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PRINSIP BENTUK GEOMETRI UNTUK KEMUDAHAN PEMBELAJARAN MATEMATIKA PENYANDANG DISABILITAS panglipur, indah rahayu; Putra, Eric Dwi
HISTOGRAM: Jurnal Pendidikan Matematika Vol 3, No 2 (2019): Histogram
Publisher : STKIP Andi Matappa

Show Abstract | Download Original | Original Source | Check in Google Scholar | Full PDF (16.555 KB) | DOI: 10.31100/histogram.v3i2.429

Abstract

Pendidikan para penyandang cacat juga harus mendapatkan perhatian yang sama dengan yang lainnya. Demikian juga dari segi kemudahan dan kenyamanan dalam mendapatkan pendidikan. Baik terkait dengan kemudahan dalam hal kenyamanan dalam belajar di sekolah. Pemerintah dalam beberapa tahun terakhir telah memberikan perhatian besar kepada para  penyandang cacat. Ada begitu banyak program yang berkaitan dengan peningkatan layanan publik untuk penyandang disabilitas. Terkait dengan bagaimana mengembangkan pembelajaran yang baik dan dukungan untuk penerapan kualitas belajar. Di beberapa sekolah inklusi di Jember, mereka sudah memiliki beberapa media yang mendukung proses pembelajaran. Terutama untuk mata pelajaran matematika yang mata pelajarannya masih cukup sulit. Lalu itu diperlukan untuk menyediakan media yang memfasilitasi proses pembelajaran dan memfasilitasi pemahaman. Itu Tujuan dari penelitian ini adalah untuk menemukan prinsip geometri yang dapat dengan mudah dan aman digunakan untuk pembelajaran matematika para penyandang cacat. Dalam penelitian ini subjek yang diamati dibatasi untuk orang dengan gangguan penglihatan. Jenis penelitian yang digunakan dalam penelitian ini adalah penelitian kualitatif dengan pendekatan deskriptif. Dari hasil pengamatan dan wawancara yang telah dilakukan diperoleh, dapat disimpulkan bahwa prinsip-prinsip geometri yang dapat dengan mudah dan aman digunakan belajar bagi para penyandang cacat adalah sudut tumpul, permukaan kasar, dan dibuat lebih menonjol.  
Pengaruh Discovery Learning Terhadap Hasil Belajar Matematika Siswa MA Al-Falah Dempo Barat Syafii, Mohammad; Putra, Eric Dwi; Sujiwo, Dimas Anditha Cahyo
Tematik : Jurnal Konten Pendidikan Matematika Vol 1 No 1 (2023): TEMATIK: Jurnal Konten Pendidikan Matematika
Publisher : Prodi Tadris Matematika Fakultas Tadris Umum

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.55210/tematik.v1i1.1146

Abstract

Tujuan dilakukannya penelitian. ini adalah untuk mengetahui pengaruh model discovery learning terhadap hasil belajar matematika siswa kelas XI MA AL-FALAH pada materi sistem pertidaksamaan linear dua variabel pada tahun ajaran 2020/2021. Penelitian ini menggunakan “One Group Pretest Posttest Design”. Lokasi yang digunakan sebagai tempat penelitian adalah MA AL-FALAH Dempo Barat, Pasean, Kabipaten Pamekasan. Subyek penelitian ini terdiri dari 13 siswa kelas XI IPS B MA AL-FALAH Dempo Barat yang terdiri dari 13 siswa perempuan. Uji hipotesis yang digunakan dalam penelitian ini yaitu uji t-tes. Hasil dalam penelitian, menunjukkan bahwa model pembelejaran Discovery Learning sangat berpengaruh terhadap hasil belajar siswa karena nilai Sig. (2-tailed) = 0,002 < 0,5 dan t-hitung sebesar -4,042 yang menunjukkan bahwa nlai t hitung tidak berada pada wilayah H0 yaitu . Berdasarkan hasil penelitian menunjukkan terdapat pengaruh model discovery learning terhadap hasil belajar matematika siswa kelas XI IPS B MA AL-FALAH pada materi sistem pertidaksamaan linear dua variabel pada tahun ajaran 2020/2021.
Student Gestures when Solving Local Wisdom-Based Mathematics Problems Putri, Reta Eksa; Sulisawati, Dwi Noviani; Putra, Eric Dwi
Journal of Education and Learning Mathematics Research (JELMaR) Vol 4 No 2 (2023): November 2023
Publisher : Department of Mathematics Education, Faculty of Teacher Training and Education, Wisnuwardhana University of Malang

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.37303/jelmar.v4i2.113

Abstract

When solving math problems, students make spontaneous movements called gestures. The purpose of this research is to find out the variations of gestures that appear when students solve math problems related to rotational geometry based on local wisdom. The qualitative approach used in this research is a descriptive research type. Test questions, documentation results, observations, and interviews were used as research instruments. The subjects of this study were four students in class XI for the 2022/2023 academic year at SMA Negeri Balung. The results showed that the group of students with high abilities used gestures more than students with low abilities. Students with high ability in solving math problems use 11 iconic gestures, 8 metaphoric gestures, and 24 deictic gestures. Meanwhile, the group of students with low abilities used 7 iconic gestures, 6 metaphoric gestures, and 12 deictic gestures. Based on the distribution of the number of student gestures when solving math problems, the gesture that appears the most is the deictic gesture, and the one that appears the least is the metaphoric gesture.
Students' Reflective Abstraction in Solving Ethnomathematics-Based Mathematics Problems Balila, Jesika Nur Intan; Putra, Eric Dwi; Lutfiyah, lutfiyah
Journal of Education and Learning Mathematics Research (JELMaR) Vol 4 No 2 (2023): November 2023
Publisher : Department of Mathematics Education, Faculty of Teacher Training and Education, Wisnuwardhana University of Malang

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.37303/jelmar.v4i2.117

Abstract

Reflective abstraction is a process of reflection on previously learned concepts and applied in new situations. The purpose of this study is to describe the reflective abstraction ability of junior high school students in solving math problems in terms of mathematical ability. In this study using qualitative research type. The data sources for this study were 4 students of class VIII, namely 2 students with high ability and 2 students with low ability. The results showed that students who have high ability, recognition level to remember and identify previous activities related to the problem at hand. At the representation level, students can translate information into mathematical models correctly. At the structural abstraction level, students can solve problems correctly, and are able to overcome difficulties in solving problems. At the structural awareness level, students are able to provide arguments about the results of the answers that have been done. While students with low ability, at the recognition level are able to remember previous activities related to the problem at hand. At the representation level, students are able to translate information into mathematical models, but students are less careful and wrong so that at the structural abstraction level students are able to solve problems, but the final results obtained are not correct. At the structural awareness level, students are able to solve and explain the steps in the problem. Based on the results of the study, teachers should guide students by providing problem exercises that can increase reflective abstraction, especially considering student responses and learning outcomes collected from high and low ability students. For this reason, further research needs to be carried out with other student data sources.
Ethnomathematics of Lahbako Dance Movement In The Perspective Of Mathematical Literacy Of Geometry Concept Wardah, Nabilahdhia Rahayu Prima; Panglipur, Indah Rahayu; Putra, Eric Dwi
Journal of Education and Learning Mathematics Research (JELMaR) Vol 4 No 2 (2023): November 2023
Publisher : Department of Mathematics Education, Faculty of Teacher Training and Education, Wisnuwardhana University of Malang

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.37303/jelmar.v4i2.118

Abstract

Movement in a dance is a visual symbol full of meaning conveyed to be accepted by dance lovers from the whole dance performed. The selection of dance movements is related to the mathematical concept of illustrating its meaning (ethnomathematics). In addition, there is a mathematical literacy process of geometry concepts revealed in dance movements. This becomes a meaningful symbol that becomes a wealth of dance movements that are increasingly interesting to present. The purpose of this research is to identify the ethnomathematics of lahbako dance in the perspective of mathematical literacy of geometry concepts. qualitative research with a descriptive approach to explain the data and its discussion. Data collection methods of interviews, observation, and documentation with data validity test source triangulation. Subjects 2 people from Arutala dance studio and Hastarini. The results obtained are dance movements that come from different habits and interpretations of dancers but the actual meaning of the movements is the same. Ethnomathematics in lahbako dance successfully illustrates the meaning of the movements conveyed in lahbako dance through hand, finger, foot, and body movements that modify into lines, acute and obtuse angles, and triangular and rectangular fields. The mathematical literacy perspective of the geometric concepts of lines, angles, and fields is visualized conceptually, the application of real contexts of daily life, geometric thinking, and the delivery of mathematical language helps in illustrating the message conveyed in a lahbako dance, namely the activities of tobacco farmers. Further research recommendations for dance movements that jump or repeatedly back and forth and the count used by dancers in each movement.
Exploring Ethnomathematics to Gayasan Tobacco Warehouse at Jember, East Java, Indonesia Akbar, Ahmad Maulana; Marsidi, Marsidi; Putra, Eric Dwi
Journal of Education and Learning Mathematics Research (JELMaR) Vol 5 No 1 (2024): Mei 2024
Publisher : Department of Mathematics Education, Faculty of Teacher Training and Education, Wisnuwardhana University of Malang

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.37303/jelmar.v5i1.132

Abstract

Ethnomathematics which link culture with community activities, certainly has characteristics that support each other with mathematical concepts. Ethnomathematics is mathematics practiced by specific cultural groups in society. This study examines the mathematical concepts in the Gayasan tobacco warehouse building in Jenggawah District, Jember Regency. In the study, researchers used qualitative descriptive research with an ethnographic approach. Data collection techniques are observation, interviews, and documentation. Data analysis techniques are done through data reduction, presentation, analysis, and exposure. The results showed that in the Gayasan tobacco warehouse, Jenggawah District, Jember Regency, there are mathematical concepts that will be studied further in the future. The author focuses on applying geometric concepts such as building flat, building space, lines, angles, number patterns, congruence, and awakening in research. Each longkang is bordered with bamboos that function as poles, also known as "longkang sides," which have different distances and are arranged into a pattern of numbers. The conclusion is that the structure of tobacco warehouses contains mathematical concepts such as number patterns, angles, flat builds, space builds, lines, congruents, and awakening
Exploring Ethnomathematics on The Batik Patterns of Jember In Mathematics Concept Rizqoh, Zidna; Anas, Aswar; Putra, Eric Dwi
Journal of Education and Learning Mathematics Research (JELMaR) Vol 5 No 1 (2024): Mei 2024
Publisher : Department of Mathematics Education, Faculty of Teacher Training and Education, Wisnuwardhana University of Malang

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.37303/jelmar.v5i1.137

Abstract

This study aims to identify and describe mathematical concepts and describe the results of ethnomathematics exploration contained in Jember batik motifs. The type of research used in this study is qualitative research with an ethnographic approach. The research instruments used were observation, tests, and interviews with batik artisans. The results of this study indicate that the combination of coffee bean and tobacco leaf motifs has applied mathematical concepts of geometry. In the motif of coffee beans and tobacco leaves from the Nhora Pangetu hand-written batik production house, there are mathematical concepts of curves, points, circles, and the concept of dilation. The motif of coffee beans and tobacco leaves from the Gangsar Ngaidin batik production house contains mathematical concepts of reflection (mirroring), congruence, and flat shapes of circles, triangles, and rhombuses.
Identify Mathematical Gestures of Deaf Students in Solving Mathematics Problems Heldiana Ferly, Nonny Zakiyanita; Putra, Eric Dwi; Marsidi, Marsidi
Journal of Education and Learning Mathematics Research (JELMaR) Vol 5 No 1 (2024): Mei 2024
Publisher : Department of Mathematics Education, Faculty of Teacher Training and Education, Wisnuwardhana University of Malang

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.37303/jelmar.v5i1.147

Abstract

Gestures that can help students communicate mathematically can be called gestures. This study aims to find out gestures that can help deaf students when solving math problems. This research uses a descriptive approach with a qualitative research type. The data sources used are test questions, observations, and interviews. This research was conducted at SLB ABC Balung with the subject of research as many as 2 SMALB students. The results of this study show that both subjects have their own characteristics when working on the problem. The first student prefers to count using movements assisted by scribbles, while the second student prefers to use hand gestures. In the first student, gestures occurred 38 times, consisting of iconic gestures 17 times, metaphorical gestures 10 times, and deictic gestures 11 times. In the second student, gestures occurred 40 times, consisting of iconic gestures 13 times, metaphorical gestures 5 times, and deictic gestures 22 times. Based on the results of this study, the gesture most often used when deaf students solve the problem is the deictic gesture, which occurs 33 times, and the gesture that appears the least is the metaphorical gesture, which occurs 15 times.
Optimalisasi pencegahan stunting melalui pendampingan polahidup sehat di Desa Biting Kecamatan Arjasa Ardhana, Iqshal Sulton; Maulana, Thowil Fikri; Allafa, Anya Birru; Saputra, Mohammad Wahyu Dimas; Suyitno, Yesica Melia Rani; Devarigata, Ervatamia Syah; Aminah, Siti; Wulandari, Putri; Efendi, Mohammad Rizky; Ivania, Gissela Putri; Hasanah, Faizatul; Putra, Eric Dwi
KHIDMAH : Jurnal Pengabdian Masyarakat Vol. 3 No. 2 (2023): Vol. 3 No. 2 (2023): September 2023
Publisher : Lembaga Penerbitan, Penelitian, dan Pengabdian Masyarakat (LP3M) UNZAHLP3M

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.55210/khidmah.v3i2.248

Abstract

Stunting merupakan suatu permasalahan kurang gizi kronis yang diakibatkan kurangnya pemenuhan gizi anak dalam jangka waktu yang sangat lama sehingga menyebabkan anak mengalami pertumbuhan yang lambat seperti tinggi badan lebih rendah dari tinggi standar pada anak seusianya. Balita yang stunting dan tidak stunting memiliki perbedaan fisik maupun cara berpikir. Metode yang diterapkan melalui 2 tahapan yaitu Metode pendekatan dan Metode Sosialisasi dan Pendampingan kepada Keluarga. Pencegahan stunting oleh KKN Kolaboratif 165 melalui pendekatan terhadap kualitas kesehatan melalui komsumsi makanan dan pola hidup bersih dan sehat
The Reflexive H-Strength on Some Graphs Sullystiawati, Lusia Herni; Marsidi, Marsidi; Putra, Eric Dwi; Agustin, Ika Hesti
CAUCHY: Jurnal Matematika Murni dan Aplikasi Vol 9, No 1 (2024): CAUCHY: JURNAL MATEMATIKA MURNI DAN APLIKASI
Publisher : Mathematics Department, Universitas Islam Negeri Maulana Malik Ibrahim Malang

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.18860/ca.v9i1.23172

Abstract

Let G be a connected, simple, and undirected graph with a vertex set V(G) and an edge set E(G).  The irregular reflexive -labeling is defined by the function  and  such that  if  and  if , where  max . The irregular reflexive  labeling is called an -irregular reflexive -labeling of the graph  if every two different sub graphs  and  isomorphic to  it holds , where  for the sub graph . The minimum  for graph  which has an -irregular reflexive -labelling is called the reflexive  strength of the graph  and denoted by . In this paper we determine the lower bound of the reflexive  strength of some subgraphs,  on , the sub graph  on  the sub graph  on  and the sub graph  on .