一阶常微分方程的假设学习轨迹

Yarman, A. Fauzan, Armiati, Lufri
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引用次数: 0

摘要

本研究是一项旨在设计学生一阶常微分方程学习轨迹的设计研究。设计研究分为三个阶段,即前期阶段;原型设计阶段;和评估阶段。然而,目前研究的重点只到第二阶段,特别是专家验证阶段,因为本研究的主要目标是建立一阶常微分方程的学习轨迹。本研究的结果是采用现实数学教育(RME)方法设计的假设学习轨迹(HLT)的形式。基于RME的特点,学习将从语境问题开始。在设计这个HLT时使用的背景问题之一是印度尼西亚的人口增长问题。在这种情况下,请学生根据他们在日常生活中的理解,列出可能影响人口增加和减少的因素。在冰山的帮助下,学习过程将从水平数学转向垂直数学,最终发现上下文问题的一阶微分方程模型
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Hypothetical Learning Trajectory for First-Order Ordinary Differential Equations
This research is a design research with the aim of designing student learning trajectories in first-order ordinary differential equations learning. There are three phases to be carried out in design research, namely the Preliminary Phase; Prototyping Phase; and Assessment Phase. However, the focus of the present research is only until the second stage, especially the expert validation stage, because the main objective of this research is to develop a learning trajectory for first-order ordinary differential equations. The results of this study are in the form of a hypothetical learning trajectory (HLT) designed using a realistic mathematics education (RME) approach. Based on the characteristics of RME, learning will begin with contextual problems. One of the contextual problems used in designing this HLT is the problem of population growth in Indonesia. In this case, students are invited to start by making a list of the factors that can affect the increase and decrease in population according to their understanding in everyday life. With the help of using iceberg, the learning process will move from horizontal mathematical to vertical mathematics which ends in the discovery of the first order differential equation model of the contextual problem
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