Problem-Based Learning (PBL) as a methodology to strengthen mathematical skills —problem solving— in Basic Education
Introduction: Problem solving is considered a crosscutting strategy that gives meaning to the teachinglearning process and creates new environments that promote the development of mathematical skills. Objective: To analyze the influence of PBL in the development of mathematical problem-solving skill...
- Autores:
-
ARÉVALO DUARTE, MAYRA ALEJANDRA
Miguel Ángel, García García
Jaramillo Benítez, Janz Elías
Arevalo Duarte, Mayra Alejandra
- Tipo de recurso:
- Article of investigation
- Fecha de publicación:
- 2024
- Institución:
- Universidad Francisco de Paula Santander
- Repositorio:
- Repositorio Digital UFPS
- Idioma:
- eng
- OAI Identifier:
- oai:repositorio.ufps.edu.co:ufps/9258
- Acceso en línea:
- https://repositorio.ufps.edu.co/handle/ufps/9258
- Palabra clave:
- Problem-based learning
problem solving
Mathematical competence
Teaching strategy
Basic education
Aprendizaje basado en problemas
Resolución de problemas
Competencia matemática
Estrategia de enseñanza
Educación básica
- Rights
- openAccess
- License
- Esta bajo una licencia de Attribution-NonCommercial-NoDerivatives 4.0 International
| Summary: | Introduction: Problem solving is considered a crosscutting strategy that gives meaning to the teachinglearning process and creates new environments that promote the development of mathematical skills. Objective: To analyze the influence of PBL in the development of mathematical problem-solving skills in middle school students. Methodology: A quantitative study with a quasi-experimental design involving pre-test and post-test, carried out in three phases: characterization of the problem-solving skills, experimentation based on implementation of the PBL methodology, explanation of the assessment of strengths and difficulties in acquiring the skills. Results: It is shown that the implementation of the PBL methodology manages to improve the skill performance levels by optimizing the processes of phase 1 (understanding of the problem) and phase 3 (execution of the plan). Conclusions: Mathematical problem-solving skills are enhanced through processes that combine complementary cognitive and procedural activities related to the particular context and the formal structures that comprise mathematical knowledge. |
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