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Self-regulated learning of prospective mathematics teachers with different learning styles Aryo Andri Nugroho; Dwi Juniati; Tatag Yuli Eko Siswono
Beta: Jurnal Tadris Matematika Vol. 13 No. 1 (2020): Beta May
Publisher : Universitas Islam Negeri (UIN) Mataram

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.20414/betajtm.v13i1.344

Abstract

[English]: Self-regulated learning and learning styles are two of the various factors which contribute to students' achievement in learning at each level of education, including mathematics teacher education. This study examined the self-regulated learning of prospective mathematics teachers (PMT) with different learning styles (visual, auditory, kinesthetic). It involved 66 PMTs who enrolled on a linear program course in the 4th semester. Data were collected through a questionnaire, a test, and a semi-structured interview. The test was used to select PMTs who have high mathematics ability as the subjects. They were provided with the questionnaire to examine their fulfilment of cognition, motivation, behaviour, and context in the four stages of self-regulated learning. The interview was administered to confirm and thoroughly explore subjects' responses in the questionnaire. The results of the questionnaire and interview were qualitatively analyzed. This study found that PMT with different learning styles fulfils four aspects of self-regulated learning in the stage of (1) planning, forethought, and activation, (2) monitoring, (3) control, and (4) reaction and reflection in different extent, preference, and strategies. The differences are possibly affected by their different learning styles. Keywords: Self-regulated learning, Learning styles, Prospective mathematics teachers [Bahasa]: Kemandirian belajar dan gaya belajar merupakan dua dari banyak faktor yang mempengaruhi capaian siswa dalam pembelajaran di setiap level pendidikan termasuk pendidikan guru matematika. Penelitian ini bertujuan menganalis kemandirian belajar mahasiswa calon guru matematika yang memiliki gaya belajar berbeda (visual, audio dan kinestetik). Penelitian melibatkan 66 mahasiswa pendidikan matematika semester 4 yang sedang mengambil kuliah program linier. Pengumpulan data dilakukan dengan tes kemampuan matematika, angket kemandirian belajar, dan wawancara semi struktur. Tes digunakan untuk memilih calon guru yang memiliki kemampuan matematika tinggi sebagai subjek. Subjek terpilih diberikan angket untuk mengetahui tingkat capaian kognisi, motivasi, perilaku dan konteks dalam empat tahap kemandirian belajar. Wawancara dilakukan untuk mengonfirmasi dan memperdalam pilihan subjek pada angket. Data hasil angket dan wawancara dianalisis secara kualitatif. Hasil penelitian menunjukkan bahwa calon guru matematika dengan gaya belajar berbeda memenuhi empat aspek kemandirian belajar pada tahap (1) perencanaan, pemikiran, dan aktivasi, (2) pengawasan, (3) kontrol, dan (4) reaksi dan refleksi dalam tingkatan, pilihan, dan strategi yang berbeda. Perbedaan tersebut kemungkinan dipengaruhi oleh kecenderungan gaya belajar yang dimiliki calon guru. Kata kunci: Kemandirian belajar, Gaya belajar, Calon guru matematika
Analysis of the Level of Understanding of the Concept of the Isoline Method of Linear Program Material Based on APOS Theory in terms of Learning Interest Iesyah Rodliyah; Dwi Juniati; Siti Khabibah
Jurnal Gantang Vol 7 No 2 (2022): Jurnal Gantang
Publisher : Universitas Maritim Raja Ali Haji

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.31629/jg.v7i2.5250

Abstract

One of the methods that can be used to find solutions to linear programming models is the Graphical Method. Graphical methods are divided into the isoline method and the extreme point method. Based on initial observations and interviews, it was found that around 54% of students still needed help understanding the isoline method material in solving linear programs, especially when given real problems related to everyday life. In addition, students' learning interest in linear programming courses also varies. So the purpose of research in this article is to describe the level of understanding of students who have high, medium, and low learning interest in linear programming material, precisely the isoline method material, in determining the optimum solution. The method in this study is a qualitative method with a sampling technique using purposive sampling. Data collection was carried out using a questionnaire method for data on student learning interests and semi-structured test and interview methods to describe the level of student understanding based on APOS theory. The instruments in this study were questionnaires, written tests, and interview guidelines. Checking the validity of the data in this study used time triangulation. The collected data was analyzed using descriptive qualitative analysis. The results of the research show that: (1) subjects with high learning interest are at the level of schematic understanding; (2) subjects with interest in learning are at the level of understanding objects; and (3) subjects with low interest in learning are at the level of understanding of Action.
How do mathematics teachers design tasks to assess students’ creative thinking ability? Pradnyo Wijayanti; Tatag Yuli Eko Siswono; Dwi Juniati; Abadi Abadi; Sugi Hartono
Jurnal Riset Pendidikan Matematika Vol 9, No 2: November 2022
Publisher : Program Studi Magister Pendidikan Matematika FMIPA Universitas Negeri Yogyakarta

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.21831/jrpm.v9i2.55122

Abstract

This study aims to describe teachers' understanding of designing mathematical tasks to assess students' creative thinking abilities. The descriptive study involved 23 mathematics teachers in a city in East Java, Indonesia. The research Instrument is a task that reveals teachers' understanding of the notion of creative thinking, mathematics' problem of assessing students' creative thinking, some criteria to assess students' creative thinking, and examples of questions designed by the teacher. Data were analyzed descriptive-quantitatively and qualitatively with an iterative method consisting of data condensation, data display, and data verification. The study results indicate that teachers' understanding of creative thinking is still lacking, how to assess, and assessment criteria, their abilities still need to be improved
KEMAMPUAN KONEKSI DAN BERPIKIR KRITIS SISWA SD DALAM MENYELESAIKAN SOAL CERITA BERDASARKAN TAHAPAN POLYA Valeria Suryani Kurnila; Dwi Juniati; Siti Khabibah
AKSIOMA: Jurnal Program Studi Pendidikan Matematika Vol 12, No 1 (2023)
Publisher : UNIVERSITAS MUHAMMADIYAH METRO

Show Abstract | Download Original | Original Source | Check in Google Scholar | Full PDF (997.978 KB) | DOI: 10.24127/ajpm.v12i1.6428

Abstract

Kemampuan koneksi dan berpikir kritis adalah bagian dari kemampuan yang harus dimiliki siswa agar bisa memecahkan masalah di dunia nyata. Namun ditemukan bahwa kemampuan-kemampuan ini masih rendah. Kemampuan-kemampuan ini harus ditingkatkan sejak usia Sekolah Dasar, melalui masalah yang dituangkan dalam soal cerita. Agar solusi yang diberikan tepat, maka penyelesaian masalah dilakukan menggunakan tahapan Polya. Sehingga dilakukan penelitian yang bertujuan untuk menganalisis dan mendeskripsikan kemampuan koneksi dan berpikir kritis siswa SD dalam menyelesaikan soal cerita berdasarkan Tahapan Polya. Metode penelitian yang digunakan adalah deskriptif kualitatif. Subyek penelitian sebanyak 27 siswa. Untuk dapat menganalisis lebih spesifik, maka dilakukan wawancara dan analisis jawaban 3 orang siswa. Hasil penelitian menunjukkan siswa berkemampuan matematis tinggi telah mampu melakukan 3 tahapan Polya, serta memenuhi 5 indikator kemampuan koneksi dan berpikir kritis. Siswa berkemampuan matematis sedang,  mampu melakukan dua tahapan Polya serta memenuhi 3 indikator kemampuan koneksi dan berpikir kritis. Siswa berkemampuan matematis rendah telah mampu melakukan 1 tahapan Polya, serta memenuhi 1 indikator kemampuan koneksi dan berpikir kritis. Tahapan Polya yang sering dilewati oleh sebagian siswa adalah memeriksa kembali penyelesaian masalah. Jika dilihat pada indikator kemampuan koneksi dan kemampuan berpikir kritis, sebagian besar siswa tidak memenuhi indikator meninjau kembali seluruh jawaban yang telah diberikan. The ability to connect and think critically is part of the abilities students must have in order to be able to solve problems in the real world. However, it is currently found that these abilities are still low. In elementary school, these skills must be strengthened through word problems. Using the Polya stages, problem-solving is conducted in a structured manner to ensure the correctness of the solution. Based on Polya's Stages, this study aimed to analyze and describe elementary school students' connection and critical thinking skills when solving word problems. The research method used is descriptive qualitative. The research participants included 27 students. In order to conduct a more precise analysis, interviews and analyses of the responses of three students were conducted. The results indicated that students with strong mathematical skills could complete the three stages of Polya and meet the five indicators of connection and critical thinking abilities. Students with average mathematical skills can complete two stages of Polya and three indicators of connection ability and critical thinking. Low-skilled mathematicians have completed one Polya stage and one indicator of connection ability and critical thinking. The Polya stage that is often skipped by some students is re-examining problem solving. When viewed on the indicators of connection ability and critical thinking ability, most students do not fulfill the indicator of reviewing all the answers that have been given.
Deductive Reasoning of Student Teacher Candidates: A Study of Number Theory Soffil Widadah; Dwi Juniati; Siti Khabibah
JME (Journal of Mathematics Education) Vol 7, No 2 (2022): JME
Publisher : Universitas Sembilanbelas November Kolaka

Show Abstract | Download Original | Original Source | Check in Google Scholar | Full PDF (328.844 KB) | DOI: 10.31327/jme.v7i2.1836

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Deductive reasoning which includes generalizing, justifying, exemplifying, comparing, and classifying is the main feature of studying mathematics. This study aims to describe qualitatively the deductive reasoning of second-semester mathematics teacher candidates in studying number theory. Mathematics teacher candidates who have equal mathematical abilities and are of the same sex, namely women as research subjects.  The results showed that the two subjects met the indicators of deductive reasoning, namely making general statements, making special statements, and concluding.  This could be caused by the characteristics of prospective teacher students in receiving, storing, processing, and how to solve problems or what is called cognitive style
STUDENTS' MATHEMATICAL CREATIVE THINKING: A SYSTEMATIC LITERATURE REVIEW WITH BIBLIOMETRIC ANALYSIS Farman Farman; Dwi Juniati; Siti Khabibah
JME (Journal of Mathematics Education) Vol 7, No 2 (2022): JME
Publisher : Universitas Sembilanbelas November Kolaka

Show Abstract | Download Original | Original Source | Check in Google Scholar | Full PDF (347.194 KB) | DOI: 10.31327/jme.v7i2.1846

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This study aims to determine the trend of publications on creative thinking in mathematics learning published on Google Scholar in the 2017-2021 period, as well as describe opportunities and directions for research on creative thinking with themes related to future mathematics learning. This research is a systematic literature review study with bibliometric analysis. This research method uses PRISMA 2020 steps. The study results show that the most productive authors are Asikin, Mulyono and Tohir, each publishing two articles. The paper that gets the most citations is by Hasanah and Surya, which discusses students' creative thinking skills in mathematics using cooperative and problem-solving learning. Research themes such as students, creative thinking, problems and mathematics, and mathematical domains such as numbers, algebra and geometry have been widely used. This allows future research paths that can be studied, including the domain of mathematics in the material of statistics and opportunities, students' creative thinking in 7th and 9th-grade students gender, and the use of technological media to improve or measure students' mathematical creative thinking processes. However, the domains and topics that have been studied are still possible to be reviewed as an effort to maximize students' mathematical creative thinking abilities.
SYMBOL SENSE ABILITY OF JUNIOR HIGH SCHOOL PROFESSIONAL MATHEMATICS TEACHERS muhamad badrul mutammam; Dwi Juniati; Siti Khabibah
AKSIOMA: Jurnal Program Studi Pendidikan Matematika Vol 12, No 2 (2023)
Publisher : UNIVERSITAS MUHAMMADIYAH METRO

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.24127/ajpm.v12i2.6827

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Symbol sense is the intuitive feeling of calling out symbols in the process of solving problems. Professional teachers are teachers who have graduated from the Teacher Education Program (PPG). This qualitative descriptive study aims to describe the symbol sense ability of junior high school professional mathematics teachers. Three subjects are mathematics teachers who have passed PPG. Data were collected through six symbol sense tasks adapted from Jupri and Suspiyati and interviews. Assignments and interviews were analyzed using the triangulation method proposed by Miles, Huberman, and Saldana. The findings reveal that professional teachers tend to have good symbol sense abilities. In the second symbol sense characteristic, two out of three teachers display a poor symbol sense performance by manipulating the equation directly rather than reading the assignment in depth-first to get a better understanding so that they can complete the task correctly and efficiently. The teacher should improve his symbol sense ability.
Komponen intuisi geometris untuk merancang tugas matematika Muhamad Badrul Mutammam; Dwi Juniati; Evi Novita Wulandari
Math Didactic: Jurnal Pendidikan Matematika Vol 9 No 2 (2023): Mei - Agustus 2023
Publisher : STKIP PGRI Banjarmasin

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.33654/math.v9i2.2267

Abstract

Geometrical intuition is the ability to visualize, construct, and manage geometrical shapes in the mind when solving geometry problems. Geometrical intuition requires four skills: the ability to construct and manage geometrical figures in mind, perceive geometrical properties, connect pictures to concepts and theories in geometry, and determine where and how to begin when solving geometry problems. This geometric intuition ability is important for developing problem-solving. Therefore, we need a task that can be used to identify and develop students' geometric intuition abilities. This research aims to design a geometric intuition task. We employ design research methods to design geometrical intuition tasks by conducting a literature review on geometric intuition and geometry tasks, creating geometrical intuition tasks, and estimating and noting the possible student responses. This study produced three types of tasks based on the four components of geometric intuition. We provide a list of possible responses that junior high school students may provide, as well as practical suggestions for teachers. We recommend research using our developed task to evaluate students' geometrical intuition.
The influence of student’s mathematical beliefs on metacognitive skills in solving mathematical problem Mega Suliani; Dwi Juniati; Agung Lukito
International Journal of Evaluation and Research in Education (IJERE) Vol 13, No 3: June 2024
Publisher : Institute of Advanced Engineering and Science

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.11591/ijere.v13i3.27117

Abstract

The current research aimed to understand the effect of mathematical beliefs of middle school students on their metacognitive skills in solving mathematical problems. In examining the matter, the study utilized a mixed method. In the first step, a linear regression test was utilized to determine the effect of belief on students’ metacognitive skills in solving geometry problems. Furthermore, a qualitative approach was used to compare the metacognitive skills of high and low-belief students. This study involved 72 middle school students sitting in the 8th grade at Tarakan 1 State Junior High School. Based on the linear regression results, it is known that students’ beliefs positively influenced their metacognitive skills in solving geometric problems. Furthermore, it was found that when both selected subjects with high and low beliefs started solving the problems, they started by planning. Then, they monitored what they had done, but there were differences in evaluating the solutions. Additionally, students who believe strongly in problem solving will be more aware of what they are thinking and thus have an impact on improving their learning outcomes.