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PROFIL LAPISAN PEMAHAMAN KONSEP TURUNAN FUNGSI DAN FOLDING BACK MAHASISWA CALON GURU MATEMATIKA BERDASARKAN GENDER
Jurnal Ilmiah Soulmath : Jurnal Edukasi Pendidikan Matematika Vol 4 No 5 (2016)
Publisher : Universitas Dr. Soetomo

This research aimed to describe the profile of understanding layers of understanding the concept of the function’s derivative and folding back college student prospective teachers of mathematics by gender. This study used a qualitative descriptive approach . The data obtained is validated, then the analysis step-by- step reduction, data presentation, categorization, interpretation and inference. The analysis process is guided to the understanding of the model which hypothesizes Pirie&Kieren owned eight layers understanding students. The results showed that there was no difference between the achievement of a layers of understanding of the subject of women and man, both of them have an indicator layers of understanding ie; primitive knowing, image making, image having, property noticing, formalising, observing and structuring, then reaching also the first indicator (In1) of inventising layer, and indicators "ask questions about graphs the third-degree polynomial function" that leads to the second indicator (In2) of inventising layer. Based on the indicators of these, both subjects can be put in a category understanding layer ie oida inventising. But both subjects distinc 10 (ten) items the process of achieving this understanding, including in providing an example of a polynomial of fourth degree, woman began with equations, determining the intersections with the X-axis or the line x=k, drawing the X-axis and Y-axis, plot the points of intersection, divide into several intervals, then calculate some value functions to perform each test point intervals, and then describe the graph. Meanwhile, the man gave an example of a polynomial of fourth degree in the form of images, then determine the similarities, each interval point test done to test and verify that the correct graph drawn afterwards. Women made twice folding back the form of "off-topic", and man made that once. Instead of man performed twice folding back the form "working on the deeper layers", both subjects do not perform folding back the form "cause discontinuous".Key words : understanding layers, folding back, gender

IMPLEMENTASI ALGORITMA MODIFIKASI BROYDEN-FLETCHER-GOLDFARB-SHANNO (MBFGS)
Jurnal Ilmiah Soulmath : Jurnal Edukasi Pendidikan Matematika Vol 4 No 5 (2016)
Publisher : Universitas Dr. Soetomo

The concept of minimum resolving set has proved to be useful and or related to a variety of fields such as Chemistry, Robotic Navigation, and Combinatorial Search and Optimization. Two graph are path graph (????????) anf circle graph (????????). The corona product ???????? ⨀???????? is defined as the graph obtained from ????????and ???????? by taking one copi of ???????? and ????1copies of ???????? and joining by an edge each vertex from the ????????ℎ copy of ???????? with the ????????ℎ vertex of ????????. ???????? ⨀ ???????? and ????????⨀???????? not commute to ????≠????, it is showed that order of graph ???????? ⨀ ???????? different with graph ????????⨀????????. Based on research obtained ????????????(????????⨀????????)=????.????????????(????1,????) dan ????????????(????????⨀????????)=????.???????????? (????1+????????)Keyword : Resolving Sets, Metric Dimension, Path Graph, Circle Graph, Corona Graph

PENERAPAN METODE JALUR KRITIS ATAU CRITICAL PATH METHOD (CPM) PENENTUAN WAKTU OPTIMAL DALAM PROSES PEMBUATAN KERAJINAN TENUN IKAT TRADISIONAL KUPANG NTT
Jurnal Ilmiah Soulmath : Jurnal Edukasi Pendidikan Matematika Vol 4 No 5 (2016)
Publisher : Universitas Dr. Soetomo

East Nusa Tenggara Province is known to have many traditional woven craft, one that is well known by the public is Kupang Ikat woven. Enterprises weaving is still managed traditionally built with familial management and expertise only found in hereditary. In addition, to determine the timing of production of Kupang ikat woven still using forecasting as a guide. The forecasting results in the absence of standard production time. One method that can be used for determining the optimal time is the critical path method (CPM). This method is part of a network methods oriented work on determining the time schedule and estimate deterministic (certain). Research shows that the production time ikat Kupang woven is 20 days.Keyword : CPM, network, ikat Kupang woven

Dimensi Matriks Dan Dimensi Partisi Pada Graf Hasil Operasi Korona
Jurnal Ilmiah Soulmath : Jurnal Edukasi Pendidikan Matematika Vol 4 No 5 (2016)
Publisher : Universitas Dr. Soetomo

Let????(????,????)is a connected graph.For an ordered set ????={????1,????2,…,????????} of vertices, ????⊆????(????), and a vertex ????∈????(????), the representation of ???? with respect to ???? is the ordered k-tuple ????(????|????)={????(????,????1),????(????,????2),…,????(????,????????)|∀????∈????(????)}. The set W is called a resolving set of G if every vertex of G has a distinct representation. A resolving set containing a minimum number of vertices is called a basis for ????. The metric dimension of ????, denoted by ????????????(????), is the number of vertices in a basis of ????. Then, for a subset S of V(G), the distance between u and S is ????(????,????)=????????????{????(????,????)|∀????∈????,∀????∈????(????)}. Let Π=(????1,????2,…,????????)be an ordered l-partition of V(G), for∀????????⊂????(????) dan????∈????(????), the representation of v with respect to Π is the l-vector ????(????|Π)=(????(????,????1),????(????,????2),…,????(????,????????)). The set Π is called a resolving partition for G if the ????−vector ????(????|Π),∀????∈????(????)are distinct. The minimum l for which there is a resolving l-partition of V(G) is the partition dimension of G, denoted by ????????(????). In this paper, we determine the metric dimension and the partition dimension of corona product graphs ????????⨀????????−1, and we get some result that the metric dimension and partition dimension of ????????⨀????????−1respectively is????(????−2) and 2????−1, for????≥3.Keyword: Metric dimention, partition dimenstion,corona product graphs

PENINGKATAN SELF REGULATED LEARNING MAHASISWA DI ERA DIGITAL MELALUI PEMBELAJARAN BLENDED LEARNING
Jurnal Ilmiah Soulmath : Jurnal Edukasi Pendidikan Matematika Vol 5 No 1 (2017)
Publisher : Universitas Dr. Soetomo

Some students have not shown the ability to regulate themselves (self regulated learning) about how to learn. This is part of the impact of conventional learning. Blended learning is a learning model that is widely developed in college. This model provides opportunities for students to learn actively by self-regulation, self-control, self-motivation, and develop self-confidence, and choose or manage their own learning environment to support the effectiveness of learning. This study is based on literature review. Based on some empirical studies, it is concluded that the application of this model can improve self regulated learning learners. Keywords: blended learning, self regulated learning, conventional learning

Peningkatan Hasil Belajar Matematika Menggunakan Metode Tutor Sebaya Siswa Kelas VII Pada Materi Bentuk Aljabar
Jurnal Ilmiah Soulmath : Jurnal Edukasi Pendidikan Matematika Vol 5 No 2 (2017)
Publisher : Universitas Dr. Soetomo

This study aims to improve students' mathematics learning outcomes of class VII G SMPN 48 Surabaya by applying the Tutor Sebaya method of learning. This research is a classroom action research (PTK). The subjects of the study were Class VII G SMPN 48 Surabaya, amounting to 38 students. The indicator of success in this study is determined by 70% of students complete learning. This research was conducted in two cycles with four stages of implementation, namely action planning, action implementation, observation or evaluation, and reflection. Data collection techniques of this study are tests, observations and documents. The results of this study indicate that the application of peer tutoring method on the subject of Algebra Shape can improve student learning outcomes of class VII G SMPN 48 Surabaya. This is shown in the improvement of the learning outcomes of each cycle that is on the pre-cycle result percentage of completeness of 23.68% has not reached the criteria of success, as well as in the first cycle of the completion percentage of 36.84% has not reached the criteria of success, as well as on the second cycle of the completion percentage of 71.05% has reached the expected success criteria. Keywords : Peer tutor method, the result of learning mathematics

PERBEDAAN KEMAMPUAN PENALARAN MATEMATIKA SISWA ANTARA TEKNIK PEMBELAJARAN PROBING PROMPTING DENGAN METODE PEMBELAJARAN KONVENSIONAL DI KELAS VII SMP 17 AGUSTUS 1945 SURABAYA
Jurnal Ilmiah Soulmath : Jurnal Edukasi Pendidikan Matematika Vol 3 No 4 (2015)
Publisher : Universitas Dr. Soetomo

Orientation mathematics are mathematical reasoning abilities. Reasoning is a process or activity is thought to draw the right conclusions based on some of the statements that have been proven or assumed to be true. Students require reasoning ability in solving mathematical problems that involve critical thinking, systematic, logical, and creative. Through the mathematical reasoning students can apply for the alleged then compile evidence, manipulation, and draw conclusions correctly and precisely of the problem or a math problem. Mathematical reasoning skills students are low is one of the fundamental problems in mathematics today. The low student learning outcomes are influenced by many factors, one of which is the use of teaching methods that are less effective and efficient cause unbalance cognitive abilities, affective, and psychomotor student. Learning methods commonly used by mathematics teachers are conventional teaching methods that rely on lectures and main tools blackboard so that students tend to be passive and less involved in the classroom. Conventional teaching methods do not provide the opportunity for students to think and can hamper students' mathematical reasoning abilities. One of the techniques taught are considered accommodative can attract students and increase the activity of thinking students are learning techniques probing prompting. Which is a technique of learning by the teacher presents a series of questions that are guiding and dug so that a process of thinking that links students' knowledge and experience with new knowledge that is being studied.

PROFIL LAPISAN PEMAHAMAN MAHASISWA CALON GURU
Jurnal Ilmiah Soulmath : Jurnal Edukasi Pendidikan Matematika Vol 3 No 4 (2015)
Publisher : Universitas Dr. Soetomo

At the end of the decade was diverse any researches has been done regarding understanding. Pegg and Tall (2005) identified two types of theories of cognitive growth of global and local. Dubinsky with APOS theory (action, process, object, scheme), Pirie & Kieren with the model of understanding.layer (level). Pirie &Kieren (1994) has provided a theoretical framework of eight levels (layers) of understanding, namely; i) primitive knowing, ii) image making, iii) image having, iv) property noticing, v) formalizing, vi) observing, vii) structuring and viii) inventising. Martin (2008) describes a framework in folding back the three elements, namely i) the source of folding back, ii) the form of folding back and iii) the results of folding back. Guided by the model Pirie & Kieren and indicator of the form of folding back of Martin, research was conducted on student teachers. Devices in the interview given problem based task is to find the derivative of function f(x) = (2x + 4)4(1-3x)5. After the interview was analyzed, be concluded that: 1. The subject with high-math capable outermost achieving layer of understanding that inventising. This subject meets the indicators understanding of image making, image having, property noticing, observing, formlising, structuring. Even up to the last layer of the subjects had a complete understanding of the derivative function structured form of the product of two polynomial functions, answering questions, write and explain the application of the concept of the derivative function in Physics. 2. The subject of being reached lining mathematical capable outermost achieving layer of understanding primitive knowing, not reaching the formalizing because he only uses derivative chain rule function composition, but are not able to mention the name of the rule. This subject did folding back form "cause discontinuous".3.The subject lower mathematical ability is not on the innermost layer (primitive knowing)

MAKNA PERUBAHAN ORGANISASIONAL INSTITUSI PENDIDIKAN TINGGI TENAGA KESEHATAN DALAM PERSPEKTIF MANAJEMEN
Jurnal Ilmiah Soulmath : Jurnal Edukasi Pendidikan Matematika Vol 3 No 4 (2015)
Publisher : Universitas Dr. Soetomo

This study was intended to get description and explanation about organizational change happening in the institution of higher education of health personnel of the health polytechnic. The research approach used was qualitative research with the phenomenon analysis at the Health Polytechnic of Surabaya based on management perspective. The results of the study were as follows: (1) to enable the institution be able to follow the development of the globalization era and the progress in education so that the management of educational institutions were becoming increasingly clear and well focused in terms of the development of the organization, the management of educational program, the career path development of teaching staff in the future, (2) the performance achievement of efficiency in organizing the institution, (3) organization resources were becoming large, big, and complete to fulfill the need. (4) authority and creativity were limited, (5) less of autonomy of the academy after being just study programs, (6) loss of certain existed positions previously in the organization

KEMAMPUAN METAKOGNISI MAHASISWA DALAM MENYELESAIKAN SOAL-SOAL PERSAMAAN DIFFERENSIAL BIASA
Jurnal Ilmiah Soulmath : Jurnal Edukasi Pendidikan Matematika Vol 3 No 4 (2015)
Publisher : Universitas Dr. Soetomo

The process of thinking in problem solving is an important thing to get the attention of educators , especially to assist learners in order to develop a better ability to solve problems in the real-world context and in the context of mathematics . This is in line with the opinion Lester ( in Gartman and Freiberg , 1993) that the main purpose of teaching problem solving in mathematics is not just to equip learners with a set of skills or processes, but rather to enable learners to think for himself. The objective of this study was to describe the student metacognitive level in solving problems of ordinary differential equations. These objectives can be revealed if observed in terms of the process. So that the procedure produces descriptive data in the form of words, written or oral obtained from research subjects. For the purposes of in-depth information that can reveal metacognitive level students, it is necessary informant as much as 3 students selected for an interview based on the ranking score of the mathematics of the test results. Preparation of the rankings are divided into three categories, namely one each student with math scored high, medium, and low. The score category classification using the method of determining the position of the student with a standard deviation based on the reference

Co-Authors -, Cut Erra Rismorlita A. Bamban Yuuwono Abdul Aziz, Muh Adi Nugroho Adiba Naufal, Muhammad Afdhilla, Nisa Affandi, Moch afifah, hafni nur Afridayani, Afridayani Afriyani, Dita Agus Gunawan Agus Gunawan Agustiani Safitri, Charina Agustiawan Djoko Baruno Ahadia, Carissa Nur Ahmad Ashraf Amalius Aini, Putri Nur Aji Firmansyah Akbar, Muhammad Fathoni Al Gifari, Tubagus Akhmad Alean Kistiani Hegy Suryana Alexandra Hukom, Alexandra Alfa Narendra Alif Indrian, Nizar Alo Karyati Amaliah Saharani, Putri aman, mardi Amanda, Tia Amanda, Vivi Ambarwati, Nada Amiruddin.K ANDAYANI ANDAYANI Andi Akhmad Faisal Andi Alifuddin Angga, Muhammad Anggoro, Azaroby Dwi ANGGRAENI, RITA Anggrelia Jayanti, Ni Putu Nita Anggy Giri Prawiyogi Anies, Muh Kasim anik, anik twiningsih Anizaputri, Rizky Sekarini Anniswati R., Isnaini Anugrah, Sultan Ridho Aprilia Ruby Wikarti Apriliani Rafika Dewi Aquis, Angelica Barquilla ARDIANSYAH ARDIANSYAH Ari Apriyansa Ari, Surya Arif Mahya Fanny Arif Widagdo Arif, Yudabbirul arif, yudbbirul Arifin, Harmina Armia Arristo Herbawono Asfia, Rizka Dwi Ashari, Dedy Asih Mardati, Hanum Hanifa Sukma Asrifah Ramly , Zakia Asrifah Ramly, Zakia Atika Indah Sari Aulia Nifa, Asya Ayu Trihardini AZ, Sutiono Azis, Waode Azfari Azizah, Oktavia Trian Azmi, Ahmad Rifqi Azzahra, Zaimah Fira Baihaqi, Ahmad Bambang Irawan /E21207042 Bangkit Wijaya, Barkah Baskara, Wahyu Padma Baskoro, Adji Berliana Fitri, Navandra Berliana, Dina Aprelia Dwi Biha, Mutasya bin Kamaruddin, Mohd Shahrul Bobby Hartono Cahyani, Adinda Carwan Carwan Catur SK Chandra, Ardhieya Ayuregita Chindy Puspa Rinda Cholifah Tur Rosidah Christin Nur Aini Christoffel, Yuda Willem Cika Arini Pramesti Clarissa Elfira Amos Pah D Andayani, Retno Daffar, Pandy Affan Dahlia Permatasari, Dahlia Dani, Anika Rahma Darfial Guslan Dasril Aldo DAVID KURNIAWAN Dedi Setiawan Dela Pradana Sari Deliyana Hasanah Desak Putu Eka Pratiwi Desi Ariani Desi Ariani Desti Christian Cahyaningrum Devera, Renz Dragon Deviana Putri Ari Sandy Dewi, Salamiah Sari Dian Herdiana Dian Novitasari Dian Putri Kesumastuti Didin Supriadi Dimas Dina Mellita Djoko Baruno, Agustiawan Dumlao, Prince Mark Daes Dwi Haryanta Ega Rismana Eka Purwaningsih Eka Rahmawati Eko, La Elizabeth Elizabeth Elyana Elyana, Elyana Endah, Kiki Erian Fatria Eriska, Peny Erna Septiandini Ernawati Ernawati Erni Erni Estherlyn, Eunike EVIONORA, EVIONORA Fachrezi, Fahmy Fachrul Hidayat, Fachrul Hidayat Fadhillah, Lola Fairuz, Alfiyyah Nur Faizah, Nova Auliatul Fajriati, Nur Fajriyah, Fitri Nur Famularcano, John Lloyd Dumlao Faoz, Muhammad Farokhah, Innalatul fatimah Fatimah Fatma Yudianti, Oktavia Fauzi, Mohammed Suhaimi Mohamed Fauziah, Lely Fauzul Muna Fawaidzah, Icha Zulfiyatul Fazhira, Erra Ferianto Ferianto Fibrianto, Sutrisno Fifian Nafilah, Putri Fikri Fikri Firdatuz Zuhriyah Firdausi, Firosyan Noor Firmansyah Firmansyah Fitri Fauziyyah Fitri Handayani Fitri Nur, Rosita Fitri Siti Sundari FITRIYAH, NUR Fitriyani, Devita Fransisca Maria F Fransiscus Tantono Putro, Sendy G, Giriati Gantari, Bilqis gipari, abdul Gumilar Mulya, Gumilar Gumilar, Maulana Ahmadi Gustiwa, Risang Abdurrahman Habriani, Habriani Hadi, Nestiyanto Hadi, Saptono Hakim Hakim Halizah, Alifian Nur Hammad, Jehad A.H Handayani, Mita Sari handayani1, ayu Hanifah Nuryani Hanum, Alifah Harahap, Ida Marito Harlinda Syofyan Hartono, Bobby Hasianti, Grace Hasriani Hedy C. Indrani Helan, Yohanes G. Tuba Hera Erisa Herbawono, Arristo Hermawan, Agus Herowati, Desi Indah Herwin -, Herwin HIDAYAH, MAZROATUL Hidayatullah, Gin Gin Farid Hijriyah, Siti Himawan HS husna, ainil Ihsan, Pramudana Iin Hayyu Findy Anggraini Ilham, Khairunnisa Urafa Nur Imam Faisal Hamzah Imroatul Mufidah, Imroatul Indah Sari, Atika Indra Irawan Sayuti, Sadip Irawan, Ninon Oktaviani Irfanto, Ryobi Ita Ainun Jariyah Izzatul Millah, Annida Jailani, M.Syahran Jajuk Herawati Janggur, Oktavianus Ja’far Amiruddin Jiyanto Joko Srimoko, Gandung Jonathan, Miguel Angelo Juan Rizky Mannuel Ledoh juliana putri Jusra, Hella Juwita, Mony Kalis, Maria Christiana Iman Kalisha Almyra Yustania Kaljafa, Fertika Nanda Kamila, Bintana Cahya Kanisa Lutfiah Azahra Karini, Vinanda Syafara Kartyka Nababan Kencana Verawati khoirina, Ulfa Khoirunnisa, Nadia Komala Sari, Novia korn, johanna febriza Koto, M. Alif Hakam Kurnanto, Muhammad Edi kurnia, raka Kuswahyudi La Ode Ichlas Syahrullah Yunus Lailatul Ayu Fadilah, Risky Lailatul Mukarromah Laily Husniyah Mabruroh Laode Abdul Gamsir LARASATI, NADYA Lasmana Fajar Hapriyanto Laura, Putri Lestari, Denia Septi Dwi Lestari, Sri Kusti Ningsih Lingling, Lingling Usli Wargadinata Lisda Amalia Listya, Ariefika Lukmawati, Resti Lulu Widiyant, Alfiana M. Makbul M. Naufal W. M. Ridwan Made Suandika Mahdi, Harsya Manuel, Jackson Schandrath Martiati, Lucy Maryam, Ilmatul Masutiah Susilowati Maulina, Alfiah Meilani, Ni'ma Mella Tria Indrastuti Mendoza, Lester Flores Mintowati Mochamad Thohiron Muamar, Azmi Aprija Muchamad Taufiqurrocham Abdul Aziz Zein Muh Abdul Aziz Muhamad Barnansyah, Rudi Muhamad ilham Muhammad Adiba Naufal Muhammad Andi Prayogi Muhammad Haristo Rahman Muhammad Najib Muhammad Ridha Kasim Muhammad Rustam Saputra Muhammad Syaifudin Mujazi Mukhtar Lutfi Mukmin, Bagus Amirul Munajah, Neneng Munfarida, Tuti Muqimuddin, Muqimuddin Mustika, Nimas Cahyani Nabilla Nur Kasih Kusuma Putri Nadia Wulandari Nadya Dwi Oktafiranda Nasya Saskia Aldila Natasya Diva Naomi NI KOMANG NOVIA KRISNAYANTHI Ni Nyoman Andayani Nik Hazimi Mohammed Foziah Ninda Beny Asfuri Ningtias, Annisa Ni’mawati Ni’mawati Normaya, Sinta Dwi Nova Rijati Noverisa, Eva Jeniar Novia Agustina Ramadhani Novita Sari, Anelvi Noviyanti, Emmi Nur Asih Triatmaja Nuratika Nurfadhilah Nurfadila, Piska Dwi Nurlinda Safitri Nurwahyudi, Raulindo Putra Ojang Cahyadi Orifansyah, Afif P.D., Yhogga Padafani, Yohanis Pangestu, Jaka Pardede, Johanson Perdiansyah, Ferry Prasetyo, Aldi Pratama, Zikri Sandria Pratikno, Faishal Arham Pratiwi, Amelia Rahma Dwi Pratomo S Prima Astuti Handayani Priscila, Priscila Natalia Kezia Puri Kurniasih Puri Sulistiyawati Purnama, Muhammad Guntur Aji Puspikawati, Septa Indra Puti Rania Larasati Putra, Aldi Febriansa Putra, Deri Putri Ardiana Putri Rahmadini Utami Putri, Dinasti Sekar Putri, Mirda Adzka Putri, Mutammimah Putri, Riris Aulya Putri, Wahyu Setia Kuscahyaning RA Seravika Primasari Rachma Zulfata Rachmayanti , An'nisa Raditya, Muhamad Rahayu, Gangsi Suci Rahma Pratiwi, Emy Yunita Rahman, Sidqi Aulia Rahmasari, Erisa Adyati Rahmat Suryo Samudro Rahmawan, Revanza Alif Rahmawati, Claudya Rahmawati, Rahmawati Ramadhan, Bagaskara Ramadhan, M Rafli Ramadhan, Rizani Ramadhan, Syah Rafli Ramadhani, Novia Agustina Ramdan Suhendar, Ikbal Raniadi, Divani Ratna Nulinnaja Resza Ajie Okta Sofiana Ria Ningsih, Asih Riady Ibnu Khaldun Rini Nur Izza Zuhri, Afifa Rista Ema Noviyani Ristanti, Putri yuni Rita Sri Silvia Pamuji Riyani, Annisa Defitriana Rizaki, Nazwa Alvani Rizkasari, Elinda Rizky Amaliyah Ramdhani Ilham Rohmadany, Syeren rosmalina rosma Rosyidah Jayanti Vijaya, Rosyidah Jayanti Ruchi Hariyanto, Adam Ivan Rudianto Rudianto Rusdaya Basri, Rusdaya S, Sudarman S, Sukisman Sabil, Surena Sadad, Raju Rusdan Nasad Parhan Salah, Hamed Ahmed Yahya ali Salam, Muhammad Ridwan Salsabila Nazhifah Salsabila, Syarifah Samsudin Samsudin Sangadah, Miftahus Sapitri, Novi Saptyawati, Laksmindra Saputra, Bany SAPUTRA, RYAN Saragih, Lorance Sari Lingga Buana, Yunan Sari Narulita Sarinah Triastity Sefiana Putri, Ruly Sekar Puji Lestari Seran, Delsiana Osi Shofia Permata Sari Sholihah, Zumrotus siagian, petrus Siehoyono, Lintje Sindy, S Siti Faridah Siti Handayani Soimun, Ahmad Sri Ngudi Wahyuni, Sri Ngudi Sri Rwa Jayantini, I Gusti Agung Sri Sugiarti, Sellies Qori Andiani Sudibyo Sudirman L, Sudirman Sugiarti , Tipuk Sugiarti, Rizky Amelia Suherlan, Sharen Salsabila Suliwati, Suliwati Surya Perdana Suryo Handoyo SUSANTI Susanti, Ayudya Susi Andriani, Susi Susilo, Teguh Susilowati, Masutiah Sutapa, Heru Suwarman, S Suwasono, Edy Syah, Gahrudin Syahrial Sidik Syahrin, Rania Alfi Syaifia, Balqis Tadeus, Dhey W. tahriza, fitra nabila Tanisri, Roberta Heni Anggit TAREZE, MARIA APRILINE HEGA Taswin, Taswin Taufiq, Tania Thesia Agracia Tamba, Thesia Thohiron, Moch. Tiara, Tiara Tita Sapriyanti, Tita Tofikin, Tofikin Toto Haryadi, Toto Tri Handayani Tri Nurhariyati Tungki Armando Utami, Apriliana Prili Utomo Aji, Singgih Virgiawan, Rydho Wahestri, Risnindya Rachma Wahyu Susiloningsih, Wahyu Wahyuddin Wahyuddin wahyudi, ibnu hary Wahyuni, Meri Sri Waode Hamsia, Waode Wardi, Prayoga Mahaputra Watamtin Widhiya, Eva Weni, Novita Dwi Wenly, Evina Widianto, Fajar Wijaya, Reza Irfan Wijayanto, Adi Wijayanto, Ruli Wina Mustikaati Wirawan, Chintya Hanindhitakirana Yahya, Fatahya Yocing, Panci Yogi Prana Izza yuike silvira Yuliana, Rosa Yunita, Salsabila Firda Yusmawati Yusmawati Zalukhu, Yaniati Zelia, Vanya Zepty, nia Zulfa, Aini Yatuz

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