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Examining the College Mathematics Classroom Teaching Quality using Fuzzy Evaluation Model

机译:基于模糊评价模型的大学数学课堂教学质量考察

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Mathematics teaching in classrooms is improved using periodical student assessments and the recommendations are implemented. This improves the teaching standard and the assessment quality for academic performance. This article proposes a Type-2 Fuzzy Model-based Teaching Evaluation (T2FM-TE) exclusively for high-class mathematics. The nature of the teaching classroom is to improve the understandability and knowledge of the students related to the mathematics subject. This is handled using the min-max variations for a threshold-based assessment. The assessment improves the teaching quality; hence, the features are extracted from different intervals. This extraction identifies the uncertainty footprint under primary and secondary membership function objectives. The membership is defined for minimum and maximum objective satisfaction based on students' performance. Based on the low-to-high and high-to-low membership representation, the threshold is decided for identifying the uncertainty below. Considering the variation between the primary and secondary membership accumulation, the teaching quality is assessed from the topmost membership objectives. The quality and maximum student passing ratio are used for framing the highest possible membership objective. Therefore the proposed model achieves fair outcomes based on assessment and complexity.
机译:通过定期的学生评估来改进课堂上的数学教学,并实施这些建议。这提高了教学水平和学业成绩的评估质量。本文提出了一种专门针对高级数学的 Type-2 模糊模型教学评估 (T2FM-TE)。教学课堂的本质是提高学生对数学学科的理解和知识。这是使用基于阈值的评估的最小值-最大值变体来处理的。评估提高了教学质量;因此,特征是从不同的区间提取的。此提取确定了主要和次要成员函数目标下的不确定性足迹。成员资格是根据学生的表现为最低和最高客观满意度定义的。根据从低到高和从高到低的成员表示,确定阈值以识别以下不确定性。考虑到小学和中学会员积累之间的差异,从最高会员目标评估教学质量。质量和最大学生及格率用于制定尽可能高的会员目标。因此,所提出的模型基于评估和复杂性实现了公平的结果。

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