Model of mathematical competence of a future mathematics teacher



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MATERIALS AND METHODS
A modern mathematics teacher in order to meet the requirements of the 
world standard for pedagogical personnel must have all the necessary 
competencies of professional activity. The competencies of a modern teacher are 
considered in the studies of J. Raven , N.G. Khodyreva, V.A. Adolf, B.S. 
Gershunsky and others. 
The professional competencies of a teacher of mathematics include: 
- subject competence (knowledge in the field of the taught subject, 
methodology of the taught subject); 
- general pedagogical competence (theoretical knowledge in the field of 
individual characteristics of psychology and psychophysiology of personality 
cognitive processes); 
- professional and communicative competence (practical possession of 
effective communication techniques); 
- managerial competence: possession of managerial technologies 
(pedagogical analysis of resources, the ability to design goals, plan, organize, 
correct and analyze the results); 
- competence in the field of innovation (the ability to plan, organize, conduct 
and analyze a pedagogical experiment); 
- reflective competence (the ability to generalize one's work); 
- information and communication competence. 


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Mathematical competence is one of the components of the professional 
competence of a future mathematics teacher. When forming mathematical 
competence, it is first necessary to determine its structure and content, to identify 
the criteria and indicators of its formation.
There are various approaches to the definition of this concept, in our work 
we use the definition given in the dissertation of N.G. Khodyreva [5]. 
Mathematical competence in our understanding is presented as an integral 
property of a person, expressed in the presence of deep and solid knowledge in 
mathematics, in the ability to apply existing knowledge in a new situation, the 
ability to achieve significant results and quality in activity. In other words
mathematical competence implies the presence of a high level of knowledge and 
experience of independent activity based on this knowledge. 
Having studied a number of dissertation studies on the formation of 
mathematical competence, we have identified the following structural components 
of mathematical competence: motivational -value, content-processive, reflexive 
(N.G. Khodyreva [5]). 
Despite the differences in the terminology used, different authors agree that 
the ability to achieve significant results in mathematical activity is determined by 
the presence of a system of knowledge and skills, motives for carrying out 
activities and value orientations in the field of mathematics, as well as the 
formation of reflective and evaluative skills. Considering the above, the approach 
of N.G. Khodyreva, which combines content and process components. Thus, 
motivational-value, content-procedural and reflexive components are included in 
the composition of mathematical competence. 
Let us determine the content of the selected components of the future 
teacher's mathematical competence. 
V.A. Adolf, considering the formation of a teacher's professional 
competence, lists the most significant motives: “... cognitive need, interest in the 
learning process of students, love for children, striving for a positive result of 


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activity. As well as the motives of the prestige of the profession, self-affirmation, 
communication with people of similar vital interests are very common” [1, p. 55]. 
The motivational-value 
component of mathematical competence is a set of 
value orientations, social attitudes, needs, interests that form the basis of motives - 
everything that characterizes the orientation of the individual. For the successful 
implementation of activities in the field of mathematics, interest in the subject, the 
desire to enrich mathematical knowledge and skills are necessary. Since we are 
talking about the mathematical competence of the future teacher of mathematics
the motivational-value component includes the motives of pedagogical activity, the 
focus on the transfer of existing knowledge. Thus, the motivational-value 
component of mathematical competence as components includes value orientations 
in a given subject area and the need to master and transfer mathematical 
knowledge. 
B.S. Gershunsky [3], speaking about education as a value of the state, 
public, emphasizes the personal value of education, an individually motivated and 
stimulated attitude of a person to his own education, to its level and quality, 
considering them fundamental in a person's desire to learn. 
The content-procedural 
component of mathematical competence is a set of 
special knowledge, skills and abilities necessary to achieve the quality and results 
of mathematical activity. The content-procedural component includes knowledge 
of the theoretical foundations of science and the ability to apply the acquired 
knowledge in mathematical practice, as well as the willingness to apply the 
acquired knowledge, skills and abilities in future professional activities. 
The reflexive component of 
mathematical competence involves awareness
assessment by a person of his knowledge, skills, performance results and includes 
self-awareness, self-control, self-esteem. 
The reflexive component of the teacher's competence presupposes, first of 
all, the formation of such a psychological quality as pedagogical reflection. 
“Pedagogical reflection is the focus of the teacher's consciousness on himself, 


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taking into account the students' ideas about his activities and the student's ideas 
about how the teacher understands the student's activities. In other words, 
pedagogical reflection is the teacher's ability to mentally imagine the student's 
picture of the situation and, on this basis, clarify his idea of himself. Reflection 
means the teacher's awareness of himself from the point of view of students in 
changing situations" [ 4, p. 24]. 

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