通过思维对分享提高初中生数学解题能力

Nanang, Willy Aisyah Taufik Rahmawati
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摘要

在学习数学时,解决问题的能力是非常重要的。解决问题的能力将帮助人们在日常生活中取得成功。本研究旨在分析使用思考-配对-分享(Think-Pair-Share, TPS)合作学习策略的学生在数学问题解决能力(KPMM)上的提升。本研究是一个集体诉讼研究,由三个周期组成。本研究对象为VIII-A班学生,共34名学生。所使用的工具是数学问题解决能力测试(KPMM)。数据分析采用增加测试(归一化增益)、学习完整性和平均掌握水平进行。根据KPMM测试结果可知,在周期1、周期2和周期3个阶段,古典学习掌握在数学解题能力方面存在差异。这些发现得到了完成每个周期的学生数量的支持。kkk65在第一期完成的学生人数为13人(占34人的38.24%)。在第二阶段,完成课程的学生人数为23人(34人中的67.65%),在第三阶段,完成课程的学生人数为28人(34人中的82.35%)。由此可见,采用学生分组做作业,教师指导学生将文字问题转化为数学模型的TPS学习方式可以提高高标准学生的KPMM。完成周期III的学生人数多于完成周期I和II的学生人数。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Improving Mathematical Problem Solving Ability Through Think Pair Share for Junior High School Students
In learning mathematics, problem-solving skills are very important. Problem-solving skills will help the person succeed in everyday life. This study aims to analyze the increase in mathematical problem-solving abilities (KPMM) of students whose learning uses the Think-Pair-Share (TPS) cooperative strategy. This research is a class action research that consists of three cycles. The subjects in this study were students of class VIII-A, consisting of 34 students. The instrument used is a mathematical problem-solving ability test (KPMM). Data analysis was carried out with an increased test (normalized gain), learning completeness, and the average level of mastery. Based on the KPMM test results, information was obtained that there were differences in classical learning mastery in aspects of mathematical problem-solving ability in cycles I, II, and III. These findings are supported by the number of students who complete each cycle. For KKM 65, in cycle I, the number of students who completed was 13 students (38.24% of 34 students). In cycle II the number of students who completed was 23 students (67.65% of 34 students), and in cycle III, the number of students who completed there was 28 students (82.35% of 34 students). It can be concluded that TPS learning using students working on worksheets in groups and being guided by the teacher on changing word problems into a mathematical model can increase the KPMM of students with high criteria. The number of students who complete cycle III is more than those who complete cycles I and II.
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