基于定量推理能力的低数学能力学生解题过程中的代数思维

Edumatika Pub Date : 2018-11-10 DOI:10.32939/ejrpm.v1i2.224
D. Sari, F. R. Fiantika
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The results showed that algebraic thinking processed on mathematics problem solving on the student with low ability based on quantitative reasoning ability obtained LESS category because the subject doesn’t capable used deductive reasoning on clarifying n symbol on problem and representation on arrow diagram and Cartesian diagram for the first problem test. With the result that Quantitative Reasoning subject on analyzing problems to extract and quantify essential features with deductive reasoning obtained “Less” category. The second problem test, the subject doesn’t capable used inductive reasoning on concluding highest bounce of the ball from the graphic and function table. With that result that Quantitative Reasoning subject on analyzing problems to extract and quantify essential features with inductive reasoning obtained “Less” category. \nKeywords: algebraic thinking processed, mathematics ability, quantitative reasoning ability. \nAbstrak. Quantitative Reasoning merupakan kemampuan siswa dalam menyimpulkan suatu permasalahan. Tujuan dari penelitian ini adalah untuk mengetahui lebih mendalam mengenai proses berpikir aljabar terutama pada siswa dengan kemampuan rendah ditinjau dari kemampuan Quantitative Reasoning. Metode penelitian adalah deskriptif kualitatif dengan tujuan untuk mendeskripsikan proses berpikir aljabar siswa dalam penyelesaian masalah matematika materi fungsi pada siswa kemampuan rendah ditinjau dari kemampuan quantitative reasoning. Instrumen dalam penelitian ini adalah lembar tes kemampuan berpikir aljabar dan lembar wawancara. Pemilihan subjek dilakukan secara purposive dengan mempertimbangkan nilai rapor tertinggi dan pertimbangan guru kelas yang lebih mengetahui karakteristik siswa. 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引用次数: 2

摘要

定量推理是学生总结解决问题的能力。本研究的目的是利用定量推理能力对低能学生的代数思维信息进行加工。方法采用定性描述的方法,目的是对数学问题的代数思维进行描述,处理数学问题的基础材料是基于函数的低能力学生的定量推理能力。本文采用代数能力试卷测试和访谈笔录。学科群采用目的性技术,对报告和教师评价具有较高的评价价值,了解学生的特点。结果表明,基于定量推理能力较低的学生在数学解题过程中进行的代数思维得到较少的类别,因为受试者在第一题测试中不能使用演绎推理来澄清问题上的n符号和箭头图和笛卡尔图的表示。结果表明,定量推理学科对分析问题的本质特征提取和量化运用演绎推理获得了“Less”范畴。在第二题测试中,被试不能用归纳推理从图形和函数表中得出球的最高弹跳。由此,定量推理学科在分析问题上提取和量化本质特征的归纳推理获得了“Less”范畴。关键词:代数思维加工,数学能力,定量推理能力。Abstrak。定量推理merupakan kemampuan siswa dalam menypulkemkan suatu permasalahan。Tujuan dari penelitian ini adalah untuk mengetahui lebih mendalam mengenai proproberpikir aljabar terutama pada siswa dengan kemampuan dendinjau dari kemampuan定量推理。方法penpentitian aljabar - sisam - penyelesaian - masalah - matematika - materii -真菌pada - siswa - kemampuan - endah - ditinjau - dari kemampuan定量推理。用仪器测定羊腿的长度,用仪器测定羊腿的长度,用仪器测定羊腿长度。主题为主题,主题为主题,主题为目的,主题为主题,主题为主题,主题为主题,主题为主题,主题为主题,主题为主题,主题为主题,主题为主题,主题为主题,主题为主题,主题为主题。Hasil penelitian menunjukkan bahwa proproberpikir aljabar dalam penyelesaian masalah matematika siswa kemampuan rendah ditinjau dari kemampuan定量推理memperoleh kategori kuran subjek belum mampu menggunakan penalaran deduktif dalam menjelaskan makna符号和dalam permasalahan dan代表asikan dalam图panah dan图cartesius paada sonomor satu seingga memperoleh kategori kurang。学名:juga belum mampu menggunakan penalaran induktif dalam menypulkkan lambungan tertinggi bola berdasarkan tabel fungus yang diperjelas dengan grafik fungus paada sornomor dua。Kata kunci:论文berpikir aljabar, kemampuan matematika, kemampuan定量推理。
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A Students Algebraic Thinking Processed in Mathematic Problem Solving at Low Mathematic Ability Student Based on Quantitative Reasoning Ability
Quantitative Reasoning is students ability to concluded a problem solved. The purpose of this research has information about algebraic thinking processed on the student with low ability based on Quantitative Reasoning ability. Methods used qualitative descriptive with a purpose for a description of algebraic thinking processed on mathematics problem solving basic material on function with the low ability of student based on quantitative reasoning ability. This paper used algebraic ability paper test and interview transcript. The subject cluster used purposive technic with appreciation high value on report and teacher review which are known about students characteristic. The results showed that algebraic thinking processed on mathematics problem solving on the student with low ability based on quantitative reasoning ability obtained LESS category because the subject doesn’t capable used deductive reasoning on clarifying n symbol on problem and representation on arrow diagram and Cartesian diagram for the first problem test. With the result that Quantitative Reasoning subject on analyzing problems to extract and quantify essential features with deductive reasoning obtained “Less” category. The second problem test, the subject doesn’t capable used inductive reasoning on concluding highest bounce of the ball from the graphic and function table. With that result that Quantitative Reasoning subject on analyzing problems to extract and quantify essential features with inductive reasoning obtained “Less” category. Keywords: algebraic thinking processed, mathematics ability, quantitative reasoning ability. Abstrak. Quantitative Reasoning merupakan kemampuan siswa dalam menyimpulkan suatu permasalahan. Tujuan dari penelitian ini adalah untuk mengetahui lebih mendalam mengenai proses berpikir aljabar terutama pada siswa dengan kemampuan rendah ditinjau dari kemampuan Quantitative Reasoning. Metode penelitian adalah deskriptif kualitatif dengan tujuan untuk mendeskripsikan proses berpikir aljabar siswa dalam penyelesaian masalah matematika materi fungsi pada siswa kemampuan rendah ditinjau dari kemampuan quantitative reasoning. Instrumen dalam penelitian ini adalah lembar tes kemampuan berpikir aljabar dan lembar wawancara. Pemilihan subjek dilakukan secara purposive dengan mempertimbangkan nilai rapor tertinggi dan pertimbangan guru kelas yang lebih mengetahui karakteristik siswa. Hasil penelitian menunjukkan bahwa proses berpikir aljabar dalam penyelesaian masalah matematika siswa kemampuan rendah ditinjau dari kemampuan quantitative reasoning memperoleh kategori kurang karena subjek belum mampu menggunakan penalaran deduktif dalam menjelaskan makna simbol n dalam permasalahan dan merepresentasikan dalam diagram panah dan diagram cartesius pada soal nomor satu sehingga memperoleh kategori kurang. Subjek juga belum mampu menggunakan penalaran induktif dalam menyimpulkan lambungan tertinggi bola berdasarkan tabel fungsi yang diperjelas dengan grafik fungsi pada soal nomor dua. Kata kunci: proses berpikir aljabar, kemampuan matematika, kemampuan quantitative reasoning.
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