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...

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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
Description
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.