A New Approach To Teaching And Learning Statics
Author(s) -
Anna Dollár,
Paul S. Steif
Publication year - 2020
Language(s) - English
Resource type - Conference proceedings
DOI - 10.18260/1-2--12443
Subject(s) - applied mechanics , statics , sign (mathematics) , miami , computer science , symbol (formal) , mathematics education , session (web analytics) , engineering , mathematics , mechanical engineering , world wide web , physics , mathematical analysis , environmental science , classical mechanics , soil science , programming language
Our approach to helping students use mechanics is consistent with the ideas put forth by Diana Laurillard [2] who argues that in higher education we ask students to learn a way of viewing and representing the world. In mechanics this way of viewing the world involves mathematical symbols that represent interactions between parts of mechanical systems and their motions and deformations. We take failure to relate the symbol to that which it represents (relating the “sign” to the “signified” in Laurillard’s parlance) as underlying much of the difficulty that students have in applying mechanics. Our instructional approach is also strongly rooted in the idea that students learn new things by building upon what they already know [3]. New ideas should be presented so that students can build upon their existing ideas. Finally, different students favor different learning styles [4]. Instruction typically shortchanges students who are visual and sensing learners, as compared to those who are verbal or intuitive learners. Moreover, students can learn by interacting with each other and with instructors. Activities that facilitate learning in a variety of modes enable more students to succeed. For these reasons, we contend that the initial study of Statics needs to be refocused away from machines and structures. Students often have trouble envisioning the forces between inanimate bodies, e.g., between relatively rigid contacting parts of a machine. When the forces are not real to students, Statics is an exercise in mathematics for them: manipulating variables that have no physical counterparts. Instead, students should first work with forces (and couples) that they can, indeed, perceive. This includes forces and couples that students exert with their own hands, as well as forces and couples that are evident by virtue of the perceivable deformations and
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