Identifikasi Penalaran Kreatif Siswa Madrasah Ibtidaiyah dalam Memecahkan Masalah Bangun Ruang

Fikri Pub Date : 2022-11-24 DOI:10.31538/almada.v5i4.2872
Pratiwi Viyanti, Musa’adatul Fithriyah, Maftuha Aini Hayatun
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Abstract

The reasoning is one of the many skills that must be mastered by students when working on math problems. One type of reasoning in mathematics is creative reasoning. Creative reasoning is classified into Local Creative Reasoning (LCR) and Global Creative Reasoning (GCR). The reasoning is called Local Creative Reasoning (LCR) if, in the problem-solving process, the steps are still memorizing or imitating, and only a small part uses creative reasoning. Meanwhile, the reasoning is called the Global Creative Reasoning (GCR) type if the problem-solving is not based on an algorithm and, as a whole, requires creative reasoning. This research aims to identify the types of creative reasoning of Islamic elementary school students in solving geometrical problems. This study used the descriptive qualitative method. The subjects of this study were fifth-grade students of MI Nurul Ulum Moropelang, consisting of 2 students with high mathematical abilities, 2 students with moderate mathematical abilities, and 2 students with low mathematical abilities. Data was collected through tests of mathematical ability, creative reasoning tests and interviews. The results showed that students who had high mathematical abilities were currently using Local Creative Reasoning (LCR) type creative reasoning. In contrast, those with low mathematical abilities did not use both types of creative reasoning in solving geometrical problems.
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找出伊斯兰学校学生在解决构建空间问题时的创造性推理
推理是学生在解决数学问题时必须掌握的众多技能之一。数学中的一种推理是创造性推理。创造性推理分为局部创造性推理(LCR)和全局创造性推理(GCR)。如果在解决问题的过程中,步骤仍然是记忆或模仿,并且只有一小部分使用创造性推理,则这种推理称为局部创造性推理(LCR)。同时,如果问题解决不基于算法,并且作为一个整体需要创造性推理,则称为全局创造性推理(GCR)类型。本研究旨在找出伊斯兰小学学生在解决几何问题时的创造性推理类型。本研究采用描述性定性方法。本研究以MI Nurul Ulum Moropelang小学五年级学生为研究对象,包括2名高数学能力学生、2名中等数学能力学生和2名低数学能力学生。数据通过数学能力测试、创造性推理测试和访谈收集。结果表明,具有较高数学能力的学生目前使用的是局部创造性推理(LCR)型创造性推理。相比之下,那些数学能力较低的人在解决几何问题时没有使用这两种创造性推理。
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