MTs学生通过在线学习解决几何变换问题的能力分析

Lutfiani Cahyaningrum, T. Pradipta
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引用次数: 0

摘要

研究的目的是描述和分析mt学生通过在线学习解决几何变换问题的数学解决能力,因为印度尼西亚的Covid-19大流行。使用的研究方法是描述性定性的。本次研究的对象是MTs Al-Hamid九年级的3名学生,他们被选为非常好的问题解决能力类别的代表,问题解决能力水平类别是充分的,问题解决能力水平类别是缺乏的。使用的数据收集技术是一个由4个非常规项目和访谈组成的测试。分析结果可以得出:(1)解题能力较强的学生能够按照自己的模式完成4个解题步骤,但对问题1的理解存在错误。(2)具有足够问题解决能力的学生仅能解决问题1和问题2,而问题3和问题4在理解上存在错误。(3)解题能力较差的学生仅能解出问题2,而在问题3、4、5中存在理解错误。学生的错误因素是由于对几何变换概念的理解不足而做测试,因为给出的几何变换试题是非常规的,而经常遇到的几何变换只是替换公式,没有理解几何变换的概念,包括平移、反射、旋转和膨胀。许多问题与日常生活有关,因此学生在理解问题的含义方面遇到困难,特别是在问题3和4中。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Analysis of Problem-Solving Ability of MTs Students In Solving Geometry Transformation Problems Through Online Learning
The research purpose to describe and analyze the mathematical problem solving abilities of MTs students in solving Geometry Transformation problems through Online Learning due to the Covid-19 pandemic int Indonesia. The research method used is descriptive qualitative. The subjects of this research were 3 students of MTs Al-Hamid Class IX who were selected as representatives of the very good problem-solving ability category, the problem-solving ability level category was sufficient, and the problem-solving ability level category was lacking. The data collection technique used was a test consisting of 4 non-routine items and interviews. The results of the analysis can be obtained: (1) students with excellent problem-solving abilities are able to fulfill the 4 steps of solving according to their pattern but there are errors in understanding the problem in question 1. (2) students with sufficient problem-solving skills are only able to solve problems in question 1 and 2 while 3 and 4 there are errors in understanding the questions. (3) students with poor problem solving skills were only able to solve problems in question 2, while in questions 3,4 and 5 there were errors in understanding the questions. The student error factor is due to the lack of understanding of the concept of geometric transformation to do the test because the geometric transformation test questions given are non-routine, while the geometric transformations that are often encountered only substitute formulas without understanding the concept of geometric transformation which includes translation, reflection, rotation and dilation. Many have to do with everyday life so that students experience difficulties in what is meant in the questions, especially in questions 3 and 4.
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