数学教育学生解题证明的思维过程

D. D. Yohanie, Gloria A. Botchway, Alakanani A. Nkhwalume, Mohammed Arrazaki
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引用次数: 0

摘要

这种类型的研究是定量研究。本研究采用文献分析、访谈和证据解决问题的任务工具。定性数据分析是交互式的。本研究的结果为数学教育第二学期学生的思维过程。在思维过程活动的起始阶段,用直接的方法、对立和矛盾来解决证明问题,也是同样的道理,也就是说,主词理解这个问题时,把先行词记为已知的东西,把结果记为必须证明的东西。数学教育第二学期中等学习成绩学生的思维过程。在思维过程活动的起始阶段,以直接的方式、对立和矛盾来解决证明问题,也同样如此,即主词通过写下已知的前提和必须证明的结果来理解证明问题。第二学期数学教育低年级学生的思维过程在思维过程活动的起始阶段,以直接的方式、对立和矛盾来解决证明问题,也是同样的道理,也就是说,主词通过写下已知的先行词和必须证明的结果词来理解证明问题
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Thinking Process of Mathematics Education Students in Problem Solving Proof
This type of research is quantitative research. This study used document analysis, interviews and evidence problem solving task instruments. Qualitative data analysis was carried out interactively. The results of this study are the thinking processes of  2nd semester Mathematics Education students who have high learning achievements. Solving the problem of proof in a direct way, contraposition, and contradiction in the entry phase of the thought process activity obtained is the same, that is, the subject understands the problem by writing down the antecedents as what is known and the consequent as what must be proven. The thinking process of 2nd semester Mathematics Education students who have moderate learning achievements. Solving the problem of proof in a direct way, contraposition, and contradiction in the entry phase of the thought process activity obtained is the same, that is, the subject understands the problem by writing down the antecedents as what is known and the consequence as what must be proven. The thinking process of 2nd semester Mathematics Education students who have low learning achievements. Solving the problem of proof in a direct way, contraposition, and contradiction in the entering phase of the thinking process activity obtained is the same, that is, the subject understands the problem by writing down the antecedents as what is known and the consequent as what must be proven
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