Investigating lower secondary school students’ geometric argumentation structure using Toulmin model

M. R. Ramandani, Yusuf Hartono, C. Hiltrimartin, Nyimas Aisyah
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Abstract

Geometric argumentation has an important role in solving mathematical problems in geometric material, so students must have this ability. Each student has different thoughts, including when stating arguments. Each student's arguments will vary and be at different levels. This study aims to determine the levels of lower secondary school students' geometric argumentation. This research was conducted in a lower secondary school involving 20 ninth-grade students. Students participating in this study were asked to work on geometry problems related to proof. Through the proofs carried out, the argumentation structure owned by students is visible. The structures of argumentation given by the students were then analysed using Toulmin's model of argumentation.  The components of the Toulmin model used consist of claim, data, warrant, and backing.  The results of the analysis of the proof prepared by the students stated that some of the students have been able to reach a high level of geometric argumentation and can compile a series of proofs. But not a few of them also have difficulty compiling the proof, have difficulty providing the components of the Toulmin model, and make some mistakes. Errors made by students include symbol writing errors, calculation errors, and others.
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利用图尔敏模型调查初中生的几何论证结构
几何论证对解决几何教材中的数学问题具有重要作用,因此学生必须具备这种能力。每个学生都有不同的想法,包括在陈述论点时。每个学生的论证方法和水平也不尽相同。本研究旨在确定初中生几何论证的水平。本研究在一所初中进行,涉及 20 名九年级学生。参与研究的学生被要求处理与证明有关的几何问题。通过所进行的证明,可以看到学生所拥有的论证结构。然后,使用图尔敏的论证模型对学生给出的论证结构进行了分析。 图尔敏模式的组成部分包括主张、数据、证明和支持。 对学生准备的证明进行分析的结果表明,部分学生的几何论证能力达到了较高水平,并能编制一系列证明。但也有不少学生在编制证明时遇到困难,难以提供图尔敏模型的组成部分,并出现一些错误。学生所犯的错误包括符号书写错误、计算错误等。
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