阿穆朗阿基诺天主教高中学生数学学习成绩的数学焦虑行为 "易感-感染-恢复 "模型

Gabriella Setligt, C. Montolalu, Y. Langi, J. Kekenusa, Jantje D Prang, M. Mananohas, Charles E. Mongi
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摘要

本研究旨在通过使用 SIR(易感-感染-恢复)数学模型,了解数学焦虑行为对阿穆朗阿基诺天主教高中学生数学学习成绩的影响。研究共收集了 88 个样本,并根据预先确定的标准将其分为三组。其中 47 名学生为易感人群,27 名学生为感染人群,14 名学生为康复人群。本研究的参数测量的是这三个组别在 365 天(相当于一年)内的变化率。得出的两个平衡点可以解释没有数学焦虑行为或数学焦虑行为流行的人群。对这两个平衡点的稳定性分析表明,无数学焦虑行为的平衡点是局部渐近稳定的。此外,本研究还通过获得的基本繁殖数(Ro)(0.99或小于1)揭示了数学焦虑行为将在40天内消失:阿慕朗;数学焦虑;SIR 模型
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Susceptible-Infected-Recovered Model of Mathematics Anxiety Behavior on Students' Mathematics Study Results at Aquino Catholic High School Amurang
This study aims to see the spread of mathematics anxiety behavior on the results of students' mathematics studies at Aquino Catholic High School Amurang by using the SIR (Susceptible-Infected-Recovered) mathematical model. A total of 88 samples were collected and categorized into three groups based on predetermined criteria. These groups consisted of 47 students categorized as susceptible, 27 as infected, and 14 as recovered. The parameters in this study measure the rate of change within these three groups over a 365-day period, equivalent to one year. Two equilibrium points are obtained that can interpret populations free from math anxiety behavior or endemic math anxiety behavior. The stability analysis of the two equilibrium points shows that the equilibrium point free from math anxiety behavior is locally asymptotically stable. Additionally, this study also reveals that math anxiety behavior will disappear in less than 40 days through the basic reproduction number (Ro) obtained, which is 0.99 or less than 1. Keywords: Amurang; mathematics anxiety; SIR model
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