Авторы

  • Г. Хужаниёзова

DOI:

https://doi.org/10.71337/inlibrary.uz.imjrd.113729

Аннотация

The article discusses the integration of theory and practice in the educational process to improve the quality of training of future economists, in particular, interdisciplinary connection in mathematics education, professional orientation, and training of professionals with professional and mathematical competence through integrative education.


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INTERNATIONAL MULTIDISCIPLINARY JOURNAL FOR

RESEARCH & DEVELOPMENT

SJIF 2019: 5.222 2020: 5.552 2021: 5.637 2022:5.479 2023:6.563 2024: 7,805

eISSN :2394-6334 https://www.ijmrd.in/index.php/imjrd Volume 12, issue 06 (2025)

34

INTEGRATIVE EDUCATION AS A TOOL FOR FORMATION OF PROFESSIONAL-

MATHEMATICAL COMPETENCE OF FUTURE ECONOMISTS

G.S. Xujaniyozova

Senior Lecturer, Department of Higher and Applied Mathematics, TSUE

Annotation.

The article discusses the integration of theory and practice in the educational process

to improve the quality of training of future economists, in particular, interdisciplinary connection

in mathematics education, professional orientation, and training of professionals with professional

and mathematical competence through integrative education.

Keywords:

integration, educational integration, levels of integration, issue of economic content,

practical orientation, mathematical model, mathematical modeling, competence, levels of

professional-mathematical competence.
Over the past four years, Uzbekistan has seen economic growth as a result of socio-economic

changes. These processes put before the education system the task of training a new generation of

personnel for the renewed Uzbekistan.
Raising the process of training economists to a qualitatively new level, its competitiveness in the

labor market depends on many factors, including the mathematical training of the specialist.
Despite a number of systematic measures aimed at improving the quality and effectiveness of

mathematics education in the training of future economists, the slowness of these processes

indicates the need to implement the following measures:
- Further improvement of the economic-semantic-methodological direction within the course of

mathematics at all stages of continuing education;
- Development and implementation of the content and essence of the science program in

accordance with the practical tasks of the industry to develop the skills of graduates to solve

practical problems related to certain economic processes;
- Improving the methodological development of mathematics teaching (game methods) based on

the modeling of processes in professional activities, including the implementation of the

principles of interdisciplinary connection with general professional subjects, professional

orientation in the teaching of mathematics;
- To develop the skills of graduates to apply their knowledge of mathematics in technology in the

real sector of the economy, as well as in practical and scientific activities.
One of the conditions for overcoming the identified problems is to improve the quality of

education based on an integrated approach.
Issues of integration in education have been widely studied by Uzbek pedagogical scientists (E.O.

Turdikulov, R.H. Djuraev, O. Abdukuddusov, O.I. Avazbaev, O.Q. Tolipov, N. Hurboev, R.G.

Safarova and others).
Integration is the process of bringing things together into a whole, a whole, a system, a whole set

of knowledge about nature, the orientation of knowledge in different disciplines to a single goal. It

represents the integrity of the universe.


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The need for mathematical knowledge aimed at solving problems related to the professional

activity of future economists is related to the need to form the mathematical competence of the

economist.
Competence does not mean the acquisition of individual knowledge and skills by the student, but

the acquisition of integrative knowledge and actions in each independent direction. In terms of the

requirements for the level of professional training of graduates, competence refers to the ability of

students to apply a set of knowledge, skills and methods of activity in specific situations [1].
M.V. Noskov and V.A. Shershneva suggest a three-component structure of bachelor's

mathematical competence: 1) mathematical knowledge, skills, abilities; 2) ability to

mathematically model knowledge in the field of professional activity; 3) ability to use information

and communication technologies in the process of mathematical modeling [2].
In our opinion, the concept of professional-mathematical competence of future economists is the

result of his integrative, dynamically evolving education, reflecting the integrity of his theoretical

mathematical training and the ability to construct a mathematical model for solving professionally

oriented economic problems, competent application of mathematical methods.
One of the indicators of the integration of mathematical education is the level of its

implementation (interdisciplinary relations, interdisciplinary relations, integrity).
The level of interdisciplinary communication is carried out within the framework of the course

"Mathematics for Economists". The level of interdisciplinary communication is carried out within

the framework of the course "Mathematics for Economists". At the intramural level, students

develop basic knowledge, skills and competencies as a result of mastering such sections as

"Linear Algebra and Analytical Geometry", "Mathematical Analysis", "Probability Theory and

Mathematical Statistics". Students develop basic mathematical knowledge, skills and

competencies.
The next level of integration of mathematics education is the level of interdisciplinary relations.

The level of interdisciplinary relations provides for the integration of the course "Mathematics for

Economists" and general professional disciplines (economic theory, microeconomics,

macroeconomics, finance, etc.). At this level, the integration of academic disciplines is carried out

on the basis of mathematics, but in this case, each of the interacting subjects retains its own

conceptual basis.
The degree of integrity of the integration of mathematical education is a high level of integration

of mathematical education in the preparation of future economists in the process of production

practice, research work, course work on special subjects and graduation theses. In this activity,

future economists develop the skills of independent application of mathematical knowledge in

solving professional problems.
Defining, planning and implementing the goal of integration of mathematics education in

accordance with the established levels leads to the formation of the student's professional-

mathematical competence (MMC). The formation of the economist's professional-mathematical

competence as a result of integration in accordance with the three levels of the integration process

(within science, interdisciplinary and integrity) is characterized by the following three levels:

PMC - 1, PMC – 2 , PMC – 3.


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Formed levels of professional-mathematical competence are viewed as the goal and outcome of

the integration of mathematical education and are assessed through the readiness and ability of

graduates to construct and solve mathematical models of professional problems.

The purpose of the integration of mathematical education is the formation of mathematical

knowledge, skills, abilities, personal qualities included in the content of professional

mathematical competencies in students, the implementation of which determines the level of

formation of mathematical competence of future economists (Table 1).

Table 1

Levels of formation of mathematical competence as a result of integrative learning

Level

of

integration

Competence

level

Parameters

of

mathematical

competency

Criteria

Relationships

within science

PMC-1

Have

mathematical

knowledge; knowledge

of

mathematical

modeling,

implementation

of

formalization

and

interpretation methods

as key components of

modeling skills.

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share

Existence

of

motivation to study

mathematics,

to

have

practical

mathematical

and

fundamental

knowledge

necessary for future

professional activity.

Interdisciplinary

relations

PMC-2

Be able to apply the

method

of

mathematical modeling

in solving practical

problems of economic

content.

Selection,

justification

and

application

of

mathematical

methods in solving

practical problems

of

economic

content;

case

solution analysis.

Integrity

PMC-3

Use of mathematical

methods as a means of

solving

professional

problems; independent

planning

and

implementation

of

mathematical modeling

of economic processes.

Mathematical

knowledge

and

skills in solving

professional

problems, readiness

to

apply

skills

independently.

References

1. Muslimov N.A. Theoretical and methodological bases of professional formation of a teacher of

vocational education: Diss. dokt.ped.nauk. - Tashkent. 2007. - 316 p.


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RESEARCH & DEVELOPMENT

SJIF 2019: 5.222 2020: 5.552 2021: 5.637 2022:5.479 2023:6.563 2024: 7,805

eISSN :2394-6334 https://www.ijmrd.in/index.php/imjrd Volume 12, issue 06 (2025)

37

2. Noskov, M. V. Competence approach to teaching mathematics in technical universities / M. V.

Noskov, V. A. Shershneva // Vysshee obrazovanie v Rossii. - 2005. - № 4. - p. 36-40.

3. Turdiqulov E.O. Content of modern natural sciences and problems of their integrated teaching

// Pedagogical conditions of integrated teaching of sciences: Materials of the Republican

scientific-practical conference. - Tashkent: O'zPFITI., 2007. - Б. 9-21.

Библиографические ссылки

Muslimov N.A. Theoretical and methodological bases of professional formation of a teacher of vocational education: Diss. dokt.ped.nauk. - Tashkent. 2007. - 316 p.

Noskov, M. V. Competence approach to teaching mathematics in technical universities / M. V. Noskov, V. A. Shershneva // Vysshee obrazovanie v Rossii. - 2005. - № 4. - p. 36-40.

Turdiqulov E.O. Content of modern natural sciences and problems of their integrated teaching // Pedagogical conditions of integrated teaching of sciences: Materials of the Republican scientific-practical conference. - Tashkent: O'zPFITI., 2007. - Б. 9-21.