分析十二年级学生玛瓦希德·哈希姆关于应用机会材料的组合思考能力

I. Wahyuni, Luk Luk Ainul Iffah F, Afina Nikmatuzzahro, Devita Indri Febiani
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引用次数: 0

摘要

组合思维是学生需要掌握的一种思维能力。组合学的思维方法为解决问题提供了有组织的步骤。本研究的目的是确定学生使用的方法,以结合他们的思维来解决组合的问题机会。本研究结合了描述性研究和定性研究。测试和面试是使用的工具。本次调查的对象是一个班的六名学生。组合思维能力的每一步由6名学生代表。学生组合思维技能应用的指标能够描述对组合机会概念的理解,并传达组合机会概念。在组合机会的情况下,学生能够写出要求的内容。学生可以解决组合概率问题,直到找到解决方案和答案。通过使用概率组合的概念,学生能够回答有关组合机会顺序的问题。他们可以解释他们的答案的原因或理由。一年级的学生通常有能力写出已知的知识和正确的问题。二年级的学生通常有能力用数学句子代替第一级的已知问题。第三级的学生更有可能在计算和基于概念的问题上做得很好,而第四级的学生更有可能能够表达和解释工作结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Analisis Kemampuan Berpikir Kombinatorika Siswa Kelas XII MA Wahid Hasyim Dalam Memecahkan Soal Terapan Materi Peluang Kombinasi
Combinatoric thinking is a type of thinking ability that students need to master. The combinatorics approach to thinking offers organized steps to solve problems. The purpose of this research is to ascertain the method students use to combine their thinking to solve combinations of problem opportunities. This research combines descriptive and qualitative research. Tests and interviews are the tools used. Six students from one class are the subject of this investigation. Each step of combinatorics thinking ability is represented by six students. Indicators of the application of students' combinatoric thinking skills are able to describe what is understood about the concept of combination opportunities and communicate the concept of combination opportunities. In the case of combination opportunities, students are able to write what is asked. Students can solve combination probability problems until they find solutions and answers. By using the notion of probability combinations students are able to answer questions about the order of combination opportunities. They can explain the reasons or reasons for their answers. First grade students usually have the ability to write down what is known and the questions asked correctly. Second grade students usually have the ability to replace questions that are known and asked at level one with mathematical sentences. Students at level three are more likely to do well with calculations and concept-based problems, and students at level four are more likely to be able to articulate and explain work results.
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