Methodological strategy for the teaching of the pythagorean theorem in the eighth grade of the institution monseñor Jaime Prieto Amaya

Henyi Maryan Gómez-Sánchez, M. Vergel-Ortega, J. Rojas-Suárez
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Abstract

This experimental quantitative research with a descriptive approach, which was developed in a period of time of one year with the participation of the teacher of the mathematics area and a total of 100 students who were in grade 8, arose due to the difficulties that the students presented. students in the application of the Pythagorean theorem in everyday life. Due to this, the need arose to propose methodological strategies for the contextualization of the teaching of the Pythagorean Theorem and in this way, achieve a better understanding regarding this concept; For this reason, it was investigated with the students from a pre - test of prior knowledge which allowed to show the rhythms and styles of learning. After this search for information, it was possible to corroborate that the students felt more comfortable when classes were held outside the classroom; In this way, the activities were more experiential and significant, which made it possible to relate the Pythagorean theorem in a transversal way with areas such as physical education, in terms of the identification of the right triangle in different spaces of the court, measurements and distances; on the other hand, in relation to the artistic area in the formation of triangles the rectangles from origami and the way to find their measurements for the creation of these figures.  The construction of this knowledge could be verified through the application of a post test which resulted in an improvement in the understanding of the practical use of the Pythagorean theorem in different contexts.
八年级毕达哥拉斯定理教学的方法论策略monseñor Jaime Prieto Amaya
这项实验定量研究采用描述性的方法,是在数学领域的老师和总共100名8年级学生的参与下,在一年的时间里开发的,因为学生们提出的困难而产生的。让学生了解勾股定理在日常生活中的应用。因此,有必要提出毕达哥拉斯定理教学情境化的方法策略,从而更好地理解这一概念;出于这个原因,我们对学生进行了一项预先知识测试,以显示学习的节奏和风格。在搜索了这些信息之后,有可能证实学生在课堂外上课时感觉更舒服;通过这种方式,这些活动更具有经验性和意义,这使得可以将毕达哥拉斯定理与体育等领域横向联系起来,例如在球场不同空间中识别直角三角形、测量和距离;另一方面,关于三角形的形成的艺术领域,折纸中的矩形,以及如何找到它们的尺寸来创造这些人物。这种知识的构建可以通过后测试的应用来验证,这导致了对毕达哥拉斯定理在不同背景下实际应用的理解的提高。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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