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PENGEMBANGAN LKS BERBASIS PROBLEM BASED LEARNING (PBL) PADA MATERI PRISMA UNTUK MENINGKATKAN KETERAMPILAN BERPIKIR KREATIF SISWA Nur Izzatun Nisa Liliyan; Toto' Bara Setiawan; Lela Nur Safrida; Erfan Yudianto; Reza Ambarwati; Dhanar Dwi Hary Jatmiko
Saintifika Vol 23 No 2 (2021)
Publisher : Jurusan Pendidikan MIPA FKIP Universitas Jember

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.19184/saintifika.v23i2.28807

Abstract

Student worksheet based on Problem Based Learning (PBL) is a learning media that presents questions in the form of contextual problems so as to stimulate students' thinking skills. This type of research is development research using the Thiagarajan model or the Four-D Model which aims to describe the process and results of developing PBL-based student worksheets for class VIII students on Prism material that is valid, practical, and effective in training students' creative thinking skills. The method used in this research is the questionnaire method to determine the validity and practicality of the student worksheets and the test method to determine the effectiveness. The results of this study are the achievement of increasing students' creative thinking skills with very good interpretations. The student worksheets based on PBL model on prism material produced were declared valid, practical, and effective. This student worksheet could be used to improve students' creative thinking skills.
IDENTIFIKASI GEOMETRI BIDANG PADA POLA MOTIF KAIN TENUN SOLOK BANYUWANGI Seli Wahyutini Khoiriyah; Sunardi Sunardi; Erfan Yudianto; Suharto Suharto; Didik Sugeng Pambudi
Saintifika Vol 20 No 2 (2018)
Publisher : Jurusan Pendidikan MIPA FKIP Universitas Jember

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Abstract

A culture is born from the local community so as to produce works that become the characteristic of the culture. This culture is rooted and develops over time. One result of cultural work is Banyuwangi solok weaving. Education appreciates local culture in order to participate in preserving through the teaching and learning process. Weaving Solok Banyuwangi can be included as a medium for student learning in schools. Mathematics is one branch of science that studies symbols with logical reasoning. So there are estimates of the mathematical elements found in the Banyuwangi solok weaving motif. Mathematical elements found in Banyuwangi solok weaving include points, lines, triangles, quadrilaterals, hexagon, folding symmetry, rotary symmetry, congruence and similarity. Keywords: Solok Weaving; Mathematic;, Culture
ANALISIS PENGGUNAAN MEDIA VIDEO PEMBELAJARAN ETNOMATEMATIKA TARI JEJER GANDRUNG KEMBANG MENUR SEBAGAI HASIL BELAJAR SISWA Sofia Novaliyanti Mahmuda; Susanto Susanto; Erfan Yudianto
Saintifika Vol 21 No 2 (2019)
Publisher : Jurusan Pendidikan MIPA FKIP Universitas Jember

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Abstract

Abstract: Mathematics has an important role in education and other sciences. Generally learning mathematics seems conventional and theoretical, so students assume that mathematics seems stiff, difficult, and boring. Education can be combined with local culture in creating a more contextual education atmosphere, especially in the mathematical concept commonly referred to as ethnomatematics. This study aims to examine the use of video media for learning ethnomatematics Traditional Dance of Gandrung Kembang Menur typical of Banyuwangi on increasing student interest in learning. This study uses qualitative methods, the data obtained is the result of pre-test and post-test with 8 multiple choice questions. The results showed that there was an utilization of Etnomatematics learning video media on the Jejer Gandrung Kembang Menur dance typical of Banyuwangi in the process of influencing student learning outcomes. Keyword: Video learning, learning outcomes, ethnomatematics, gandrung jejer dance development, gandrung jejer dance.
TEMUAN MENARIK HASIL EKSPLORASI ETNOMATEMATIKA PADA BATIK GAJAH OLING BERDASARKAN KONSEP GEOMETRIS Karimah Salasari; Titik Sugiarti; Erfan Yudianto; Toto' Bara Setiawan; Dinawati Trapsilasiwi
Saintifika Vol 21 No 1 (2019)
Publisher : Jurusan Pendidikan MIPA FKIP Universitas Jember

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.19184/saintifika.v21i1.9948

Abstract

Abstract. Ethnomatematics as link between culture and mathematics is a multicultural mathematical activity that uses culture in making connections with mathematics topics so as to motivate students to preserve their own culture while learning mathematics. The purpose of this reasearch are to explore ethnomathematics in Gajah Oling’s batik based on geometric concepts. The type of reaserch is qualitative with an ethnographic approach. Data collection methods used are observation and interviews. The subject of this reasearch is a design maker Gajah Oling’s batik. This research focuses on intersesting discovery from the exploration results, that is making pattern of Gajah Oling’s batik shirt. In the process of making pattern of Gajah Oling’s shirt, ethnomathematics seen on design and measuring activities. In desiging activities geometric concepts such as translation and reflection emerge, while in measuring activities, design makers use mathematics to determine the design size so that the fabric meeded to make a shirt can be minimized as little as possible.Keywords: Ethnomatematics, cocoa farmers, culture. Keywords: Ethnomatematics, Gajah Oling’s Batik, Geometry
KECERDASAN VISUAL SPASIAL SISWA DITINJAU DARI TIPE KEPRIBADIAN HIPPOCRATES-GALENUS Nur Hamidah; Susanto Susanto; Erfan Yudianto
Saintifika Vol 20 No 2 (2018)
Publisher : Jurusan Pendidikan MIPA FKIP Universitas Jember

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Abstract

Abstract: This research will describe students’ visual-spatial intelligence in terms of personality. There are four personality types, they are sanguine, choleric, melancholy, and phlegmatic. The subjects of this research are students of class X BIC 1 and X BIC 2 in MAN 1 Jember. The methods used in this research are test and interview. There are 5 subjects in this study, they are 1 sanguine, 1 choleric, 2 melancholy and 1 phlegmatic. This research uses descriptive design with qualitative approach. The result of this research shows that students’ visual-spatial intelligence consists of imagination, conceptualization, problem solving and pattern-seeking which range from level 1 to level 5. Melancholy students tend to be creative in solving two-dimensional figures problems. Keywords:Visual-spatial intelligence, personality type, melancholy.
Etnomatematika pada Batik Lukis Daun Singkong di Rumah Produksi Daweea Batik Bondowoso Erfan Yudianto; Susanto Susanto; Sinta Priciliya
Jurnal Elemen Vol 6, No 2 (2020): July
Publisher : Universitas Hamzanwadi

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.29408/jel.v6i2.2002

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Ethnomathematics is the relationship between culture and mathematics found in society's habits, where people have unconsciously applied mathematical concepts in their culture or habits. The custom referred to in this study is what is done by batik in making one batik sheet every time. The purpose of this study was to describe ethnomathematics on cassava leaves in the production house Daweea Batik Bondowoso East Java. This research is qualitative research with an ethnographic approach. The subject of this study was the craftsmen in the Daweea Bondowoso Batik production house. Data collection methods used are observation, interviews, and documentation. The observation was carried out by the researcher himself and assisted by two observers who were provided with observation guidelines. Interviews were conducted to artisans in Daweea Bondowoso batik production house, while the documentation was carried out by the researcher himself using a camera recorder. The results of this study indicate the existence of ethnomathematics in cassava leaves batik painting. Geometry concepts or elements found include points, lines, angles, flat shapes (rectangles, squares), congruence, concordance, equations, and geometric transformations (dilation).
Thinking of deduction level students in proving theorem of triangle and its convers based on the steps of Polya Erfan Yudianto; Niken Shofiana Dewi; Toto Bara Setiawan
Math Didactic: Jurnal Pendidikan Matematika Vol 7 No 1 (2021): Januari - April 2021
Publisher : STKIP PGRI Banjarmasin

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.33654/math.v7i1.1199

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Proving ability is rarely homed in mathematics learning. Thus, this becomes interesting when examined and associate it with van Hiele’s level of geometrical thinking, namely the level of deduction. This study aims to determine the thinking process of student’s level deduction in proving Triangle Proportionally Theorems and its convers. This type of research is qualitative research. Deduction level students were given a theorem proving test consist of two questions, then conducted interviews to find out more about the thinking process. The results are students level deduction can prove the theorem by utilizing the knowledge possessed both undefined terms (point and line), parallel and similarity AAA postulates, definitions of angle and congruence, parallel and similarity SAS~ theorems, corollary CSSTP and CASTC. It can be known from the student’s proving scheme and interviews that is conducted by researcher towards student.
Eksplorasi etnomatematika pada Masjid Jami' Al-Baitul Amien Jember Erfan Yudianto; Rizka Amalia Febriyanti; Sunardi Sunardi; Titik Sugiarti; Mutrofin Mutrofin
Ethnomathematics Journal Vol 2, No 1 (2021): March
Publisher : Universitas negeri Yogyakarta

Show Abstract | Download Original | Original Source | Check in Google Scholar | Full PDF (350.918 KB) | DOI: 10.21831/ej.v2i1.36329

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Tujuan penelitan ini adalah untuk menggali etnomatematika pada bangunan Masjid Jami’ Al-Baitul Amien Jember yang kemudian digunakan sebagai bahan untuk membuat paket tes matematika bagi siswa. Penelitian ini merupakan penelitian kualitatif dengan pendekatan etnografi. Metode pengumpulan data yang digunakan adalah observasi dan wawancara. Subjek penelitian yaitu tiga observer dan dua narasumber yakni pengurus Yayasan Masjid Jami’ Al-Baitul Amien Jember.  Satu orang merupakan ketua pengurus yang paham tentang sejarah Masjid Jami’ Al-Baitul Amien dan satu orang merupakan satu-satunya pengurus yang mengikuti masa pembangunan sehingga mengerti terhadap struktur bangunan masjid. Hasil penelitian menunjukkan bahwa pada bagian-bagian  bangunan Masjid Jami’ Al-Baitul Amien Jember terdapat konsep-konsep matematika. Bagian-bagian bangunan yang dimaksud yaitu kubah masjid, tiang penyangga masjid, lantai dua, dinding pancuran Ruang Wudlu, dan menara masjid. Konsep-konsep matematika yang muncul adalah bangun datar, bangun ruang, kekongruenan, dan refleksi.Ethnomathematics exploration at the Jami 'Al-Baitul Amien Jember MosqueAbstractThe purpose of this research is to explore ethnomathematics at the Jami 'Al-Baitul Amien Jember Mosque building which is then used as material to design mathematics test packages for students. This research was a qualitative study with an ethnographic approach. The data collection methods used were observations and interviews. The research subjects were three observers and two resource persons, namely the management of the Jami 'Al-Baitul Amien Jember Mosque Foundation. One person is the chairman of the committee who understands the history of the Jami 'Al-Baitul Amien Mosque and one person is the only administrator who followed the construction period so that he understands the structure of the mosque building. The results show that the parts of the Jami 'Al-Baitul Amien Jember Mosque have mathematical concepts. The building parts meant are the dome of the mosque, the pillars of the mosque, the second floor, the shower wall of the Wudlu Room, and the mosque tower. Mathematical concepts that emerge are 2D shapes, 3D shapes, congruence, and reflection.
ETNOMATEMATIKA: IDENTIFIKASI BATIK GAJAH OLING BERDASARKAN KONSEP GEOMETRI Erfan Yudianto; Titik Sugiarti; Sunardi Sunardi; Karima Salasari
JPMI (Jurnal Pendidikan Matematika Indonesia) Vol 6, No 1 (2021): Volume 6 Number 1, March 2021
Publisher : STKIP Singkawang

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.26737/jpmi.v6i1.2218

Abstract

Abstract. Ethnomathics is a multicultural mathematics activity that uses culture to make connections with distinctive mathematical topics, so as to motivate students to investigate and preserve their own culture while learning mathematics. The purpose of this research is to explore the ethnomatematics contained in Gajah Oling batik based on the concept of geometry and to produce teaching material products in the form of student project sheets. This type of research is qualitative with an ethnographic approach. The data collection methods used were observation and interviews. The research subjects were 1 person, namely a designer and an isen-isen batik maker from Gajah Oling. Ethnomatematics appears both in the results of batik and in the process of making designs and isen-isen. At the isen-isen stage, the concept of points and lines appears, while at the stage of making Gajah Oling's batik designs, the concepts of angles, flat shapes, congruence and congruence, geometric transformations which include translation, rotation, reflection, and dilation appear.Keywords: Ethnomatematic, Gajah Oling’s Batik, Geometry, Geometry Transformation
Kecemasan Geometri Siswa dalam Menyelesaikan Masalah Bangun Ruang Sisi Datar Ditinjau dari Teori Van Hiele Erfan Yudianto; Yufrida Septi Nindya; Toto' Bara Setiawan
Jurnal Cendekia : Jurnal Pendidikan Matematika Vol 5 No 2 (2021): Jurnal Cendekia: Jurnal Pendidikan Matematika: Volume 5 Nomor 2, In press
Publisher : Mathematics Education Study Program

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.31004/cendekia.v5i2.510

Abstract

Kecemasan geometri adalah kecemasan yang muncul ketika menghadapi hal – hal yang berhubungan dengan geometri. Tingkatan kecemasan geometri dimulai dari rendah, sedang, tinggi, dan panik. Tujuan dari penelitian ini adalah untuk mendeskripsikan kecemasan geometri siswa dalam menyelesaikan masalah bangun ruang sisi datar ditinjau dari teori van Hiele. Jenis penelitian ini yaitu penelitian deskriptif kualitatif. Subjek penelitian ini masing - masing dua siswa pada level visualisasi, analisis, dan deduksi informal. Teknik pengumpulan data dilakukan melalui kombinasi (triangulasi). Hasil penelitian ini menunjukkan bahwa siswa dari tiap level memiliki kecemasan geometri yang berbeda. Siswa visualisasi mengalami kecemasan sedang dan tinggi dalam mendefinisikan dan mengidentifikasi sifat serta unsur bangun ruang sisi datar. Siswa analisis mengalami kecemasan sedang dalam menyelesaikan masalah geometri yang berkaitan dengan perhitungan diagonal, volume, dan luas permukaan. Siswa deduksi informal mengalami kecemasan tinggi dalam menyelesaikan masalah berkaitan dengan definisi dan unsur bangun ruang serta permasalahan dalam bentuk cerita.
Co-Authors Abi Suwito Afifi, Rizky Nur Agustiningtyas, Iin Triana Aini, Novi Rosidatul Ambarwati, A Ambarwati, Reza Andini Luluk Nofitarini Annisa Istiqomah Annisa Rahman Navira, Deva Annisatul Maghfiroh Arika Indah Kristiani Bayu Exsanty Aribowo Bayu Exsanty Aribowo Budianto, Trio Rhoma Cahya, Ine Clarita Cahyani, Ika Arum Cahyo, Rahmad Dwi Citra Wahyuningtyas Dewi, Mayra Fadhilla Dewi, Miya Ayu Kumala Dian Kurniati Didik Sugeng Pambudi Didik Sugeng Pambudi Dinar Aulia Wahyuningtyas Dinawati Trapsilasiwi Dita Bachtiar Diyanah, Hidayatud Eric Dwi Putra Ervin Oktavianingtyas Fajar, Fahmi Alan Farisa Nurillah fatmawati, kamila duwi Fazira, Shima Kunaza Febrianto, Eko Yudi Febriyanto, Eko Yudi Febriyanto, Eko Yudi Febriyanto Fiantika, Feny Rita Firmansyah, Frenza Fairuz Habibi, Ahmad Anas Hajar Istiqomah Hayiduerapu, Nihassuna Hermawan, Lendi Ike Hidayat, Siti Holifa Hidayatullah, Arfan Hikam, Fashia Ikhlasul Hikmah Ardiantika Sari Hobri Husain, Muhammad Imam Icha Shofia Karlita Ulfa Idhami, Tantri Cahya Indri Aprilianti Indri Aprilianti Jatmiko, Dhanar Dwi Hary Kamila Duwi Fatmawati Kamila Duwi Fatmawati Karima Salasari Karimah Salasari Karimah Salasari Khumayroh, Alfatikha Anik Lestari, Nurcholif Diah Sri Lioni Anka Monalisa, Lioni Anka Liski Roswita Dinia Lusiana, Fina Yatul Manuel, Carlos Maulana, Muhammad Ilzam Misbahul Munir Mutrofin Mutrofin N Nuriman nabilatul hafidhoh Naziroh, Irmu Afin Niken Shofiana Dewi Nila Lestari Nila Lestari Nur Hamidah Nur Hamidah Nur Izzatun Nisa Liliyan Nur Izzatun Nisa Liliyan Nur Safrida, Lela Nurcholif Diah Sri Lestari Nuriani Dewi Novianti Nurmaharani, Rika Nurul Wahidah panglipur, indah rahayu Pirdausia, Noni Seftia Prastika, Sulia Anis Pratika Maharani Pratika Maharani Pratiwi, Gita Adelia Prayoga, Mohammad Evan Prayogo, Gilang Pribadi, Febrianti Priciliya, Sinta Putra, Falih Helmi Wibisono Qomariyah, Dinda Nurul Ramadhani, Ariel Bachtiar Randi Pratama Murtikusuma Rasyid, Irwan Hainur Reza Ambarwati Rika Nurmaharani Rima Dwi Oktaviani Rizka Amalia Febriyanti Rosanggreni, Bunga Yana Rusdiyana, Erine S Suharto S Sunardi S Susanto Saddam Hussen Safrida, Lela Safrida, S.Pd., M.Pd., Lela Nur Sahrita, Titis Sanawi, Ihsan Sandhi, Niluh Shindi Aprilia Saputri, Adillia Natasya Saputri, Risma Rintias Sari, Cindi Septia Sari, Maulifa Yunita Seli Wahyutini Khoiriyah Seli Wahyutini Khoiriyah Sholikhah, Mar’atus Sinta Priciliya Sofi Astri Sofia Novaliyanti Mahmuda Sofia Novaliyanti Mahmuda Solly Aryza Suharto Suharto Suhatini, Percoyo Unggul sulihah, nurfaizah titisari Sunardi sunardi sunardi Sunardi Sunardi Sunardi Sunardi Sunardi Sunardi Sunardi Sunardi Sunardi, Sunardi Suryandari, Nurlayli Dewi Susanto Susanto Susanto Susanto Susanto Susanto Susanto Susanto Susanto Susanto Susanto, Susanto Susi Setiawani Titik Sugiarti Toto Bara Setiawan WIHARDJO, EDY Yufrida Septi Nindya Yunita, Nindya Wulan Zulnaidi, Hutkemri