检视四年级资优学生与非资优学生对位值的理解水平

Seyhan Paytar, Adem Doğan
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摘要

本研究旨在揭示四年级资优学生与非资优学生对自然数位值的维度与子维度的理解。这项研究采用了一种混合的方法。在揭示学生的位值水平、计数水平、表示水平、命名水平、重命名水平、比较和计算学生的维度水平以及两组学生的总平均得分与各维度的平均得分的比较方面,本研究是定量的;在揭示这些维度上的错误方面,本研究是定性的。该研究的研究小组包括76名在四个不同的SACs就读的资优学生和90名在安纳托利亚中部地区一所普通学校就读的非资优四年级学生。研究结果显示,被诊断为资优的学生在位值计数维度的前10次维度上不能达到期望的学习水平。在表征维度的非标准表征子维度上,他们也没有达到期望的学习水平。另一方面,非资优学生在计算维度的分割子维度上也达不到期望的学习水平。结论是,被诊断为天才的学生在理解自然数的位值方面取得了很高的成功。对于这两组学生来说,可以说他们在非标准表示的操作上有困难,他们在不同的思维上有困难,因为他们习惯于死记硬背和规则来做问题。可以对位值的维度进行实验研究。
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Examining 4th Grade Gifted and Non-Gifted Students Understanding Levels of Place Value
The aim of this research is to reveal the understanding of dimensions and sub-dimensions of the place value in natural numbers of gifted and non-gifted students attending fourth grade. A mixed approach was adopted in the research. The research is quantitative in terms of revealing the levels of place value, counting, representing, naming, renaming, comparing and calculating the dimensions of the students and comparing the general mean score of both groups with the mean score for each dimension, and it is qualitative in terms of revealing the mistakes made in these dimensions. The study group of the research consists of 76 students diagnosed as gifted who attend four different SACs and 90 non-gifted fourth grade students attending in a regular school in town in the Central Anatolia Region. According to the findings obtained in the research, it was revealed that students with a diagnosis of giftedness could not reach the desired learning level in the count by 10 forward sub-dimension of the counting dimension of the place value. It was also revealed that they could not reach the desired learning level in the non-standard representation sub-dimension of the representation dimension. On the other hand the non-gifted students could not reach the desired learning level also in the division sub-dimension of the calculation dimension. It was concluded that students that are diagnosed as gifted had high success in terms of understanding the place value of natural numbers. For both groups of students, it can be said that they have difficulties in operations with non-standard representations, and they have difficulty in thinking differently because they are used to doing the questions by memorization and rules. Experimental studies can be carried out on the dimensions of the place value.
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