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All Journal MATEMATIKA Statistika Prosiding Seminar Biologi Journal of Education and Learning (EduLearn) Jurnal Ilmiah Teknik Elektro Komputer dan Informatika (JITEKI) Prosiding Seminar Nasional Sains Dan Teknologi Fakultas Teknik Jurnal S2 Pendidikan Matematika Journal of the Indonesian Mathematical Society AKSIOMA: Jurnal Program Studi Pendidikan Matematika Jurnal Teknologi Informasi dan Ilmu Komputer Journal of Mathematics and Mathematics Education Jurnal Ekonomi & Studi Pembangunan Suska Journal of Mathematics Education Proceedings Education and Language International Conference Indonesian Journal of Applied Statistics Journal of Mathematics and Mathematics Education (JMME) Jurnal Pembelajaran Matematika JTAM (Jurnal Teori dan Aplikasi Matematika) Journal of Education Technology M A T H L I N E : Jurnal Matematika dan Pendidikan Matematika Vygotsky: Jurnal Pendidikan Matematika dan Matematika BISECER (Business Economic Entrepreneurship) SOSIOEDUKASI : JURNAL ILMIAH ILMU PENDIDIKAN DAN SOSIAL Southeast Asian Mathematics Education Journal Jurnal Bumigora Information Technology (BITe) Jurnal TIKOMSIN (Teknologi Informasi dan Komunikasi Sinar Nusantara) Budapest International Research and Critics in Linguistics and Education Journal (Birle Journal) Journal of Applied Data Sciences Jurnal Pengabdian kepada Masyarakat Proceeding Biology Education Conference Prosiding Seminar Nasional Teknik Elektro, Sistem Informasi, dan Teknik Informatika (SNESTIK) Industrial Research Workshop and National Seminar Pancaran Pendidikan Prosiding Konferensi Nasional Penelitian Matematika dan Pembelajarannya Jurnal Indonesia Sosial Teknologi JRAMathEdu (Journal of Research and Advances in Mathematics Education) Jurnal Pendidikan MIPA Radiant : Journal of Applied, Social, and Education Studies International Journal of Computing Science and Applied Mathematics-IJCSAM
Sri Subanti
Program Studi Statistika, Universitas Sebelas Maret, Surakarta 57126
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ANALISIS KESULITAN METAKOGNISI SISWA DALAM MEMECAHKAN MASALAH SISTEM PERTIDAKSAMAAN LINEAR DUA VARIABEL DITINJAU DARI TIPE KEPRIBADIAN GUARDIAN, ARTISAN, RATIONAL, DAN IDEALIST KELAS X SMKN I JOMBANG Fitria, Camelina; Sujadi, Imam; Subanti, Sri
Jurnal Pembelajaran Matematika Vol 4, No 9 (2016): Pembelajaran Matematika
Publisher : Program Studi Magister Pendidikan Matematika Fakultas Keguruan dan Ilmu Pendidikan UNS

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Abstract: The aim of this research was to know metacognition and the difficulty of student’s metacognition in solving problem of linear inequality system with two variables at Xth grades of SMKN I Jombang based on personality type guardian, artisan, rational, and idealist. The type of this research was a qualitative research on case study. Subject’s selection procedure was by using purposive sampling. There were 9 subjects in this research including 3 guardian type, 2 artisan type, 2 rational type, and 2 idealist type. Data collection technique was task-based interviews. The validity was determined by time triangulation. The data analysis technique in this research was reduction, data display, and conclusion. The data was analyzed based on metacognition indicator. Subject experienced metacognition difficulty if he could not fulfill metacognition indicator. The results of this research showed that guardian and rational students did not experience any metacognition difficulty. Artisan and idealist students experienced metacognition difficulties in knowledge strategy aspect, those were difficult in using the concept despite knowing the purpose of the question, did not re-read the part that were not understood, sure that did not find any fault in solving problem when the steps used was not appropriate, and did not fix the error although confused on step solution. In aspect of task cognitive knowledge, artisan and idealist type did not know the algorithm used and did not know the step to resolve the problem. In self knowledge aspect, idealist type was not aware if finding difficulty in determining the measures to solve the problem and did not realize the completion of the steps used were wrong, but the students stayed on confidence on their solving problem.Key words: Metacognition Difficulty, Problem Solving, Personality Type
EKSPERIMENTASI MODEL PEMBELAJARAN TWO STAY TWO STRAY (TSTS) DAN THINK PAIR SHARE (TPS) DENGAN PENDEKATAN SAINTIFIK PADA MATERI HIMPUNAN DITINJAU DARI KECERDASAN LOGIS-MATEMATIS Andhika, Niken Dwi; Usodo, Budi; Subanti, Sri
Jurnal Pembelajaran Matematika Vol 4, No 8 (2016): Pembelajaran Matematika
Publisher : Program Studi Magister Pendidikan Matematika Fakultas Keguruan dan Ilmu Pendidikan UNS

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Abstract: The aim of the research was to determine the effect of learning models on mathematics achievement viewed from student’s logical-mathematical intelligence. The learning model compared were classical with scientific approach, TSTS with scientific approach, and TPS with scientific approach. This was quasi-experimental research with 3x3 factorial design. The population were all students of Junior High School in Pati. The samples are the students of SMPN 3 Pati, SMPN 8 Pati, and SMPN 2 Margorejo, which taken by using stratified cluster random sampling technique. The instruments used were mathematics achievement test and matematical-logical intelligence test. The data analysis technique was used unbalanced two ways anova. Based on the data analysis, it can be concluded as follows. (1) TSTS with scientific approach gives better mathematics achievement than TPS with scientific approach, and both gives better mathematics achievement than classical with scientific approach. (2) Mathematics achievement of students who have high logical-mathematical intelligence was better than students who have medium logical-mathematical intelligence, and both gives better mathematics achievement than students who have low logical-mathematical intelligence. (3) For classical with scientific approach, mathematics achievement of students who have high logical-mathematical intelligence was better than students who have medium logical-mathematical intelligence, and both gives better mathematics achievement than students who have low logical-mathematical intelligence. For TSTS with scientific approach and TPS with scientific approach, students who have high and medium logical-mathematical intelligence have the same mathematics achievement, and both have the better mathematics achievement than low logical-mathematical intelligence. (4) For students who have high and low logical-mathematical intelligence, all learning models gives the same mathematics achievement. For students who have medium logical-mathematical intelligence, TSTS with scientific approach gives the better mathematics achievement than classical with scientific approach. TSTS with scientific approach and TPS with scientific approach gives same mathematics achievement. TPS with scientific approach and classical with scientific approach gives the same mathematics achievement.Keywords: Classical, Two Stay Two Stray (TSTS), Think Pair Share (TPS), Scientific Approach, logical-mathematical intelligence
AKTIVITAS METAKOGNISI SISWA KELAS X SMAN 1 TEMBILAHAN DALAM PEMECAHAN MASALAHAN MATEMATIKA DITINJAU DARI GAYA KOGNITIF Annur, M. Firman; Sujadi, Imam; Subanti, Sri
Jurnal Pembelajaran Matematika Vol 4, No 7 (2016): Pembelajaran Matematika
Publisher : Program Studi Magister Pendidikan Matematika Fakultas Keguruan dan Ilmu Pendidikan UNS

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Abstract: The aims of this research were to described: (1) the metacognition activities of 10th grade students of Senior High School at 1st Tembilahan with field dependent cognitive style in solving mathematics problem, and (2) the metacognition activities of 10th grade students of Senior High School at 1st Tembilahan with field independent cognitive type in solving mathematics problem.The research was a qualitative descriptive research. The subjects of the research were four 10th grade students of Senior High School at 1st Tembilahan, which consisted of two students with field dependent cognitive style and the rest with field independent cognitive style. The prosedure of selecting the subjects used snowball sampling technique. The data of research was collected through questionnaire and task-based interview technique on subject matter of logarithm. The data were validated using time triangulation. The data were also analyzed using a Miles and Huberman’s concept, that was data reduction, presentation, and conclusion.The result of this research showed that: (1) the metacognition activities of FI’s students in solving mathematics problem that seems on: (a) plans development activities: writing out all informations that they got quickly, finding out the goal only by viewed important contents of problem, designing a problem solving and imagining it’s steps, and researched the connection between theirs related memory and the problem. (b) performance monitoring activities: correcting theirs own missteps, rethingking of theirs plans and fully convinced with theirs own answer, rechecking over and over theirs answer, finding the different way to solve the problem, analyzing the compatibilities between the answer and the plans that they had. (c) the actions evaluating activities: reobservating to find out the features and lacks of theirs actions, convincing that they capable to solve problem with different ways, evaluating the entire process from beginning until the end. (2) the metacognition activities of FD’s students in solving mathematics problem that seems on: (a) plans development activities: writing out all informations that they got slowly, finding out the goal only by viewed important contents of problem, designing a problem solving and imagining it’s steps, and researched the connection between theirs related memory and the problem. (b) the actions evaluating activities: reobservating of all theirs missteps, and evaluating the entire process from beginning until the end. Futhermore, there was no performance monitoring activities about to find on FD’s students.Keywords: Metacognition Activities, Field Dependent and Field Independent Cognitive Style, Problem Solving 
ANALISIS MISKONSEPSI SISWA PADA MATERI POKOK LINGKARAN DITINJAU DARI KESIAPAN BELAJAR DAN GAYA BERPIKIR SISWA KELAS XI IPA SMA N 3 SURAKARTA TAHUN AJARAN 2013/2014 Wardani, Endang Purwati; Mardiyana, Mardiyana; Subanti, Sri
Jurnal Pembelajaran Matematika Vol 4, No 3 (2016): Pembelajaran Matematika
Publisher : Program Studi Magister Pendidikan Matematika Fakultas Keguruan dan Ilmu Pendidikan UNS

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Abstract: The purposes of this research were: (1) knowing the characteristics of the misconception, and (2) knowing the causes of the misconception of the XI grade students in the academic year of 2013/2014 in  equation of circle and equation of tangent line of a circle viewed from the student’s readiness and style of learning. Qualitative research was applied in this research. The subject of the research are students of the eleven grade of SMA Negeri 3 Surakarta. The source of data was taken from informants (students), documentation (questionnaire), and test. Data collection was taken by using interview, diagnostic test, and questionnaire. Data validity used the source of triangulation. Data analysis used Miles and Huberman’s concept that are data collection, data reduction, presenting the data, and drawing the conclusion. The result of the research showed as follows: (1) students who are ready to learn and have the synthetic thinking style in understanding the locus of a point on the circle and determining the equation of tangent line of  a circle,  experience a misconception of theoretical concept. Meanwhile, in determining the circle equation, the students who are ready to learn with synthetic thinking style, don’t have any misconception.  (2) Students who are ready to study and have analytic thinking style in determining the equation of circle (determining the center point and the radius) experience a misconception in co relational concept. In understanding the locus of a point on the circle and determining the equation of tangent of line, students who are ready to study with analytical thinking style, experience a misconception in theoretical concept. (3) Students who are not ready to learn with synthetic thinking style experience a misconception in determining the equation of a circle (determining the center point and the radius), the misconception is in co relational and theoretical concept. In determining the equation of tangent line of a circle, students who are not ready with synthetic thinking style experience misconception of theoretical concept. While in understanding the locus of a point on the circle, generally   students who not ready to learn with synthetic thinking style do not experience misconception. (4) Students who are not ready to learn with analytical thinking style experience misconception in determining the equation of circle (determining the center point and radius), namely the misconception of co relational and theoretical concepts. In determining the locus of a point on the circle, students who are not ready to learn with the analytical thinking style experience misconception of theoretical concept. (5) In general the cause of misconception for the students is the difficulty of the students to classify the form of the equation of the circle and the equation of tangent line of a circle.Keywords: misconception, readiness to learn, thinking style
EKSPERIMENTASI MODEL PEMBELAJARAN KOOPERATIF TIPE TEAM ASSISTED INDIVIDUALIZATION (TAI) DAN THREE STEPS INTERVIEW (TSI) PADA MATERI FUNGSI DITINJAU DARI KECERDASAN LOGIS MATEMATIS Purnamasari, Anita; Mardiyana, Mardiyana; Subanti, Sri
Jurnal Pembelajaran Matematika Vol 4, No 8 (2016): Pembelajaran Matematika
Publisher : Program Studi Magister Pendidikan Matematika Fakultas Keguruan dan Ilmu Pendidikan UNS

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Abstract: The purpose of this study was to determine the effect of the learning models TAI, PC, and direct learning model on mathematics learning achievement viewed from the students adversity quotient. The type of this study was quasi experimental study with 3x3 factorial design. The population were the eighth-grade students of junior high schools in Sukoharjo Regency in the academic year of 2015/2016. Instruments used for data collection were mathematics achievement test and adversity quotient questionnaire. The data analysis technique used was the two-way ANAVA with unbalanced cell. Based on the hipothesis test, it was concluded as follows. 1) The mathematics learning achie vement of TAI was better than PC and direct learning model, the mathematics learning achievement of PC was better than direct learning model. 2) The mathematics learning achievement of students with climbers category were better than campers and quitters category. Students with campers category were better than quitters category. 3) Students with climbers category who were treated by TAI, PC, and direct learning models had same mathematics learning achievement; students with campers category who were treated by TAI was same of PC and was better than direct learning model, PC was better than direct learning model; students with quitters category who were treated by TAI had same mathematics learning achievement with PC and direct learning model, PC was better than direct learning model. 4) In TAI learning model, the mathematics learning achievement of climbers category were better than campers and quitters category, the mathematics learning achievement of campers category was better than quitters category; in PC learning model, students with climbers category has equal of campers and was better than quitters category, the mathematics learning achievement of campers category were better than quitters category; in direct learning model, students with climbers category has better mathematics learning achievement than campers and quitters category, students with campers category has equal of quitters category.Keywords: Team Assisted Individualization, Pairs Check, Direct Learning Model, Adversity Quotient, Achievement.
PROSES BERPIKIR KRITIS PESERTA DIDIK DALAM MEMECAHKAN MASALAH SISTEM PERSAMAAN LINIER DUA VARIABEL DITINJAU DARI GAYA BELAJAR KELAS IX B SMP NEGERI 2 SURAKARTA TAHUN PELAJARAN 2015/2016 Marfuah, Ismiyati; Mardiyana, Mardiyana; Subanti, Sri
Jurnal Pembelajaran Matematika Vol 4, No 7 (2016): Pembelajaran Matematika
Publisher : Program Studi Magister Pendidikan Matematika Fakultas Keguruan dan Ilmu Pendidikan UNS

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Abstract. This research aimed to describe the students’ critical thinking process with visual, auditory, and kinesthetic learning style to solve the linear equations system of two variables. The subjects of this qualitative research were students of IXB class of SMPN 2 Surakarta year 2015/2016 that were selected by purposive sampling. The data was collected by interview based task. The data analysis used data reduction, data display, and conclusion drawing. The results showed: (1) visual students: (a) identification: the students interprete and examine the problems exactly. (b) analysis: the students could integrate the informations to formulate the problems to linear equations system of two variables and determine the solving methods exactly. (c) evaluation: the students could apply the methods correctly, investigate the answers, and make conclusion in accordance with problems. (2) auditory students: (a) identification: the students interprete and examine the problems exactly. (b) analysis: there is student that could integrate the informations to formulate the problems and determine the solving methods. There is also student that could not formulate the problems to linear equations system of two variables. (c) evaluation: there is student that could apply the methods correctly, investigate the answers, and make conclusion in accordance with problems. There is also student that could not solve the problems into linear equations system of two variables. (3) kinesthetic students: (a) identification: the students interprete and examine the problems exactly. (b) analysis: there is student that could integrate the informations to formulate the problems and determine the solving methods. There is also student that could not formulate the problems to a system of linear equations of two variables. (c) evaluation: there is student that could apply the methods correctly, investigate the answers, and make conclusion in accordance with problems. There is also student that could not solve the problems into linear equations system of two variables.Keywords: critical thinking process, linear equations system of two variables problem solving, learning styles 
EKSPERIMENTASI MODEL PEMBELAJARAN KOOPERATIF TIPE PREDICT DISCUSS EXPLAIN OBSERVE DISCUSS EXPLAIN (PDEODE) DENGAN ASSESSMENT FOR LEARNING DAN PDEODE DENGAN PENILAIAN KONVENSIONAL PADA MATERI PELUANG DITINJAU DARI GAYA BELAJAR SISWA KELAS XII SMK Lestari, Fajar; Mardiyana, Mardiyana; Subanti, Sri
Jurnal Pembelajaran Matematika Vol 4, No 6 (2016): Pembelajaran Matematika
Publisher : Program Studi Magister Pendidikan Matematika Fakultas Keguruan dan Ilmu Pendidikan UNS

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Abstract. The objective of this research was to investigate the effect of the learning models on learning achievement viewed from learning style types of the students. The learning models compared were PDEODE with AfL, PDEODE with conventional assessment, and direct learning. The population of this research was the students in grade XII Vocational School engineering, health, and agriculture group in Kediri City on academic year of 2015/2016. The hypothesis test used unbalanced two ways analysis of variance. The results of the research were as follow. (1) The learning models of PDEODE with AfL, PDEODE with conventional assessment, and direct learning have an equal learning achievement in mathematics; (2) The mathematics learning achievement of students with auditory learning style was better than students with visual and kinesthetic learning style; the mathematics learning achievement of students with visual and kinesthetic learning styles have an equal learning achievement in mathematics; (3) In each learning style, the students who taught by PDEODE with AfL, PDEODE with conventional assessment, and direct learning have an equal learning achievement in mathematics; and (4) In each learning model, the students with visual, auditory, and kinesthetic learning styles have an equal learning achievement in mathematics.Keywords: Predict Discuss Explain Observe Discuss Explain (PDEODE), Assessment for Learning (AfL), a conventional assessment, and learning style.
KOOPERATIF TIPE TAI (TEAM ASSISTED INDIVIDUALIZATION) DAN NHT (NUMBERED HEADS TOGETHER) DENGAN PENDEKATAN SAINTIFIK DITINJAU DARI KECERDASAN MAJEMUK SISWA PADA POKOK BAHASAN FUNGSI KELAS VIII SMP NEGERI SE-KABUPATEN NGAWI TAHUN PELAJARAN 2014/2015 Astuti, Indra Puji; Budiyono, Budiyono; Subanti, Sri
Jurnal Pembelajaran Matematika Vol 4, No 8 (2016): Pembelajaran Matematika
Publisher : Program Studi Magister Pendidikan Matematika Fakultas Keguruan dan Ilmu Pendidikan UNS

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Abstract: The aim of this research was to determine the effect of learning model, multiple intelligences (logical-mathematical, linguistic, and interpersonal), and their interaction toward mathematics learning achievement. The learning models compared were the cooperative learning of Teams Assisted Individualization with scientific approach (TAI-PS), Numbered Heads Together with scientific approach (NHT-PS), and classical learning with scientific approach (classical-PS). This research was a quasi-experimental research with 3x3 factorial design. The population of this research was all students in Grade VIII of Junior High School of Ngawi Regency in academic year 2014/2015. This research used stratified cluster random sampling technique. The data analysis techniques of this research used two-way analysis of variance with unequal cells. With the 5% level of significance the result were as follows. (1) TAI-PS gave better mathematics learning achievement than NHT-PS and classical-PS. In addition, NHT-PS gave the same mathematics learning achievement as classical-PS. (2) Students with logical-mathematical and interpersonal intelligence had better mathematics learning achievement than students with linguistic intelligence. Students with logical-mathematical intelligence had the same mathematics learning achievement as students with interpersonal intelligence. (3) At the TAI-PS, students with logical-mathematical, linguistic, and interpersonal intelligence got same mathematics learning achievement. At the NHT-PS, students with logical-mathematical, linguistic, and interpersonal intelligence got same mathematics learning achievement. At the classical-PS, students with logical-mathematical and interpersonal intelligence had better mathematics learning achievement than linguistic intelligence. In addition, students with logical-mathematical intelligence had the same mathematics learning achievement as students with interpersonal intelligence. (4) At the logical-mathematical intelligence, TAI-PS, NHT-PS, and classical-PS gave the same mathematics learning achievement. At the linguistic intelligence, TAI-PS gave the same mathematics learning achievement as NHT-PS. In addition, NHT-PS and TAI-PS gave better mathematics learning achievement than classical-PS. At the interpersonal intelligence, TAI-PS, NHT-PS, and classical-PS gave the same mathematics learning achievement.Keywords: Multiple Intelligences, Classical, NHT (Numbered Heads Together), Scientific Approach, TAI (Team Assisted Individualization)
ANALISIS MISKONSEPSI SISWA PADA MATERI PECAHAN DALAM BENTUK ALJABAR DITINJAU DARI GAYA KOGNITIF SISWA KELAS VIII DI SMP NEGERI 2 ADIMULYO KABUPATEN KEBUMEN TAHUN AJARAN 2013/2014 Savitri, Maria Endah; Mardiyana, Mardiyana; Subanti, Sri
Jurnal Pembelajaran Matematika Vol 4, No 4 (2016): Pembelajaran Matematika
Publisher : Program Studi Magister Pendidikan Matematika Fakultas Keguruan dan Ilmu Pendidikan UNS

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Abstract: The purposes of this research were to: (1) identify the occurrence of misconceptions in the eighth grade junior high school students in the material form of algebraic fractions, for students which are classified to cognitive style field independence and field dependence, and (2) describe the occurrence of misconceptions eighth grade junior high school students in the material form of algebraic fractions, for students which are classified to cognitive style field independence and field dependence. This research used a descriptive qualitative  method with a case study. Subjects of this research are eighth grade students of SMP Negeri 2 Adimulyo academic year 2013/2014. The sample of the research was taken by using the snowball sampling technique. The identification of the existence of misconceptions was done by using misconception diagnostic test. While the identification of the students cognitive styles was conducted by using student cognitive style questionnaire instrument. Data validity used the source of triangulation method. Analysis of data use the model of Miles and Huberman. The results of this research indicate that: (1) misconceptions that occur in the FD students more likely to misconceptions on the concept of understanding the elements of the algebra and the terms of a fraction is called fractional form algebra, the concept of canceling, the concept of operating powers, and understand the properties the concept of distributive, (2) the highest misconceptions experienced by the FI students in understanding the concept of distributive properties, as well as understanding the elements of the algebra the condition is referred to as a fraction in the form of algebraic fractions, (3) causes of the misconceptions students FD is dominated by reasoning is not complete and students who lack of ability to process and memorize course, (4) factors causing of misconceptions students FI dominated by reasoning is not complete.Keywords: Misconceptions, algebraic fractions, cognitive style.
INTUISI SISWA KELAS VII SMP NEGERI 1 NGANJUK DALAM PEMECAHAN MASALAH MATEMATIKA DITINJAU DARI ADVERSITY QUOTIENT (AQ) Etika, Erdyna Dwi; Sujadi, Imam; Subanti, Sri
Jurnal Pembelajaran Matematika Vol 4, No 5 (2016): Pembelajaran Matematika
Publisher : Program Studi Magister Pendidikan Matematika Fakultas Keguruan dan Ilmu Pendidikan UNS

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Abstract

Abstract: The aims of this research were to  describe: (1) the category of intuition of seventh grade student of SMPN 1 Nganjuk with type of climber, camper, and  quitter in solving mathematics problems. (2) the type of intuition of seventh grade student of SMPN 1 Nganjuk with type of climber, camper, and quitter in solving mathematics problems. The type of this research was a case study research. The prosedure of selecting the subject used purposive snowball sampling. Data was collected by using think aloud method. To determine the validity of data was undertaken with time-triangulation. The results showed as follows: (1) The category of intuition on the students of SMP N 1 Nganjuk : (a) students with climbers type, students used category affirmatory intuition in understanding the problem; students used affirmatory intuition in devising a plan; students used anticipatory intuition in carrying out the plan; students used affirmatory intuition in looking back the answer. (b) Students with campers types, students used affirmatory intuition in understanding the problem; students used  antisipatori intuition in devising a plan; students didn’t use intuition in carrying out the plan; students  didn’t use intuition in looking back the answer. (c) Students with quitters types, students didn’t use intuition in understanding the problem; students used affirmatory intuition in devising a plan; students used anticipatory intuition in carrying out the plan; students didn’t use intuition in looking back the answer. (2) Type of intuition on students of SMP N 1 Nganjuk: (a) Students with climber types, students used intuition based on the senses in understanding the problem; students used intuition based on the senses in devising a plan; students use intuition based on the senses in carrying out the plan; students used intuition based on the senses in looking back the answer. (b) Students with campers types, students used intuition based on the senses in understanding the problem; students used intuition based on real mathematical thinking in devising a plan; students didn’t use intuition in carrying out the plan; students didn’t use intuition in looking back the answer. (c) Students with quitters types, students didn’t use intuition in understanding the problem; students used intuition based on the senses in devising a plan; students used intuition based on the sense in carrying out the plan; students didn’t use intuition in looking back the answer.Keywords: Intuition, Category of intuition, Type of intuition, Adversity Quotient (AQ) 
Co-Authors A.A. Ketut Agung Cahyawan W Abdul Aziz Abdul Aziz Abdul Aziz Hidayat Achmad Nurrofiq Achmad Nurrofiq Adi Wicaksono, Nanda Adigama Tri Nugraha Aflich Yusnita Fitrianna Aflich Yusnita Fitrianna Agus Supriyanto Ahmad Abdul Mutholib Aji Susanto Amalia Zulvia Widyaningrum Amanda, Nabila Tri Ambarawati, Mika Amiratih Siti Aisyah Andhika, Niken Dwi Anggraira, Attilah Suci Annisa Swastika Annur, M. Firman Anwar Ardani Aprilia, Nabila Churin Arianto, Febri Arif Rahman Hakim Arif Rahman Hakim Arif Rahman Hakim Arif Rahman Hakim Arifa Apriliana Arifa Apriliana, Arifa Ariska Yuliana Putri Ariska Yuliana Putri Arsita Anggraeni Pramesti Arum Dwi Rahmawati Dwi Rahmawati, Arum Dwi Rahmawati Dwi Assyifa Lala Pratiwi Hamid Astuti, Arinda Tri Astuti, Indra Puji Atika Amalia Attilah Suci Anggraira Aulia Maulani Syifa Nur Hidayati Aulia Rizki Destarani Ayu Rahmawati Bastian Al Ravisi Berlyana Ayu Prasasti Brilliyanti, Fanny Brilliyanti, Fanny Budi Santosa Budi Santosa Budi Santosa Budi Usodo Budi Usodo Budi Usodo Budi Usodo Budi Usodo Budi Usodo Budi Usodo Budi Usodo Budiyono Budiyono Budiyono Budiyono Budiyono Budiyono Budiyono Budiyono Budiyono Budiyono Budiyono Budiyono Budiyono Budiyono Budiyono, Budiyono Budiyono, Budiyono Danar Supriadi Desi Tri Utami, Desi Tri Diana Tri Purnamasari Dini Yuniarti Dwi Ambarwati, Dwi Dwi Retnowati Dwi Retnowati Dyah Auliya Agustina Endang Widiyastuti Era Hervilia Etika, Erdyna Dwi Exacta, Annisa Prima Fajar Suryatama Farida Nurhasanah Fhadilla, Nahdatul Fitri Apriyani Pratiwi, Fitri Apriyani Fitri Era Sugesti Fitria, Camelina Fitriana Anggar Kusuma Fitriana, Laila Getut Pramesti Giant Aprisetyani Giant Aprisetyani H Hartatik, H Hendriyanto, Agus Hervilia, Era Husna Afanyn Khoirunissa Iffah, Rona Dhiya Layli Ikrar Pramudya Ikrar Pramudya, Ikrar Imam Sujadi Imam Sujadi Imam Sujadi Imam Sujadi Indra Raditya , Dionisius Intan Novia Sari Intan Novia Sari Irwan Susanto Isnaini, Bayutama Isnandar Slamet Isnandar Slamet Isnandar Slamet Isnandar Slamet, Isnandar Iwan Kurnianto Kadar, Jimmy Abdel Karina Pramitasari Karina Pramitasari, Karina Kartikaningtyas, Nafiqoh Elsa Katherine Her Pratiwi Khafittulloh Viqriah Khafittulloh Viqriah, Khafittulloh Khoiriyah, Nor Krisni Suhardiyani Kumarahadi, Brigitta Melati Kurniasih, Rini Kurniati, Edy Dwi Lestari, Fajar Lina Muawanah, Lina Mahmudah Titi Muanifah Mahmudah Titi Muanifah Mahmudati, Rina Maratu Shalikhah Maratu Shalikhah, Maratu Mardiyana Mardiyana Mardiyana Mardiyana Mardiyana Mardiyana Mardiyana Mardiyana Mardiyana Mardiyana Mardiyana Mardiyana Mardiyana Mardiyana Mardiyana, Mardiyana Mardiyana, Mardiyana Marfuah, Ismiyati Mida Nurani Mika Ambarawati Mohamad Nur Fauzi Muhammad Bayu Nirwana Muhammad Wildan Fadilah Mulyadi Mulyadi Mulyadi Mulyadi Nabila Churin Aprilia Nais Qonita Salsabila Ningsih, Maya Kristina Nirwana, Muhammad Bayu Nopiana, Medi Nor Khoiriyah Novi Dya Meylasari Nugraha, Titis Jati Nugroho, Purwo Setiyo Nuraini, Latifah Nurudin, M. Pardede, Hilman Ferdinandus Permatasari, Dinda Agnes Prabowo, Haniftia Haqqiendini Pramesti, Arsita Anggraeni Pratiwi, Fitri Apriyani pratiwi, hasih Proborini, Ellen Purna Bayu Nugroho Purnamasari, Anita Pusaka, Semerdanta Putra Adi Wibowo Putra Adi Wibowo Rachmawati, Intan Rahmita Ika Sari Raodatul Jannah Raodatul Jannah Rara Sugiarti Ratih Kusumaningrum Ratih Kusumaningrum Reka Pramukti Reka Pramukti, Reka Respati wulan Respatiwulan Respatiwulan Retno Anggraheni Ria Wahyu Wijayanti Rina Mahmudati Riyadi Riyadi Riyadi Riyadi Riyanto, Nandyar Fisthi Riyanto, Nandyar Fisthi Rizky Wahyudi Sandhy Prasetyo Tito Kurniawan Sandhy Prasetyo Tito Kurniawan, Sandhy Prasetyo Satrio Wicaksono Sudarman Savitri, Maria Endah Savitri, Maria Endah Septiana Wijayanti Setiaputra, Felix Indra Sri Adiningsih Sri Sulistijowati Handajani Sugesti, Fitri Era Sugianto Sugianto Sugiyanto - Sugiyanto Sugiyanto Sugiyanto Sugiyanto Sugiyanto Sugiyanto Sugiyanto, Sugiyanto Sujadi, Imam Sujadi, Imam Sujadi, Imam Sulandari, Winita Sumantri, Astri Wiliastri Susilotomoa, Dhestahendra Citra Titik Yuniarti Triyazulfa, Azkiya Umi Fadlilah, Umi Umi Supraptinah Umi Supraptinah, Umi Veronica Sri Wigiyanti Veronica Sri Wigiyanti Very Hendra Saputra Virlina Zuhanisani Wahyuni, Fina Tri Wahyuni, Fina Tri Wahyuningtyas, Widyana Wardani, Endang Purwati Wardani, Endang Purwati Widyana Wahyuningtyas Wihasti Imas Priyandani Wihasti Imas Priyandani, Wihasti Imas Winita Sulandari Winita Sulandari Winita Sulandari Winita Sulandari Wulandari, Lina Yadi Ardiawan Yadi Ardiawan Yudho Yudhanto Yudho Yudhanto Yudho Yudhanto, Yudho Yuliana Susanti Yuliana Susanti, Yuliana Yuniarti, Titik Yusnita Rahmawati Yusnita Rahmawati Zainal Arifin Zuhanisani, Virlina Zuhdha Basofi Nugroho Zuhdha Basofi Nugroho, Zuhdha Basofi Zukhronah, Etik