Logical-content lines between physics and mathematics as a basis for professional teacher training in a modern pedagogical university
DOI: 10.23951/1609-624X-2025-2-43-53
The article deals with the problem of formation of professional competencies related to applied and functional aspects of the respective disciplines in a modern teacher of mathematics and physics. Justifications of the necessity to take into account the interrelation between mathematics and physics are given. The authors, emphasizing the logical and substantive interdisciplinary links between physics and mathematics, offer to solve methodological problems, which are illustrated by the example of considering such concepts as «function» and «motion». In accordance with the theoretical analysis of logical and substantive interdisciplinary lines between mathematics and physics, the necessity of coordinated formation of mathematical and physical concepts in the process of teaching students in accordance with specially developed organizational and methodological conditions is substantiated, and the developed program model for mechanics and the levels of its implementation in the practice of teaching students of a pedagogical university are proposed. In this case, the logical and content interdisciplinary lines are determined, first of all, by the presence of common fundamental and applied areas. The development of logical and content lines of interdisciplinary links between mathematics and physics was carried out on the basis of the methodology of systematic review, which allows to exclude subjective approach in interpreting data on the relationship between mathematics and physics, to identify trends in the development of the problem under study and to determine its significant theoretical and applied aspects. This methodology implies the use of a set of complementary methods: qualitative and quantitative analysis in order to identify the relationship between the program content of mathematics and physics; system analysis to identify structural and functional elements in describing the relationship between mathematics and physics; analytical grouping of programmatic teaching material and qualitative and quantitative characteristics of mathematics and physics sections. Implementation of the design of logical and content lines of interdisciplinary links between mathematics and physics was carried out on the basis of the logical approach. At the first stage, based on the practice of teaching students at the pedagogical university, an evidence-based approach to the problem under study was formulated. The selection of program material was carried out on the basis of a special model, for the implementation of which the logical and content lines of interdisciplinary links between mathematics and physics were developed. The systemstructural approach made it possible to develop the levels of program model implementation and develop a system of individual calculation and graphic tasks for training future teachers in a modern pedagogical university.
Keywords: teacher, mathematics, physics, teacher professional training, logical and content lines, interdisciplinary links, program model, organizational and methodological conditions, equations of motion of a pointt
References:
1. Bogomaz I.V., Stepanova I.Yu., Matematicheskoye znaniye kak fundamental’nyy element propedevtiki inzhenernoy podgotovki v obshcheobrazovatelnoy shkole [Mathematical knowledge as a fundamental element of propaedeutics of engineering training in comprehensive schools]. Problemy sovremennogo pedagogicheskogo obrazovaniya – Problems of modern pedagogical education, 2018, no. 59, pp. 96–99 (in Russian).
2. Kostenko I.P. Dinamika kachestva matematicheskogo obrazovaniya. Prichiny degradatsii [Dynamics of the quality of mathematical education. Causes of degradation]. Matematicheskoye obrazovaniye, 2011, no. 2, pp. 2–13 (in Russian).
3. Alekseevnina A.K. K voprosam nepreryvnogo obrazovaniya inzhenernykh kadrov: neobkhodimost’ formirovaniya funktsional’noy gramotnosti shkol’nikov na urokakh fiziki i matematiki [On the issues of continuous education of engineering personnel: the need to develop functional literacy of schoolchildren in physics and mathematics lessons]. Inzhenernoye obrazovaniye – Engineering Education, 2022, no. 32, pp. 7–14 (in Russian).
4. Prikaz Minobrnauki Rossii ot 17.05.2012 no. 413 “Ob utverzhdenii federal’nogo gosudarstvennogo obrazovatel’nogo standarta srednego obshchego obrazovaniya” (Zaregistrirovan v Minyuste Rossii 07.06.2012 no. 24480) (red. ot 29.06.2017) [Order of the Ministry of Education and Science of Russia from 17.05. 2012 No 413 “On approval of the federal state educational standard of secondary general education” (Registered in the Ministry of Justice of Russia 07.06.2012 No 24480) (ed. from 29.06.2017)]. Konsul’tant Plyus [Consultant Plus] (in Russian).
5. Shurigin V.Yu., Shurigina I.V. Aktivizatsiya mezhpredmetnykh svyazey fiziki i matematiki kak sredstvo formirovaniya metapredmetnykh kompetentsiy shkolnikov [Activation of interdisciplinary connections between physics and mathematics as a means of developing meta-subject competencies in schoolchildren]. Karelskiy nauchnyy zhurnal – Karelian Scientific Journal, 2016, vol. 5, no. 4(17), pp. 41–44 (in Russian).
6. Milinskiy A.Yu., Dneprovskaya O.A. Realizatsiya mezhdistsiplinarnoy podgotovki budushchikh uchiteley matematiki i fiziki [Realization of interdisciplinary training of future teachers of mathematics and physics]. Shkola budushchego – School of the Future, 2022, no. 4, pp. 172–179 (in Russian).
7. Bogomaz I.V., Stepanova I.Yu., Peskovskiy E.A. Kontseptualnoye osmysleniye pedagogicheskikh voprosov dlya razvitiya innovatsionnogo obshchestva [Conceptual understanding of pedagogical issues for the development of an innovative society]. Problemy sovremennogo pedagogicheskogo obrazovaniya – Problems of modern pedagogical education, 2018, no. 59, pp. 96–99 (in Russian).
8. Bogomaz I.V., Stepanov E.A., Chaban E.A. Graficheskaya kompetentnost’ studentov, obuchayushchikhsya v pedagogicheskikh vuzakh [Graphic competence of students studying in pedagogical universities]. Vestnik Tomskogo gosudarstvennogo pedagogicheskogo universiteta – TSPU Bulletin, 2020, vol. 6, pp. 108–117 (in Russian).
9. Bogomaz I.V., Peskovskii E.A., Fomina L.Yu. Formirovaniye mezhpredmetnykh ponyatiy kak aspekt praktikoorientirovannosti shkol’nogo obucheniya [Formation of interdisciplinary concepts as an aspect of practice-oriented school education]. Problemy sovremennogo pedagogicheskogo obrazovaniya – Problems of modern pedagogical education, 2018, no. 59, pp. 96–99 (in Russian).
10. Markeev A.P. Teoreticheskaya mekhanika: uchebnoye posobiye dlya universitetov [Theoretical mechanics: textbook for universities]. Moscow, Nauka Publ., 1990. 416 p. (in Russian).
11. Pilarova O.F. Teoreticheskiye osnovy optimizatsii obucheniya professional’nym distsiplinam v usloviyakh sovremennogo tekhnicheskogo vuza [Theoretical foundations for optimizing teaching professional disciplines in a modern technical university]. Moscow, Academy of Natural Sciences Publ., 2011. 195 p. (in Russian).
12. Varenikov S.V. K voprosu izucheniya obshchetekhnicheskikh distsiplin budushchimi uchitelyami tekhnologii [Problems of modern pedagogical education]. Problemy sovremennogo pedagogicheskogo obrazovaniya – Problems of modern pedagogical education, 2018, no. 59, pp. 163–167 (in Russian).
13. Stanovleniye i razvitiye sistemy universitetskogo tekhnicheskogo obrazovaniya Rossii [Formation and development of the system of university technical education in Russia]. Ed. I.B. Fedorov, V.K. Baltyan. Moscow, BMSTU Publ., 2007. 187 p. (in Russian).
14. Teslenko V.I., Prokopeva N.V. Organizatsionno-didakticheskiye usloviya vospitaniya mirovozzrencheskoy aktivnosti budushchego uchitelya fiziki v protsesse obucheniya [Organizational and didactic conditions for the development of the ideological activity of future physics teachers in the learning process]. Fizicheskoye obrazovaniye v vuzakh – Physics in Higher Education, 2020, vol. 6, no. 3, pp. 102–109 (in Russian).
15. Teslenko V.I., Prokopeva N.V. Metodologicheskie osnovy proektirovaniya individual’noy traektorii nepreryvnogo professional’nogo obrazovaniya [Methodological foundations for designing an individual trajectory of continuous professional education]. Innovatsii v obrazovanii – Innovation in Education, 2021, no. 7, pp. 66–74 (in Russian).
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Issue: 2, 2025
Series of issue: Issue 2
Rubric: METHODOLOGY AND TECHNOLOGY OF PROFESSIONAL EDUCATION
Pages: 43 — 53
Downloads: 812