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Analysis of Mathematical Reflective Thinking Skills Based on Learning Model And Mathematical Prior Knowledge

机译:基于学习模型的数学反思思维技能与数学先前知识分析

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In several types of research, analysis about mathematical reflective thinking skills viewed based on one independent variable as treatment given. The purpose of the research was to analyze the mathematical reflective thinking skills not only based on learning model but also viewed based on mathematical prior-knowledge. The research was conducted at one of state junior high schools in Tangerang Selatan on the academic year 2017. The sample was taken through cluster random sampling technique as many as two classes with the total amount about 72 students. As a treatment, ill-structure problem-solving learning model implemented on experimental class and conventional learning models implemented on control class. Mathematical prior-knowledge was distinguished into three levels: low, middle, and high. Mathematical reflective thinking skills viewed based on three indicators: identifying a problem situation, predicting a solution, and evaluating the situation. Two Way Analysis of Varian has used to analyze the data with the level of significance about 0.05. The results showed that: 1) there was an effect of learning model towards students mathematical reflective thinking skills overall, 2) there was an effect of mathematical prior-knowledge towards students mathematical reflective thinking skills overall, and 3) there was interactional effect between learning model and mathematical prior-knowledge towards students mathematical reflective thinking skills. In general, the results showed that ill-structured problem-solving learning model contribute to students mathematical reflective thinking skills with a high and middle level of prior-knowledge.
机译:在几种类型的研究中,基于一个独立变量观察的数学反思思维技能的分析。该研究的目的是分析不仅基于学习模型的数学反思思维思维技能,而且还根据数学先前知识查看。该研究是在2017年学年坦特兰·塞拉坦的初中开展的。该样本是通过集群随机抽样技术,多达两个课程,总额约为72名学生。作为一种治疗,在对照类实施的实验类和传统学习模型中实现的不良结构解决学习模型。数学先前知识分为三个水平:低,中间和高。根据三个指标查看的数学反思思维技能:识别问题情况,预测解决方案,评估情况。 Varian的两种方式用于分析数据的显着率约0.05。结果表明:1)学习模型对学生数学反思思维技能的效果总体而言,2)数学先前知识对学生的数学反思思维技能总体而言,3)学习之间存在互动效果模型和数学先前知识对学生数学反思思维思维技能。一般来说,结果表明,结构性解决的问题解决模型有助于学生数学反思思维技能,其高度和中期知识。

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