基于情境认知学习理论的高中数学教学实践研究——以椭圆及其标准方程为例
A Practical Study of High School Mathematics Teaching Based on Situational Cognitive Learning Theory—Taking Ellipse and Its Standard Equation as an Example
摘要: 情境认知学习理论突破了传统教学中以教师讲授为主的知识传递模式,转而关注学习者的主动参与和知识的实践性建构。研究如何在高中数学教学中有效融入情境认知理论,不仅能够丰富数学教育理论体系,也为课堂教学改革提供了可行的路径。文章首先介绍了情境认知学习理论的基本观点,包括理解词汇表征意义涉及的知觉活动、知识的情境化、实践(学习)共同体以及合理的边缘性参与等关键概念。接着,文章讨论了该理论在高中数学教学中的适用性,尤其是在促进知识建构、问题解决能力和学习动机方面的作用。最后,文章提出了一个基于情境认知学习理论的教学设计框架,以“椭圆及其标准方程”为例,详细阐述了如何通过情境导入、探究发现、实际应用等步骤实施教学,并反思了教学过程中的经验与不足,提出了未来改进的方向。
Abstract: Contextual cognitive learning theory breaks through the traditional teaching mode of knowledge transfer, which is mainly taught by teachers, and focuses on the active participation of learners and the practical construction of knowledge. The study of how to effectively integrate contextual cognitive theory into high school mathematics teaching not only enriches the theoretical system of mathematics education, but also provides a feasible path for classroom teaching reform. The article first introduces the basic ideas of contextual cognitive learning theory, including the key concepts that understanding the meaning of lexical representations involves perceptual activities, contextualization of knowledge, communities of practice (learning), and reasonable liminal participation. The article then discusses the applicability of the theory to high school math instruction, particularly in promoting knowledge construction, problem-solving skills, and motivation to learn. Finally, the article proposes an instructional design framework based on contextual cognitive learning theory, taking “ellipses and their standard equations” as an example, describing in detail how to implement the teaching through the steps of contextual introduction, inquiry and discovery, and practical application, and reflecting on the experiences and shortcomings in the teaching process, and proposing the direction for future improvement.
参考文献
|
[1]
|
王薇. 情境式学习活动: 数学问题解决能力发展的路径探究——基于活动理论的实践框架[J]. 天津市教科院学报, 2022, 34(5): 77-84.
|
|
[2]
|
刘艳. 基于情境认知理论的中职数学教学设计初探[J]. 湖北广播电视大学学报, 2008(4): 27.
|
|
[3]
|
陈佳敏. 情境创设激发科学思维——基于情境认知与学习理论的研究[J]. 中国教师, 2025(5): 38-41.
|
|
[4]
|
张译. 情境认知理论对高中数学教学的启示[J]. 教师, 2009(8): 72.
|
|
[5]
|
凌广静. 初学情境认知理论再思高中数学教学[J]. 数学教学通讯, 2017(21): 23-24.
|
|
[6]
|
崔慧珍. “情境-问题-互动”教学模式的探究与实践——以等比数列为例[D]: [硕士学位论文]. 青岛: 青岛大学, 2024.
|
|
[7]
|
高凌宇. 基于情境认知理论的高中函数概念教学研究[D]: [硕士学位论文]. 天津: 天津师范大学, 2015.
|
|
[8]
|
张萍. 基于情境认知与学习理论的高中数学概念教学研究[D]: [硕士学位论文]. 武汉: 华中师范大学, 2006.
|
|
[9]
|
谢明初. 情境认知理论对数学教育的意义[J]. 教育研究, 2009, 30(8): 69-73.
|