• Title/Summary/Keyword: 고등학교 수학 교사

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A Study on the Written Texts of a High School Mathematics Textbook and Teacher's Classroom Discourse -A Focus on 'The Relationship between Quadratic Functions and Quadratic Equations'- (고등학교 수학교과서의 설명텍스트와 교사 설명담화에 대한 체계기능언어학적 비교 분석 - '이차함수와 이차방정식의 관계'를 중심으로 -)

  • Jeon, Soo Kyung;Cho, Cheong-Soo
    • Journal of Educational Research in Mathematics
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    • v.25 no.4
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    • pp.525-547
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    • 2015
  • This study analyzed the written texts of textbook and the teacher's discourse explaining 'the relationship between quadratic functions and quadratic equations' in the 9th grade high school mathematics class. Data consisted of the lecture recordings and the textbooks were analyzed based on the Halliday's systemic functional linguistics. According to the results, the written texts of the textbook used lexico-grammatical strategies such as generalization using hyponomy of meanings, mathematical objectification through nominalization and materialization of meaning through change in themes to compose mathematical concepts. The textbook generalized from an example in the description of formulating mathematical concepts, and in this process the organizational interactions of discourse-semantic level and lexico-grammartical level appeared. On the other hand, the teacher's doscourse appeared the change in transitivity and the addition of the reasons and the process. Also the teacher used explanation process of formulating the relationship between quadratic functions and quadratic equations. The linguistic characteristics of the teacher were linguistic implication and omission of lexemes due to contextual ommission. And there was no use of structural lexico-grammatical resources that influence the discourse-semantic level. This results provide a new framework for analyzing mathematical discourse, and suggest the lexico-grammatical strategies that can be used to explain mathematical concepts by teachers in math classrooms.

A study on the difference between in-service and pre-service teachers' recognition for linear equations and linear functions (일차방정식과 일차함수에 대한 현직교사와 예비교사의 인식)

  • Lee, Heonsoo;Kim, Young Cheol;Park, Yeong Yong
    • Journal of the Korean School Mathematics Society
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    • v.19 no.4
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    • pp.395-415
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    • 2016
  • In this paper, we study the recognition of in-service teachers and pre-service teachers about the concepts of liner equations and liner functions. We chose 49 in-service teachers at secondary schools in G city and 29 pre-service teachers in M university and investigate their recognition about the concepts of liner equations and liner functions. We found following facts. First, in-service teachers and pre-service teachers tend to recognize a linear equation as an equation in one known rather than an equation in two unknowns. Second, in-service teachers and pre-service teachers tend to recognize a linear function as an explicit function rather than an implicit function. Finally, the difference between in-service teachers' recognition and pre-service teachers' recognition is not statistically significant.

수학영재교육 프로그램의 설계 및 교수전략 - 기하학을 중심으로 -

  • Kim, Chang-Il;Jeon, Yeong-Ju
    • Communications of Mathematical Education
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    • v.19 no.2 s.22
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    • pp.453-469
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    • 2005
  • 기하는 수학의 기초를 이루는 중요한 영역이다. 그러나 기하교육을 위한 프로그램 설계와 교수전략에 대한 연구가 부족한 실정이다. 그러므로 현장의 수학교사들에 의한 프로그램개발과 동시에 프로그램과 지도방법을 통합하는 수학교사들의 지속적인 연구가 절실히 요구된다. 이에 본 연구는 영재의 특성들을 고려하고 교사 중심의 강의식 수업보다는 토론, 발표, 세미나에 적합한 프로그램을 구안해 보았다. 프로그램 설계의 내용적 면에서는 기하학의 한 방법인 해석기하학과 현재 고등학교에서 다루는 Euclid 초등기하의 한계를 넘어 공선(共線), 공점(共點)의 비계량적 개념의 사영기하학을 도입하였다. 그리고 프로그램을 운영하는 방법적인 면에서는 문제제시단계, 문제해결단계, 수학적 개념추출단계, 수학화 단계, 확장단계의 단계별 절차를 두었다. 이와 같은 수학영재교육 프로그램의 설계 및 교수전략의 목적은 수학영재들을 새로운 문제와 지식을 제안하고 생산하는 수학 창조자를 만들고자 하는데 있다.

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A Study on the gifted classes model using deepening questions (심화 발문을 통한 영재 수업 모델 연구)

  • Bang Seung-Jin;Choi Jung-Oh
    • Communications of Mathematical Education
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    • v.20 no.1 s.25
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    • pp.87-101
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    • 2006
  • Gifted students in elementary, middle and high schools require a specialized curriculum to foster their mathematically gifted natures. Questions that stimulate the teacher's intellectual curiosity, student reactions and methods pertaining to content organization and problem formation are the main foci.

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The Influence of Preservice Teachers' Experience and Beliefs Related to Technology Use in Mathematics Class on Their Technology-related Knowledge (예비 교사의 수학 수업에서 테크놀로지 사용에 관한 경험과 신념이 그들의 테크놀로지 관련 지식에 미치는 영향)

  • Kim, Somin
    • Journal of the Korean School Mathematics Society
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    • v.19 no.4
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    • pp.459-478
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    • 2016
  • With the proven benefits of and increased interest in using technology in education, the role of teachers has become more important in integrating technology into mathematics classroom. Thus, it is important to improve preservice teachers' technological, pedagogical, and content knowledge (TPACK), which are influenced by their beliefs. This study examines how preservice secondary mathematics teachers' experience and beliefs related to technology use in the mathematics classrooms impact their TPACK. The results of this study show that preservice teachers who have more experience using technology and who hold student-centered beliefs towards technology use display higher levels of technology-related knowledge than preservice teachers who have little experience and who hold teacher-centered beliefs. Understanding the relationships between preservice teachers' TPACK and beliefs provides insights into how teacher education programs can support preservice teachers to develop TPACK and integrate technology into their future mathematics instruction.

Pre-service Teachers' Opinions and Needs on the Physics Education Major Curriculum in College (사범대학 물리교육과의 전공 교육과정에 관한 예비 교사의 의견과 요구)

  • Jo, Kwang-hee
    • Journal of Science Education
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    • v.37 no.2
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    • pp.374-388
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    • 2013
  • The purpose of this study was to investigate pre-service physics teachers' perceptions on the physics education major curriculum. We surveyed 15 junior, and 13 senior college students of physics education major in an university in southern part of Korea. Among them, 24 participants(86 %) took the physics 1 course in high school and 22 participants(79 %) chose the physics 1 in their Korea Scholastic Aptitude Test. The responses showed that the most necessary part in pre-service students' learning was the understanding of high school level physics(36 %), and the understanding of introductory level physics(29 %). In the wish list of courses to be open, high school level physics course was ranked first among seven options by 61 % of respondents. Also, there was some concurrence among respondents in opinion of the necessity for understanding introductory physics. Students felt difficulties in understanding it especially owing to the lack of problem solving skill and comprehension. They added that the sufficient explanation of core concepts should be the first action in the innovative plan. Most participants of pre-service physics teachers hoped to have the revised major curriculum which could help their understanding of high school level or introductory level of physics. However, there was a gap of opinions between the group of students with completion of the high school physics 1 & 2 course and those with non-completion of them. The approach of changing major curriculum with consideration of learners' needs was recommended because the number of students with completion of the high school physics course would probably be decreasing rapidly under these circumstances such as the application of new national curriculum, the reduction of the number of the elective courses in Korea Scholastic Aptitude Test and so on.

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An Analysis on Argumentation in the Task Context of 'Monty Hall Problem' at a High School Probability Class (고등학교 확률 수업의 '몬티홀 문제' 과제 맥락에서 나타난 논증과정 분석)

  • Lee, Yoon-Kyung;Cho, Cheong-Soo
    • School Mathematics
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    • v.17 no.3
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    • pp.423-446
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    • 2015
  • This study aims to look into the characteristics of argumentation in the task context of 'Monty Hall problem' at a high school probability class. As a result of an analysis of classroom discourses on the argumentation between teachers and second-year students in one upper level class in high school using Toulmin's argument pattern, it was found that it would be important to create a task context and a safe classroom culture in which the students could ask questions and refute them in order to make it an argument-centered discourse community. In addition, through the argumentation of solving complex problems together, the students could be further engaged in the class, and the actual empirical context enriched the understanding of concepts. However, reasoning in argumentation was mostly not a statistical one, but a mathematical one centered around probability problem-solving. Through these results of the study, it was noted that the teachers should help the students actively participate in argumentation through the task context and question, and an understanding of a statistical reasoning of interpreting the context would be necessary in order to induce their thinking and reasoning about probability and statistics.

Change of teacher knowledge through task design in the teacher-researcher community : Focused on knowledge of students in the area of derivatives application (교사연구공동체에서 과제설계를 통한 교사 지식의 변화 : 도함수 활용 영역에서 학생에 대한 지식을 중심으로)

  • Lee, Kyeong-Hwa;Song, Chang-Geun;Jung, Hye-Yun
    • The Mathematical Education
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    • v.58 no.2
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    • pp.299-317
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    • 2019
  • In this study, we analyzed the change of teacher knowledge through task design in the teacher-researcher community focused on knowledge of students in the area of derivatives application. The following subjects were studied. First, we have analyzed the focus of the discussion related to teacher knowledge of students within the teacher-researcher community. Second, we have analyzed the change of teacher knowledge of students according to the focus. The results of this study are as follows. First, community member' different knowledge of students led the discussion on the task solving paths. The main focus of the discussion was the possibility in inducing responses and motivation. Second, the process of reviewing and evaluating task solving paths and reaching consensus led the improvement of teacher knowledge. Teachers and researchers led changes of teacher knowledge by sharing the knowledge based on previous research and experience, respectively. This ultimately shows the necessity of co-learning between teachers and researchers in teacher education.

Comparison of High School Math Teachers' Preferences for 'Good Mathematics Teaching' (좋은 수학 수업에 대한 고등학교 수학 교사의 선호도 비교)

  • Yoo, Ki Jong;Kim, Chang Il;Choi-Koh, Sang Sook
    • The Mathematical Education
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    • v.55 no.1
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    • pp.129-145
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    • 2016
  • The purpose of this study was to research and compare teachers' preferences for 'Great Math Class' by region and gender. The research was conducted on 261 high school math teachers by using non-probability sampling. As the results of the study, regional preference had no statistically significant difference in all four factors of 'Great Math Class' while gender preference had statistically significant difference only in the factor of teaching (methods) and learning methods. Both region and gender had statistically significant positive (+) relationship with preference for all four factors. This implies that it is necessary to consider socio-cultural factors rather than teachers' perception on class for regional differences in academic achievements in mathematics.

Korean tertiary mathematics and curriculum in early 20th century (한국 근대 고등수학 도입과 교과과정 연구)

  • Lee, Sang-Gu;Ham, Yoon-Mee
    • Journal for History of Mathematics
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    • v.22 no.3
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    • pp.207-254
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    • 2009
  • We would like to give an introduction about Korean Tertiary Mathematics and curriculum in the early 20th centuryan Ttails like, when tertiary mathematics was introduced in Korea, who adiated it, and how it appeared in curriculum for college education were presented. From the late 19th century, the royal circle of the dynasty, officers, socd. Felites, intellectu. sculum in tand many foreatn my mionaries, who entered Korea, began to establish educational ulstitutions begulnearlfrom the nt80s. Kearl GoJongtannounced thescript for general education icentur. Most of the new schoo scadiated western mathematics as tcompulsory course in their curriculumiese introduced tertiary mathematics in most of the curriculumurse end curriculum in, lfrom nt85 to 1960. Since then, tertiary mathematics was tautit at most of the new private and public schools of each level and in colleges. We have investigated the history of Korean tertiary mathematics with its curriculum from 1895 to 1960.

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