• Title/Summary/Keyword: College mathematics Education

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A Practice of Content Area Reading in the Pre-service Teacher Education (예비교사교육에서 수학 교과 독서 활동 지도 사례)

  • Kim, Nam Hee
    • School Mathematics
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    • v.15 no.2
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    • pp.405-427
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    • 2013
  • In this study, we have accomplished content area reading activities for pre-service teachers since 2003. These activities were guided each year to students of the college of education. We proceeded our content area reading activities by four courses. Four courses consisted of reading the book, discussion of reading, announcement of the results, reminding announcement. After content area reading activities, the pre-service teachers have learned naturally the knowledge and ideas that will help in teaching mathematics. And they have shared and expand their knowledge and ideas with colleagues. Moreover the pre-service teachers came to realize that content area reading is very important in pre-service mathematics teacher education. In the study, it was suggested that there is a need to provide opportunities to experience the content area reading for pre-service teachers in mathematics teacher education.

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Visualization of Calculus Concepts with GeoGebra (GeoGebra와 미분적분학 개념의 시각화)

  • Lee, Sang-Gu;Jang, Ji-Eun;Kim, Kyung-Won;Park, Kyung-Eun
    • Communications of Mathematical Education
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    • v.28 no.4
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    • pp.457-474
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    • 2014
  • Recently, with the development of technology, intuitive understanding of abstract mathematical concepts through visualizations is growing in popularity within college mathematics. In this study, we introduce free visualization tools developed for better understanding of topics which students learn in Calculus. We visualize important concepts of Calculus as much as we can according to the order of most Calculus textbooks. In this process, we utilized a well-known, free mathematical software called GeoGebra. Finally, we discuss our experience with visualizations in Calculus using GeoGebra in our class and discuss how it can be effectively adopted to other university math classes and high school math education.

A Study on freshmen's achievements for grade point average among college entrance types in natural science or engineering (입시전형별 이공계 신입생의 대학수학 성취도 비교 분석 - 2012년 M 대학교 이공계 신입생을 중심으로 -)

  • Lee, Heon Soo;Kim, Young Cheol;Park, Yeong Yong
    • Communications of Mathematical Education
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    • v.27 no.4
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    • pp.369-379
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    • 2013
  • In this paper, we analyzed the freshmen's achievements on general mathematics their GPA based on 'basic mathematics diagonal test score' among college entrance types in natural science or engineering. Also, we studied the achievements of students who were not passed the 'Basic Mathematics Diagonal Test (BMDT)' and had to take supplementary lessons to improve their mathematics abilities four times a week during the first semester of academic year 2012 in Mokpo National University. We found the followings; first, freshmen were accepted by the university through the regular admission have a higher level of academic achievement compared other type admission. Second, freshmen's academic achievement in the first semester has significant meaningful effect on their academic achievement in the second semester. Finally, there are correlations between achievements of general mathematics and a curriculum of freshmen who were passed test after taking supplementary lessons.

High-school students' understanding and use of mathematics textbooks (수학 교과서에 대한 고등학생의 인식 및 활용)

  • Park, Ji-Hoon;Kim, Gooyeon
    • The Mathematical Education
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    • v.58 no.4
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    • pp.589-607
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    • 2019
  • The study aimed to investigate what high-school students recognize mathematics textbooks and how they use textbooks in their learning mathematics in and out-of mathematics classrooms. For this purpose, we developed a set of interview questions in order to unpack what high-school students thought about mathematics textbooks and how they intended to use the textbooks for their learning mathematics. Eleven high-school students participated in the interview; the interview lasted for about an hour for each student. The data from the interviews were analyzed. The findings from the data analysis suggested as follows: a) the students seemed to consider mathematics textbooks as crucial medium for a mathematics classroom material and thus, they were likely to obliged to use the textbooks for preparing for not only tests and examination conducted regularly in schools but college entrance examination conducted nationwide; b) however, the students appeared to use the textbooks in limited ways in which they looked into the textbooks to prepare for mid-term or final exam only, not for their understanding mathematical contents as a main resource; and c) the students seemed to realize that they rarely have had an opportunity to develop mathematical thinking capabilities and understand mathematical ideas conceptually through the mathematics textbooks.

Analysis of the Effect in Mathematics Teachers Beliefs on their Students Beliefs by Latent Class Regression Model (잠재집단회귀모델(LCRM)을 통한 학생의 수학적 신념에 대한 교사의 수학적 신념 영향분석)

  • Kang, Sung Kwon;Hong, Jin-Kon
    • Communications of Mathematical Education
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    • v.34 no.4
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    • pp.485-506
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    • 2020
  • The purpose of this study is to analyze of the effect in Mathematics Teachers beliefs on their students beliefs by Latent Class Regression Model (LCRM). For this analysis, the study used the findings and surveys of Kang, Hong (2020) who developed a belief profile by analyzing the mathematical beliefs of 60 high school teachers and 1,850 second-year high school students learning from them through the Latent Class Analysis (LCA). As a result It was observed that 'Nature of Mathematics', 'Mathematic Teaching' and 'Mathematical Ability' of mathematics teachers beliefs influence the mathematical beliefs of students. The teacher's belief of 'Nature of Mathematics' statistically significant effects on students' beliefs in 'School Mathematics', 'Problem Solving', 'Mathematics Learning'. The teacher's belief of 'Teaching Mathematics', 'Mathematical Ability' statistically significant effects on students' beliefs in 'School Mathematics', 'Problem Solving', 'Self-Concept'. The results of this study can give a preview of the phenomenon in which teacher's mathematical beliefs are reproduced into student's mathematical beliefs. In addition, the results of observation of this study can be used to the contents that can achieve the purpose of reorientation for mathematics teachers.

Future Research Topics in the Field of Mathematical Problem Solving: Using Delphi Method (수학적 문제 해결 연구에 있어서 미래 연구 주제: 델파이 기법)

  • Kim, Jin-Ho;Kim, In-Kyung
    • Education of Primary School Mathematics
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    • v.14 no.2
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    • pp.187-206
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    • 2011
  • Mathematical problem solving have placed as one of the important research topics which many researcher have been interested in from 1980's until now. A variety of topics have been researched: Characteries of problem; Processes of how learners to solve them and their metaoognition; Teaching and learning practices. Recently, the topics have been shifted to mathematical learning through problem solving and the connection of problem solving and modeling. In the field of mathematical problem solving where researcher have continuously been interested in, future research topics in this domain are investigated using delphi method.

On freshmen's academic achievements of college mathematics and the efficient methods of education (이공계열 대학 신입생의 기초 수학분야 학업성취도 및 효율적인 교육 방안에 대한 연구)

  • Kim, Byung Hak;Kim, Jae Woong;Kim, Jiyun
    • Communications of Mathematical Education
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    • v.31 no.1
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    • pp.1-15
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    • 2017
  • The university entrance examination in deeply related to high school education, adaptation and study ability in university. In this point of view, we investigate the scholastic achievement to the Calculus 1,2, linear algebra and differential equation from academic year 2006 to 2016. The above four subjects contain elementary and essential contents to study for science and engineering major in university. We compare and analyse the data of scholastic achievement and system of various university entrance examination, and we discuss and propose the methods of improvements for adaptation to each major field and study ability.