Do students' errors still occur in mathematical word problem-solving?: A newman error analysis

Marni Zulyanty, Ainun Mardia
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Abstract

Mathematical word problems can be utilized to improve students' mathematic problem-solving skills. However, students' error still occurs in mathematical word problem-solving. This research aimed to trace and reveal students' errors in problem-solving using the Newman Error Analysis stages. This research is descriptive qualitative research. The research subjects were moderate-ability students of State Madrasah Tsanawiyah (MTs) in Jambi. Mathematical word problem worksheets and interview templates were used as instruments in this research. Students with the moderate ability category were given worksheets on algebraic and the Pythagorean Theorem operation. The students were also interviewed to get more information about the errors they experienced. This research found that the students' errors during word problem-solving had implications for the incorrect answer. Students' errors occurred at the comprehension, transformation, process skill, and encoding stages of the Newman Error Analysis stages. Indeed, the Newman Error Analysis stage is a cycle that means errors at the first stage are more likely to cause errors in the next stages and lead to an incorrect answer. Furthermore, error at the comprehension stage is the most crucial error in mathematical problem-solving.
学生在数学解题中还会出现错误吗?纽曼误差分析
数学应用题可以用来提高学生的数学解决能力。然而,学生在数学解题过程中仍会出现错误。本研究旨在利用纽曼错误分析阶段来追踪和揭示学生在解决问题方面的错误。本研究为描述性质的研究。研究对象为占碑市国立萨纳维耶伊斯兰学校的中等能力学生。本研究以数学字问题工作表和访谈模板为研究工具。中等能力类别的学生被发给代数和勾股定理运算的工作表。学生们还接受了采访,以获得更多关于他们所经历的错误的信息。本研究发现,学生在解决单词问题时的错误会对错误答案产生影响。学生的错误发生在纽曼错误分析阶段的理解、转换、处理技能和编码阶段。事实上,纽曼错误分析阶段是一个循环,这意味着第一阶段的错误更有可能导致下一阶段的错误,并导致错误的答案。此外,理解阶段的错误是数学解题过程中最关键的错误。
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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