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Geometrical representations in the learningof two-variable functions

机译:二元函数学习中的几何表示

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This study is part of a project concerned with the analysis of how students workwith two-variable functions. This is of fundamental importance given the role ofmultivariable functions in mathematics and its applications. The portion of the project wereport here concentrates on investigating the relationship between students' notion ofsubsets of Cartesian three-dimensional space and the understanding of graphs of two-variable functions. APOS theory and Duval's theory of semiotic representations are used astheoretical framework. Nine students, who had taken a multivariable calculus course, wereinterviewed. Results show that students' understanding can be related to the structure oftheir schema for R3 and to their flexibility in the use of different representations.
机译:这项研究是有关分析学生如何使用两个变量函数的项目的一部分。考虑到多元函数在数学及其应用中的作用,这一点至关重要。该项目的一部分在此集中于研究学生对笛卡尔三维空间的子集的概念与对二变量函数图的理解之间的关系。 APOS理论和杜瓦尔的符号表示理论被用作理论框架。接受过多元微积分课程的9名学生接受了采访。结果表明,学生的理解可能与其在R3中的模式结构有关,以及他们在使用不同表示形式时的灵活性。

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