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Understanding Students' Mathematical Errors and Misconceptions: The Case of Year 11 Repeating Students

机译:了解学生的数学错误和误解:以11年级复读生为例

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Students' errors are causally determined, and very often systematic. Systematic errors are usually a consequence of student misconceptions. These can include failure to make connections with what they already know. There are beliefs held by students that inhibit learning from errors, such as they cannot learn from the mistakes and that mathematics consists of disconnected rules and procedures. Student errors are unique and they reflect their understanding of a concept, problem or a procedure. This study investigated how much mathematics have been understood and remembered by Year 11 repeating students, how their confidence level affects their responses to test items, and the causes for errors and misconceptions. A total of 74 Year 11 repeating students participated in this study and nine Year 11 mathematics teachers were surveyed. The sets of data were collected from the student test performance, student confidence level scale, and student and teacher questionnaires. The quantitative analyses of the students' results suggested that their test performance was not notably affected by their confidence. However, students' misconceptions seemed to have a significant impact on their progress and achievement in the test. The findings also suggested that students' errors and misconceptions were not only varied but there exist different causes as well.
机译:学生的错误是由因果关系决定的,并且通常是系统性的。系统性错误通常是学生误解的结果。这些可能包括无法与他们已经知道的内容建立连接。学生的某些信念会阻止他们从错误中学习,例如他们无法从错误中学习,而数学则由相互独立的规则和程序组成。学生的错误是独特的,它们反映出他们对概念,问题或程序的理解。这项研究调查了11年级复读学生对数学的理解和记忆程度,他们的自信心水平如何影响他们对测试项目的反应以及错误和误解的原因。共有74名11年级复读学生参加了这项研究,并对9位11年级数学老师进行了调查。这些数据集是从学生考试成绩,学生信心水平量表以及学生和教师问卷中收集的。对学生成绩的定量分析表明,他们的自信心并未显着影响他们的考试成绩。但是,学生的误解似乎对其考试的进度和成绩有重大影响。调查结果还表明,学生的错误和误解不仅存在差异,而且存在不同的原因。

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