基于勾股定理合作学习模式的拼图法提高学生数学解题能力

Leo Luxman, Mohammad Rifat, Dede Suratman
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引用次数: 0

摘要

本研究探讨了在毕达哥拉斯定理的拼图合作模式下,学生解决数学问题的能力的提高。本研究采用实验前设计的实验方法,研究设计为一组前测后测设计。人群均为八年级SMPN 1 Toba的学生,分为四个班。然后采用整群随机抽样的方法选取八B班的学生作为样本。数据收集技术使用测量技术,数据收集工具在描述中使用问题解决能力测试。在对样本进行数据检验后,然后进行数据分析以检验假设。但首先,做前提检验是数据正态性检验。采用χ2对该数据进行正态性检验,得到的数据正态性检验结果χ2 count = 2.75, χ2 table = 7.81。由于χ2可计数,因此可以得出结论,在给予拼图合作学习模型后,学生的数学能力有所提高。关键词:合作学习模式,拼图,问题解决
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Improving Students’ Mathematics Problem Solving Ability Through Jigsaw Method Based on Cooperative Learning Model in Pythagoras Theorema
 The study investigates the increase in students mathematical problem-solving abilities after being treated with the Jigsaw cooperative model on the Pythagorean theorem. The method used in this research was an experimental method with pre-experimental designs and the research design was One Group Pretest Postest Design. The population was all students of VIII grade SMPN 1 Toba who were spread into four classes. Then the sample were students of VIII B class who were taken using the cluster random sampling technique. Data collection techniques used measurement techniques and data collection tools used problem-solving ability tests in descriptions. After the data was tested on the sample, then the data analysis was then carried out to test the hypothesis. But first, doing the prerequisite test was the data normality test. The normality test of this data used Chi-Square (χ 2). Obtained data normality test results χ 2count = 2.75 and χ2 table = 7.81. Because χ2count <χ2table, then the data was normally distributed. The next test was to do a one-group t-test with a significance level (𝛼) = 0.05. The results obtained tcount = 2, 541 and t table = 1.961. Because tcount> ttable, it can be concluded that there was an increase in students mathematical abilities after being given a Jigsaw cooperative learning model. Keywords: Cooperative Learning Model, Jigsaw, Problem Solving 
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