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Search for Symbol Sense Behavior: Students in Upper Secondary Education Solving Algebraic Physics Problems

机译:搜索符号感知行为:上部中学教育的学生解决代数物理问题

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Students in upper secondary education encounter difficulties in applying mathematics in physics. To improve our understanding of these difficulties, we examined symbol sense behavior of six grade 10 physics students solving algebraic physic problems. Our data confirmed that students did indeed struggle to apply algebra to physics, mainly because they lacked both sufficient symbol sense behavior and basic algebraic skills. They used ad hoc strategies instead of correct, systematic rule-based procedures involving insight. These ad hoc strategies included the cross-multiplication, the numbering, and the permutation strategy. They worked only for basic formulas containing few variables. In problems with more variables, students got stuck. The latter two strategies substitute numbers for variables. The permutation strategy randomly checks several permutations to guess which one is correct. The numbering strategy substitutes numbers to check algebraic manipulations. Our results indicate insufficient focus on conceptual understanding of algebra in some mathematics textbooks, leading to reliance on poorly understood ad hoc strategies. Effective teaching of algebraic skills should not focus on either basic algebraic skills or on symbol sense behavior. Instead, both aspects should be taught in an integrated manner. Our operationalization of symbol sense behavior turned out to be very useful for analysis. In contrast to earlier qualitative studies, it provided us the opportunity to measure symbol sense behavior quantitatively. This operationalization should also be applicable to other science subjects. Furthermore, we discussed some implications of our results for curricula, teachers, science teacher educators, and textbook publishers aiming at successful application of mathematics in physics.
机译:高中教育中的学生在物理学中遇到数学的困难。为了提高我们对这些困难的理解,我们检查了六年级10物理学生解决代数物理问题的符号感知行为。我们的数据确认,学生确实努力将代数施加到物理学,主要是因为它们缺乏足够的符号感知行为和基本代数技能。他们使用临时策略而不是正确,系统的规则涉及洞察力的程序。这些临时策略包括交叉乘法,编号和排列策略。它们仅适用于含有少数变量的基本公式。在更多变量的问题中,学生卡住了。后两种策略替代变量的数字。置换策略随机检查几个禁止猜测哪一个是正确的。编号策略替代数字以检查代数操纵。我们的结果表明,在一些数学教科书中对代数的概念理解表示不足,导致依赖于理解的临时策略。代数技能的有效教学不应关注基本代数技能或符号感知行为。相反,两个方面应该以综合方式教授。我们的符号感知行为的运作结果表明对分析非常有用。与早期的定性研究相比,它为我们提供了定量测量符号感知行为的机会。该运营也应适用于其他科学科目。此外,我们讨论了我们对课程,教师,科学教师教育者和教科书发布商的一些影响,旨在成功地在物理学中应用数学。

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