• 제목/요약/키워드: Mathematical ability

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Effect of Object Manipulation Ability and Basic Movement Ability on Mathematical Ability of Young Children

  • Park, Ji-Hee
    • International Journal of Advanced Culture Technology
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    • 제10권1호
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    • pp.265-273
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    • 2022
  • The aim of this study is to investigate the relationship between the object ability, basic movement ability, and mathematical ability of young children. Next, through this study, the influence of young children's object manipulation ability and basic movement ability on mathematical ability was investigated. The subjects of this study were 80 children aged 5 years old. As a research tool, the non-mobile movement and mobile movement, the basic movement development test scale, and the young children's picture-mathematical ability test scale were used. This survey was conducted from October 2018 to January 2019. For data analysis, correlation analysis and hierarchical multiple regression analysis were performed using the spss program. As a result of the study, it was found that there was a significant positive correlation between the non-mobile ability, movement ability, object manipulation ability and mathematical ability of young children. It was found that young children's ability to manipulate objects and non-movement abilities had positive effect on their mathematical abilities. The movement ability of young children had both negative and positive effects on mathematical ability, but it was not found to be statistically significant. This study is meaningful in that it investigated the effects of non-mobile movement, mobile movement ability, and object manipulation ability, which are sub-capabilities of basic movement ability, which had not been investigated so far, on the mathematical ability of young children.

수세기 능력이 유아의 수학능력과 수학학습잠재력에 미치는 영향 (The Effects of Counting Ability on Young Children's Mathematical Ability and Mathematical Learning Potential)

  • 최혜진;조은래;김선영
    • 아동학회지
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    • 제34권1호
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    • pp.123-140
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    • 2013
  • The purpose of this study was to examine the effects of counting ability on young children's mathematical ability and mathematical learning potential. The subjects in this study were 75 young children of 4 & 5 years old who attended kindergartens and child care center in the city of B. They were evaluated in terms of counting ability, mathematical ability and mathematical learning potential(training and transfer) and the correlation between sub-factors and their relative influence on the partipants' mathematical ability was then analyzed. The findings of the study were as follows : First, there was a close correlation between the sub-factors of counting and those of mathematical ability. As a result of checking the relative influence of the sub-factors of counting on mathematical ability, reverse counting was revealed to have the largest impact on total mathematical ability scores and each sub-factors including algebra, number and calculation, geometry and measurement. Second, the results revealed a strong correlation between counting ability and mathematical learning ability. Regarding the size of the relative influence of the sub-factors of counting ability on training scores, reverse counting was found to be most influential, followed by continuous counting. While in relation to transfer scores, reverse counting was found to exert the greatest influence.

한국과 미국의 초등학교 6학년군 학생들의 수학 창의성과 수학적 사고력의 비교 (A Comparison between Korean and American Sixth Grade Students in Mathematical Creativity Ability and Mathematical Thinking Ability)

  • 이강섭;황동주
    • 한국수학교육학회지시리즈E:수학교육논문집
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    • 제25권1호
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    • pp.245-259
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    • 2011
  • 본 연구는 한국교육개발원에서 개발한 '수학 창의적 문제해결력 검사'를 사용하여 한국과 미국의 초등학교 6학년군 학생들의 수학 창의성과 수학적 사고력을 비교한 것이다. 연구 대상은 한국의 6학년 학생 212명과 미국의 5~7학년 학생 148명이며, 2009년 4월에 검사를 실시하였다. 본 연구의 도구에 대한 검증은 SPSS 12.0K로 신뢰도(Cronbach ${\alpha}$)와 변별도를 구하고 Rasch의 1모수 문항반응이론으로 적합도 지수와 난이도를 구하였으며, 연구 자료에 대한 통계적 분석은 t-검정, 일원변량분석과 Scheffe의 다중 비교를 사용하였다. 연구 결과로서, 한국 학생들이 미국 학생들보다 수학 창의성과 수학적 사고력에서 높은 점수를 얻었고 또 수학 창의성과 수학적 사고력에서 수학 개념의 이해가 중요한 요인임을 확인하였다. 또한 미국 학생들의 경우 초등학교 5학년과 6학년은 수학 창의성의 모든 하위 영역에서 차이가 있었으며 수학적 사고력에서는 6개의 하위영역 중 4개에서 차이가 있음을 발견하였다. 이것은 초등학교 5학년과 6학년을 하나의 학년군으로 하는 2009 개정 교육과정에 시사점을 줄 것이다.

운동요소가 포함된 수학게임이 유아발달에 미치는 효과 (The Effects of Mathematical Games with Motion on Young Children's Development)

  • 장보경
    • 한국생활과학회지
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    • 제19권2호
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    • pp.271-283
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    • 2010
  • This study was planned to investigate the effects of mathematical games with motion on young children's development. The study was performed to compose mathematical games with motion and just mathematical games for young children. The games were set up to be executed 16 times for 8 weeks. The results of this study were as follows: Mathematical games with motion had a significant effect on young children's mathematical problem-solving ability. Mathematical games with motion had a significant effect in every category on young children's ability for motion competence and mathematical games with motion had a significant effect on young children's socio-emotional development. There were significant differences between the control group and the experimental group except for the independence from teachers and peer interaction. Mathematical games with motion had a significant effect on young children's language ability.

중학교 3학년 수학 영재 학생들을 위한 수학적 모델링 교수.학습 자료의 개발 및 적용: 쓰나미를 소재로 (Development and Application of Teaching-Learning Materials for Mathematically-Gifted Students by Using Mathematical Modeling -Focus on Tsunami-)

  • 서지희;윤종국;이광호
    • 대한수학교육학회지:학교수학
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    • 제15권4호
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    • pp.785-799
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    • 2013
  • 본 연구는 수학적 모델링 수업이 수학 영재 학생들에게 문제해결의 기회를 제공하고 수학적 모델링 활동을 통해 다양한 수학적 사고력을 발전시킬 수 있다는 가정 하에 중학교 3학년 수학 영재 학생들을 위한 수학적 모델링 교수 학습 자료를 개발하였다. 개발된 교수 학습 자료를 적용하여 사례연구를 통해 수학적 모델링의 단계별 활동과정을 살펴보고 각 단계에서 어떠한 수학적 사고능력이 나타나는지 분석하였다. 수학적 모델링 과정에서 다양한 수학적 사고능력이 나타났는데 문제를 이해하는 실세계 탐구과정에서는 정보의 조직화 능력이, 상황모델을 개발하는 과정에서는 직관적 통찰능력, 공간화/시각화 능력, 수학적 추론 능력, 반성적 사고 능력이 나타났다. 수학모델 개발과정에서는 수학적 추상화 능력, 공간화/시각화 능력, 수학적 추론 능력, 반성적 사고가 나타났으며 모델적용 과정에서는 일반화 및 적용 능력과 반성적 사고가 나타났다. 모델링 수업이 진행됨에 따라 반성적 사고능력이 더 많이 나타나는 것을 확인할 수 있었다.

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문제 해결력과 수학문제의 분류 관점에 관한 연구 (A Study on Problem-Solving Ability and Classification of Mathematical Problems.)

  • 김철환;박배훈;정창현
    • 한국수학교육학회지시리즈A:수학교육
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    • 제26권2호
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    • pp.9-13
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    • 1988
  • Mathematics education is generally to cultivate mathematical thought. Most meaningful thought is to solve a certain given situation, that is, a problem. The aim of mathematies education could be identified with the cultivation of mathematical problem-solving ability. To cultivate mathematical problem-solving ability, it is necessary to study the nature of mathematical ability and its aspects pertaining to problem-solving ability. The purpose of this study is to investigate the relation between problem-solving ability and classficational viewpoint of mathematical verbal problems, and bet ween the detailed abilities of problem-solving procedure and classificational viewpoint of mathematical verbal problems. With the intention of doing this work, two tests were given to the third-year students of middle school, one is problem-solving test and the other classificational viewpoint test. The results of these two tests are follow ing. 1. The detailed abilities of problem-solving procedure are correlated with each other: such as ability of understanding, execution and looking-back. 2. From the viewpoint of structure and context, students classified mathematical verbal problems. 3. The students who are proficient at problem-solving, understanding, execution, and looking-back have a tendency to classify mathematical verbal problems from a structural viewpoint, while the students who are not proficient at the above four abilities have a tendency to classify mathematical verbal problems from a contextual viewpoint. As the above results, following conclusions can be made. 1. The students have recognized at least two fundamental dimensions of structure and context when they classified mathematical verbal problems. 2. The abilities of understanding, execution, and looking- back effect problem-solving ability correlating with each other. 3. The instruction emphasizing the importance of the structure of mathematical problems could be one of the methods cultivating student's problem-solving ability.

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곱셈구구 놀이활동이 수학적 사고력과 수학적 태도에 미치는 영향 (The Effects of Multiplication Play Activities on Elementary School Students' Mathematical Thinking Ability and Mathematical Attitude)

  • 오수진;손교용
    • East Asian mathematical journal
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    • 제36권2호
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    • pp.253-271
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    • 2020
  • The purpose of this study was to see the effects of a learning method of the multiplication play activities on improving the mathematical thinking ability and mathematical attitude of 2nd grade students in elementary school. We chose 19 students of the 2nd grade experimental group of D elementary school in the D city to conduct this research. The result of this study are as follows. First, Classes using multiplicative play activities have a positive effect on students' mathematical thinking ability. When analyzing transcripts and activities, students were able to think of strategies that could solve the problem according to the situation. Second, Classes using multiplicative play activities, in result of this they have positive effect mathematical attitude than using textbook in terms of attitude about mathematical subject and habits of study. In conclusion, the multiplication play activities are effective to improve mathematical thinking ability and attitude of second elementary school students. It can be a implication for the method of improving mathematical thinking ability and attitude.

수학 영재학생과 일반학생의 수학 창의성과 문제설정과의 상관 연구 (Correlation between Gifted and Regular Students in Mathematical Problem Posing and Mathematical Creativity Ability)

  • 이강섭;황동주
    • 한국수학교육학회지시리즈A:수학교육
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    • 제46권4호
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    • pp.503-519
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    • 2007
  • In this study, the instrument of mathematical problem posing ability and mathematical creativity ability tests were considered, and the differences between gifted and regular students in the ability were investigated by the test. The instrument consists of each 10 items and 5 items, and verified its quality due to reliability, validity and discrimination. Participants were 218 regular and 100 gifted students from seventh grade. As a result, not only problem solving but also mathematical creativity and problem posing could be the characteristics of the giftedness.

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수학 영재 판별 도구 개발 - 수학 창의적 문제 해결력 검사를 중심으로 -

  • 김홍원
    • 영재교육연구
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    • 제8권2호
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    • pp.69-89
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    • 1998
  • The purpose of this study is to develop a test which can be used in identification of the gifted students in the area of mathematics. This study was carried out for two years from 1996. Mathematical giftedness is, in this study, regarded as a result of interaction of mathematical thinking ability, mathematical creativity, mathematical task committment, background knowledge. This study presumed that mathematical thinking ability is composed of seven thinking abilities: intuitive insights, ability for information organization, ability for visualization, ability for mathematical abstraction, inferential thinking ability(both inductive and deductive thinking abilities), generalization and application ability, and reflective thinking. This study also presupposed that mathematical creativity is composed of 3 characteristics: fluency, flexibility, originality. The test for mathematical creative problem solving ability was developed for primary, middle, and high school students. The test is composed of two parts: the first part is concentrated more on divergent thinking, while the second part is more on convergent thinking. The major targets of the test were the students whose achievement level in mathematics belong to top 15~20% in each school. The goodness of the test was examined in the aspects of reliability, validity, difficulty, and discrimination power. Cronbach $\alpha$ was in the range of .60~.75, suggesting that the test is fairly reliable. The validity of the test was examined through the correlation among the test results for mathematical creative problem solving ability, I. Q., and academic achievement scores in mathematics and through the correlation between the scores in the first part and the scores in the second part of the test for mathematical creative problem solving ability. The test was found to be very difficult for the subjects. However, the discrimination power of the test was at the acceptable level.

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상황제시형 수학 문제 만들기(WQA) 활동이 문제해결력 및 수학적 태도에 미치는 영향 (The Effects of the Situation-Based Mathematical Problem Posing Activity on Problem Solving Ability and Mathematical Attitudes)

  • 김경옥;류성림
    • 대한수학교육학회지:학교수학
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    • 제11권4호
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    • pp.665-683
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    • 2009
  • 본 연구는 문제해결력을 증진시키기 위한 방안으로 상황을 제시한 후 W(상황표현하기)-Q(문제 만들기)-A(답하기)에 의한 단계별 활동을 하여 그 효과성을 알아보았다. 이 방법을 2학년에게 한 학기동안 20차시를 적용한 결과 문제해결력은 향상된 것으로 나타났고, 태도에서는 융통성은 향상되었고 나머지 영역은 유의미한 차이는 없었지만 전반적으로 평균이 높아진 것을 확인할 수 있었다. 따라서 WQA 문제만들기 활동은 아동의 문제해결력을 증진시키고 태도를 개선하는 좋은 방법임을 알 수 있었다.

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