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ANALYSIS OF STUDENTS’ EPISTIMOLOGICAL BARRIERS TO SYSTEMS OF TWO VARIABLES LINEAR EQUATIONS (SPLDV) VIEWED FROM ADVERSITY QUOTIENT IN JUNIOR HIGH SCHOOL 从逆境商数看初中学生对二元线性方程组(SPLDV)的认识障碍分析
Pub Date : 2024-01-31 DOI: 10.31000/prima.v8i1.9033
Fitri Alyani, Afiful Haidar
This study aims to determine students' epistemological barriers in the material system of two-variable linear equations (SPLDV) in terms of Adversity Quotient (AQ). This research method uses descriptive qualitative. The subjects in this study were 6 students who were selected based on their level, namely Adversity Quotient Climber, Adversity Quotient Camper, and Adversity Quotient Quitter. Researchers used questionnaires, written tests and interviews to determine the extent to which subjects had epistemological barriers and Adversity Quotient (AQ). Then, the data analysis techniques used the Winstep application on questionnaires and written tests, then interviews used data reduction analysis, data collection, and drawing conclusions. The results of this study, namely: a) Students who have high epistemological barriers, have epistemological barriers conceptually, procedurally, and operationally; b) Students who have moderate epistemological barriers have operational epistemological barriers; c) Students who have low epistemological barriers, do not have epistemological barriers conceptually, procedurally, and operationally; d) Students with Adversity Quotient Climbers do not yet have low epistemological barriers, as well as Adversity Quotient Campers and Quitters who do not necessarily have moderate and high epistemological barriers; e) Factors that affect the Adversity Quotient and this epistemological barrier is how students understand the material provided by educators. This research can be a source of information and reference for readers.Keywords: Epistemological Barriers, System of Two Variable Linear Equations, and Adversity Quotient (AQ)
本研究旨在从逆境商数(AQ)的角度确定学生在双变量线性方程组(SPLDV)材料系统中的认识论障碍。本研究采用描述性定性研究方法。研究对象为 6 名学生,根据他们的水平进行选择,即逆境商数攀登者、逆境商数露营者和逆境商数放弃者。研究人员通过问卷调查、书面测试和访谈来确定受试者的认识论障碍程度和逆境商数(AQ)。然后,在问卷和书面测试中使用 Winstep 应用程序进行数据分析,在访谈中使用数据还原分析、数据收集和得出结论。本研究的结果,即a)认识论障碍高的学生,在概念上、程序上和操作上都存在认识论障碍;b)认识论障碍中等的学生,在操作上存在认识论障碍;c)认识论障碍低的学生,在概念上、程序上和操作上都不存在认识论障碍;d) 逆境商数攀登者的学生还没有低认识论障碍,逆境商数露营者和放弃者也不一定有中等和高认识论障碍; e) 影响逆境商数和这种认识论障碍的因素是学生如何理解教育者提供的材料。本研究可为读者提供信息和参考:认识论障碍、二元线性方程组和逆境商数(AQ)
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引用次数: 0
ANALYSIS OF STUDENTS' ERROR IN WORKING ON MATHEMATICS PROBLEMS BASED ON THE CIRCULAR MATERIAL BASED ON KASTOLAN THEORY 基于卡斯托兰理论的循环教材中学生做数学题的错误分析
Pub Date : 2024-01-31 DOI: 10.31000/prima.v8i1.9296
Sri Lestari Rahayu, Budi Murtiyasa
The purpose of this study is to describe the types of student errors in solving HOTS-based circle questions based on kastolan theory, then it will also be explored regarding the factors that cause errors, and the percentage of student errors when solving problems. The method that will be used is descriptive qualitative. The instruments in this study consisted of written tests, interviews, and documentation. Data analysis techniques include data reduction, presenting data, and drawing conclusions. The subjects in this study were 13 students from class VIII A of SMP Negeri 4 Randublatung in semester 2 of the 2022/2023 academic year. Then interviews will be conducted by taking 3 samples of student answers grouped based on types of conceptual, procedural, and technical errors. The results showed that the most dominant errors occurred in technical errors where errors were made in the counting process with a percentage of 69.23%. Student procedural errors were made due to the incompatibility of the steps in solving the questions which resulted in wrong answers, with a percentage of 53.84%. Students' conceptual errors were made because students misinterpreted concepts and incorrectly determined the problem solving formula, with a percentage of 46.15%. Factors that cause students to make mistakes in solving HOTS-based questions are: students are not careful in the process of calculating ranks, use formulas that do not meet the prerequisites of the formula, and incompatibility of steps in solving problems.Keywords: Error Analysis, Cricles, HOTS Type Questions, Kastolan Theory
本研究的目的是根据卡斯托兰理论,描述学生在解决基于 HOTS 的圆圈问题时的错误类型,然后还将探讨导致错误的因素以及学生在解决问题时的错误比例。本研究将采用描述性定性方法。本研究的工具包括书面测试、访谈和文档。数据分析技术包括数据还原、数据展示和得出结论。本研究的受试者是来自SMP Negeri 4 Randublatung学校八年级A班(2022/2023学年第二学期)的13名学生。然后,根据概念性错误、程序性错误和技术性错误的类型,抽取3个学生答案样本进行访谈。结果表明,最主要的错误发生在技术性错误中,错误发生在计数过程中,比例为 69.23%。学生的程序性错误是由于解题步骤不一致而导致答案错误,所占比例为 53.84%。学生概念性错误是因为学生曲解了概念,错误地确定了解题公式,所占比例为 46.15%。导致学生在解答基于HOTS的试题时出现错误的因素主要有:学生在计算等级的过程中不细心、使用的公式不符合公式的前提条件、解题步骤不协调等:错误分析、Cricles、HOTS 型问题、Kastolan 理论
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引用次数: 0
ASK AND CLARIFY ABOUT STUDENT SHARING OF THE CONCEPT OF REFLECTION 询问并澄清学生分享的反思概念
Pub Date : 2024-01-31 DOI: 10.31000/prima.v8i1.8311
Buhaerah Buhaerah, Muhammad Ahsanul Haq, Nurfaizah Nurfaizah
While studying mathematics in tertiary institutions, students must understand basic mathematics concepts. One of the main subjects in the mathematics education study program is transformation geometry. One of the materials in this course is the concept of reflection. In the reflection concept material, students remember mathematical formulas and know how to solve problems. Learning through sensitive questions and clarification is learning through a shared learning strategy that focuses on two characteristics. In this lesson, students ask questions and or answers. Students form small groups, and each group explains when there are questions. Discussions and interviews were carried out on behalf of each group. Students present the results of the survey and clarification in class. Ask students to clarify if there are questions that are ambiguous or wrong. In this study, the lecturer only acts as a facilitator.
在高等院校学习数学时,学生必须了解基本的数学概念。数学教育学习课程的主要科目之一是变换几何。该课程的教材之一是反射概念。在反映概念教材中,学生要记住数学公式,知道如何解决问题。通过敏感的问题和澄清进行学习是通过共同学习策略进行的学习,主要有两个特点。在本节课中,学生提出问题和或回答问题。学生组成小组,每组在有问题时进行讲解。代表每个小组进行讨论和访谈。学生在课堂上展示调查结果和说明。如果有模棱两可或错误的问题,请学生澄清。在本研究中,讲师只充当主持人。
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引用次数: 0
DEVELOPMENT OF E-BOOKS INTEGRATED WITH HABIST OF MIND AND ISLAMIC CHARACTERS IN IMPROVING ALGEBRAIC THINKING SKILLS OF PROSPECTIVE ELEMENTARY SCHOOL TEACHERS 在提高准小学教师代数思维能力方面,开发与 "Habist of mind "和 "Islamic characters "相结合的电子图书
Pub Date : 2024-01-31 DOI: 10.31000/prima.v8i1.10129
Hestu Wilujeng, Aristiawan Aristiawan
Algebraic thinking skills are important for students because algebraic thinking will promote ways to interpret mathematics. The results of preliminary research on the algebraic thinking ability of PGMI students showed an average problem solving of 18.46, mathematical modelling of 18.26, reasoning ability of 5.54, analytical thinking of 8.8 and generalization of 17, with a maximum value of 20. These results indicate that for indicators of analytical thinking and reasoning students are still low. This study aims to develop an e-book of algebraic thinking skills integrated with habits of mind and Islamic characters for prospective elementary school teachers. This type of research is development research using the ADDIE model (Analysis, Design, Development, Implementation and Evaluation). The developed e-book was validated by several experts including media experts, material experts and Islamic experts to ensure the quality of the e-book produced before the field trial. Product trials were conducted on 230 PGMI students. Based on the results of the study, it is known that the feasibility of the algebraic thinking ability e-book integrated with habits of mind and Islamic characters is categorized as very good, with a value of 4.77 from a maximum scale of 5 while practicality obtained a score of 4.11 in the good category
代数思维能力对学生非常重要,因为代数思维将促进解释数学的方法。对 PGMI 学生代数思维能力的初步研究结果显示,学生的平均问题解决能力为 18.46,数学建模能力为 18.26,推理能力为 5.54,分析思维能力为 8.8,概括能力为 17,最大值为 20。这些结果表明,学生的分析思维和推理能力指标仍然较低。本研究旨在为即将成为小学教师的学生编写一本代数思维能力与思维习惯和伊斯兰性格相结合的电子书。这类研究是采用 ADDIE 模型(分析、设计、开发、实施和评估)进行的开发研究。为确保电子书的质量,在实地试用之前,由媒体专家、材料专家和伊斯兰教专家等多位专家对所开发的电子书进行了验证。对 230 名 PGMI 学生进行了产品试用。根据研究结果,结合思维习惯和伊斯兰文字的代数思维能力电子书的可行性被归类为非常好,在最高 5 分的评分中得分为 4.77 分,而实用性在好的类别中得分为 4.11 分。
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引用次数: 0
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Prima: Jurnal Pendidikan Matematika
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