Ana Masuda, D. Pambudi, Randi Pratama Murtikusuma
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引用次数: 1

摘要

这种类型的研究是描述性质的研究。研究对象是8名采用Honey-Mumford学习方式的学生。本研究使用的工具是学习风格问卷、数学推理测验和访谈指南。本研究的结果是:在解决等差数列和等差数列方面积极的学生,能够口头和书面表达数学命题,但不完整,能够构建和建立猜想,进行数学操作,为解决方案的正确性给出理由或证据,并从命题中得出结论,但不完整。反射型学生能够口头和书面表达数学命题,构建和确定猜想,进行数学操作,但在写作中使用的方法不仔细,为解决方案的正确性提供原因或证据,并从陈述中得出结论,但需要很长时间。理论学生能够口头和书面提出数学陈述,构建和确定猜想,进行数学操作,为解决方案的正确性提供原因或证据,并从陈述中得出结论。语用学生能够提出数学和口头陈述,构建和确定猜测,进行数学操作,为解决方案的正确性提供原因或证据,并从陈述中得出结论。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
ANALISIS PENALARAN MATEMATIS SISWA SMA KELAS XI DALAM MENYELESAIKAN SOAL BARISAN DAN DERET ARITMETIKA DITINJAU DARI GAYA BELAJAR HONEY-MUMFORD
This study aims to describe the mathematical reasoning in students of class XI MIPA 5 SMAN 4 Jember in solving arithmetic sequences and series in terms of the learning styles of activists, reflectors, theorists, and pragmatists. This type of research is descriptive qualitative research. The research subjects were eight students based on the Honey-Mumford learning style. The instruments used in this study were learning style questionnaires, mathematical reasoning tests, and interview guidelines. The results of this study are Activist Students in solving arithmetic sequences and arithmetic sequences capable of presenting mathematical statements verbally and in writing but are incomplete, constructing and establishing conjectures, carrying out mathematical manipulations, giving reasons or evidence for the correctness of solutions, and making conclusions from statements, but incomplete. Reflector students are able to present mathematical statements verbally and in writing, construct and determine conjectures, carry out mathematical manipulations but are not careful in writing the methods used, provide reasons or evidence for the correctness of the solution, and make conclusions from statement, but takes a long time. Theorist students are able to present mathematical statements verbally and in writing, construct and determine conjectures, carry out mathematical manipulations, provide reasons or evidence for the correctness of the solution, and make conclusions from statements. Pragmatic students are able to present mathematical and verbal statements, construct and determine conjectures, carry out mathematical manipulations, provide reasons or evidence for the correctness of the solution, and make conclusions from statements.
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