The Development of Problem Solving To Improve Understand Mathematical Concepts

Irin Irawati Sirait, H. Bharata, A. Asmiati
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引用次数: 2

Abstract

This study aims to 1) develop a problem solving learning model that is oriented towards the ability to understand mathematical concepts, 2) test the feasibility of a model developed on algebraic function derived material, and 3) test the effectiveness of the product of development. This study refers to the Research and Development procedure of Borg and Gall which is simplified into six stages and the resulting product is refined with ASSURE learning design theory. Data were analyzed with qualitative descriptive methods and cognitive learning outcomes with normalized N-gain to determine the effectiveness of the model, Independent t-test to determine differences in learning outcomes. The results were obtained through tests of mathematical concept understanding ability. The results showed that 1) the development of the learning model was carried out with due regard to the components of the model, 2) the results of the development of the learning model were feasible to be applied to the material derived from algebraic functions, 3) the developed learning model was able to improve the ability to understand mathematical concepts. The results of the study can be concluded that the problem solving learning model oriented on the ability to understand mathematical concepts is more effective than conventional learning models.
解决问题的发展,以提高对数学概念的理解
本研究旨在1)开发一个以理解数学概念能力为导向的问题解决学习模型,2)测试基于代数函数衍生材料开发的模型的可行性,3)测试开发产品的有效性。本研究参照Borg and Gall的研发流程,将其简化为六个阶段,并运用ASSURE学习设计理论对最终产品进行细化。采用定性描述方法对数据进行分析,并采用归一化n增益的认知学习结果来确定模型的有效性,独立t检验来确定学习结果的差异。结果是通过数学概念理解能力测试得出的。结果表明:1)学习模型的开发充分考虑了模型的组成部分;2)学习模型的开发结果适用于代数函数衍生的材料;3)开发的学习模型能够提高学生对数学概念的理解能力。研究结果表明,以理解数学概念能力为导向的问题解决学习模式比传统的学习模式更有效。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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