Authors

  • Akmal Taniberdiyev
  • Sohiba Abduraimova

DOI:

https://doi.org/10.71337/inlibrary.uz.science-research.47701

Abstract

This scientific article explores the theoretical and practical aspects of using applied and practical problems to shape and develop students' creative activities in the mathematics teaching process. Based on the works of scholars such as N.R. G‘aybullaev, F.M. Qosimov, A.J. Xurramov, and U.J. Sodikov, it analyzes the role of creative tasks, problem-oriented approaches, and educational technologies in enhancing students' creative thinking abilities. The study identifies the lack of creative activities in general secondary education schools as a significant issue. It proposes innovative approaches aimed at developing the creativity of future primary school teachers, thereby providing opportunities to make the educational process more effective and meaningful.

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2024

OCTOBER

NEW RENAISSANCE

INTERNATIONAL SCIENTIFIC AND PRACTICAL CONFERENCE

VOLUME 1

|

ISSUE 8

278

DEVELOPING CREATIVITY IN THE MATHEMATICS TEACHING PROCESS:

CONTENT AND ESSENCE

Taniberdiyev Akmal Abdug‘aniyevich

Pedagogika fanlari bo‘yicha falsafa doktori (PhD), dotsent.

Abduraimova Sohiba Karimkul qizi

Guliston davlat universiteti tayanch doktoranti.

ORCID:

https://orcid.org/0009-0000-4695-764X

e-mail:

abduraimova.sohiba1@gmail.com

https://doi.org/10.5281/zenodo.13996396

Abstract.

This scientific article explores the theoretical and practical aspects of using

applied and practical problems to shape and develop students' creative activities in the

mathematics teaching process. Based on the works of scholars such as N.R. G‘aybullaev, F.M.

Qosimov, A.J. Xurramov, and U.J. Sodikov, it analyzes the role of creative tasks, problem-oriented

approaches, and educational technologies in enhancing students' creative thinking abilities. The

study identifies the lack of creative activities in general secondary education schools as a

significant issue. It proposes innovative approaches aimed at developing the creativity of future

primary school teachers, thereby providing opportunities to make the educational process more

effective and meaningful.

Keywords:

creativity, creative tasks, problem-oriented approach, creative activity.

РАЗВИТИЕ КРЕАТИВНОСТИ В ПРОЦЕССЕ ОБУЧЕНИЯ МАТЕМАТИКИ:

СОДЕРЖАНИЕ И СУТЬ

Аннотация.

В данной научной статье рассматриваются теоретические и

практические аспекты использования прикладных и практических задач для формирования

и развития творческой деятельности учащихся в процессе обучения математике. На

основе трудов таких ученых, как Н.Р. Гайбуллаев, Ф.М. Косимов, А.Ж. Хуррамов, У.Ж.

Содиков, анализируется роль творческих заданий, проблемно-ориентированных подходов

и образовательных технологий в повышении творческого мышления учащихся. В

исследовании в качестве значимой проблемы обозначено отсутствие творческой

деятельности в школах общего среднего образования. Предложены инновационные

подходы, направленные на развитие креативности будущих учителей начальных классов,

тем самым предоставляя возможности сделать образовательный процесс более

эффективным и содержательным.


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2024

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NEW RENAISSANCE

INTERNATIONAL SCIENTIFIC AND PRACTICAL CONFERENCE

VOLUME 1

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ISSUE 8

279

Ключевые слова:

креативность, творческие задания, проблемно-ориентированный

подход, творческая деятельность.

INTRODUCTION

The development of students' creative activities is of great importance in mathematics

education. Using applied and practical problems in the educational process helps not only to

strengthen theoretical knowledge but also to enhance students' creative thinking abilities. Creative

approaches encourage students to solve problems, facilitating their self-development, independent

thinking, and the generation of new ideas. Research by scholars such as Y.M. Kolyagin, N.R.

G‘aybullaev, A.A. Normatov, N.O. Eshpo‘latov, F.M. Qosimov, D.M. Maxmudova, U.J. Sodikov,

and A.J. Xurramov is particularly significant in this field.

MAIN PART

N.R. G‘aybullaev's research highlights the theoretical foundations and methodologies for

developing mathematical abilities. He emphasizes the importance of applying creative approaches

in shaping students' mathematical capabilities. G‘aybullaev also develops methodologies aimed at

enhancing students' abilities through the promotion of logical thinking, creative approaches to

problem-solving, and the assignment of creative tasks. His studies consider the use of software

and technological tools aimed at developing mathematical abilities, making the educational

process more effective and engaging.

F.M. Qosimov analyzes the challenges of using creative tasks in teaching mathematics in

primary schools. He demonstrates the importance of using the term "tasks" instead of "problems,"

which further develops students' creative thinking abilities. Qosimov also provides a detailed

analysis of the differences between creative tasks and educational tasks, presenting appropriate

approaches for students. Creative tasks encourage students to participate in the problem-solving

process, express their thoughts, and generate new ideas.

A.J. Xurramov's dissertation on improving the methodology of teaching mathematics

focuses on the theoretical foundations, current state, and analysis of designing mathematics lessons

in higher education institutions. He discusses the didactic conditions for designing mathematics

lessons, the role of innovative models in teaching the subject, and the methodologies for creating

and implementing lesson plans in the educational process[2].

U.J. Sodikov conducts research on developing students' creative abilities through problem-

oriented approaches in mathematics teaching. His findings reveal the theoretical foundations and

practical conditions for enhancing students' creative abilities through problem-oriented teaching


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methods, the use of challenging situations in mathematical modeling, and the pedagogical system

for teaching non-standard mathematical problems[1].

A key principle in developing students' creative activities is engaging them in creative

tasks. Teachers can enhance the educational process by offering assignments designed to develop

students' creative abilities. For example, encouraging students to work in groups, exchange ideas,

and generate new concepts fosters their creative thinking. Additionally, accounting for students'

individual approaches and providing tasks aligned with their interests further enhances their

creative capabilities.

CONCLUSION

To effectively organize creative activities, teachers must apply creative approaches in

selecting activities during the educational process. It is essential to provide students with

opportunities to express their creative ideas. For instance, creating platforms for students to present

their ideas through projects, assignments, or innovative activities strengthens their creative

abilities.

Although various aspects of using problems in mathematics teaching have been studied,

the issues of shaping and developing creative activities and abilities in general secondary education

schools have not been investigated as a specific research subject. Our research focuses on

developing the creativity of future primary school teachers through innovative approaches. This

serves to enhance creative thinking and practical skills in the educational process. Creating the

necessary conditions for developing students' creative abilities, applying innovative approaches in

teacher training, and conducting practical research are essential. By promoting creative activities,

ensuring students can express their thoughts, and fostering independence in problem-solving, the

educational process can be made more effective and meaningful.

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