Methodological basis for teaching schoolchildren to solve exponential equations
- Authors: Kosenkova I.V.1, Smirnov O.V.1, Petrova E.P.1
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Affiliations:
- Derzhavin Tambov State University
- Issue: Vol 8, No 3 (2024)
- Pages: 349-353
- Section: Pedagogy
- Published: 29.12.2025
- URL: https://ogarev-online.ru/2542-2340/article/view/362679
- ID: 362679
Cite item
Abstract
The analysis of the study on the topic “Solving exponential equations and inequalities” in school textbooks on algebra and the analysis basics is given, methods and algorithms for solving exponential equations are considered, equations’ examples with disassembled solutions are given, methodological recommendations for solving exponential equations are proposed.
About the authors
Inna V. Kosenkova
Derzhavin Tambov State University
Author for correspondence.
Email: kiwi1824@mail.ru
Cand. Sci. (Education), Associate Professor of Functional Analysis Department, Institute of New Technologies and Artificial Intelligence
Russian Federation, 33 Internationalnaya St., Tambov, 392000, Russian FederationOleg V. Smirnov
Derzhavin Tambov State University
Email: 7sins-73@mail.ru
Master’s Degree Student in “Teaching Mathematics and Computer Science” Programme, Institute of New Technologies and Artificial Intelligence
Russian Federation, 33 Internationalnaya St., Tambov, 392000, Russian FederationEkaterina P. Petrova
Derzhavin Tambov State University
Email: epetrova183@gmail.com
Master’s Degree Student in “Teaching Mathematics and Computer Science” Programme, Institute of New Technologies and Artificial Intelligence
Russian Federation, 33 Internationalnaya St., Tambov, 392000, Russian FederationReferences
- Батаева Я.Д. Методика решения показательных уравнений // Проблемы современного педагогического образования. 2022. № 77-2. С. 47-49. https://elibrary.ru/opjzcy
- Храмова Н.А., Балаева О.И. Методические особенности изучения показательных и логарифмических уравнений // Эвристическое обучение математике: труды VI Междунар. науч.-метод. конф. Донецк, 2023. С. 307-312. https://elibrary.ru/tddktt
- Алимов Ш.А., Колягин Ю.М., Ткачева М.В. и др. Алгебра и начала математического анализа. 10–11 классы: учеб. для общеобразоват. организаций: базовый и углубл. уровни. М.: Просвещение, 2018. 463 с.
- Мерзляк А.Г., Номировский Д.А., Поляков В.М. Алгебра и начала математического анализа: 11 класс: углубленный уровень / под ред. В.Е. Подольского. М.: Просвещение, 2024. 412 с.
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