Characteristics of Students' Metacognitive Ability in Solving Problems using Awareness, Regulation and Evaluation Components

Anita Adinda, Heri Purnomo, Desi Rahmatina, Nur Choiro Siregar
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Abstract

The process of solving absolute value problems is not only associated with the simplification of equations or inequalities. Students also need to pay close attention, ask the right questions, carry out the right strategies, and acquire adequate information. This step is essential to prevent students with good metacognitive ability from drawing wrong conclusions. The research discusses the metacognitive characteristics of mathematics education students in solving absolute value problems from the awareness, regulation and evaluation components. Participants consisted of 101 students from four state universities in the city of Malang. Data were obtained through written answers, transcripts of think aloud, and interviews. The data collected were analyzed to determine their metacognitive abilities in terms of awareness, regulation and evaluation components. The result showed that the metacognitive ability of low-skilled students only exists in the awareness component, which is thinking about what is being asked. Furthermore, those medium capable of the awareness component still lack adequate thinking ability. In the regulation and evaluation components, students do not realize that there are still inappropriate steps in solving problems and fail to check the correctness of their answers. However, high-ability students can solve problems in different ways and easily distinguish accurate information using effective strategies. Learn how the metacognitive characteristics of students in solving non-routine absolute value application questions, provides space for educators to be able to create appropriate learning models.
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学生运用意识、调节和评价成分解决问题的元认知能力特征
解决绝对值问题的过程不仅与方程式或不等式的简化有关。学生还需要密切关注,提出正确的问题,采取正确的策略,并获得足够的信息。这一步对于防止具有良好元认知能力的学生得出错误的结论至关重要。本研究从意识、规则和评价三个方面探讨了数学教育学生在解决绝对值问题中的元认知特征。参与者包括来自玛琅市四所国立大学的101名学生。数据通过书面回答、“自言自语”记录和访谈获得。对收集到的数据进行分析,以确定他们的元认知能力,包括意识、调节和评估成分。结果表明,低技能学生的元认知能力只存在于意识部分,即思考被提问的内容。此外,那些具有意识成分的媒介仍然缺乏足够的思维能力。在规则和评价部分,学生没有意识到解决问题的步骤仍然不恰当,没有检查自己答案的正确性。然而,高能力的学生可以用不同的方式解决问题,并且可以使用有效的策略轻松区分准确的信息。了解学生在解决非常规绝对值应用题时的元认知特征,为教育者能够创建合适的学习模式提供了空间。
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