Elementar həndəsədə optimallaşdırma məsələləri və their research with funksional method

Abdulla Həsənov, Cəmalə Bağırova
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引用次数: 0

摘要

在研究初等几何中的极值时,主要使用函数法。为此,首先要选择一个自变量(参数),并根据该参数将几何过程描述为一个函数。然后使用微分学的元素。因此,在导数的帮助下,可以研究函数的性质--稳定性、单调性、极值点、最大值和最小值。实际上,教科书和初等数学教科书很少关注这些问题。因此,本文从理论和实践两个方面,利用导数研究了极值几何问题的解决方法。这篇文章对从事初等数学研究的专家、教师、学生和在校学生都很有意义。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Elementar həndəsədə optimallaşdırma məsələləri və onların funksional metodla araşdırılması
In the study of extremes in elementary geometry, the functional method is mainly used. To do this, an independent variable (argument) is first selected and the geometric process is described as a function depending on this argument. Then elements of differential calculus are used. Thus, with the help of derivatives, the properties of functions are investigated-their stability, monotonicity, the points of its extremes, the largest and smallest values. Practically, textbooks and textbooks on elementary mathematics pay little attention to these issues. Therefore, in this article, the solution of the problems of extremum geometry was studied using derivatives in theoretical and practical aspects. The article is relevant for specialists, teachers, students and schoolchildren engaged in elementary mathematics.
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