• Title/Summary/Keyword: 활동 중심 수학교육

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A Study of Fraction Instruction Using Pattern Blocks as Manipulatives (패턴블록을 활용한 구체적 조작활동에 관한 소고 - 분수학습을 중심으로 -)

  • Kim, Min-Kyeong
    • The Mathematical Education
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    • v.44 no.1 s.108
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    • pp.125-141
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    • 2005
  • For many years, the educational effects of instructional manipulatives in mathematics education have been investigated in classroom practice and educational research. This paper demonstrates how pattern block, a type of instructional manipulatives could be used and integrated in elementary mathematics areas in order to develop student's mathematical thinking Further, students' thinking process with pattern blocks is analysed to show their thinking process.

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The Development of Pre-Engineering Educational Program Model Based on STEM Integration Approach (STEM 통합 접근의 사전 공학 교육 프로그램 모형 개발)

  • Moon, Dae-Young
    • Journal of Engineering Education Research
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    • v.11 no.2
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    • pp.90-101
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    • 2008
  • This study was conducted to develop pre-engineering educational program model based on STEM integration approach. To accomplish this purpose literature review and content validity ratio survey were carried out. The main results of this study were as follows: First, the conceptual model of STEM integration approach was constituted. Second, the conceptual model of pre-engineering educational program model based on STEM integration approach was proposed. Third, the formation steps of inquiry project activity, problem solving activity, and creative engineering design activity were developed to structure the educational program.

주제탐구 중심의 수학영재 캠프 - 초등학교 중심 -

  • Lee, Sang-Won;Bang, Seung-Jin
    • Communications of Mathematical Education
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    • v.17
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    • pp.31-48
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    • 2003
  • 영재교육이 우리나라의 미래를 좌우한다는 생각은 이제 매우 설득력을 얻고 있지만 구체적인 학습자료와 이론이 여전히 부족한 상태이다(1999,김주봉). 수학 캠프의 활동에 관한 교육 프로그램은 더욱더 찾아보기 힘들다. 대구광역시 동부교육청 시범영재학급에서는 03년 1월 9일부터 11일까지 2박3일간 동부 계명대학교 자연과학부 백은관에서 영재캠프를 개최하였다. 이번 캠프는 주제탐구중심의 캠프로서 협동심과 창의력중심으로 전국 최초로 이루어졌고, 4학년 22명, 5학년 21명, 6학년 24명 총 67명과 담당장학사1명, 진행도우미 8명, 운영교수진 8명, 체험학습 강사10명 총94명이 참가하였다. 프로그램은 영재교육의 전문가인 교수와 초 중등 현직교사들에 의하여 운영되었고, 프로그램 계획 수립 및 진행총괄은 담당장학사와 본 연구자가 진행하였다. 학생들의 수준의 차이가 적지 않는 데다가 본 연구자는 4개월 동안 캠프를 준비하여 학생들로부터 캠프에 대한 소감을 통하여 결과가 긍정적인 내용이 많아서 매우 성공적인 캠프가 이루어 졌다고 생각한다. 본 고에서는 캠프일정과 운영. 교육프로그램, 주제탐구물 결과에 대하여 살펴볼 것이다.

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Art Education through Artwork: Focusing on the Mathematical Principle (미술작품을 통한 미술교육: 수학 원리를 중심으로)

  • Jeong, Kyung-Chul
    • The Journal of the Korea Contents Association
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    • v.10 no.4
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    • pp.447-457
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    • 2010
  • Mathematical principle is present in artwork or architectural building. It is important for middle school students to find these mathematical principles in artwork. But it is difficult to achieve original purpose of art education through student activity that only looks for mathematical principle present in artwork and architectural building. Thus, it is necessary for students to have activities to find mathematical principle in artwork for themselves through artistic experience and appreciation of artwork and to create, appreciate and express new artwork to which they apply the mathematical principle. In this article, I researched a couple of artwork or architectural buildings from this point of view in which mathematical principle is present. I also developed hypothetical teacher activities and student activities for program by providing artwork of Escher in which mathematical principle is present as an example.

Students' mathematical noticing in arithmetic sequence lesson (등차수열 수업에서 나타나는 학생의 수학 주목하기)

  • Cho, Minsu;Lee, Soo Jin
    • Communications of Mathematical Education
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    • v.38 no.1
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    • pp.69-92
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    • 2024
  • This study analyzed students' mathematical noticing in high school sequence classes based on students' two perceptions of sequence. Specifically, mathematical noticing was analyzed in four aspects: center of focus, focusing interaction, task features, and nature of mathematics activities, and the following results were obtained. First of all, the change pattern of central of focus could not be uniquely described by any one component among 'focusing interaction', 'task features', and 'the nature of mathematical activities'. Next, the interactions between the components of mathematical noticing were identified, and the teacher's individual feedback during small group activities influenced the formation of the center of focus. Finally, students showed two different modes of reasoning even within the same classroom, that is, focusing interaction, task features, and nature of mathematics activities that resulted in the same focus. It is hoped that this study will serve as a catalyst for more active research on students' understanding of sequence.

An Analysis of Mathematical Communication in Preliminary Application of the Revised Curriculum - Focused on 'Exploratory Activity' and 'Story Corner' in Elementary Textbooks for the First and Second Grades - (개정 교육과정의 실험 적용에서 나타나는 수학적 의사소통 분석 - 초등 1.2학년 탐구 활동과 이야기 마당을 중심으로 -)

  • Park, Mi-Hye;Pang, Jeong-Suk
    • Journal of Educational Research in Mathematics
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    • v.19 no.1
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    • pp.163-183
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    • 2009
  • The purpose of this study was to provide useful information for teachers by analyzing mathematical communication emphasized through 'exploratory activity' and 'story corner' in elementary textbooks based on the revised curriculum. Two classrooms from the first grade and second grade respectively were observed and videotaped. Mathematical communication of each classroom was analyzed in terms of questioning, explaining, and the sources of mathematical ideas. The results showed that only one classroom focused on students' thinking processes and explored their ideas, whereas the other classrooms focused mainly on finding answer. Particularly, this tendency often appeared when implementing 'story corner' than 'exploratory activity'. The reason for this was inferred that teachers were not familiar with teaching mathematics in stories and that teachers' manual did not include concrete questions and students' expected responses. This paper included implications on how to promote mathematical communication specifically in lower grades in elementary school.

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Development and Application of Action Based Mathematics Digital Textbook (활동 중심 수학과 디지털교과서의 개발 및 적용)

  • Heo, Nam Gu;Lew, Hee Chan
    • Journal of Educational Research in Mathematics
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    • v.25 no.2
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    • pp.241-261
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    • 2015
  • "SMART" is a word to condense a new kind of educational system recently proposed by the Korean government. It signifies an intelligent adaptive learning system to innovate the educational environment, the contents, methodology and assessment. Developing a digital textbook was one of the main strategic goals to drive forward "smart" education. The Korean government expected to finish the development of digital textbooks of science, mathematics, social studies and English by 2013 and to have a field experiment for them in 2014. However, the case of mathematics was postponed for an indefinite period because its draft version was no different from a traditional textbook in its functional aspect. This situation might come from the non-existence of a good authoring tool and an inexperienced sense by developers of the opportunities available with digital textbooks. This paper introduces the main features for developing a digital mathematics textbook for the 12th grade students, which was developed in the environment of Cabri LM as an authoring tool. This paper also looks upon the results of a whole lesson using the textbook in managing the classroom interaction with students.

${\cdot}$ 중학생들의 수학적 신념 형성의 요인 분석 -수학 교실의 사회적 규범을 중심으로-

  • Gwon, Mi-Yeon;Jeon, Pyeong-Guk
    • Communications of Mathematical Education
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    • v.8
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    • pp.189-207
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    • 1999
  • 본 연구의 목적은 초 ${\cdot}$ 중학생들의 수학적 신념을 알아보고, 그러한 신념을 형성하는 요인들을 수학 교실의 상호작용에서 찾아보는 것이었다. 이를 위해, 초등학교 5, 6학년과 중학교 1, 2, 3학년 학생들의 수학적 신념을 질문지로 조사하였으며 각급 학교의 수학 교실에서 벌어지는 교수-학습 과정을 비디오로 촬영하여 각 교실의 사회적 규범들을 비교 분석하였다. 그 결과로서, 학생들은 수학은 이미 만들어진 규칙과 용어들로 이루어졌고 그 규칙에 따라 주어진 문제를 풀어 답을 구하는 것이 수학적 활동이라고 인식하고 있었다. 한편, 이러한 신념은 각급 교실에 형성된 사회수학적 규범과 일치했으며, 특히 개념설명과 새로운 전략 및 오류에 대한 반응과 관련된 사회수학적 규범이 학생들의 수학적 활동을 제한함으로써 그들의 신념을 결정하고 있었다.

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Generalization and Symbol Expression through Pattern Research - Focusing on Pictorial/Geometric Pattern - (패턴탐구를 통한 일반화와 기호표현 -시각적 패턴을 중심으로-)

  • Kang, Hyun-Yyoung
    • School Mathematics
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    • v.9 no.2
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    • pp.313-326
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    • 2007
  • Recently in algebra curriculum, to recognizes and explains general nile expressing patterns is presented as the one alternative and is emphasized. In the seventh School Mathematic Curriculum regarding 'regularity and function' area, in elementary school curriculum, is guiding pattern activity of various form. But difficulty and problem of students are pointing in study for learning through pattern activity. In this article, emphasizes generalization process through research activity of pictorial/geometric pattern that is introduced much on elementary school mathematic curriculum and investigates various approach and strategy of student's thinking, state of symbolization in generalization process of pictorial/geometric pattern. And discusses generalization of pictorial/geometric pattern, difficulty of symbolization and suggested several proposals for research activity of pictorial/geometric pattern.

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The Effect of the Problem-Based Learning for Training 'Classroom Friendly Teachers' - Focusing on the Elementary School Mathematics Education ('교실친화적 교사' 양성을 위한 문제중심학습 적용 효과 - 초등수학교육을 중심으로)

  • Lee, Kwang-Ho
    • School Mathematics
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    • v.13 no.4
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    • pp.543-562
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    • 2011
  • In this research, the PBL program was developed in terms of 'classroom practice ability', 'self-develop ability', and 'teaching profession character' which classroom friendly teachers get ready and was applied to the classroom friendly elementary mathematics teachers for studying the effectiveness of the program. From the result elementary preservice teachers' disposition in terms of thought about mathematics, mathematics learning, and mathematics teaching was changed to the positive direction through the PBL. They could developed their classroom practice ability, self-develop ability, and teaching profession character through application of new knowledge and plan for problem solving and reflection after solving the problems.

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