学生解决绝对值方程材料数学问题能力的自我效能分析

Fitria Handayani, Y. Harisman, A. Armiati
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引用次数: 0

摘要

通过首先理解问题,然后选择最佳技术,然后将其应用于数学和非数学情况下的问题,参与者可以从解决问题的能力中获益。许多因素导致学生无法回答数学问题,其中之一是对自己的能力缺乏信心。本研究的目的是描述学生如何处理与绝对值方程相关的算术挑战。通过问卷对每个层次的自我效能感进行评估后,从每个层次中选择研究对象。数据收集过程中使用的工具是训练策略,包括简短的访谈,自我效能问卷,以及对一个人解决数学问题的能力的评估。数据处理和分析过程有三个阶段:数据还原、数据呈现和结论形成。研究对象是来自三种自我效能水平(非常高、高和中等)的三名学生,然后评估他们解决数学难题的倾向。自我效能感水平高的学生比自我效能感水平高和中等的学生更有效地完成数学问题解决任务。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
SELF-EFFICACY ANALYSIS OF STUDENTS' MATHEMATICAL PROBLEM-SOLVING ABILITY IN ABSOLUTE VALUE EQUATIONS MATERIALS
Participants can profit from the ability to solve issues by first understanding them, then choosing the best technique, and then applying it to problems in both mathematical and non-mathematical situations. Many variables contribute to students' inability to answer mathematical questions, one of which is a lack of confidence in their abilities. The purpose of this study is to describe how well-equipped pupils are to deal with arithmetic challenges associated with absolute value equations. Study participants were selected from each level after each level's self-efficacy was assessed using questionnaires. The tools used in data collection procedures, which are training tactics, include short interviews, self-efficacy questionnaires, and assessments of one's ability for solving mathematical problems. The data processing and analysis process have three stages: data reduction, data presentation, and conclusion-making. The research subjects were three students from each of the three self-efficacy levels—very high, high, and medium—and their propensities for resolving mathematical puzzles were then evaluated. Students with a very high level of self-efficacy perform mathematical problem-solving tasks more effectively than students with high and medium levels of self-efficacy.
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