The academic administrations of administrators affecting the efficiency of schools in the new normal under Chanthaburi Primary Educational Service Area Office 1
This research aimed to: 1) study level of academic administrations of administrators, 2) study level of efficiency of schools in the new normal, 3) study the relationship between the academic administrations of administrators and the efficiency of schools in the new normal, and 4) study how the academic administrations of administrators affect the efficiency of schools under Chanthaburi Primary Educational Service Area Office 1 in the new normal. The sample in the study was comprised of 285 teachers affiliated with Chanthaburi Primary Educational Service Area Office 1 in academic year 2021. The research instrument was a 5-point rating scale questionnaire that was divided into 2 parts. The first part consisted of questions about the academic administrations of administrators and had a reliability of 0.92. The second part consisted of questions about the efficiency of schools in the new normal and had a reliability of 0.88. The statistics used for data analysis were: mean, standard deviation, Pearson’s correlation coefficient, and multiple regression analysis.
The findings from the study indicated that: 1) the academic administrations of administrators were at the high level, 2) the efficiency of schools in the new normal was at the high level, 3) the relationship between the academic administrations of administrators and the efficiency of schools in the new normal had a positive correlation at the high level of 0.69 which was statistically significant at the 0.05 level, and 4) the academic administrations of administrators affecting the efficiency of schools under Chanthaburi Primary Educational Service Area Office 1 in the new normal, namely, how teaching management in education, and the development and use of technologies for education affect the efficiency of schools in the new normal as variables to forecast the efficiency of these schools in the new normal was at 66.10%, which was statistically significant at the 0.05 level. Thus, the equation could be written in raw score form as Y ̂ = 0.890 0.404 (X1) 0.396 (X5) and in standard score form as Z ̂_y = 0.033 (X1) 0.034 (X5).