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International Journal of Trend in Scientific Research and Development (IJTSRD)
Volume 5 Issue 1, November-December 2020 Available Online: www.ijtsrd.com e-ISSN: 2456 โ€“ 6470
@ IJTSRD | Unique Paper ID โ€“ IJTSRD35841 | Volume โ€“ 5 | Issue โ€“ 1 | November-December 2020 Page 262
Problems of Drawing and Construction in
Year III Mathematics Lessons
Rabbimov Muzraf
Associate Professor, Jizzakh State Pedagogic Institute, Jizzakh, Uzbekistan
ABSTRACT
This article describes the formation of students' concepts of mathematics on
the basis of personal experience, the first condition for teaching methods, the
first requirement is the principle that teaching process is connected with life,
with the practical activities of students.
Keywords: geometry, practical activities, innovative methods and teamwork in
mathematics classes in year 3
How to cite this paper: Rabbimov Muzraf
"Problems of DrawingandConstructionin
Year III Mathematics
Lessons"Publishedin
International Journal
of Trend in Scientific
Research and
Development (ijtsrd),
ISSN: 2456-6470,
Volume-5 | Issue-1,
December 2020, pp.262-265, URL:
www.ijtsrd.com/papers/ijtsrd35841.pdf
Copyright ยฉ 2020 by author(s) and
International Journal ofTrendinScientific
Research and Development Journal. This
is an Open Access article distributed
under the terms of
the Creative
CommonsAttribution
License (CC BY 4.0)
(http://creativecommons.org/licenses/by/4.0)
INTRODUCTION
In the mathematics course, it is important to explore the
implementation of the requirements for the content of the
primary school mathematics course, the organization of
teaching as a whole and teaching methods, children
encounter abstract concepts such as numbers,
measurements, spatial figures. But this notion emerges as a
reflection of the real relationships that exist between the
objects and phenomena of the environment around us.
Although mathematics is seen as abstract, it reveals the
connections between being and consciousness, nature and
science. The study, which combines the work experience of
the most advanced teachersofthecountry,theachievements
of pedagogy, says: โ€œThe study of mathematics helps children
to form many foundations of the scientific worldview, their
knowledge, helps to develop theirabilitiesand nurturemany
good qualities. At the same time, it is planned to develop
students' scientific thinking skills, the formation of special
teaching methodsโ€™โ€™.
The connection of teaching to life should be demonstrated
not only in the teacherโ€™s speech, but also in the teacherโ€™s
whole practical activities in the process of learning
mathematics. Therefore, it is necessary to prove to the
students that the teacher really renders assistance to solve
mathematical knowledge withsystematicindependentwork,
which is the second condition of developmental education.
Students understand the complexityofconnectionsbetween
theory and practice, draw and make When it comes to
lessons,
Drawing and construction lessons in geometry are
independent works that allow students to fully and deeply
master the subjects taughtundertheguidanceoftheteacher,
to form clear ideas. Drawing and making lessons from
geometry is one of the manifestations of students and
teacher-led learning activities. In the process of such
reading, the construction and construction of geometric
shapes, the resulting figures and the relationships between
them are studied through educational, theoretical and
practical research.
Drawing and making lessons have a positive effect on
students' mastery of formulasandquantitativerelationships
through them, the ability to apply theacquiredknowledge to
solve various practical and theoretical problems. Drawing
and making lessons are of great importance for the
implementation of the perspective principleinteaching.The
essence of this principle in relation to primary school is as
follows. Gathering theirideasaboutgeometricfiguresduring
the study of geometric material prepares them for the next
systematic course of study bydevelopingtheskillsofmaking
geometric figures.
RESEARCH
Taking into account the individual characteristics of the
student in the lesson is the most difficult, but at the same
time important work for the teacher. Drawing and making
lessons allow for differentiated teaching without disrupting
the overall work rhythm. Drawing and making lessons are
conducted in conjunction with the transition to previously
IJTSRD35841
International Journal of Trend in Scientific Research and Development (IJTSRD) @ www.ijtsrd.com eISSN: 2456-6470
@ IJTSRD | Unique Paper ID โ€“ IJTSRD35841 | Volume โ€“ 5 | Issue โ€“ 1 | November-December 2020 Page 263
taught material. Based on the collection of geometric
representations, the conditions necessary for the study of
the next topics are created.
Drawing and making lessons are one of the best means of
interdisciplinary communication,developingandimproving
the studentโ€™s self-control skills, curiosity and ingenuity.
Many of the articles related to the lessons of drawing and
construction of mathematics testify to the factthatthiswork
is pedagogically expedient, and remains the property of
advanced pedagogical experience in our country. Drawing
and making in the teaching of mathematics in school
Figure-1.The CPA maths model in Teaching for Mastery (Source https://thirdspacelearning.com/)
In this figure-1 given the concept of โ€˜masteryโ€™ was first
proposed in 1968 by Benjamin Bloom. At this time the
phrase โ€˜learning for masteryโ€™ was used instead. Bloom
believed students must achieve mastery in prerequisite
knowledge before moving forward to learn subsequent
information. Bloom suggested that if learners donโ€™t get
something the first time, then they should be taught again
and in different ways until they do. The idea of using lessons
is widely reflected in the content,form,methodsandtypes of
mathematics education.
In drawing and construction classes, all work thatrequiresa
complex application of the methods of calculation,
measurement, drawing, construction is relevant. Drawing
and making classes can be divided into three groups:
preparatory, basic and practical work. With the help of
preparatory work, the materials necessary for the
acquisition of new materials are repeated, the subject is put
in a form that children can afford. By completing the basic
work, students review and prove the properties of the
figures being studied. The purpose of practical work is to
apply the findings to practical and theoretical issues. As a
result, children's knowledge is deepened and strengthened.
The way of teaching in primary school has its own
characteristics.
Here, in particular, it is necessary to take into account the
age characteristics of children, the characteristics of the
content of the subject.
Thus, both the organization and the technique and
methodology ofdrawingand constructionlessonsinprimary
schools have their own characteristics.
The choice of drawing and making lessons topics can be
based on considerations regarding their content.
1. Drawing and making lessons should be integral to the
program material and should not go beyond the
elementary math teaching system.
2. Assisting students as fully aspossibleintheformationof
their ability to measure and build practical skills should
facilitate their technical preparation.
3. The work should also include those that require
students to apply not only relevant data and reports
from geometry, but also a complex applicationofknown
mathematical knowledge. The methodology of drawing
and construction lessons should be such that, first of all,
the development of observation, knowledge of
hypotheses and hypotheses and the ability to check, to
refute misconceptions and generalizations by analogy,
to improve students' cognitive abilities. Assist in the
development of research-based learning activities:
Second: to assist in the performance of work, measurement,
calculation, and acquisition of skills.
Third: these activities develop students' ability to perform
tasks independently, to think, to experiment, to answer and
draw conclusions independently, to use drawing tools in
International Journal of Trend in Scientific Research and Development (IJTSRD) @ www.ijtsrd.com eISSN: 2456-6470
@ IJTSRD | Unique Paper ID โ€“ IJTSRD35841 | Volume โ€“ 5 | Issue โ€“ 1 | November-December 2020 Page 264
independent work, and to develop skills and abilities to
apply knowledge in practice. and should help strengthen.
The organization of drawing and construction lessons in
primary schools has its own characteristics.
Students working with a set of geometric figures will return
to many of the features of these figures and become familiar
with other features. For example,whendividingsquaresinto
four equal parts, students easily notice that there are two
ways to complete this task. They are once againconvinced of
the equality of the sides and angles of the square, and have a
first idea of the symmetry of the square. It is important that
all students in the class actively participate in these exercise
so that one or two students are involved and the children do
not become sluggish observers. For the whole idea of the
students to be focused on the process of dividing the figures
into equal pieces, each student shouldpreparecirclescutout
of paper rectangles. When dividing different figures into
equal parts, and studying figures consisting of one, two, and
so on, it is possible to enter the terms and definitions
necessary to denote fractions. Thus, children's attention
should be drawn to the study of the relationship between
fractions, their names and how many equal parts thesubject
is divided into.
The question of the structure of drawing and construction
lessons in mathematicsrequiresspecial attention.Thesizeof
the puzzles given in the drawing and construction lessons
sometimes covers all the semantic bases. Mastering these
points provides a complete understanding of the topicbeing
studied. According to its two structures,laboratory work can
consist of either one independent assignment, or two, four,
or more assignments. In the latter case, some of them can be
done at home or in any part of the lesson, depending on the
didactic purposes.
Students should have a special notebook divided into
squares to draw drawings, pictures, diagrams in drawing
and making classes, as well as a ruler, drawing, trianglesand
pencils. The teacher should explain to the students the rules
for using drawing tools. For example, the basic rules for
using a ruler are as follows. The edge on which the divider is
placed is used only from its second edgetodrawstraightline
sections that are convenient for measurement. The line
should only be drawn with a pencil so that the ruler is not
contaminated and the drawing is cut. Place the ruler on the
paper so that the cross-sectional ruler being measured or
drawn remains on the side where the light falls.
Before beginning it, the teacher should explain the need for
orderly storage of drawing tools.
The ruler and pen should be clean, the sections of the ruler
should be clearly visible, and the tip of the pen should be
well opened. There should be a set of visual aids needed to
demonstrate the characteristics of the figures being studied
in the classroom,drawingsmadebystudents,demonstration
drawings similar to diagrams, diagrams. To complete the
drawings on the class board, a portion of the board must be
squared. In drawing and construction classes, it is advisable
to spend 10-12 minutes on graphic work and 8-10 minutes
on exercises and research to learn new material.
Before starting work, the teacher tells the students the task,
conducts a conversation, and demonstrates a drawing or
model. Students listen carefully to the teacher and try to
understand all aspects of the work to be done, participate in
the conversation, that is, they can ask the teacher what they
do not understand. The teacher should monitorthestudents
as they do the work and help the students with the difficulty.
Organization of the lesson, monitoring the work of students
is an integral part of the lesson. The teacher evaluates the
journal as a result of tracking studentsโ€™ movements
throughout the lesson. By showing students their strengths
and weaknesses, the teacher encourages their activities.
CONCLUSION
It is useful for some students to give them some free time
after completing the work, which gives the students whoare
left behind a wide range of opportunities to catch up with
their peers. By gradually shortening the breaks, itispossible
to get the whole class to work at the same rate and fast
enough. Breaks can be used for cross-checking self-checking
assignments and student mutual assistance. If students are
given an assignment, the text of the assignment is explained
orally for some time in different ways, i.e. by demonstrating
a model of visual aids, distributing to all studentsintheform
of didactic material, each on the parts of the assignment. is
read before the work is done, if the task is more difficult, the
order of completion is explained and written on the board.
The task is clear, concise, but should be explained in detail.
The introductory conversation aims to make a practical and
logical plan of the whole work.
In short, in the process of completing a task, they often have
to switch between certain stages of the work. The teacher
observes all the childrenโ€™s work andgivesthem explanations
as they complete the work, if theassignmentsaredifficultfor
the students, part of the assignmentorthe entireassignment
is done by the student on the board. However, when
completing assignments, the main focus should be on doing
the work independently. After the children have completed
each task, it is necessary to hold concluding interviews in
order to consolidate and generalize the work.
REFERENCES
[1] Jumaev ME et al. Methods of teaching mathematics in
primary school. - T.: "Science and Technology", 2005,
312 pages.
[2] Bikboeva NU and others. Methods of teaching
mathematics in primary school. - T.: "Teacher" 1996,
512 pages.
[3] Orrill, C. H., Sexton, S., Lee, S.-J., &Gerde, C. (2008).
Mathematics teachersโ€™ abilitiestouseandmakesense
of drawn representations. In The International
Conference of the Learning Sciences 2008:
[4] Proceedings of ICLS 2008. Mahwah, NJ: International
Society of the Learning Sciences.
[5] Rabbimov, M., &Muzaffarov, M.(2020).ะ‘ะžะจะ›ะะา’ะ˜ะง
ะกะ˜ะะคะ›ะะ ะ”ะ ะœะฃะžะœะœะžะ›ะ˜ ะ’ะะ—ะ˜ะฏะขะ›ะะ  ะžะ าšะะ›ะ˜
ะขะ•ะะ“ะ›ะะœะ ะ•ะงะ˜ะจะ“ะ ะŽะ ะ“ะะขะ˜ะจ.
ะั€ั…ะธะฒะะฐัƒั‡ะฝั‹ั…ะŸัƒะฑะปะธะบะฐั†ะธะน JSPI.
[6] Pantziara, M., Gagatsis, A. & Elia, I. (2009). Using
diagrams as tools for the solution of non-routine
International Journal of Trend in Scientific Research and Development (IJTSRD) @ www.ijtsrd.com eISSN: 2456-6470
@ IJTSRD | Unique Paper ID โ€“ IJTSRD35841 | Volume โ€“ 5 | Issue โ€“ 1 | November-December 2020 Page 265
mathematical problems. Educational Studies in
Mathematics, 72, 39-60.
[7] Rogers, E. M. (2003). Diffusion of innovations (5th
Ed.). New York: Free Press.
[8] Schoppek, W., &Tulis, M. (2010). Enhancing
arithmetic and word-problemsolvingskillsefficiently
by individualized computer-assisted practice. The
Journal of Educational Research, 103, 239-252.
[9] Sharma, U., Loreman,T.,&Forlin,C.(2012).Measuring
teacher efficacy to implement inclusive practices.
[10] Journal of Research in Special Educational Needs, 12,
12-21. doi: 10.1111/j.1471-3802.2011.01200.
[11] Rabbimov, M.,&Ro'ziqulova,E.(2020).MATEMATIKA
DARSLARIDA PEDAGOGIK TEXNOLOGIYALARDAN
FOYDALANIB O โ€˜QITISH XUSUSIDA.
ะั€ั…ะธะฒะะฐัƒั‡ะฝั‹ั…ะŸัƒะฑะปะธะบะฐั†ะธะน JSPI.
[12] Rabbimov, M., &Rizayeva, Z. (2020). BOSHLANG โ€˜ICH
SINF MATEMATIKA DARSLARIDA DIDAKTIK O
โ€˜YINLARDAN FOYDALANISH.
ะั€ั…ะธะฒะะฐัƒั‡ะฝั‹ั…ะŸัƒะฑะปะธะบะฐั†ะธะน JSPI.
[13] Rabbimov, M., &Rabbimova, D. (2020). TA โ€˜LIM
QOIDALARIDAN SAMARALI FOYDALANIB, DARS
SIFATINI OSHIRISH XUSUSIDA.
ะั€ั…ะธะฒะะฐัƒั‡ะฝั‹ั…ะŸัƒะฑะปะธะบะฐั†ะธะน JSPI.

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Problems of Drawing and Construction in Year III Mathematics Lessons

  • 1. International Journal of Trend in Scientific Research and Development (IJTSRD) Volume 5 Issue 1, November-December 2020 Available Online: www.ijtsrd.com e-ISSN: 2456 โ€“ 6470 @ IJTSRD | Unique Paper ID โ€“ IJTSRD35841 | Volume โ€“ 5 | Issue โ€“ 1 | November-December 2020 Page 262 Problems of Drawing and Construction in Year III Mathematics Lessons Rabbimov Muzraf Associate Professor, Jizzakh State Pedagogic Institute, Jizzakh, Uzbekistan ABSTRACT This article describes the formation of students' concepts of mathematics on the basis of personal experience, the first condition for teaching methods, the first requirement is the principle that teaching process is connected with life, with the practical activities of students. Keywords: geometry, practical activities, innovative methods and teamwork in mathematics classes in year 3 How to cite this paper: Rabbimov Muzraf "Problems of DrawingandConstructionin Year III Mathematics Lessons"Publishedin International Journal of Trend in Scientific Research and Development (ijtsrd), ISSN: 2456-6470, Volume-5 | Issue-1, December 2020, pp.262-265, URL: www.ijtsrd.com/papers/ijtsrd35841.pdf Copyright ยฉ 2020 by author(s) and International Journal ofTrendinScientific Research and Development Journal. This is an Open Access article distributed under the terms of the Creative CommonsAttribution License (CC BY 4.0) (http://creativecommons.org/licenses/by/4.0) INTRODUCTION In the mathematics course, it is important to explore the implementation of the requirements for the content of the primary school mathematics course, the organization of teaching as a whole and teaching methods, children encounter abstract concepts such as numbers, measurements, spatial figures. But this notion emerges as a reflection of the real relationships that exist between the objects and phenomena of the environment around us. Although mathematics is seen as abstract, it reveals the connections between being and consciousness, nature and science. The study, which combines the work experience of the most advanced teachersofthecountry,theachievements of pedagogy, says: โ€œThe study of mathematics helps children to form many foundations of the scientific worldview, their knowledge, helps to develop theirabilitiesand nurturemany good qualities. At the same time, it is planned to develop students' scientific thinking skills, the formation of special teaching methodsโ€™โ€™. The connection of teaching to life should be demonstrated not only in the teacherโ€™s speech, but also in the teacherโ€™s whole practical activities in the process of learning mathematics. Therefore, it is necessary to prove to the students that the teacher really renders assistance to solve mathematical knowledge withsystematicindependentwork, which is the second condition of developmental education. Students understand the complexityofconnectionsbetween theory and practice, draw and make When it comes to lessons, Drawing and construction lessons in geometry are independent works that allow students to fully and deeply master the subjects taughtundertheguidanceoftheteacher, to form clear ideas. Drawing and making lessons from geometry is one of the manifestations of students and teacher-led learning activities. In the process of such reading, the construction and construction of geometric shapes, the resulting figures and the relationships between them are studied through educational, theoretical and practical research. Drawing and making lessons have a positive effect on students' mastery of formulasandquantitativerelationships through them, the ability to apply theacquiredknowledge to solve various practical and theoretical problems. Drawing and making lessons are of great importance for the implementation of the perspective principleinteaching.The essence of this principle in relation to primary school is as follows. Gathering theirideasaboutgeometricfiguresduring the study of geometric material prepares them for the next systematic course of study bydevelopingtheskillsofmaking geometric figures. RESEARCH Taking into account the individual characteristics of the student in the lesson is the most difficult, but at the same time important work for the teacher. Drawing and making lessons allow for differentiated teaching without disrupting the overall work rhythm. Drawing and making lessons are conducted in conjunction with the transition to previously IJTSRD35841
  • 2. International Journal of Trend in Scientific Research and Development (IJTSRD) @ www.ijtsrd.com eISSN: 2456-6470 @ IJTSRD | Unique Paper ID โ€“ IJTSRD35841 | Volume โ€“ 5 | Issue โ€“ 1 | November-December 2020 Page 263 taught material. Based on the collection of geometric representations, the conditions necessary for the study of the next topics are created. Drawing and making lessons are one of the best means of interdisciplinary communication,developingandimproving the studentโ€™s self-control skills, curiosity and ingenuity. Many of the articles related to the lessons of drawing and construction of mathematics testify to the factthatthiswork is pedagogically expedient, and remains the property of advanced pedagogical experience in our country. Drawing and making in the teaching of mathematics in school Figure-1.The CPA maths model in Teaching for Mastery (Source https://thirdspacelearning.com/) In this figure-1 given the concept of โ€˜masteryโ€™ was first proposed in 1968 by Benjamin Bloom. At this time the phrase โ€˜learning for masteryโ€™ was used instead. Bloom believed students must achieve mastery in prerequisite knowledge before moving forward to learn subsequent information. Bloom suggested that if learners donโ€™t get something the first time, then they should be taught again and in different ways until they do. The idea of using lessons is widely reflected in the content,form,methodsandtypes of mathematics education. In drawing and construction classes, all work thatrequiresa complex application of the methods of calculation, measurement, drawing, construction is relevant. Drawing and making classes can be divided into three groups: preparatory, basic and practical work. With the help of preparatory work, the materials necessary for the acquisition of new materials are repeated, the subject is put in a form that children can afford. By completing the basic work, students review and prove the properties of the figures being studied. The purpose of practical work is to apply the findings to practical and theoretical issues. As a result, children's knowledge is deepened and strengthened. The way of teaching in primary school has its own characteristics. Here, in particular, it is necessary to take into account the age characteristics of children, the characteristics of the content of the subject. Thus, both the organization and the technique and methodology ofdrawingand constructionlessonsinprimary schools have their own characteristics. The choice of drawing and making lessons topics can be based on considerations regarding their content. 1. Drawing and making lessons should be integral to the program material and should not go beyond the elementary math teaching system. 2. Assisting students as fully aspossibleintheformationof their ability to measure and build practical skills should facilitate their technical preparation. 3. The work should also include those that require students to apply not only relevant data and reports from geometry, but also a complex applicationofknown mathematical knowledge. The methodology of drawing and construction lessons should be such that, first of all, the development of observation, knowledge of hypotheses and hypotheses and the ability to check, to refute misconceptions and generalizations by analogy, to improve students' cognitive abilities. Assist in the development of research-based learning activities: Second: to assist in the performance of work, measurement, calculation, and acquisition of skills. Third: these activities develop students' ability to perform tasks independently, to think, to experiment, to answer and draw conclusions independently, to use drawing tools in
  • 3. International Journal of Trend in Scientific Research and Development (IJTSRD) @ www.ijtsrd.com eISSN: 2456-6470 @ IJTSRD | Unique Paper ID โ€“ IJTSRD35841 | Volume โ€“ 5 | Issue โ€“ 1 | November-December 2020 Page 264 independent work, and to develop skills and abilities to apply knowledge in practice. and should help strengthen. The organization of drawing and construction lessons in primary schools has its own characteristics. Students working with a set of geometric figures will return to many of the features of these figures and become familiar with other features. For example,whendividingsquaresinto four equal parts, students easily notice that there are two ways to complete this task. They are once againconvinced of the equality of the sides and angles of the square, and have a first idea of the symmetry of the square. It is important that all students in the class actively participate in these exercise so that one or two students are involved and the children do not become sluggish observers. For the whole idea of the students to be focused on the process of dividing the figures into equal pieces, each student shouldpreparecirclescutout of paper rectangles. When dividing different figures into equal parts, and studying figures consisting of one, two, and so on, it is possible to enter the terms and definitions necessary to denote fractions. Thus, children's attention should be drawn to the study of the relationship between fractions, their names and how many equal parts thesubject is divided into. The question of the structure of drawing and construction lessons in mathematicsrequiresspecial attention.Thesizeof the puzzles given in the drawing and construction lessons sometimes covers all the semantic bases. Mastering these points provides a complete understanding of the topicbeing studied. According to its two structures,laboratory work can consist of either one independent assignment, or two, four, or more assignments. In the latter case, some of them can be done at home or in any part of the lesson, depending on the didactic purposes. Students should have a special notebook divided into squares to draw drawings, pictures, diagrams in drawing and making classes, as well as a ruler, drawing, trianglesand pencils. The teacher should explain to the students the rules for using drawing tools. For example, the basic rules for using a ruler are as follows. The edge on which the divider is placed is used only from its second edgetodrawstraightline sections that are convenient for measurement. The line should only be drawn with a pencil so that the ruler is not contaminated and the drawing is cut. Place the ruler on the paper so that the cross-sectional ruler being measured or drawn remains on the side where the light falls. Before beginning it, the teacher should explain the need for orderly storage of drawing tools. The ruler and pen should be clean, the sections of the ruler should be clearly visible, and the tip of the pen should be well opened. There should be a set of visual aids needed to demonstrate the characteristics of the figures being studied in the classroom,drawingsmadebystudents,demonstration drawings similar to diagrams, diagrams. To complete the drawings on the class board, a portion of the board must be squared. In drawing and construction classes, it is advisable to spend 10-12 minutes on graphic work and 8-10 minutes on exercises and research to learn new material. Before starting work, the teacher tells the students the task, conducts a conversation, and demonstrates a drawing or model. Students listen carefully to the teacher and try to understand all aspects of the work to be done, participate in the conversation, that is, they can ask the teacher what they do not understand. The teacher should monitorthestudents as they do the work and help the students with the difficulty. Organization of the lesson, monitoring the work of students is an integral part of the lesson. The teacher evaluates the journal as a result of tracking studentsโ€™ movements throughout the lesson. By showing students their strengths and weaknesses, the teacher encourages their activities. CONCLUSION It is useful for some students to give them some free time after completing the work, which gives the students whoare left behind a wide range of opportunities to catch up with their peers. By gradually shortening the breaks, itispossible to get the whole class to work at the same rate and fast enough. Breaks can be used for cross-checking self-checking assignments and student mutual assistance. If students are given an assignment, the text of the assignment is explained orally for some time in different ways, i.e. by demonstrating a model of visual aids, distributing to all studentsintheform of didactic material, each on the parts of the assignment. is read before the work is done, if the task is more difficult, the order of completion is explained and written on the board. The task is clear, concise, but should be explained in detail. The introductory conversation aims to make a practical and logical plan of the whole work. In short, in the process of completing a task, they often have to switch between certain stages of the work. The teacher observes all the childrenโ€™s work andgivesthem explanations as they complete the work, if theassignmentsaredifficultfor the students, part of the assignmentorthe entireassignment is done by the student on the board. However, when completing assignments, the main focus should be on doing the work independently. After the children have completed each task, it is necessary to hold concluding interviews in order to consolidate and generalize the work. REFERENCES [1] Jumaev ME et al. Methods of teaching mathematics in primary school. - T.: "Science and Technology", 2005, 312 pages. [2] Bikboeva NU and others. Methods of teaching mathematics in primary school. - T.: "Teacher" 1996, 512 pages. [3] Orrill, C. H., Sexton, S., Lee, S.-J., &Gerde, C. (2008). Mathematics teachersโ€™ abilitiestouseandmakesense of drawn representations. In The International Conference of the Learning Sciences 2008: [4] Proceedings of ICLS 2008. Mahwah, NJ: International Society of the Learning Sciences. [5] Rabbimov, M., &Muzaffarov, M.(2020).ะ‘ะžะจะ›ะะา’ะ˜ะง ะกะ˜ะะคะ›ะะ ะ”ะ ะœะฃะžะœะœะžะ›ะ˜ ะ’ะะ—ะ˜ะฏะขะ›ะะ  ะžะ าšะะ›ะ˜ ะขะ•ะะ“ะ›ะะœะ ะ•ะงะ˜ะจะ“ะ ะŽะ ะ“ะะขะ˜ะจ. ะั€ั…ะธะฒะะฐัƒั‡ะฝั‹ั…ะŸัƒะฑะปะธะบะฐั†ะธะน JSPI. [6] Pantziara, M., Gagatsis, A. & Elia, I. (2009). Using diagrams as tools for the solution of non-routine
  • 4. International Journal of Trend in Scientific Research and Development (IJTSRD) @ www.ijtsrd.com eISSN: 2456-6470 @ IJTSRD | Unique Paper ID โ€“ IJTSRD35841 | Volume โ€“ 5 | Issue โ€“ 1 | November-December 2020 Page 265 mathematical problems. Educational Studies in Mathematics, 72, 39-60. [7] Rogers, E. M. (2003). Diffusion of innovations (5th Ed.). New York: Free Press. [8] Schoppek, W., &Tulis, M. (2010). Enhancing arithmetic and word-problemsolvingskillsefficiently by individualized computer-assisted practice. The Journal of Educational Research, 103, 239-252. [9] Sharma, U., Loreman,T.,&Forlin,C.(2012).Measuring teacher efficacy to implement inclusive practices. [10] Journal of Research in Special Educational Needs, 12, 12-21. doi: 10.1111/j.1471-3802.2011.01200. [11] Rabbimov, M.,&Ro'ziqulova,E.(2020).MATEMATIKA DARSLARIDA PEDAGOGIK TEXNOLOGIYALARDAN FOYDALANIB O โ€˜QITISH XUSUSIDA. ะั€ั…ะธะฒะะฐัƒั‡ะฝั‹ั…ะŸัƒะฑะปะธะบะฐั†ะธะน JSPI. [12] Rabbimov, M., &Rizayeva, Z. (2020). BOSHLANG โ€˜ICH SINF MATEMATIKA DARSLARIDA DIDAKTIK O โ€˜YINLARDAN FOYDALANISH. ะั€ั…ะธะฒะะฐัƒั‡ะฝั‹ั…ะŸัƒะฑะปะธะบะฐั†ะธะน JSPI. [13] Rabbimov, M., &Rabbimova, D. (2020). TA โ€˜LIM QOIDALARIDAN SAMARALI FOYDALANIB, DARS SIFATINI OSHIRISH XUSUSIDA. ะั€ั…ะธะฒะะฐัƒั‡ะฝั‹ั…ะŸัƒะฑะปะธะบะฐั†ะธะน JSPI.