Proses Berpikir Siswa SD dalam Menyelesaikan Masalah pada Materi Pecahan

Siti Faridah, Ratna Nulinnaja
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Abstract

This study aims to explain how elementary school students carry out their thinking processes to be able to solve problems in fractional material in fifth grade students of SDN Harjokuncaran 03 Sumbermanjing wetan Malang who have studied fractions. Data is obtained through the Think-Out-Loud (TOL) method or often called Think Aloud. In the TOL method, students are expected to be able to think critically and express in solving the problems obtained. The results of the study, students' thinking processes in solving problems, were taken by giving two fractional problems to each subject, namely 2 high-ability subjects (S1.1 and S1.2), 2 moderately capable subjects (S2.1 and S.2). ) and 2 subjects with low ability (S3.1 and S.3.1). After collecting data and analyzing it, the researcher can conclude that this study describes how the thinking process of elementary school students in solving problems that refers to Polya, including: (1) students can understand the problems obtained then identify sentences in the form of statements and question sentences then they are expected to be able to perform variable assumptions; (2) able to plan and be able to make appropriate solutions relying on the assumptions of variables, symbols, equations, and mathematical models; (3) elementary school students are able to participate in planning and problem solving by means of elementary students solving equations using algebraic properties and substitution; and (4) elementary students are able to review again by matching the results obtained with what is already known.   Keywords: Thinking Process, Problem Solving, Fractions.  
小学生解决问题的原始思维过程
本研究旨在解释SDN Harjokuncaran 03 Sumbermanjing wetan Malang五年级学生学习分数后,小学生如何进行解决分数材料问题的思维过程。数据是通过大声思考(TOL)方法获得的,或者通常被称为大声思考。在TOL方法中,学生被期望能够批判性地思考并在解决所得到的问题时表达出来。研究的结果是学生解决问题的思维过程,通过给每个受试者两个分式问题,即2个高能力受试者(S1.1和S1.2), 2个中等能力受试者(S2.1和s2)。低能力受试者2名(S3.1和S3.1)。在收集数据并进行分析后,研究者可以得出结论,本研究描述了小学生在解决涉及Polya的问题时的思维过程,包括:(1)学生能够理解所获得的问题,然后以陈述句和疑问句的形式识别句子,然后期望他们能够进行变量假设;(2)能够根据变量、符号、方程、数学模型的假设进行规划,并做出相应的解决方案;(3)小学生利用代数性质和代换解方程,能够参与规划和解决问题;(4)小学生能够通过将获得的结果与已知的内容进行匹配来再次复习。关键词:思维过程,问题解决,分数。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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