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Connection between mathematical and visual approaches in engineering classes

机译:工程类中数学和视觉方法之间的连接

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It is essential that engineering students develop both quantitative and qualitative understanding of engineering concepts and principles. Although accuracy and reliability in solving quantitative problems is necessary, a qualitative understanding is required in applying concepts and principles to real-world problems, especially to innovative or unconventional ones. It becomes questionable whether the students have developed the adequate understanding of engineering principles if the students are not able to neither understand what underlies quantitative problem-solving procedures nor interpret the solution in physical form. In 12 years of teaching, it was my most frustrating experience to see many bright students in my structures classes, capable of solving complicated quantitative problems, fail to answer on seemingly simple qualitative questions. Engineering students in my classes seemed to pay more attention to problem solving technique without being attentive to the underlying concepts. Traditional engineering textbooks and lectures may have been pushing students toward problem-solving more than toward conceptual understanding. When engineering principles are reduced to a series of calculation without apparent link to physical phenomena of particular interest, they become miserably boring subjects. The engineering students must actively engage in procreative mental activity coupled with interpretation of personal observation and experience in order to develop the genuine understanding of engineering concepts and theories that underlies real-world phenomena. But if engineering students remain as passive listeners in classes, such activity is rarely induced. In an effort to find balance and connection, and increase awareness of the interrelationship between quantitative and qualitative understanding in structures classes, a unique teaching methodology has been developed and used in the classes. The content, sequence and rationale are described in this paper in some detail.
机译:工程学生必须发展对工程概念和原则的定量和定性理解。虽然解决定量问题的准确性和可靠性是必要的,但在将概念和原则应用于现实世界问题时需要定性理解,尤其是创新或非传统的问题。如果学生既无法理解定量问题解决程序也不理解什么,学生们是否无法解决任何物理形式解释解决方案,那么学生是否无法理解对工程原则的充分理解。在12年的教学中,我是我最令人沮丧的经验,可以看到我的结构课程中的许多明亮学生,能够解决复杂的定量问题,无法回答看似简单的定性问题。在我班上的工程学生似乎更加关注解决问题的技术,而不关注潜在的概念。传统的工程教科书和讲座可能已经将学生推向解决问题,而不是对概念性理解。当工程原则减少到一系列计算时,没有明显链接到物理现象的特殊兴趣,它们变得悲惨的乏味受试者。工程学生必须积极参与与个人观察和经验的解释相结合的生育心理活动,以便制定对工程概念和理论的真正理解,使实际的现实现象成为现实现象。但是,如果工程学生仍然是课程中的被动听众,则很少诱导这种活动。在努力寻找平衡和连接,并提高结构类别中定量和定性理解之间的相互关系的认识,在课堂上开发并使用了独特的教学方法。本文在本文中详细描述了内容,序列和基本原理。

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