农业综合企业种植专业知识集中中解决问题技能数学教学模块的可测量性

Sudiansyah Sudiansyah, M. Rif'at, Agung Hartoyo
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引用次数: 0

摘要

对吉打邦区MGMP VHS的30名数学教师进行的初步研究,以及对商界和种植业代表的采访表明,81.7%的受访者对目前的数学教材表示担忧,认为这些教材没有充分培养学生与其专业集中的解决问题的能力。这个问题反映了VHS毕业生的素质,他们被期望为工作做好准备和熟练。本研究的目的是在概念和方法上开发一个可衡量的教学模块,以产生与专业知识集中和商业和工业世界的要求相一致的可量化结果。本研究采用的研究方法是通过Van den Akker发展研究,采用混合法和序贯解释设计。对20名受访者进行了定量分析,其中包括一所优秀职业学校的数学和生产教师、丹绒Pura STKIP、吉打邦州立理工学院的讲师,以及来自种植业商界和工业界的团队。结果显示,Pearson相关系数为Ryx1x2x3=0.949,决定系数[r2]为0.900,回归方程Y = 0.566 + 0.444 X1 + 0.278 X2 + 0.135 X3的f计算为48.06。从这些结果中得出结论,该教学模块所采用的概念、方法和结果是合适的。数学解题技巧教学模块的概念、方法和结果之间的关系是单向的。专家在模块内容、表达可行性、语言适当性和问题解决能力方面的效度达到96.88%,属于非常有效类别。从兴趣、材料和语言方面来看,实用性在92.02分,这是非常实用的
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Measurability of the mathematics teaching modules on problem solving-skills in the concentration of agribusiness expertise in plantation
Preliminary research involving 30 mathematics teachers at the MGMP VHS of Ketapang district and interviews with business world and plantation industry representatives suggested that 81.7% of respondents voiced concerns over the current mathematics teaching materials, which do not adequately equip students with problem-solving skills in line with their expertise concentration. This issue reflects on the quality of VHS graduates who are expected to be job-ready and skilled. The objective of this study is to develop a measurable teaching module, conceptually and methodologically, that yields quantifiable results in alignment with the concentration of expertise and the requirements of the business and industry world. The research method adopted is a mixed method with a sequential explanatory design through the Van den Akker development study. A quantitative analysis of 20 respondents, comprising mathematics and productive teachers at a center of excellence vocational school, lecturers of Tanjung Pura STKIP, Ketapang State Polytechnic, and a team from the business and industry world in the plantation sector, resulted in a Pearson correlation of Ryx1x2x3=0.949, a determination coefficient [r2] of 0.900, and an F-calculation of 48.06 for the regression equation Y ̂ = 0.566 + 0.444 X1 + 0.278 X2 + 0.135 X3. From these results, it is concluded that the concepts, methods, and outcomes utilized in this teaching module are appropriate. The relationship between concepts, methods, and outcomes in teaching modules on skills to solve mathematical problems is unidirectional. Expert validity on aspects of module content, presentation feasibility, language appropriateness, and problem-solving skills amounted to 96.88% in the Very Valid category. Practicality from the aspects of interest, material, and language places the category at 92.02, which is very practical
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