检视学生解决代数计算问题的认知过程:一项现象学研究

Monika Agnes Henny Kinanti, I. Sujadi, D. Indriati, K. S. Kuncoro
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引用次数: 0

摘要

问题解决可以理解为一个认知过程,在这个过程中,学生了解事实、过程、概念和程序,然后将这些知识应用到实际情况中解决问题。印度尼西亚2021年全国计算技能平均成绩表明,能力推理的认知过程高于了解和应用的能力。本研究旨在分析学生在解决代数领域的计算问题时的认知过程。本研究的代数领域仅限于从数字序列和对象构型序列的模式中进行概括的能力。本研究采用现象学设计,采用三名高类别和三名低类别学生进行定性研究,以达到数据饱和。辅助工具是学生的回答和与代数领域相关的访谈结果。本研究的结论是,学生在解决与代数领域相关的算术问题的认知过程中,在高类别和低类别有不同的描述。这种智力上的差异会对解决数学问题产生影响。本研究有助于丰富对学生认知过程的理解,有助于制定更好的数学学习策略和课程。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Examining students' cognitive processes in solving algebraic numeracy problems: A Phenomenology study
Problem-solving can be understood as a cognitive process in which students know facts, processes, concepts, and procedures and then apply the knowledge to solve problems in real situations. Indonesia’s national average achievement of numeracy skills in 2021, the cognitive process of competence reasoning is higher than the competencies of knowing and applying. This study aims to analyze students' cognitive processes in solving numeration problems related to the algebraic domain. The algebraic domain in this study is limited to competencies in making generalizations from patterns in number sequences and object configuration sequences. This research was conducted qualitatively with a phenomenological design using three high-category and three low-category students to achieve data saturation. The supporting instruments are students' answers and interview results related to the algebraic domain. This study concluded that students' cognitive processes in solving numeracy problems associated with the algebraic domain in the high and low categories have different descriptions. This difference in intelligence has an impact when solving math problems. This research can help enrich the understanding of students' cognitive processes and contribute to the development of better mathematics learning strategies and curricula.
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