Eksplorasi Berpikir Aljabar Siswa Kelas 5 Dalam Menyelesaikan Soal Pemodelan

Sinta Devi Kusuma Ardi, Masduki Masduki
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Abstract

Algebraic thinking is important for developing students' mathematical generalization abilities, and identifying patterns, shapes, and symbols. This study uses a qualitative descriptive approach that aims to describe the profile of students' algebraic thinking in solving modeling problems. The subjects of this study were 158 fifth-grade students in two private schools in Surakarta, Central Java. The data collection instrument used was six test questions related to the modeling component adopted from Ralston. Prior to use, the instrument was validated by 3 elementary school mathematics learning experts and tested on 10 students who were not the subject of the study. Based on the test results, there were 12 students who scored in the high category. This study focuses on analyzing the algebraic thinking profile of students with high categories. The results showed that high-category subjects were able to demonstrate understanding related to modeling indicators in algebraic thinking, namely understanding the meaning of the equal sign (=) as an equivalence relationship, using variables to solve problems in the form of equations, and understanding the relationships between arithmetic operations. However, a small number of subjects still experience calculation errors and understanding errors in algebraic operations. Hence, it can be concluded that subjects with high categories are able to demonstrate algebraic thinking skills in the modeling component
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爆炸思考5班学生Aljabar解决建模问题
代数思维对于培养学生的数学概括能力以及识别模式、形状和符号非常重要。本研究采用定性描述方法,旨在描述学生在解决建模问题时的代数思维概况。这项研究的对象是中爪哇苏拉卡塔两所私立学校的158名五年级学生。所使用的数据收集工具是与从Ralston采用的建模组件相关的六个测试问题。在使用之前,该仪器经过了3名小学数学学习专家的验证,并在10名非研究对象的学生身上进行了测试。根据测试结果,共有12名学生在高年级中得分。本研究着重分析高类别学生的代数思维特征。结果表明,高类别受试者能够在代数思维中表现出与建模指标相关的理解,即理解等号(=)作为等价关系的含义,使用变量以方程的形式解决问题,以及理解算术运算之间的关系。然而,仍有少数受试者在代数运算中出现计算错误和理解错误。因此,可以得出结论,具有高类别的科目能够在建模组件中展示代数思维技能
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