Application of the Lagrange multiplier method in finding the conditional extremum of a function of two variables

Received: 2025-05-16

Published: 2025-11-10

Abstract

From many years of experience it is known that students find it difficult to calculate the conditional extremum of functions of several variables. This article discusses the Lagrange method for calculating the conditional extremum. One example is given and solved. A program for calculating the conditional extremum using the Lagrange method has been compiled and the program result is presented.

List of references

  1. Пискунов Н. С. Дифференциальное и интегральное исчисления. Учеб. пособие для ВТУЗов. Часть 2.(472).1985. - 560с.

  2. Данко П.С., Попов А.Г., Кожевникова Т.Я. Высшая математика в упражнениях и задачах. Седьмое издание. -М.: Высшая школа, 2015.

  3. Ляшко И.И., А.К.Боярчук.,гай Я.Г.,Головач.Математический анализ в примерах и задачах.Т.2. «Вища школа»,1977.

  4. Rakhimova, Feruza Saidovna, Chay, Zoya S. Talabalarga kompleks sonlardan ildiz chiqarishni C++ dasturidan foydalanib o`rgatish haqida.

About the Authors

Zoya Chay
Tashkent International University of Education
Feruza Rakhimova
Tashkent University of Information Technologies named after Muhammad al-Khwarizmi
Odila Islamova
Tashkent University of Information Technologies named after Muhammad al-Khwarizmi

How to Cite

Application of the Lagrange multiplier method in finding the conditional extremum of a function of two variables. (2025). MMIT Proceedings, 324-327. https://doi.org/10.61587/mmit.tiue.uz.v1i1.220

Similar Articles

You may also start an advanced similarity search for this article.

Most read articles by the same author(s)