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Kemampuan Pemahaman Matematis Ditinjau dari Motivasi Belajar Irmawati Liliana Kusuma Dewi; Zaenuri Zaenuri; Dwijanto Dwijanto; Mulyono Mulyono; Tuti Asharianti
Prosiding Seminar Nasional Pascasarjana Vol. 5 No. 1 (2022)
Publisher : Pascasarjana Universitas Negeri Semarang

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Dalam memecahkan permasalahan matematis diperlukan pemahaman konsep materi yang mendalam. Pemahaman akan konsep tersebut dapat dikatakan sebagai kemampuan pemahaman matematis, dimana kemampuan ini merupakan bagian dari lima kemampuan dasar matematika. Namun dalam proses pembelajaran, pemahaman matematis dalam mempelajari suatu materi dapat dipengaruhi oleh motivasi siswa dalam belajar. Penelitian ini bertujuan untuk menganalisis kemampuan pemahaman matematis siswa ditinjau dari motivasi belajar. Tiga siswa kelas X MIPA 1 sebagai subjek penelitian dengan tingkat motivasi belajar tinggi, tingkat motivasi sedang, dan tingkat motivasi rendah. Penelitian menggunakan instrumen tes pemahaman matematis dengan indikator 1) merepresentasikan ulang sebuah konsep, 2) mengenali contoh dan bukan contoh, 3) merepresentasikan suatu bentuk ke bentuk lain, 4) menerapkan algoritma pada pemecahan masalah, selanjutnya dilakukan wawancara tak terstruktur namun pertanyaan wawancara mengarah kepada tujuan penelitian. analisis hasil penelitian, siswa dengan motivasi belajar tinggi (ST) sudah mampu memahami dan menyelesaikan permasalahan matematis SPLTV dengan baik. Siswa dengan motivasi belajar sedang (SS) masih ada kebingungan memahami konsep PLTV dan SPLTV, namun dalam menyelesaikan permasalahan matematis SPLTV sudah tepat. Siswa dengan motivasi belajar rendah masih ada kebingungan memahami konsep PLTV dan SPLTV, dan dalam menyelesaikan permasalahan matematis SPLTV juga masih memiliki hambatan dalam operasi aljabar.. Berdasarkan hasil penelitian perlu kiranya guru memberikan apersepsi di awal pembelajaran, sehingga siswa mengetahui manfaat dari materi yang akan dipelajari sehingga tumbuh motivasi untuk dapat memahami materi.
Pengaruh Model Guide Discovery Learning Terhadap Kemampuan Koneksi Matematis Siswa SMP Materi Bangun Ruang Sisi Datar Jaka Wijaya Kusuma; Maulida Nur; Anggun Tri Prabawati; Zaenuri Zaenuri; Rochmad Rochmad; Emi Pujiastuti
Prosiding Seminar Nasional Pascasarjana Vol. 5 No. 1 (2022)
Publisher : Pascasarjana Universitas Negeri Semarang

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Kemampuan koneksi matematis siswa di Indonesia masih tergolong rendah, baik ditingkat nasional maupun internasional. Salah satu model pembelajaran yang dapat meningkatkan keaktifan dan kemampuan koneksi matematis siswa adalah model Guided Discovery Learning. Tujuan dalam penelitian ini adalah untuk mengetahui apakah kemampuan koneksi matematis siswa pada materi bangun ruang sisi datar yang diberikan model pembelajaran Guide Discovery Learning lebih baik dari siswa yang diberikan pembelajaran konvensional. Metode penelitian yang digunakan adalah Quasi Eksperimen dengan desain One Groups Pretest-Posttest Design. Populasinya siswa kelas VIII SMP PGRI 1 Pulomerak dan sampel diambil secara purposive sampling yaitu kelas VIII B dan VIII C. Pengumpulan data menggunakan tes dan angket sikap siswa. Analisis data menggunakan uji t dan kriteria skor rerata. Kesimpulannya yaitu kemampuan koneksi matematis siswa yang diberikan model pembelajaran Guided Discovery Learning lebih baik dari siswa yang diberikan pembelajaran konvensional.
Learning Styles and Cognitive Styles of Prospective Mathematics Teachers in Matrix Algebra Courses Irmawati Liliana Kusuma Dewi; Zaenuri Zaenuri; Dwijanto Dwijanto; Mulyono Mulyono
International Conference on Science, Education, and Technology Vol. 8 (2022)
Publisher : Universitas Negeri Semarang

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Abstract

In studying matrix algebra, prospective mathematics teachers must master, understand, and solve given problems. For prospective mathematics teachers to understand and solve the problems given, lecturers in teaching must pay attention to the learning and cognitive styles of prospective mathematics teachers. Because learning styles and cognitive styles are closely related to how the prospective mathematics teacher obtains, processes information and interacts in the classroom. The learning styles in question are visual, auditory and kinesthetic. Meanwhile, the cognitive styles discussed in this study are field-dependent (FD), field-neutral (FN), and field-independent (FI). This study aims to determine prospective mathematics teachers taking matrix algebra courses learning and cognitive styles. The research method used is descriptive qualitative, where data collection uses a learning style questionnaire and the Group Embedded Figure Test (GEFT). The population in this study were prospective mathematics teachers at Gunung Jati Swadaya University. The sample of this study was 23 prospective mathematics teachers who took matrix algebra courses. The results showed that prospective mathematics teachers had visual (V) 69%, auditory (A) 13%, kinesthetic (K) 17.4%, cognitive style FD 34.8%, FN 43.5%, and FI 21.7%. The combination of learning styles and cognitive results obtained is FD-V 21.7%, FN-V 34.8%, FI-V 13%, FD-A 4.3%, FN-A 4.3%, FI-A 4.3%, FD-K 8.7%, FN-K 4.3%, and FI-K 4.3%. Identifying learning and cognitive styles in the learning process is crucial so prospective mathematics teachers have a solid potential to manage their learning better.
A Meta-Analysis On The Effect Of Ethnomathematics To Students’ Ability In Geometry Wahyu Ridlo Purwanto; Zaenuri Zaenuri; Wardono Wardono; Iwan Junaedi
International Conference on Science, Education, and Technology Vol. 8 (2022)
Publisher : Universitas Negeri Semarang

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Geometry skills are fundamental in studying mathematics in three dimensions. In schools, it is expected to make schemes of methods and solutions so that students in junior high school can more easily understand geometry lessons by providing tangible examples in students' environments. One of the solution keys to mathematics lessons, especially in geometry, is to combine it with ethnomathematics. In this study, a meta-analysis is reviewed to present an empirical synthesis of studies designed to deliver a systematic design of ethnomathematics related to the meta-analysis's geometric learning education submission, empirical studies are used on the analysis of journal articles from 2015-2021. This research is focused on empirical studies using mixs-methods this meta-analysis conduct to gain knowledge of ethnomathematics on the general effect of students' geometric skills. This method aims to examine and combine all pertinent studies, both published and unpublished, so that a weighted mean effect size would be derived. This meta-analysis aims to review the quantitative results of empirical studies of the effect of ethnomathematics in conveying students' geometric abilities The results of this study are statistically significant with small mean scores on effect sizes and heterogeneity test results between studies. Linear models are used to describe the independent variables that affect all effect sizes. The meta-analysis results were obtained. The effect of ethnomathematics has a positive impact on learning geometry in secondary schools. Ethnomathematics can be used as a solution to learning geometry to improve students' geometry skills.
The Effectiveness of the PARAS Learning Model (Problems-Attention-Relevance-Assurance-Satisfaction) on the Ability to Think Geometry and Motivation for Student Achievement Hamidah Hamidah; Zaenuri Zaenuri; Isnarto Isnarto; Arief Agoestanto; Jaka Wijaya Kusuma
International Conference on Science, Education, and Technology Vol. 8 (2022)
Publisher : Universitas Negeri Semarang

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The research was motivated by the results of previous research, namely that students only reached level 2 of Van Hiele's geometric thinking ability and the motivation for student achievement was low. So that the PARAS learning model was chosen, namely the modification of problems based learning and the ARCS model. The purpose of the study was to determine the effectiveness of the PARAS learning model on the ability to think geometry and motivation for student achievement. In this research design One-group Pretest-posttest Research Design. The population is mathematics education students of Bina Bangsa Serang University for the 2021-2022 academic year. The sample was selected using the purposive sampling technique, namely the second semester students, totaling 22 students. Data collection techniques with geometric thinking ability tests before and after learning and a questionnaire of motivation to excel after learning. The data analysisis the effect size test, percentage, chi-square test and contingency coefficient. In conclusion, it is known that the effectiveness of the PARAS learning model on students' geometry thinking ability is very high and students have been able to reach the deduction level. For the motivation for student achievement after being given learning with the PARAS learning model, it is concluded that the average is relatively high. Furthermore, it is known that there is no relationship between the motivation to excel and the student's geometric thinking ability. The implication of this study is a modified learning model that can improve the ability to think geometry and motivation for student achievement.
Mathematical Problem-Solving Ability from Self-Regulated Learning for Class 10th Senior High School Students Nurina Hidayah; Windi Dina Safitri; Zaenuri Zaenuri; Iwan Junaedi; Masrukhan Masrukhan
International Conference on Science, Education, and Technology Vol. 8 (2022)
Publisher : Universitas Negeri Semarang

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Abstract

There is a relationship between mathematical problem-solving ability and student self-regulated learning. Data collection using trigonometric comparison math problems and self-regulated learning questionnaires. The subjects in this study were students of class 10th at senior high school 1 Doro. They were taking research subjects based on the category of student self-regulated learning consisting of low, medium, and high levels. Data analysis techniques in this study are data reduction, data presentation, and conclusion drawing. Four indicators of problem-solving ability are used, including understanding the problem, designing problem-solving strategies, performing calculations, and looking back at the problem-solving results. The results indicate that students with a high level of self-regulated learning have problem-solving abilities that tend to be better. Students with high self-regulated learning can meet the indicators of problem-solving ability at the stage of understanding the problem. They are less able at stages to design problem-solving strategies and perform calculations. The finding is that the subject cannot meet the step of looking back on problem-solving. Second, students with moderate self-regulated learning have problem-solving abilities that tend to be quite good. Students in moderate self-regulated learning have not been fully able to meet the indicators of problem-solving ability in understanding the problem. They are unable to complete the other problem-solving stages. Third, students with low levels of self-regulated learning have problem-solving abilities that tend to be less good. Students in this category cannot meet the four indicators of problem-solving ability.
Ethnomathematics studies: Mapping and construction of culture-based teaching materials Andi Saparuddin Nur; Kartono Kartono; Zaenuri Zaenuri; Rochmad Rochmad
International Conference on Science, Education, and Technology Vol. 8 (2022)
Publisher : Universitas Negeri Semarang

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Abstract

Mathematical ideas are often found in community activities and culture. Researchers have paid much attention to ethnomathematical studies describing mathematical ideas in culture. However, the mapping and construction of Makassar culture-based mathematics teaching materials have not been widely explored. This study aims to map and construct culture-based mathematics teaching materials through ethnomathematical studies. This type of research is a qualitative study with an ethnographic approach. The subject of this research is the Jeneponto community with Makassar ethnic background. The research instrument used observation sheets, interview guides, voice recorders, and field notes. Observation of cultural objects focuses on salting methods, fishing methods, time systems, forms of craft, and the use of horses. The results show that mathematical ideas are used in various activities and cultures of society. Mathematical concepts are connected with various cultural objects: numerical systems, lines and angles, plane figures, spatial figures, statistics, sequences and series, social arithmetic, and algebra. Activity-based task sheets, project assignments, modules, and field observation reports are forms of culture-based teaching materials in harmony with the ethnomathematical model as a learning innovation. The findings in this study propose integrating culture-based teaching materials in the ethnomathematical learning model.
The Influence Of The Ethnomathematicss-Based Multy Representation Discourse Learning Model On Mathematical Communication Skills And Self-Confidence Of Junior High School Students Jaka Wijaya Kusuma; Zaenuri Zaenuri; Rochmad Rochmad; Emi Pujiastuti; Hamidah Hamidah
International Conference on Science, Education, and Technology Vol. 8 (2022)
Publisher : Universitas Negeri Semarang

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Abstract

Abstrak. Ethnomathematicss-based multy representation discourse is a learning model that emphasizes the use of multi-representation in a classroom setting using cultural relationships in the context of life that can improve students' mathematical communication skills and self-confidence. The purpose of the study was to find out how the influence of the Ethnomathematics based diskursus multy Representation model on students' mathematical communication skills and self-confidence. This study used a type of pretest-posttest control group design experiment. This research was carried out in the even semester of 2022 with samples of class VII B as the experimental class and VII A as the control class. Data collection techniques use tests and questionnaires. Data analysis techniques use t-test analysis, Effect Size, and questionnaire percentage. Based on the results of the study, it is known that the influence of the Ethnomathematics based diskursus multy Representation learning model on students' mathematical communication skills is very high and student self-confidence after being given the Ethnomathematics based diskursus multy Representation learning model is relatively high.
The Numeracy Ability of Field Dependent Students in Solving Well Structured Problems Maharani Izzatin; Kartono Kartono; Zaenuri Zaenuri; NR Dewi
International Conference on Science, Education, and Technology Vol. 8 (2022)
Publisher : Universitas Negeri Semarang

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Abstract. Numeracy is an individual's ability to formulate, identify, understand and implement the basics of mathematics in various contexts that individuals need in everyday life. numeracy is closely related to solving mathematical problems. The problems experienced by students with field dependent cognitive style are still low mathematical problem solving abilities. The purpose of this study was to describe the student’s numeracy skills with field dependent cognitive style in solving well-structured problems. This research is a qualitative research with the researcher as the main instrument. The supporting instruments are the Group Embeded Figure Test (GEFT), numeracy test, and interview guide. The results showed that students with field dependent cognitive style had good numeracy skills in the aspect of counting and numeracy relations. However, students' numeracy skills in the aspect of arithmetic operations still need to be improved.
Profile of Mathematical Disposition of Junior High School Students in Mathematics Learning Rahmawati Rahmawati; Zaenuri Zaenuri; Mulyono Mulyono; Adi Nur Cahyono
International Conference on Science, Education, and Technology Vol. 8 (2022)
Publisher : Universitas Negeri Semarang

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Abstrak. The success of students learning mathematics depends on their mathematical disposition. Students with a high mathematical disposition have a strong will and determination to learn. They are directly involved in the learning process so students can solve the problems they face confidently. Mathematical dispositions are not born instantly but result from long-term interactions, especially with mathematics teachers, during the learning process at school. This study aims to determine the mathematical disposition of junior high school students in the city of Banjarmasin. This type of research is survey research. The population in this study were students of class IX junior high school in the city of Banjarmasin. The sample in this study amounted to 65 students, with a sampling technique using purposive sampling. Data collection uses a mathematical disposition questionnaire containing 25 statement items. Descriptive statistical methods analyzed mathematical disposition questionnaire data. The results showed that the mathematical disposition of class IX junior high school students in Banjarmasin was 18.5% in the high category, 63.1% in the medium category, and 18.5% in the low category. As for the indicators of students' mathematical disposition, it shows that the high category is in the appreciation aspect, the medium category is on the indicators of flexibility, curiosity, metacognition, and application, while the indicators of self-confidence and persistence are in the low category.
Co-Authors Abdullah, Dian Insani Adhi Susanto Adi Nur Cahyono Adrillian, Hendrisa Agita Nindi Sofiyani Ahadi, Faiq Al Aini, Sindi Nur Ali, Amum Mahbub Amin Suyitno An-Nidhof, Ikmilul Maula Anam, Rifat Shafwatul Andi Istiyawan Andi Saparuddin Nur Andi Saparuddin Nur Andi Saparuddin Nur Anggun Tri Prabawati Angreanisita, Wiwik Antoni, Rian Ardhi Prabowo Arfatin Nurrahmah Ari Tri Soegito Arief Agoestanto Arief Rohman, Arief Arina Ulil Faroh Asih, Tri Sri Noor Aulia Firdaus Avi Budi Setiawan Azizah, Lula Azka, Fullu Azzahra, Nur Izzah Bahri, Silvi Prisha Bambang Eko Susilo Bambang Eko Susilo Barata, Agriat Budi Waluya Budi Waluyo Cahyani, Cielo Dewi Chafid Fandeli Chusna, Cahya Amalia Cynthia, Ari Dani Kusuma Desi Setiyadi Devi Purwanti, Devi Dewi, Arsiana Kusuma Dewi, Nuriana Rachmani Dewi, Nuriana Rahmani Dua Bunga, Maria Herliyani Dwi Erna Novianti Dwidayati, N.K. Dwidayatl, Nurkaromah Dwijanto Dwijanto Dwijanto Dwijanto, Dwijanto Edy Cahyono Emi Pujiastuti Endang Wahyuningrum Endramawati, Tyas Ayun Erina Siskawati Estanto, Doni Evadatul Musaidah Ezzerouali , Souad Fahmi Rizqi Nashrullah Fakhrizal Utama Farda, Hilyatin Fathur Rokhman Fatin, Nisrina Fauziah, Salsa Fikri Arif, Dimas Sofri Fikriyah, Millatina Firdaus, Aulia Firmansyah, Dian Teguh Fitri Nur Oktiviani Fitriyani, Ika Fullu Azka Ghazian Nurin Izzati HA Sudibyakto Hadijah Hadijah Hajras, Multazam Hamidah . Hamidah Hamidah Hardi Suyitno Hati, Suci Hazira, Kurnia Vera Helmi Yanti Heri yanto Hery Sutarto Hikmah, Madda Salimatul Ida Ayu Putu Sri Widnyani Imam, Fathul Iqbal Kharisudin Irmawati Liliana Kusuma Dewi Irmawati Liliana Kusuma Dewi Isnaini Rosyida, Isnaini Isnarto Isnarto Isnarto, Isnarto Isti Hidayah Iwan Junaedi Iwan junaedi Izzatin, Maharani Jaka Wijaya Kusuma Jenal, Ujang Joko Susilo Juhana, Juhana Juwita , Juwita Kartono Kartono - Kartono, Kartono Kharomah, Siti Ismiatul Khoirin Nida Fitria Khunaeni, Sirilivia Kristina Wijayanti Kurniasih, Diannita Ayu Kurniasih, Hikmah Dwi Kusni Kusni Kusni Kusni Laila Rahmawati Larasati Tiara Medyasari Larasati, Enggar Niken Lasia Agustina Lenggo Geni, Putri Reno Lukmana, Chandra Prasetia Maemonah, Maemonah Maharani Izzatin Marda’ Ulya Reksadini Mariya, Dian Mashuri Mashuri Masrukan Masrukan Masrukhan Masrukhan Masruroh Masruroh Maulana, Ginanjar Maulida Nur May Nursuci Cipta Jayanti Mellawaty, Mellawaty Mintarsih Arbarini Mohammad Asikin Muhamad Aris Sunandar Muhammad Feriady, Muhammad Muhammad Iqbal Harisuddin Muhammad Khafid Mukeriyanto, Mukeriyanto Mulyono Mulyono Mulyono Mulyono Munahefi, Detalia Noriza Muqowim, Muqowim Muslih Hasan Pambudi Mutaqin, Muhamad Zainal nastiti, Muji Nastiti, Putri Ambar Nila Ubaidah Nofal, Agus Nofitasari, Lusi NR Dewi Nugraheni, Fenti Nur Mahsarah Rahadatul Aisy Nur Wakhid Nura Milla Husna Nurcholifah, Siti Nurdin Halid Nurhalisha, Erina Nuriana Rachmani Dewi Nuriana Rachmani Dewi (Nino Adhi) Nurina Hidayah Nurintya, Fairuz Hanan Nurkaromah Dwidayatl Nurul Hidayati Panuntun Hsm, Salahuddin Akbar Agus Parmin - Parmin Parmin Paut, Livia Eunike Prabawa, Endra Ari Prasetiawan, Aditya Hendra Pratiwi, Danny Pratiwi, Mayasari Dian Puji Nurhayati Purwaningsih, Kiky Putri, Wahyu Ananda Putriaji Hendikawati Putut Marwoto Rachmani Dewi, Nuriana Rahayu, Uswatun Khasanah Dwi Rahmawati Rahmawati Rahmayanti, Erli Rajagukguk , Abdul Rajagukguk, Abdul Rakhmi, Delta Aringga Reni Roikhatul Jannah Rochmad - Rohmatin Zukhriya Rosa Ary Ardhini Rosyidi, Ali Ruamba, Marthinus Yohanes S B Waluya S.B. Waluya Safitri, Friantiani Salahuddin Akbar Agus Panuntun Hsm Sanni, Tajudeen Saodah, Nursaodah Sarah, Caecillia Rafika Scolastika Mariani Sefiany, Nadia Shomad, Zahid Abdush Sri Fatria Sukmawati St. Budi Waluya Sudarmadji Sudarmadji Sudarmin Sudarmin Sudarmin Sudarmin Sufah Iliya Manazila Sugiarto S Sugiman Sugiman Suhito Suhito Sukestiyarno Sukestiyarno Sukestiyarno, YI Sukestyarno, Y.L Sunandar, Dadan Sunardi Sunardi Sunyoto Eko Nugroho, Sunyoto Eko Supriyanti Supriyanti Suratinah, Suratinah Susanti Susanti Syahrudin Syahrudin, Syahrudin T., Abdullah T., Abdullah Taulia Damayanti Tiara Medyasari, Larasati Tjokro, Gunawan Trimurtini, Trimurtini Tuti Asharianti Valenia, Rizza Fahira Wahyu Arif Setyo Pambudi Wahyu Ridlo Purwanto Wahyudin, Mohamad Walid Walid Walid, Walid Waluya, Stefanus Budi Wardono Wardono Widiyaningsih, Endang Wijaya, Teguh Ananta Windi Dina Safitri Wiwi Isnaeni Yansyah, Dedy yanto, heri Yosopranata, Desinta Yuli Kurniawati sugiyono Pranoto Yuningsih Yuningsih Zikir, Al