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Develop Inductive Reasoning on Pattern Numbers with a Realistic Mathematics Education Approach in the Ninth Grade Students in MTs Al-Kenaniyah, Jakarta

机译:在雅加达的MT-Al-Kenaniyah的九年级学生中,通过一种现实的数学教育方法来开发模式数字的归纳推理。

摘要

The Mathematic Learning on the material number patterns in class IX Junior High School in Indonesia is usually only given in the form of a patterned number sequence without concrete activities. It does have impact on the undeveloped student’s reasoning ability so their problem-solving strategies became less. The difficulties experienced by students when studying this material is determining which rules of an image patterns and patterns of numbers as well as make common abstract generalization. Addressing issues related to the number of the pattern, then we need a learning innovation that can overcome the difficulties and students can develop the capability of inductive reasoning. This study raises the question of how the approaching of Realistic Mathematics Education (RME) can develop inductive reasoning grade IX MTs Al-Kenananiyah in the material Number Pattern. This research was conducted at MTs Al-Kenaniyah Jakarta using design research method. This study describes a Hypothesis Learning Trajectory (HLT) with the aim of developing local learning math theory about the learning process of students and how to support the learning process. Data analysis of the learning process of students individually and socially in the classroom as well as the role of teachers and other factors will contribute to a further improvement of HLT as input. Based on retrospective analysis, activities which have been designed earlier by using the approaching of RME make class be effective and train students to continually honing the ability of inductive reasoning ability assets so that the ability of student to reasoning inductively can be more developed. The use of context which suit a variety of patterns on each of meeting such as hydroponic container context ebb and flow pattern for the number of square and rectangular, mathmatic process that occurs in each phase of the generalization the use of model of and model for, and students active role, as well as the role of the teacher in the classroom who can guide students in constructing strategies and use inductive reasoning ability to identify simple patterns of numbers that even number patterns, odd, square, rectangular and triangular. Emerging strategies also makes it easy for students to elaborate patterns in numerical or verbal form as well as determine the general rules.
机译:印度尼西亚第IX初中的材料编号模式的数学学习通常仅以编号模式的形式给出,而没有具体的活动。它确实对未发展的学生的推理能力产生了影响,因此他们的问题解决策略变得越来越少。学生在学习该材料时遇到的困难是确定图像模式的规则和数字模式以及进行通用的抽象概括。在解决与模式数量有关的问题时,我们需要一种可以克服困难的学习创新,并且学生可以发展归纳推理的能力。这项研究提出了一个问题,即逼近数学教育(RME)如何在材料编号模式中发展归纳推理IX MTs Al-Kenananiyah。这项研究是使用设计研究方法在雅加达MT-Kenaniyah进行的。这项研究描述了假设学习轨迹(HLT),旨在发展有关学生学习过程以及如何支持学习过程的本地学习数学理论。对学生在课堂上个人和社交学习过程的数据分析以及教师的角色和其他因素将有助于进一步改善HLT作为输​​入。在回顾性分析的基础上,利用RME的方法较早地设计的活动使课堂变得有效,并训练学生不断提高归纳推理能力资产的能力,从而进一步发展学生的归纳推理能力。使用适合每次会议的各种模式的上下文,例如水培容器的上下文起伏和正方形和矩形数目的流动模式,泛化的每个阶段中发生的数学过程,以及学生的积极作用,以及老师在教室中的角色,他们可以指导学生制定策略并运用归纳推理能力来识别简单的数字模式,包括偶数,奇数,正方形,矩形和三角形。新兴的策略还使学生可以轻松地以数字或口头形式阐述模式以及确定一般规则。

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