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PENGGUNAAN MATEMATIKA REALISTIK UNTUK MENINGKATKAN DISPOSISI MATEMATIS SISWA SMP 运用现实数学来提高中学生的数学素质
Pub Date : 2017-11-30 DOI: 10.22236/KALAMATIKA.VOL2NO2.2017PP147-158
Vincentia Septi Puspitawati, Georgius Rocki Agasi
The problem of mathematics learning often happens in mathematics teaching that seems far from the real problem. Realistic mathematics learning can help students to understand about mathematics concepts that abstract for them. If the teachers use real context in mathematics learning, students will be more attracted and interested. The purpose of this research is to look at the effect of realistic mathematics learning towards student's mathematical disposition. The method of this research is descriptive quantitative. The subjects were 35 students of SMP N 14 Yogyakarta grade 7 and this research held in one month. The instrument is students' mathematical disposition scale questionnaire. The students fill the questionnaire before and after they are given a treatment. The result of the questionnaire was analyzed using descriptive statistics, by looking at the average before and after treatment and categorized according to the average value. Based on the results of the descriptive statistical analysis showed that an average of students’ mathematical disposition has increased. The average value of students in pre-treatment is 96.02 with the medium category and then after treatment is given to the 109.44 with the high category
数学学习问题经常发生在数学教学中,似乎与实际问题相去甚远。现实主义数学学习可以帮助学生理解抽象的数学概念。如果教师在数学学习中使用真实的语境,学生会更有吸引力和兴趣。本研究的目的是观察现实主义数学学习对学生数学倾向的影响。本研究采用描述性定量研究方法。受试者为SMP N 14日惹7年级的35名学生,本研究在一个月内进行。工具为学生数学倾向量表。学生们在接受治疗前后填写问卷。采用描述性统计方法,通过观察治疗前后的平均值,对问卷结果进行分析,并根据平均值进行分类。基于描述性统计分析的结果表明,学生的平均数学倾向有所提高。中等类别的学生在治疗前的平均值为96.02,然后在治疗后给予高类别的学生109.44
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引用次数: 1
DESAIN MODUL PEMBELAJARAN BERBASIS KEMAMPUAN KOMUNIKASI MATEMATIS DAN MOTIVASI BELAJAR SISWA 设计基于数学沟通能力和学生学习动机的学习模块
Pub Date : 2017-11-30 DOI: 10.22236/KALAMATIKA.VOL2NO2.2017PP177-192
S. Saifiyah, Ferry Ferdianto, Setiyani Setiyani
This research about an instructional module design for mathematical communication skills and student motivation. This type of research is descriptive qualitative research in the form of a didactic design. Research background by the barriers to learning (learning obstacle) experienced by students regarding the material rectangle and related mathematical communication skills in junior high school students of class VII. One solution to overcome learning obstacles experienced by students is designing learning modules in order to facilitate the students to understand the material rectangular and square and encourage mathematical communication skills. The study aims to: (1) know learning obstacles experienced by students; (2) knowing how to design a learning module that is valid in accordance with learning obstacles experienced by students; (3) describe the intervention of teachers in implementing the learning modules; and (4) determine students' motivation after learning using learning modules. His research interests are students of class VII C SMP Negeri 1 palimanan. The results of this study indicate the existence of two kinds of learning obstacles experienced by students, the learning module valid after being revised in accordance with the advice of the fifth validator validation learning modules percentage reached 86.80% with a very valid criteria or can be used without revision, intervention by teachers during the implementation of the learning modules in the form of anticipation of didactic and pedagogical intervention, and the average student motivation after learning to use the learning module reaches 83.78% which is included in the category of a very strong motivation to learn.
本研究针对数学沟通技巧与学生动机之教学模组设计进行研究。这种类型的研究是以教学设计的形式进行的描述性定性研究。研究背景为初七班学生在材料矩形及相关数学沟通能力方面遇到的学习障碍(学习障碍)。解决学生学习障碍的一种方法是设计学习模块,以帮助学生理解矩形和正方形的材料,并鼓励学生的数学沟通能力。本研究旨在:(1)了解学生的学习障碍;(2)了解如何根据学生遇到的学习障碍设计有效的学习模块;(3)描述教师在实施学习模块时的干预;(4)利用学习模块确定学生学习后的动机。他的研究兴趣是SMP Negeri 1 palimanan VII C班的学生。本研究结果表明,学生经历的学习障碍存在两种,学习模块按照第五验证者的建议修改后有效,验证学习模块的百分比达到86.80%,具有非常有效的标准或可以使用,无需修改,教师在学习模块实施过程中以预期教学和教学干预的形式进行干预;学生在学习后使用学习模块的平均动机达到83.78%,属于很强的学习动机。
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引用次数: 8
KESULITAN BERPIKIR ABSTRAK MATEMATIKA SISWA DALAM PEMBELAJARAN PROBLEM POSING BERKELOMPOK 学生在学习中抽象数学思维的困难群体波普问题
Pub Date : 2017-11-30 DOI: 10.22236/KALAMATIKA.VOL2NO2.2017PP159-176
Iik Nurhikmayati
This study based on the difficulty of students to think abstractly in the material geometry. There are still many students who feel confused when should imagine and then describe each object geometry because basically a lot of material geometry using visualization mathematical model that concretely not real and do not always exist in everyday life. The difficulties caused students cannot resolve the problems on the material geometry. This illustrates the poor ability of students' mathematical abstraction. One of the methods that can improve the ability of mathematical abstraction is a problem posing learning groups. The purpose of this study is (1) to describe the difficulty of students of abstract mathematical thinking in problem posing learning groups; (2) determine the factors that cause difficulty in abstract mathematical thinking in problem posing learning groups. This study used a qualitative research approach and descriptive. The subjects of this study are students of class X IPA 1 SMAN 1 Leuwimunding Leuwimunding 2015/2016 totaling 36 students. The instrument used in this study is a matter of mathematical abstraction ability tests, questionnaires and interview guidelines. The results showed there are still many students who have difficulty in abstract mathematical thinking in problem posing learning groups which are (1) students lack mastery of concepts; (2) the student does not perform direct experience with the object; (3) students are less able to apply the concept in an appropriate context; and (4) students have difficulty in manipulating abstract mathematical object. While the factors that lead to difficult students to think abstractly derived from external factors, namely the lack of media use props in learning
本研究基于学生在材料几何中抽象思维的困难。仍然有很多学生感到困惑的是,什么时候应该想象并描述每个物体的几何结构,因为基本上很多材料的几何结构都是使用可视化数学模型的,这些模型并不真实,也不总是存在于日常生活中。造成学生无法解决材料几何问题的困难。这说明学生的数学抽象能力很差。可以提高数学抽象能力的方法之一是向学习小组提出问题。本研究的目的是(1)描述学生在提出问题的学习小组中抽象数学思维的难度;(2) 确定在提出问题的学习小组中导致抽象数学思维困难的因素。本研究采用了定性研究方法和描述性研究方法。本研究的受试者是2015/2016年IPA 1 SMAN 1 Leuwimming Leuwimmund X班的学生,共36名学生。本研究中使用的工具是数学抽象能力测试、问卷调查和访谈指南。研究结果表明,在提出问题的学习小组中,仍有许多学生在抽象数学思维方面存在困难,即:(1)学生对概念的掌握不足;(2) 学生没有对物体进行直接体验;(3) 学生不太能够在适当的环境中应用这个概念;(4)学生在操作抽象数学对象方面存在困难。而导致学生抽象思维困难的因素来源于外部因素,即学习中缺乏媒介使用道具
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引用次数: 11
PENGGUNAAN MODEL PROBLEM BASED LEARNING BERBANTUAN E-LEARNING TERHADAP KEMANDIRIAN BELAJAR MAHASISWA PADA DIMENSI TIGA 基于E-LEARNING的问题模型开发问题处理行政学习
Pub Date : 2017-11-30 DOI: 10.22236/KALAMATIKA.VOL2NO2.2017PP117-130
Jusep Saputra
Self-regulated learning of learners can be achieved, if in the process of learning mathematics provides an open opportunity for students to learn independently. This research is a mixed method type embedded design, which aims to do studies focused on the use of the Problem Based Learning (PBL) model assisted e-learning to student self-regulated learning. Sample selection is done on the purposive sampling and was taken 2 class contracting courses of school math III. Class A numbered 50 members, 24 the superior group and 26 the low group, given the treatment with PBL models assisted e-learning and class B numbered 50, 27 the superior group and 23 the low group, with expository. Instruments used in this research is self-regulated learning questionnaire with Likert scale. Based on data analysis we concluded that (1) Self-regulated learning of superior and low student who obtains aided PBL models assisted e-learning is better than self-regulated learning of superior and low superior students who obtain expository.
如果在学习数学的过程中为学生提供了一个开放的自主学习的机会,学习者的自我调节学习是可以实现的。本研究是一种混合方法型嵌入式设计,旨在研究基于问题的学习(PBL)模型辅助电子学习在学生自主学习中的应用。样本选取采用目的抽样的方法,选取了学校数学III的2个班级承包课程。A班50人,优等组24人,低等组26人,采用PBL模式辅助电子学习;B班50人,优等组27人,低等组23人,采用说明文。本研究使用的工具是李克特自我调节学习问卷。通过数据分析,我们得出结论:(1)获得辅助PBL模型辅助e-learning的优等生和低等生的自我调节学习效果优于获得说明文的优等生和低等生的自我调节学习效果。
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引用次数: 5
PROFIL KEMAMPUAN PENALARAN MATEMATIS SISWA DITINJAU DARI GAYA BELAJAR 学习评价国际材料叙述概况
Pub Date : 2017-11-30 DOI: 10.22236/KALAMATIKA.vol2no2.2017pp193-206
M. Ridwan
Students learn according to their learning style, and every learning styles are affecting the process of mathematical reasoning and learning outcomes. The combination of how to absorb, manage and process information is the definition of learning styles. To maximize the students' ability to absorb, manage and process information, first identified learning styles of the students are visual, auditory or kinesthetic (V-A-K). This research aims to reveal the profile of mathematical reasoning abilities of students in terms of learning styles visual, audio and kinesthetic on the material function composition and inverse function. This research is a qualitative descriptive approach ethnography and research subject is grade XI of senior high school. The results of the research of profile learning styles (V-A-K) that profile visual students' mathematical reasoning skill, have the ability to manipulate, draw conclusions, giving reasons or evidence is sufficient. While the ability to deliver his argument lacking. Profile auditory students' mathematical reasoning skills, have the ability to manipulate, giving reason or evidence, and provide argument or the validity of the answer is both. While the ability gets conclusion to enough. Profile kinesthetic students' mathematical reasoning skills have the ability to manipulate and give reasons or evidence is sufficient. The ability to draw conclusions while the less, as well as the ability to provide an answer or the validity of the argument, he answered with a unique and clear
学生根据自己的学习风格进行学习,每种学习风格都会影响数学推理的过程和学习结果。如何吸收、管理和处理信息的结合是学习风格的定义。为了最大限度地提高学生吸收、管理和处理信息的能力,首先确定学生的学习风格是视觉、听觉或动觉(V-A-K)。本研究旨在揭示学生在学习风格视觉、听觉和动觉方面对物质函数构成和反函数的数学推理能力的概况。本研究以XI高中为研究对象,采用定性描述民族学方法。对视觉学生数学推理能力、操纵能力、得出结论能力、给出理由或证据能力的情景学习风格(V-A-K)的研究结果是充分的。虽然缺乏表达论点的能力。侧面听觉学生的数学推理能力,具有操纵能力,给出理由或证据,并提供论据或答案的有效性两者兼而有之。而能力足以得出结论。侧面动觉学生的数学推理能力具有操纵和给出理由或证据的能力是充分的。得出结论的能力,以及提供答案或论点有效性的能力,他以独特而清晰的方式回答
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引用次数: 10
PENGGUNAAN MODEL PjBL UNTUK MENINGKATKAN KREATIVITAS MAHASISWA DALAM MEMBUAT MEDIA PEMBELAJARAN MATEMATIKA 使用PjBL模型来提高学生创造数学学习媒介的创造力
Pub Date : 2017-11-30 DOI: 10.22236/KALAMATIKA.vol2no2.2017pp207-220
D. Kurniawan
This study aimed to analyze the level of achievement of the objectives in improving the use of the model PPA creativity mathematics student teachers to create media-based learning of local culture Cirebon. One of the skills that must be owned by prospective teachers of mathematics are capable and able to prepare and use instructional media in the process of teaching and learning activities in class. One of the subjects that prepare prospective teachers of mathematics, in order to have a good competence in the use of instructional media, is Multimedia learning of mathematics subject for third level students with 2 credits point. Culture and local wisdom of Cirebon can be used as one form of media innovative learning in mathematics. It is time for local wisdom cirebon be a source of learning for students. Through the course of learning media is expected student teachers can get to know the culture. The introduction of local culture to students urgently needed so that they can live their culture and themselves. The activities of creative thinking in question is how the students will be the link between learning theory, knowledge of instructional media and cultural wisdom of Cirebon
本研究旨在分析利用PPA创意数学学生教师创造基于媒体的地方文化学习的目标实现水平。未来的数学教师必须具备的技能之一是在课堂教与学活动的过程中有能力、有能力准备和使用教学媒体。为了使未来的数学教师具备良好的教学媒体使用能力,其中一门课程是面向2学分的三级数学学科多媒体学习。喀土邦的文化和地方智慧可以作为数学媒介创新学习的一种形式。是时候让地方智慧成为学生学习的源泉了。通过学习媒体的过程,期望学生教师能够了解媒体文化。迫切需要向学生介绍当地文化,使他们能够生活在他们的文化和自己。所讨论的创造性思维活动是学生如何将学习理论、教学媒介知识和文化智慧联系起来
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引用次数: 2
PENGARUH PEMBELAJARAN REACT TERHADAP KEMAMPUAN BERPIKIR KRITIS MATEMATIS DITINJAU DARI HABIT OF MIND MAHASISWA 复立性学习对数学批判性思维能力的影响是由学生的能力所决定的
Pub Date : 2017-04-30 DOI: 10.22236/KALAMATIKA.VOL2NO1.2017PP29-38
Meyta Dwi Kurniasih
Tujuan penelitian ini adalah mengetahui pengaruh metode pembelajaran REACT terhadap kemampuan berpikir kritis matematis mahasiswa calon guru. Penelitian ini dilakukan di program studi Pendidikan Matematika Universtas Muhammadiyah Prof DR HAMKA. Desain penelitian yang digunakan adalah treatment by level 2x2, dengan variabel bebas adalah metode pembelajaran yaitu REACT dan konvensional, variabel terikat adalah kemampuan berpikir kritis matematis, dan variabel moderator adalah habit of mind. Teknik pengambilan sampel yang digunakan cluster random sampling. Hasil penelitian ini ialah pertama pembelajaran REACT efektif untuk meningkatkan kemampuan berpikir kritis matematis mahasiswa sehingga metode ini dapat digunakan dalam perkuliahan Analisis Real bagi calon guru matematika. Kedua, pembelajaran berpengaruh terhadap kemampuan berpikir kritis matematis mahasiswa tergantung dengan habit of mind mahasiswa. Ketiga, perkuliahan dengan pembelajaran REACT mahasiswa yang memiliki habit of mind tinggi memiliki skor kemampuan berpikir kritis yang lebih tinggi dibandingkan dengan perkuliahan konvensional. Uji selanjutnya diharapkan untuk menentukan metode pembelajaran yang tepat untuk mahasiswa yang memiliki habit of mind rendah.
本研究的目的是了解REACT学习方法对教师数学批判性思维能力的影响。这项研究是在穆罕默迪耶大学数学教育研究项目中进行的。所使用的研究设计是按2x2级处理,自由变量是REACT的学习方法,传统的约束变量是数学批判性思维的能力,调节变量是思维习惯。随机采样簇使用的采样技术。这项研究的结果是第一项有效的REACT研究,旨在提高学生的数学批判性思维能力,使该方法可用于数学教师候选人的真实分析教育。其次,学习影响学生数学批判性思维的能力取决于思维习惯。第三,与传统教育相比,具有高思维习惯的REACT学习型学生的批判性思维得分更高。下一次测试预计将为心理习惯不好的学生确定正确的学习方法。
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引用次数: 8
ANALISIS KESALAHAN DAN SCAFFOLDING DALAM PENYELESAIAN PERSAMAAN DIFERENSIAL 不同安全调查中的安全分析与脚手架
Pub Date : 2017-04-30 DOI: 10.22236/KALAMATIKA.VOL2NO1.2017PP91-104
Y. Sulistyorini
Tujuan dari penelitian ini adalah mendeskripsikan hasil analisis kesalahan dan scaffolding yang diterapkan dalam memperbaiki kesalahan matematika mahasiswa ketika menyelesaikan persamaan diferensial. Jenis penelitian merupakan penelitian kualitatif deskriptif. Subyek penelitian adalah mahasiswa program studi Pendidikan Matematika IKIP Budi Utomo Malang yang menempuh matakuliah Persamaan Diferensial. Hasil analisis kesalahan menunjukkan bahwa kesalahan yang muncul dalam menyelesaikan persamaan diferensial adalah kesalahan konseptual, prosedural dan faktual. Secara umum, penyebab kesalahan adalah karena mahasiswa tidak mengoptimalkan pengetahuan awal yang sudah dimiliki terkait konsep turunan dan integral dan mahasiswa belum sepenuhnya memahami konsep dan prosedur dalam penyelesaian persamaan diferensial. Selain itu, mahasiswa juga sering menyelesaikan persamaan diferensial dengan hanya melihat dan meniru contoh yang sudah diberikan. Perbaikan kesalahan dilakukan melalui penerapan scaffolding yang merupakan variasi dari pemberian petunjuk, handout dan penjelasan pada mahasiswa. Variasi penerapan scaffolding juga didampingi dengan pemberian umpan balik dan motivasi terhadap mahasiswa. Variasi penerapan scaffolding ditujukan agar mengoptimalkan kemampuan mahasiswa dalam menyelesaikan persamaan diferensial. Mahasiswa juga lebih mandiri dan terlibat aktif dalam pembelajaran. Jadi, selain mampu memperbaiki kesalahannya mahasiswa juga memperoleh pemahaman yang lebih mendalam terkait penyelesaian persamaan diferensial sekaligus meningkatkan sikap dan performanya dalam pembelajaran.
本研究的目的是描述误差分析和脚手架在纠正学生完成微分方程时的数学错误方面的结果。研究类型为描述性定性研究。这项研究的对象是一名就读于差别平等学院的数学教育项目IKIP贫困小学佛教的学生。误差分析表明,求解微分方程的误差是一个概念误差、程序误差和事实误差。一般来说,错误的原因是学生没有优化他们已经掌握的关于下降和积分概念的初始知识,学生也没有完全理解解微分方程的概念和过程。此外,学生们还经常通过看和模仿给出的例子来求解微分方程。通过脚手架应用程序纠正错误,这是对学生的指导、讲义和解释的变体。脚手架应用程序的变化也伴随着对学生的反馈和激励。脚手架应用变体旨在优化学生求解微分方程的能力。学生在学习中也更加独立和积极。因此,除了能够纠正她的错误,学生们在提高她的学习态度和表现的同时,也对微分方程的求解有了更深的理解。
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引用次数: 10
PEMBELAJARAN BERBASIS MASALAH UNTUK MENINGKATKAN PEMAHAMAN KONSEP MATEMATIKA PADA MATERI SEGIEMPAT SISWA SMP 以问题为基础的学习,以提高中学生对数学概念的理解
Pub Date : 2017-04-30 DOI: 10.22236/KALAMATIKA.VOL2NO1.2017PP51-70
Muhammad Fitrah
Penelitian ini bertujuan untuk menjelaskan aktivitas guru dan siswa pada pembelajaran berbasis masalah yang dapat meningkatkan pemahaman konsep siswa dan peningkatan pemahaman konsep siswa pada konsep matematika materi segiempat serta respon siswa pada pembelajaran berbasis masalah. Penelitian ini menggunakan penelitian tindakan kelas bersifat kualitatif dan kuantitatif. Subjek penelitian adalah siswa SMP Negeri 1 Dompu Kelas VIIA sebanyak 34 Orang. Instrumen yang digunakan adalah lembar tes, observasi dan wawancara, angket serta dokemen. Data penelitian inipun dianalisis dalam bentuk rata-rata dan persentase kemudian dikombinasikan dengan hasil wawancara yang bersumber dari guru dan siswa. Hasil penelitian menunjukkan bahwa pemahaman konsep siswa dapat ditingkatkan menggunakan pembelajaran berbasis masalah, terbukti pada peningkatan setiap siklus pembelajaran. Hal ini didukung pada aktivitas guru dan siswa berdasarkan langkah-langkah pada pembelajaran berbasis masalah yaitu pada siklus pertama aktivitas guru dengan presentasenya 92,5% meningkat disiklus kedua sebesar 97,5%, sedangkan aktivitas siswa disiklus pertama dengan presentasenya adalah 93,8% dan meningkat pada siklus kedua sebesar 97,69%. Sedangkan pada hasil tes pemahaman konsepnya adalah pada siklus pertama adalah 79, 41% dengan rata-rata nilainya adalah 77,35 dan pada siklus kedua pemahaman konsep matematika siswa meningkat secara signifikan, hal ini terbukti presentasenya adalah 88,24% dengan rata-rata nilainya adalah 84,26. Sehingga pencapaian antara aktivitas guru dan siswa serta pemahaman konsep matematika siswa pada pembelajaran berbasis masalah mendapatkan respon yang positif berdasarkan transkripsi dari siswa, karena siswa merasa senang dengan suasana belajar yang memaksimalkan aktivitas pada kelompok yang dibagikan.
本研究旨在解释教师和学生在基于问题的学习中的活动,这些活动可以提高对学生概念的理解,提高对三角形数学概念中学生概念的了解,以及学生对基于问题学习的反应。本研究采用了定性和定量的集体诉讼研究。这项研究的对象是国家一级VIIA班34人绵羊的一名高中生。使用的工具包括测试表、观察和访谈、角度和文件。这些研究数据也以平均值和百分比进行分析,然后与教师和学生的访谈结果相结合。研究表明,通过增加每个学习周期,可以通过基于问题的学习来增强对学生概念的理解。这得到了教师和学生基于基于问题学习步骤的活动的支持,在教师活动的第一个周期中,以92.5%的陈述增加了97.5%,而学生的第一个循环中,以93.8%的陈述增加,第二个循环增加了97.69%。虽然理解测试的结果是,在第一个周期中,概念是79.41%,其平均值是77.35,而在第二个周期中数学概念显著增加,这证明了它的表现率是88.24%,平均值是84.26。因此,在基于问题的学习中,教师和学生活动之间的成就以及学生对数学概念的理解在学生的成绩单上得到了积极的回应,因为学生对最大限度地提高分组活动的学习情绪感到满意。
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引用次数: 14
ANALISIS KESALAHAN MENYELESAIKAN SOAL PEMBUKTIAN GEOMETRI EUCLID DITINJAU DARI GENDER PADA MAHASISWA IKIP BUDI UTOMO MALANG 安全性分析包括欧几里德的几何产生,马哈西斯瓦·伊基普·布迪·乌托莫·马朗通过欧几里德描述了几何产生
Pub Date : 2017-04-30 DOI: 10.22236/KALAMATIKA.vol2no1.2017pp71-80
Nok Izatul Yazidah
Penelitian ini bertujuan untuk mendeskripsikan tentang jenis, dan penyebab kesalahan mahasiswa IKIP Budi Utomo Malang dalam menyelesaikan soal pembuktian Geometri Euclid serta pengaruh gender dalam menyelesaikan soal pembuktian tersebut. Penelitian ini merupakan penelitian deskriptif kualitatif. Metode pengumpulan data yang digunakan dalam penelitian ini meliputi: (1) tes yang digunakan untuk mengetahui letak kesalahan mahasiswa dalam menyelesaiakan soal pembuktian Geometri Euclid serta adakah pengaruh gender di dalamnya; (2) wawancara yang digunakan untuk mendapatkan data factor penyebab kesalahan. Berdasarkan hasil penelitian Kesalahan menyelesaikan soal pembuktian Geometri Euclid yang dilakukan mahasiswa IKIP Budi Utomo Malang diantaranya adalah kesalahan konseptual pada soal no 1 sebayak 32 % sedangkan pada soal no 2 sebanyak 25. 17%, kesalahan prosedural pada soal no 1 sebayak 26,67% sedangkan pada soal no 2 sebanyak 30.83%,serta kesalahan teknis hanya terjadi pada saat mengerjakan soal no 1 yaitu sebayak 0.83%. Perbedaan gender pada saat menyelesaikan soal pembuktian Geometri Euclid perbedaannya tidak signifikan sehingga dapat disimpulkan bahwa tidak ada pengaruh gender dalam menyelesaikan soal pembuktian geometri Euclid. Banyak penyebab mahasiswa melakukan kesalahan dalam menyelesaikan soal-soal pembeuktian Geometri Euclid salah satunya adalah mahasiswa kesulitan dalam mencari alasan pada langkah-langkah pembuktian bangun geometri Kata kunci: Kesalahan, Pembuktian, Geometri Euclid, Gender
本研究的目的是描述IKIP学生在解决证据几何欧几里得问题上的错误类型、原因以及在解决证据问题上的性别影响。本研究为定性描述性研究。本研究中使用的数据收集方法包括:(1)用于确定学生的错误是否是为了解决欧几里得几何证据,以及它是否具有性别影响的测试;(2) 该访谈用来获取导致错误的数据因素。根据错误研究的结果,贫困的初级佛教IKIP学生对Geometry Evclid证据的结论在第1个问题上是32%的概念错误,而在第2个问题上则是25%的概念错误。问题1的程序错误为26.67%而问题2为30.83%,欧几里得几何证据完成时的性别差异并不显著,因此可以得出结论,欧几里得几何证明的完成不存在性别影响。学生在解决欧几里得几何证明问题时出错的许多原因是学生们正在努力寻找几何构建证明步骤的原因关键词:错误,证据,欧几里得几何,性别
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引用次数: 6
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Kalamatika
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