A Local Instructional Theory to Learn the Concept of Test Criteria in Hypothesis Testing Based on Realistic Mathematics Education

Syafriandi, A. Fauzan, Lufri, Armiati
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Abstract

Determining the test criteria in hypothesis testing is a stage to determine whether the null hypothesis is accepted or rejected. In order for students to understand the concept of test criteria properly, it is necessary to design a learning trajectory that can facilitate students to reinvent the concept of test criteria in hypothesis testing. The purpose of this study was to produce a local instructional theory (LIT) for the topic of test criteria in hypothesis testing based on the Realistic Mathematics Education (RME) approach that is valid, practice, and effective. The research method used is a design of research with the Gravemeijer & Cobb models. This model is a cyclic process of preparing for the experiment, conducting the experiment, and retrospective analysis. Research data were collected through observation, interviews, checklists, analysis of student work results, and test. The result of this study was a learning trajectory for the topic of test criteria in hypothesis testing, which is valid because it meets the criteria for the state of the art RME, content, and construction. Practice, because the learning trajectory was useable, easy to use, and has the best appeal. The result of the learning trajectory was also effective in improving students' statistical reasoning abilities.
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基于现实数学教育的假设检验检验标准概念学习的本土化教学理论
在假设检验中,确定检验标准是确定零假设是否被接受或拒绝的一个阶段。为了让学生正确理解检验标准的概念,有必要设计一个学习轨迹,帮助学生在假设检验中重新定义检验标准的概念。本研究的目的是在现实数学教育(RME)方法的基础上,为假设检验中的测试标准主题提出一个有效、实用和有效的本地教学理论(LIT)。研究方法采用Gravemeijer & Cobb模型的研究设计。该模型是一个实验准备、实验进行、回溯分析的循环过程。研究数据收集通过观察、访谈、清单、学生工作结果,分析和测试。本研究的结果是假设检验中检验标准主题的学习轨迹,因为它符合当前RME的水平,内容和结构的标准,因此有效。实践中,因为学习轨迹是可用的,易于使用的,并具有最佳的吸引力。学习轨迹的结果对提高学生的统计推理能力也有效。
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