• Title/Summary/Keyword: Student numbers

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Mathematics classrooms that students love, grade 1: Numbers and operations by Jinho Kim (2023)

  • Sheunghyun Yeo
    • Research in Mathematical Education
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    • v.27 no.1
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    • pp.151-156
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    • 2024
  • Mathematics Classrooms that Students Love, Grade 1: Numbers and Operations is a book that reviews student-centered educational strategies in mathematics, contrasting the teacher-centered approach. The book included lesson plans, transcriptions, and annotated comments for imperative instructional practices. Drawing from a range of effective instructional practices, it explores how student engagement and enjoyment in mathematics can be fostered through innovative lesson structures, activities, and discussions.

Exploring the Predictors of Academic Probation in College : Focusing on Variables of Student Engagement (대학생의 학사경고 예측요인 탐색: 학교참여도 변인을 중심으로)

  • Seo, Eun Hee;Kim, Eun Young
    • The Journal of the Korea Contents Association
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    • v.21 no.7
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    • pp.469-476
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    • 2021
  • The purpose of this study is to explore the predictors of academic probation in college. Especially, this study focused on student engagement variables among the predictors of academic probation in college. Student engagement variables include hours of absence from class and numbers of log to LMS(Learning Management System) and in extracurricular program system during four weeks after the opening of a course and the numbers of faculty counseling. GPA(grade Point Average) is a dependent variable and GPA of prior semester is a control variable in this study. 17,261 student data were collected for the study. Linear regression model and logistic regression model analyses were conducted in the study. The finding showed that the hours of absence from class and numbers of log in extracurricular program system during four weeks after the opening of a course predicted academic achievement of college students. The result also indicated that hours of absence from class and numbers of log-ins to LMS(Learning Management System) and in extracurricular program system during four weeks after the opening of a course were the predictors of academic probation in college. This study will contribute to investigate indicators of students with low academic performance and to provide proper support for underachievers.

Forecasting number of student by Holt-Winters additive model (홀트-윈터스 가법모형에 의한 전국 학생수 예측)

  • Kim, Jong-Tae
    • Journal of the Korean Data and Information Science Society
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    • v.20 no.4
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    • pp.685-694
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    • 2009
  • The idea of this paper is to get the time series data from the number of student on the elementary, meddle and high-school for the forecasting of the numbers of student. Tow models, model A and model B, of time series data are obtained. The Holt-Winters additive methods are used for the forecasting of the numbers of student with the model A and model B until 2019 year. As the result, the abilities of forecasting on model A and B are better than those of the Korean education statistical system 2007.

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Projection number of the graduate student in high school around the capital area and an entrance quota (수도권지역의 고3학생 수 예측과 대학입학정원수와의 분석)

  • Yoon, Yong-Hwa;Kim, Jong-Tae
    • Journal of the Korean Data and Information Science Society
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    • v.21 no.3
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    • pp.523-534
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    • 2010
  • The purpose of this paper is to forecast the numbers of students in a capital areas until 2027 year by using the moving average methods for estimating the number of student at the elementary, meddle and high-school. It is analyzed the third student number at the high schools and the entrance quota of colleges and universities around capital areas until 2027. The result of this paper is that there are no problems to keep the current entrance quota of colleges and universities around capital areas until 2027.

An Analysis of Middle School Student's Eye Movements in the Law of Large Numbers Simulation Activity (큰 수의 법칙 시뮬레이션에서 중학생의 안구 운동 분석)

  • Choi, In Yong;Cho, Han Hyuk
    • The Mathematical Education
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    • v.56 no.3
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    • pp.281-300
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    • 2017
  • This study analyzed the difficulties of middle school students in computer simulation of the law of large numbers through eye movement analysis. Some students did not attend to the simulation results and could not make meaningful inferences. It is observed that students keep the existing concept even though they observe the simulation results which are inconsistent with the misconceptions they have. Since probabilistic intuition influence student's thinking very strongly, it is necessary to design a task that allows students to clearly recognize the difference between their erroneous intuitions and simulation results. In addition, we could confirm through eye movements analysis that students could not make meaningful observations and inferences if too much reasoning was needed even though the simulation included a rich context. It is necessary to use visual representations such as graphs to provide immediate feedback to students, to encourage students to attend to the results in a certain intentional way to discover the underlying mathematical structure rather than simply presenting experimental data. Some students focused their attention on the visually salient feature of the experimental results and have made incorrect conclusion. The simulation should be designed so that the patterns of the experimental results that the student must discover are not visually distorted and allow the students to perform a sufficient number of simulations. Based on the results of this study, we suggested that cumulative relative frequency graph showing multiple results at the same time, and the term 'generally tends to get closer' should be used in learning of the law of large numbers. In addition, it was confirmed that eye-tracking method is a useful tool for analyzing interaction in technology-based probabilistic learning.

An Integer Programming Model for a Complex University Timetabling Problem: A Case Study

  • Prabodanie, R.A. Ranga
    • Industrial Engineering and Management Systems
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    • v.16 no.1
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    • pp.141-153
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    • 2017
  • A binary integer programming model is proposed for a complex timetabling problem in a university faculty which conducts various degree programs. The decision variables are defined with fewer dimensions to economize the model size of large scale problems and to improve modeling efficiency. Binary matrices are used to incorporate the relationships between the courses and students, and the courses and teachers. The model includes generally applicable constraints such as completeness, uniqueness, and consecutiveness; and case specific constraints. The model was coded and solved using Open Solver which is an open-source optimizer available as an Excel add-in. The results indicate that complicated timetabling problems with large numbers of courses and student groups can be formulated more efficiently with fewer numbers of variables and constraints using the proposed modeling framework. The model could effectively generate timetables with a significantly lower number of work hours per week compared to currently used timetables. The model results indicate that the particular timetabling problem is bounded by the student overlaps, and both human and physical resource constraints are insignificant.

Estimations of the student numbers by nonlinear regression model (비선형 회귀모형을 이용한 학년별 학생수 추계)

  • Yoon, Yong-Hwa;Kim, Jong-Tae
    • Journal of the Korean Data and Information Science Society
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    • v.23 no.1
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    • pp.71-77
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    • 2012
  • This paper introduces the projection methods by nonlinear regression model. To predict the student numbers, a log model and an involution model as the kind of a trend-extrapolation method are used. Empirical evidence shows that a projection by log model is better than by involution model with the confidence interval estimations for the coefficients of determination.

Analysis of Mathematical Structure to Identify Students' Understanding of a Scientific Concept: pH Value and scale

  • Park, Eun-Jung;Choi, Kyung-Hee
    • Journal of The Korean Association For Science Education
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    • v.30 no.7
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    • pp.920-932
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    • 2010
  • Many topics in science, especially, abstract concepts, relationships, properties, entities in invisible ranges, are described in mathematical representations such as formula, numbers, symbols, and graphs. Although the mathematical representation is an essential tool to better understand scientific phenomena, the mathematical element is pointed out as a reason for learning difficulty and losing interests in science. In order to further investigate the relationship between mathematics knowledge and science understanding, the current study examined 793 high school students' understanding of the pH value. As a measure of the molar concentration of hydrogen ions in the solution, the pH value is an appropriate example to explore what a student mathematical structure of logarithm is and how they interpret the proportional relationship of numbers for scientific explanation. To the end, students were asked to write their responses on a questionnaire that is composed of nine content domain questions and four affective domain questions. Data analysis of this study provides information for the relationship between student understanding of the pH value and related mathematics knowledge.

A Study on Connections about Addition Principle (덧셈 계산 원리의 연결성에 관한 연구)

  • Roh, Eun Hwan;Kim, Seon Yu;Kim, Jung Hoon
    • Journal of Elementary Mathematics Education in Korea
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    • v.22 no.4
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    • pp.331-368
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    • 2018
  • This study is derived from a student who can add without knowing the addition principle. To understand where the student's response come from, we came to analyse the curriculum contents of natural numbers, decimals and fractions addition principle. At the same time, we surveyed two different school of forty six sixth grade participants with questionnaires to determine whether it is a problem of the student or an universal one. As a result, we found that there is a room for improvement in the addition and connections of addition. We propose appropriate instructional method regarding connections of addition and addition principle of natural numbers, decimals and fractions. The conclude there is a close relation and differences among the principles of natural numbers, decimals and fractions in the proposed instructional method. Therefore, we need to consider and instruct the differences of the number expansion.

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