideran innecesarios= , a la vez que se resaltan los que, a su juicio, resultan relevantes para el proceso de solución. En este estudio se aplicó en 39 casos.

Ejemplo.

Caso del proble= ma I (Ing. Agrícola).

Figura 3. Caso del problema

11+10+9+8+7+6+5+4+3+2+1

Respuesta: Asistieron 12 estudiantes.

En la entrevista, el estudiante plantea que fue contando cada una de las rayitas que unen a los participantes equivalentes a los apretones de man= o.

 

Fuente: Elaboración propia.<= o:p>

3.11 Identificar el significado de las operaciones = en el texto (ISOT). Consiste en analizar la situación reflejada en el problema e identificar y resolver = las operaciones cuyos significados responden a la situación descrita. Utilizada= en 181 respuestas, es la segunda estrategia más utilizada.

3.12 Identifica información relevante y realiza inferencias deductivas e inductivas (IIR). Es una estrategia de alto nivel reflexi= vo, citada por Fonte (2003), no aislada en esa ocasi= ón. Utilizada aquí por los estudiantes de las tres carreras, se genera la hipó= tesis de que esta es una estrategia que adquieren los estudiantes en un mayor nive= l de escolaridad (superior en este caso).

Consiste en delimitar los elementos que conforman las premisas de la situación problémica e inferir la solución mediante procesos de análisis que van de= sde lo particular a leyes generales, o de desde estas a situaciones particulares.

Ejemplo.

Caso correspondiente al problema I (Lic. en Agronomía)

Figura 4. Caso del problema

1

2

1

2

3

1

2

3

4

1 saludo

3 saludos

6 saludos

10 saludos

1

2

3

4

5

1

2

1

2

3

1

2

3

4

1 saludo

3 saludos

6 saludos

10 saludos

1

2

3

4

5

 

 

 

 

 

 

 


Fuente: Elaboración propia.<= o:p>

Dos estudiantes: 1 saludo; Tres estudiantes: tres saludos  <= /span> ; Cuatro estudiantes: 6 saludos ; Cinco estudiantes: 10 saludos ; Seis estudiantes: 15 saludos ; Siete estudiantes: 21 saludos ; Ocho estudiantes: 28 saludos ; Nueve estudiantes: 36 saludos  ; Diez estudiantes: 45 saludos ; Once estudiantes: 55 saludos ; Doce estudiantes: 66 saludos

En la entrevista el estudiante afirma que se dio cuenta que en sumas sucesivas = se debe añadir el número de personas menos uno, ya que la persona no se salud= a a sí misma.

Aportes de la investigación al diagnóstico integr= al de los estudiantes.

Este aspecto alcanza especial relevancia entre los resultados alcanzados; pues, conocer l= as capacidades de pensamiento lógico de los estudiantes trasciende los marcos = de la asignatura Matemática. Mediante el estudio diagnóstico se ha obtenido información fidedigna acerca de las formas de pensamiento de cada uno de lo= s estudiantes, sin son reflexivas o irreflexivas. La técnica del estudio de c= asos se constituye en un instrumento para realizar este tipo de diagnóstico.

Creencias aisladas en el estudio.

Se manifestaron con fuerza las dos siguientes:

1= .      Los problemas siempre tienen que contener datos numéricos, de manera que, para resolverlos, se puedan realizar operaciones de cálculo. 

2= .      Para resolver cualquier tipo de problemas es necesario realizar los pasos siguientes:

1ro. Declaración de variables,

2do. Planteo de ecuaciones,

3ro. Resolver el sistema de ecuaciones,

4to. Dar la respuesta.

Ambas creencias tienen su origen en la denominada “tendencia a la ejecución”, la cual i= nduce al estudiante a resolver operaciones de cálculo o a la declaración de variabl= es para plantear y resolver ecuaciones.

Conclusiones.

·       = Las estrategias de resolución de problemas que utilizan los estudiantes de los primeros años de las carreras Lic. en Contabilidad y Finanzas, Lic. en Agronomía e Ingeniería Agrícola,= así como los de Lic. En Pedagogía de la ESPM, heredadas de los niveles de ense= ñanza precedentes, en su mayoría mantienen la condición de ser irreflexivas, y p= ueden constituirse en un freno para el proceso de enseñanza aprendizaje de las Matemáticas Superiores de estos estudiantes.

·       = Estas estrategias tienen su origen en = el trabajo con problemas rutinarios en detrimento de la solución de verdaderos problemas, así como el pobre tratamiento de este tema en el caso de los estudiantes angolanos, para el entrenamiento y desarrollo del pensamiento lógico.

·       = Las creencias que mantienen los estudiantes al entrar a la educación superior constituyen limitantes para s= us posibilidades de éxito en la solución de verdaderos problemas, lo cual pue= de influir también negativamente en el proceso de enseñanza aprendizaje de la= s Matemáticas Superiores.  

·       = El estudio realizado deriva la hipóte= sis de la existencia de correlaciones entre los resultados académicos de los estudiantes de las carreras involucradas en el estudio y el tipo de estrateg= ias que utilizan en la solución de problemas. Del carácter irreflexivo de las estrategias se presupone la obtención de malos resultados académicos en la= s Matemáticas Superiores. 

·       = La metodología de los estudios de cas= os se constituye en un valioso instrumento con basamento científico el cual permite diagnosticar las estrategias y creencias en resolución de problemas= de los estudiantes del primer año de las carreras.

Recomendaciones.

Los resultados obtenidos en esta investigación demuestran que, previo al comien= zo del estudio de las Matemáticas Superiores, deben ser conocidas las estrateg= ias y creencias que en resolución de problemas mantienen los estudiantes. Es po= r eso que se recomienda:

·       = Aplicar un diagnóstic= o individualmente inicial a los estudiantes de nuevo ingreso para identificar cuáles son las estrategias y creencias que poseen en resolución de problem= as.

·       = Establecer un tratamie= nto diferenciado para eliminar las estrategias irreflexivas de solución de problemas y las creencias que frenan el desarrollo del pensamiento lógico d= e los estudiantes y fomentar el uso frecuente de estrategias heurísticas a pa= rtir de problematizar los contenidos de las Matemáticas Superiores. <= /span>

·       = Confeccionar un progra= ma para el tratamiento de la resolución de problemas e incorporarlo al currículo d= e la ESPM de los estudiantes de las especialidades pedagógicas de Matemática, F= ísica y Computación.  

·       = Divulgar los resultado= s de esta investigación como fuente de información a los docentes de las Matem= áticas Superiores y de otras asignaturas en las cuales se requiera el uso de un relativo nivel de pensamiento lógico como vía para el aprendizaje.

·       = Dar continuidad a esta investigación como vía para comprobar o descartar las hipótesis generadas= en este trabajo.   =

Referencias bibliográficas.<= /p>

Almeida B, A. Didáctica de la resolución de problemas matemáticos en la escuela = media. Promet. Editorial Academia. La Habana 1999.

Álvarez, C. Hacia una escuela de excelencia. Editorial Academia. La Habana 1996.

Beyer, W. (2000). La resolución de problemas en la Primera Etapa de la Educación Básica y su implementación en el aula. Caracas Venezuela

Campistrous, L y Rizo, C (1999). Didáctica y Resolución de Problemas. ICCP, La Habana =

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<= span lang=3DES style=3D'font-size:12.0pt;line-height:115%;font-family:"Times New = Roman",serif'>Para citar el artículo indexado

 

 

Fonte Águila, A. A., & Varela Nualles, M. (2020). Estrategias de resolución de problemas y creencias de estudiantes universitarios (estudio de casos). AlfaPublicaciones= , 1(3), 6–19. https://doi.org= /10.33262/ap.v1i3.5

 

 


 

 

 

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                         =                                       =                        



= [1]= Universidad Agraria= de La Habana "Fructuoso Rodríguez Pérez". La Habana, Cuba. =

= [2]= Instituto Nacional = de Ciencias Agrícolas. La Habana, Cuba.

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www.alfapublicaciones.com

ISSN: 2773-73= 30                        =                                       =                       Vol. 1, N° 3, p. 6-19

                        =                                       =                                       =        octubre-diciembre, 2019

Investigaci= ón                        =                                       =                                    =                                       =        Página 10

 

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