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Linear Regression Model and Spatial Autoregressive Model for Modeling High School Dropout

机译:用于建模高中辍学的线性回归模型及空间自回归模型

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The 12-year compulsory education is one of the main programs of the government as part of "Nawacita" which is the mission plan of the Ministry of Education and Culture. One of the parameters of educational success is completing the Gross Participation Rate and the Participation Rate in the pure quality of education to reach 95%. The size of the percentage value of the Gross Participation Rate and the Pure Participation Rate is very closely related to dropping out of school. In this study, analyzing the factors that influence high school dropout students. It is suspected that there is a spatial dependency effect in this case, one way to solve the spatial dependency effect is to use an area approach regression. The regression with the area approach used in this study is the Spatial Autoregressive Model (SAR). There are no spatial drivers, so the linear regression model is more appropriate for modeling. Predictor variables that affect the number of high school dropout students are the variable number of high school and the number of heads of households with the last elementary-junior high school education with a value of R~2 = 94%. Both predictor variables are directly proportional to the variable number of students dropping out of school.
机译:12年义务教育是政府的主要方案之一,是“Nawacita”的一部分,是教育部和文化部的任务计划。教育成功参数之一是完成参与率和参与率,纯粹的教育质量达到95%。总参与率和纯粹参与率的百分比价值的规模与辍学辍学密切相关。在这项研究中,分析了影响高中辍学学生的因素。怀疑在这种情况下存在空间依赖性效果,解决空间依赖效果的一种方法是使用区域方法回归。本研究中使用的区域方法的回归是空间自回归模型(SAR)。没有空间驱动程序,因此线性回归模型更适合建模。影响高中辍学学生数量的预测变量是最高学校的变量数量和户主高中教育的家庭数量,价值为R〜2 = 94%。这两个预测变量都与辍学的可变数量成正比。

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