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首页> 外文期刊>International Journal of Scientific & Technology Research >Students' Critical Thinking Skills Toward The Relationship Of Limits, Continuity, And Derivatives Of Functions
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Students' Critical Thinking Skills Toward The Relationship Of Limits, Continuity, And Derivatives Of Functions

机译:学生对极限,连续性和函数导数关系的批判性思维技巧

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摘要

Differential calculus specifically studies a function by discussing the limits, continuity, and derivatives that the function has. This study aims to find out how is description students' critical thinking skills towards the relationship of limits, continuity, and derivatives of functions. This study used an exploratory survey method with a questionnaire instrument. Data was taken from 49 students of the mathematics department at a university in Central Java. The results showed that students' critical thinking skills towards the relationship of limits, continuity, and derivatives of functions in the low category. The students' critical thinking skills towards the relationship of limits and continuity of functions were 6.63%, with clarification by 14.29%, assessment of 2.04%, the inference by 6.12%, and strategies by 4.08%. The students' critical thinking skills towards the relationship between continuity and derivatives of functions were 18.88%, with clarification by 48.98%, assessment by 4.08%, the inference by 18.37%, and strategies by 4.08%. These results are possible because students have a low understanding of the concept of limits of functions, and this can cause students to experience difficulties in calculus learning.
机译:微分学通过讨论函数的极限,连续性和导数来专门研究函数。这项研究旨在找出如何描述学生的批判性思维技巧,以了解极限,连续性和功能的派生关系。这项研究使用了具有问卷调查工具的探索性调查方法。数据来自中爪哇省一所大学数学系的49名学生。结果表明,在低类别中,学生对极限,连续性和功能的派生关系的批判性思维能力。学生对极限与功能连续性的批判性思维能力为6.63%,其中澄清度为14.29%,评估为2.04%,推理为6.12%,策略为4.08%。学生对连续性与功能导数之间关系的批判性思维能力为18.88%,其中澄清度为48.98%,评估为4.08%,推理为18.37%,策略为4.08%。这些结果之所以可能是因为学生对功能限制的概念了解不够,这可能导致学生在微积分学习中遇到困难。

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