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A physics problem solving model for developing interpretation skills.

机译:用于发展口译技能的物理问题解决模型。

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摘要

Physics problems are stimuli derived from phenomena whose analysis and solving require the synthesis of different domains of knowledges. Solving problems should result in new predictions and better understanding of the phenomena. The purpose of solving classroom problems is to understand relationships among the physical quantities involved in a phenomena (understand the phenomena) and to learn how and when to apply physical relationships. While solving problems physics principles and laws are applied through the equations that are suitable to the problems. New relationships among physical quantities involved in problems, should emerge during the process. These relationships lead to new knowledge and hypotheses.;The problem solving model used in this study is based on Greeno's model. It teaches students to work in the abstract knowledge domains while continuously keeping in touch with the real world knowledge domains. Interpretation of the results leads to new knowledge and hypotheses about the phenomena. The model proposes explicit steps to solve physics problem and uses a forward strategy. The problem solving model has two parts: one is cognitive and the other is mechanical problem solving steps. The cognitive domains of knowledges required are mathematical, physics, and previous experience. The problem solving steps has six stages: understanding the problem, reconstructing the problem and planing, identifying multiple methods, selecting the best method and solving the problem, checking the results, and interpreting the results. The model also identifies domains of knowledge required for each of the problem solving stages. The skills needed for problem solving include: recognizing the known and unknown quantities; visualizing the problem situation; recognizing the connections among physics concepts; transforming the concepts, laws, and principles into geometric pictures and algebraic expressions; transforming the geometric pictures and algebraic expressions into concepts, laws, and principles; recognizing and selecting the applicable concepts relevant to the problem; recognizing mistakes and correcting them; manipulating mathematical equations; interpreting results and forming hypotheses.;An algebra based introductory physics course for students in a technical college was taught for two quarters to determine if students could learn interpretation skills needed to formulate hypotheses using the proposed physics problem solving model, to identify causes of students' difficulties when they attempted to formulate hypotheses, and to examine if the problem solving skills are transferable to new situations. The study examined the extent to which students who used the problem solving model developed a better understanding of related physics concepts and principles. The Experimental Case Study (Ary, Donald., 1972) approach was used. Eight students' test papers and interview and video tape data were used to answer the research questions. Results suggest that students benefit from using the problem solving model.
机译:物理问题是由现象引起的,这些现象的分析和求解需要综合知识的不同领域。解决问题应该带来新的预测并更好地理解现象。解决教室问题的目的是了解现象涉及的物理量之间的关系(理解现象),并学习如何以及何时应用物理关系。在解决问题时,通过适用于问题的方程式应用了物理原理和定律。在此过程中应该出现涉及问题的物理量之间的新关系。这些关系带来了新的知识和假设。本研究中使用的问题解决模型基于Greeno模型。它教学生在抽象知识领域中工作,同时不断与现实世界的知识领域保持联系。结果的解释导致有关现象的新知识和新假设。该模型提出了解决物理问题的明确步骤,并采用了前瞻性策略。问题解决模型包括两个部分:一个是认知问题,另一个是机械问题解决步骤。所需知识的认知领域是数学,物理和以前的经验。解决问题的步骤分为六个阶段:理解问题,重构问题和计划,确定多种方法,选择最佳方法并解决问题,检查结果以及解释结果。该模型还标识了每个问题解决阶段所需的知识领域。解决问题所需的技能包括:识别已知和未知数量;可视化问题情况;认识物理概念之间的联系;将概念,定律和原理转化为几何图形和代数表达;将几何图形和代数表达式转换为概念,定律和原理;认识并选择与问题有关的适用概念;认识并纠正错误;操纵数学方程式;解释了结果并形成假设。;为一所技术学院的学生提供了一个基于代数的基础物理学入门课程,为期两个季度,以确定学生是否可以学习使用拟议的物理问题解决模型来制定假设所需的解释技能,以查明学生产生问题的原因。他们尝试提出假设并检查解决问题的技巧是否可以转移到新情况时遇到困难。该研究考察了使用问题解决模型的学生在多大程度上对相关的物理概念和原理有了更好的理解。实验案例研究(Ary,Donald,1972)方法被使用。八名学生的试卷以及访谈和录像带数据被用来回答研究问题。结果表明,学生将从使用问题解决模型中受益。

著录项

  • 作者

    Chekuri, Nageswar Rao.;

  • 作者单位

    University of Cincinnati.;

  • 授予单位 University of Cincinnati.;
  • 学科 Science education.;Higher education.
  • 学位 Ed.D.
  • 年度 1996
  • 页码 279 p.
  • 总页数 279
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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