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EXPLORATION OF BATIK JAMBI ON LEARNING TRANSFORMATION GEOMETRY 蜡染蜡笔对变换几何学习的探索
Pub Date : 2023-01-18 DOI: 10.31000/prima.v7i1.7305
Retno Andriyani, Rahman Rahman, R. Irawati, E. Mutaqin, N. Kamis
Geometry Ability is one of the mathematical abilities that must be mastered by students, this is because geometry ability is one part of learning mathematics. However, the reality in the field in junior high school students, students have difficulty in learning transformation geometry, namely in the material of reflection, rotation, translation and dilatation. This difficulty of students is caused by students not understanding the coordinate points on the cartesian plane. The difficulty of students in determining cartesian coordinates has the effect that students cannot determine straight-line drawings based on straight-line equations. Another thing that causes students difficulty in understanding the geometry of transformation is that students' ability to think abstractly is still very low, students cannot describe concepts from mirroring, turnover, shifting and dilatation. The purpose of this study is to understand the geometry of trasnsformas through the exploration of Jambi batik. The research method used is descriptive qualitative, the result of the research obtained is that there is a concept of transformation geometry in Batik Motik Jambi so that it can be applied in mathematics learning
几何能力是学生必须掌握的数学能力之一,这是因为几何能力是学习数学的一部分。然而,在现实领域中,初中生在学习变换几何,即在材料的反射、旋转、平移和扩张方面存在困难。学生的这种困难是由于学生不理解笛卡尔平面上的坐标点造成的。学生在确定直角坐标时遇到的困难,导致学生无法根据直线方程确定直线图。导致学生理解变换几何困难的另一个原因是学生的抽象思维能力还很低,学生无法从镜像、周转、移位、扩张等方面描述概念。本研究的目的是通过对占壁蜡染的探索来了解变换的几何学。使用的研究方法是描述性定性的,研究得出的结果是,在《蜡染》中有一个变换几何的概念,可以应用到数学学习中
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引用次数: 0
APPLICATION OF PROJECT-BASED LEARNING TO IMPROVE STUDENTS' CREATIVE THINKING ABILITY IN REAL ANALYSIS COURSES 在实际分析课程中运用项目式学习提高学生的创造性思维能力
Pub Date : 2023-01-18 DOI: 10.31000/prima.v7i1.7173
S. Herawati, Puspa Amelia, L. Vermana
Based on the preliminary research in the Real Analysis material, especially those related to limits, it was found that 83.37% of students had moderate and low mathematical reasoning abilities. This condition shows that students are not able to solve problems, because students' creative abilities are low. Developing of student’s creative abilities can be done through Project-Based Learning. This study aims to improve students' creative thinking skills through Project-Based Learning. The approach used in this research is descriptive qualitative. Data analysis is in the form of valid project sheets, practical creative thinking skills using indicators of Fluency, Flexibility, and Novelty. Data was analyzed  with the normalized gain score formula. The results showed that of 12 students who took the Real Analysis course, 75% of students' thinking skills were low, and 25% were moderate. When compared with the conditions before learning for the three indicators 1.25, 1.13, and 0 with after learning there was an increase of 2.17, 2.17 and 0.5.Keywords: Project-Based Learning, creative thinking
根据对Real Analysis材料的初步研究,特别是关于极限的研究,发现83.37%的学生具有中低数学推理能力。这种情况说明学生没有能力解决问题,因为学生的创新能力很低。通过项目式学习可以培养学生的创新能力。本研究旨在透过专案式学习,提升学生的创意思维能力。本研究使用的方法是描述性定性的。数据分析以有效的项目表的形式,使用流畅性、灵活性和新颖性指标的实用创造性思维技能。采用归一化增益评分公式对数据进行分析。结果显示,在参加Real Analysis课程的12名学生中,75%的学生思维能力较低,25%的学生思维能力中等。与学习前的1.25、1.13、0相比,学习后的三项指标分别增加了2.17、2.17、0.5。关键词:项目式学习,创造性思维
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引用次数: 0
ERROR ANALYSIS IN SOLVING GEOMETRY PROBLEMS BASED ON NEWMAN'S ERROR ANALYSIS REVIEWED FROM LEARNING STYLES 基于纽曼误差分析的几何解题误差分析
Pub Date : 2023-01-18 DOI: 10.31000/prima.v7i1.6916
Fetty Nuritasari, Septi Dariyatul Aini
The purpose of this study was to describe the types of student errors in solving problems based on Newman Error Analysis (NEA) in terms of learning styles, namely visual, auditory, and kinesthetic. This type of research uses qualitative-descriptive research. The technique used to collect data in this study was to fill out a learning style questionnaire, problem solving tests, interviews, and documentation and then triangulated to obtain valid data. The results showed: (1) subjects with visual learning styles made mistakes at the stage of process skills (process skills) and writing answers (encoding). (2) subjects with auditory learning styles make mistakes in the stages of understanding (comprehension), transformating (transformation), processing skills (process skills) and writing answers (encoding). (3) subjects with a kinesthetic learning style make mistakes in the transformation, process skills, and writing answers (encoding) stages.
本研究的目的是基于纽曼误差分析(Newman Error Analysis, NEA),从学习风格的角度描述学生在解决问题时的错误类型,即视觉、听觉和动觉。这种类型的研究使用定性-描述性研究。本研究收集数据的方法为填写学习风格问卷、问题解决测试、访谈和文件,然后进行三角测量以获得有效数据。结果表明:(1)视觉学习风格的被试在加工技能(加工技能)和写作答案(编码)阶段出现错误。(2)听觉学习风格的被试在理解(理解)、转化(转化)、加工技能(加工技能)和写作答案(编码)阶段犯错。(3)动觉型学习风格的被试在转换、加工技能和写作答案(编码)阶段出现错误。
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引用次数: 0
MATHEMATICAL PROBLEM SOLVING ABILITY IN VIEW OF LEARNING STYLES 基于学习风格的数学问题解决能力
Pub Date : 2023-01-18 DOI: 10.31000/prima.v7i1.7217
M. A. Firmansyah, Lely Lailatus Syarifah
Problem solving ability is very important in mathematics education, because problem solving ability is one of the goals in learning mathematics. The ability to solve mathematical problems is influenced by various factors, including the various student learning styles. This study aims to describe students' mathematical problem solving abilities in terms of learning styles. This research uses a qualitative descriptive approach. The subjects used were 8 semester 1 students, 6 students were taken with the following details, namely 2 students with a visual learning style, 2 students with an audiotorial learning style, and 2 students with a kinesthetic learning style. Data collection techniques used learning style questionnaires, problem solving ability tests, and interviews. Data analysis techniques include data reduction, data presentation, and drawing conclusions. The results of this study show a description of students' mathematical problem-solving abilities in terms of learning styles as follows: (1) visual students can understand the problem well, devise an appropriate solution plan, carry out the plan correctly, and re-check the answers that have been made. (2) auditory students can understand the problem well, develop appropriate resolution plans, carry out plans correctly, but do not carry out the stage of re-checking answers. (3) auditory students can understand the problem well, have not been able to write a settlement plan correctly, are less able to carry out the steps of the settlement plan, and re-check the answers that have been done.
解题能力在数学教育中是非常重要的,因为解题能力是学习数学的目标之一。解决数学问题的能力受到各种因素的影响,包括学生的各种学习方式。本研究旨在以学习风格描述学生的数学解题能力。本研究采用定性描述方法。被试为8名一学期的学生,其中6名学生分别为2名视觉学习风格学生、2名听觉学习风格学生和2名动觉学习风格学生。数据收集技术使用了学习风格问卷、解决问题能力测试和访谈。数据分析技术包括数据简化、数据表示和得出结论。本研究结果从学习风格的角度描述了学生的数学问题解决能力:(1)视觉学生能够很好地理解问题,制定合适的解决方案,正确执行方案,并对已经做出的答案进行复核。(2)听觉型学生能很好地理解问题,制定适当的解决方案,正确执行方案,但不进行复核答案的阶段。(3)听型学生能很好地理解问题,未能正确写出解决方案,执行解决方案的步骤能力较差,并对已完成的答案进行复核。
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引用次数: 0
THE INFLUENCE OF SELF-CONFIDENCE ON THE MATHEMATICAL REASONING ABILITY OF JUNIOR HIGH SCHOOL STUDENTS 自信对初中生数学推理能力的影响
Pub Date : 2023-01-18 DOI: 10.31000/prima.v7i1.7321
Hasna Salsabilla Jati, J. Soebagyo
Self-confidence is an aspect of personality that plays a role in shaping the potential of students, if they master the confidence with slick, it is also expected to pursue their mathematics to produce optimal results, so that this aspect also has an influence as an important role in the ability of mathematical reasoning students. This study has the intention to see the effect of student confidence on the mathematical reasoning ability of Grade IX students of SMPN 11 Bekasi semester 1 of the 2022-2023 academic year. The proposed research method is quantitative research techniques with survey research design. The sampling technique used is Simple Random Sampling. The population of Class IX was 237 students. Samples were taken as many as 149 students using the Slovin formula. The research Data was obtained through testing instruments about mathematical reasoning ability as much as 5 points and instrument questionnaire confidence as much as 20 statements. The results obtained can be concluded in the form of self-confidence affect the reasoning ability of students. Self-confidence had a positive effect of 3.4% on students ' reasoning ability.  however, students ' self-confidence is still at a moderate level. So, the reasoning ability of students cannot be said to be optimal. Based on the results found, it is necessary to conduct extended research on this theme by using various other influencing factors.
自信是人格的一个方面,对塑造学生的潜能起着作用,如果他们掌握了自信与圆滑,也就有望追求自己在数学上产生最优的成绩,这样一来,这方面也就对学生的数学推理能力产生了重要的影响作用。本研究的目的是观察学生信心对2022-2023学年第1学期SMPN 11 Bekasi九年级学生数学推理能力的影响。本文提出的研究方法是定量研究技术与调查研究设计。使用的抽样技术是简单随机抽样。九班总人数为237人。使用斯洛文公式抽取了多达149名学生的样本。研究数据是通过测试仪器获得的数学推理能力高达5分,仪器问卷置信度高达20个语句。得到的结果可以以自信的形式得出影响学生推理能力的结论。自信对学生推理能力有3.4%的正向影响。然而,学生的自信心仍然处于中等水平。所以,不能说学生的推理能力是最优的。基于发现的结果,有必要利用其他各种影响因素对这一主题进行扩展研究。
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引用次数: 0
STUDENT'S VISUAL REASONING IN SOLVING LINEAR EQUATIONS IN TERMS OF LEARNING STYLE 从学习风格看学生解线性方程的视觉推理能力
Pub Date : 2023-01-18 DOI: 10.31000/prima.v7i1.7171
Indah Dwi Utami, M. Masduki
This study aims to describe students' visual mathematical reasoning abilities based on visual learning styles, auditory, and kinesthetic (VAK) in solving systems of linear equations. The research approach used is qualitative with a case study design. The research subjects involved were 30 students of class VIII at a private school in Surakarta. The research instrument used was a VAK learning style questionnaire, visual reasoning test (TPV) questions, and interview guidelines. Data analysis was carried out inductively, namely data collection, data reduction, data presentation, and drawing conclusions. The results showed that there was a diversity of students' reasoning abilities based on learning styles. Although visual and auditory students are able to present mathematical expressions in visual form in the form of graphs, their ability to describe graphs is relatively diverse. In other words, visual and auditory students have various abilities on various investigative indicators. Meanwhile, students with kinesthetic learning styles cannot present mathematical expressions in the form of graphs so they cannot describe visual objects. In other words, kinesthetic students are not able to fulfill the investigation indicators. Thus, it can be concluded that the visual reasoning ability of the kinesthetic student's investigative dimension is the weakest compared to the visual and auditory learning styles. Meanwhile, the dimensions of student investigation with visual and auditory learning styles are relatively diverse.
本研究以视觉学习风格、听觉与动觉(VAK)为基础,探讨学生在解线性方程组中的视觉数学推理能力。使用的研究方法是定性的案例研究设计。研究对象为泗水一所私立学校八年级的30名学生。使用的研究工具是VAK学习风格问卷、视觉推理测试(TPV)问题和访谈指南。对数据进行归纳分析,即数据收集、数据还原、数据呈现、得出结论。结果表明,不同学习风格的学生在推理能力上存在差异。视觉类和听觉类的学生虽然能够以图形的形式将数学表达式以视觉的形式呈现出来,但是他们描述图形的能力是相对多样化的。换句话说,视觉学生和听觉学生在各种调查性指标上具有不同的能力。同时,动觉型学习风格的学生不能用图形的形式来表达数学表达式,不能描述视觉对象。换句话说,动觉型学生不能完成调查指标。由此可见,动觉型学生探究维度的视觉推理能力相对于视觉和听觉学习风格的学生是最弱的。同时,视觉学习风格和听觉学习风格的学生调查的维度也相对多样化。
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引用次数: 1
ETHNOMATHEMATICS VALUES IN SUMEDANG TOFU AND BONGSANG (TOFU BASKET) FOR TEACHING GEOMETRY IN PRIMARY SCHOOL 小学几何教学中苏梅当豆腐和奉筐的民族数学价值
Pub Date : 2023-01-18 DOI: 10.31000/prima.v7i1.7312
R. Irawati, R. Rahman, Retno Andriyani, E. Mutaqin, N. Kamil
Ethnomathematics can be an option for teaching a more contextual mathematics which contributes to a successful mathematics learning. The present study highlighted ethnomathematics concepts that could be found in Sumedang’s local food, namely Sumedang Tofu, and the bamboo basket used as its container (bongsang).  Mathematical concepts in Sumedang Tofu and its bongsang are related to geometry. Geometry allows students to develop their abilities in presenting or describing the order in the world or their immediate environment. Geometry learning affects students’ ability to connect mathematical ideas, both in the discipline and to other disciplines as well as the real world. The results of this study show that Primary School students still had difficulties in learning and understanding geometry. Therefore, it was necessary to develop a method that would improve students’ understanding of geometrical concepts, which were important because they were highly relevant to students’ daily life. The present study aimed to explore geometrical concepts found in Sumedang tofu and bongsang. Descriptive qualitative approach was implemented, in which the data was gathered through observation, literature study, and interviews. The findings indicated that geometrical concepts could be found in Sumedang tofu and bongsang. Those concepts could be used in mathematics lessons in primary school to provide meaningful learning for students. The results of this study could be used as a foundation to develop an ethnomathematics learning in primary school level. 
民族数学可以作为一种更具情境性的数学教学的选择,有助于成功的数学学习。本研究强调了民族数学概念,这些概念可以在Sumedang的当地食物中找到,即Sumedang豆腐,以及用作其容器的竹篮(bongsang)。苏梅当豆腐及其奉相中的数学概念与几何有关。几何学使学生能够发展他们在呈现或描述世界或他们周围环境的秩序方面的能力。几何学习影响学生将本学科和其他学科以及现实世界中的数学概念联系起来的能力。本研究结果显示,小学生在几何的学习和理解上仍有困难。因此,有必要开发一种方法来提高学生对几何概念的理解,这很重要,因为它们与学生的日常生活高度相关。本研究旨在探索水梅当豆腐和奉香中的几何概念。采用描述性定性方法,通过观察、文献研究和访谈收集数据。研究结果表明,在水麦当豆腐和奉香中可以找到几何概念。这些概念可以运用在小学数学课程中,为学生提供有意义的学习。本研究结果可作为发展小学生民族数学学习的基础。
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引用次数: 0
ANALYSIS OF STUDENT ERROR BASED ON NEWMAN'S PROCEDURE IN SOLVING HOTS TYPES REVIEWING FROM COGNITIVE STYLE FI and FD 基于纽曼解题程序的学生错误分析——从认知风格FI和FD看
Pub Date : 2023-01-18 DOI: 10.31000/prima.v7i1.6761
Ni Kadek Indri, Wira Pratiwi, K. A. Wibawa
The purpose of this study was to determine the types of errors and the causes of errors made by students in solving HOTS type questions for SPLTV material based on Newman's procedure in terms of the cognitive style of class X students of Senior High School number six Denpasar. The method of this research is a qualitative method. The data was collected by means of the HOTS test, GEFT, interviews, and documentation. The subjects of this study were students of class X IPA 1 SMA Negeri 6 Denpasar which were then grouped based on cognitive styles, namely Field Independent (FI) and Field Dependent (FD) students and the number of errors in each cognitive style in answering HOTS questions was categorized into 3, namely errors quite complex, complex, and very complex. The average percentage of FI student errors is 38.88%. The average percentage of FD students' errors is 55.55%. The errors of students with cognitive style FD are more than students with cognitive style FI. The causes of errors in the subject of FI are (1) less calm in working on questions, (2) lack of knowledge of the steps that must be taken to solve problems, (3) lack of time in solving problems. completion process, and (4) no re-checking of written answers. The causes of FD student errors are (1) incomplete in reading the questions, (2) in a hurry to finish quickly, (3) not knowing what is known in the questions implicitly, and (4) not checking again.
本研究旨在以登巴萨六中学X班学生的认知风格为研究对象,以纽曼程序为基础,确定学生在解决SPLTV材料HOTS类型问题时的错误类型及其产生的错误原因。本研究采用定性方法。数据通过HOTS测试、GEFT、访谈和文献收集。本研究以IPA 1 SMA Negeri 6 Denpasar X班学生为研究对象,根据认知风格分为场独立(FI)和场依赖(FD)学生,并将每种认知风格在回答HOTS问题时的错误数量分为3类,即相当复杂、复杂和非常复杂的错误。FI学生的平均错误率为38.88%。FD学生的平均错误率为55.55%。认知风格FD型学生的错误多于认知风格FI型学生。FI科目中出现错误的原因有:(1)在做题时不够冷静,(2)对解决问题必须采取的步骤缺乏了解,(3)解决问题的时间不够。(四)书面答案不得复核。FD学生错误的原因是:(1)阅读问题不完整,(2)急于快速完成,(3)不知道问题中隐含的已知内容,(4)没有再次检查。
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引用次数: 0
DEVELOPMENT OF MATHEMATICS INTERACTIVE MULTIMEDIA WITH SCRATCH TO ENHANCE STUDENT'S MATHEMATICS UNDERSTANDING ABILITY 开发数学交互式多媒体,提高学生的数学理解能力
Pub Date : 2023-01-18 DOI: 10.31000/prima.v7i1.7437
R. S. F. Iskandar, Bambang Avip Priatna Martadiputra, N. Nurjanah
Interactive media is something that is important to be developed in order to improve students' mathematical understanding abilities. One of the learning media used is scratch. Scratch-assisted learning media on rank numbers material is made to make it easier for students to understand concepts and to increase student interest in learning, by studying it is expected to be able to give birth to creative students in making learning media based on scratch animation. The research design used in this research is the research design of 4D model development (Four D Models). This includes 4 stages, namely the definition, design, development and dissemination stages, which the researcher then simplifies by changing from four stages (4D) to three stages (3D), namely: defining, designing and developing.
为了提高学生的数学理解能力,互动媒体的发展是非常重要的。使用的学习媒介之一是scratch。制作scratch -assisted learning media on rank numbers材料是为了让学生更容易理解概念,提高学生的学习兴趣,通过研究,希望能够培养出有创意的学生制作基于scratch动画的学习媒体。本研究采用的研究设计是四维模型开发(Four D Models)的研究设计。这包括4个阶段,即定义,设计,开发和传播阶段,然后研究者通过将四个阶段(4D)简化为三个阶段(3D),即:定义,设计和开发。
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引用次数: 0
MISCONCEPTIONS OF PROSPECTIVE MATHEMATICS TEACHER IN LINEAR EQUATIONS SYSTEM 线性方程组中准数学教师的误区
Pub Date : 2023-01-18 DOI: 10.31000/prima.v7i1.7379
D. K. Fardah, E. L. Palupi
Misconceptions are still a problem in learning mathematics. The causes are very diverse, ranging from the cognitive abilities of students who are not good at mathematics to the teacher who is the trigger for this misconception. The misconception diagnostic test benefits readers as a reference and pressure point in conveying certain concepts that are prone to misconceptions. This study aims to diagnose the occurrence of misconceptions and to analyze the types of misconceptions in 29 prospective mathematics teachers on the two-variable (SPLDV) and three-variable (SPLTV) linear purchasing system materials. A test to detect conceptual errors was given to these prospective teacher students to diagnose conceptual errors that occurred when they studied SPLDV in junior high school and SPLTV in high school before being given linear sales system material in Elementary Linear Algebra courses. The results show that there are still classificational, correlational, and theoretical misconceptions. Theoretical misconceptions that occur in students are related to the definition of misconceptions and related to the definition and types of SPL solutions. Classificational misconceptions occur when students classify examples and non-examples of a given linear sales system. Correlational misconceptions occur in students, namely students cannot connect a statement related to SPLDV with its graphical representation of the statement given, also students are not precise in compiling mathematical models of everyday problems given so the solutions obtained are incorrect.
误解仍然是学习数学的一个问题。原因是非常多样的,从不擅长数学的学生的认知能力到引发这种误解的老师。误解诊断测试有利于读者作为参考和压力点在传达某些概念,容易产生误解。本研究旨在诊断29名准数学教师对两变量(SPLDV)和三变量(SPLTV)线性采购系统材料的误解发生情况,并分析误解类型。在初等线性代数课程学习线性销售系统材料之前,对这些准教师学生进行了概念错误检测,以诊断他们在初中学习SPLDV和高中学习SPLTV时出现的概念错误。结果表明,仍然存在分类、相关和理论上的误解。学生出现的理论误解与误解的定义有关,也与SPL解决方案的定义和类型有关。当学生对给定线性销售系统的示例和非示例进行分类时,就会出现分类错误。学生中存在相关误解,即学生不能将与SPLDV相关的语句与所给语句的图形表示联系起来,并且学生在编制日常问题的数学模型时不精确,因此得到的解是不正确的。
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引用次数: 0
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Prima Jurnal Pendidikan Matematika
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