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ANALYSIS OF THE THINKING PROCESS OF ELEMENTARY SCHOOL STUDENTS INPRES 1 KAWATUNA IN SOLVING AKM PROBLEMS BASED ON WALLAS THEORY IN TERMS OF LEARNING STYLES Riska, Riska; Mubarik, Mubarik; Sukayasa, Sukayasa; Mallo, Bakri
Prima: Jurnal Pendidikan Matematika Vol 9, No 2 (2025): PRIMA : Jurnal Pendidikan Matematika
Publisher : FKIP Universitas Muhammadiyah Tangerang

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.31000/prima.v9i2.13933

Abstract

This study aims to describe students' thinking process in solving Minimum Competency Assessment (AKM) questions based on learning styles. This research uses a descriptive qualitative approach with the method of analyzing the thinking process according to Wallas which includes four stages, namely: the preparation stage, the incubation stage, the illumination stage, and the verification stage. The research subjects consisted of three students, namely one student with a visual learning style, one student with an auditory learning style and one student with a kinesthetic learning style. The data collection technique was carried out through giving a learning style questionnaire, giving AKM test questions and unstructured interviews, after which it was analyzed using the data condensation model, data presentation, and conclusion drawing/verification. The results showed that in the preparation stage, subjects with visual, auditory and kinesthetic learning styles gathered information by reading the questions repeatedly. At the incubation stage, subjects with visual, auditory and kinesthetic learning styles understand the problem well then reflect on ideas to solve the problem. At the illumination stage, visual, auditory and kinesthetic subjects find ideas and express ideas to solve the problem, but at this stage auditory and kinesthetic subjects cannot find more than one idea while visual subjects can find more than one idea to solve the problem. At the verification stage, visual, auditory and kinesthetic subjects express their ideas verbally well, but at this stage auditory subjects do not re-examine the answers they have done while visual and kinesthetic subjects always re-examine the answers they have done.
Drill learning and practice method: Improving student learning outcomes on number counting operations round Mardia, Ainal; M, Bakri; Sukayasa, Sukayasa; Mubarik, Mubarik
Desimal: Jurnal Matematika Vol. 8 No. 1 (2025): Desimal: Jurnal Matematika
Publisher : Universitas Islam Negeri Raden Intan Lampung

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.24042/djm.v8i1.27110

Abstract

This research is classroom action research that aims to improve student learning outcomes by using the drill and practice method in the direct learning model. The application of the direct learning model follows the following phases: 1) conveying the objectives and preparing the learners, 2) demonstrating knowledge or skills, 3) guiding the training, 4) checking understanding and providing feedback, and 5) providing opportunities for further training and application. This research was carried out in as many as two cycles by following predetermined stages. The subject of this study is 7th-grade students of SMP Negeri 1 Sindue Tobata, with a total of 23 students. The results of the research from Cycle I and Cycle II showed an increase in student learning in integer counting operations learning using the drill and practice method in the direct learning model, namely in Cycle I by 60.8% and in Cycle II by 87%. Therefore, the drill and practice learning method can improve student learning outcomes in learning integer counting operations.
Implementasi Model Problem Based Learning (PBL) dalam Meningkatkan Keterampilan Pemecahan Masalah Matematis Peserta Didik Kelas VIII B di SMP Negeri 15 Palu Pratiwi, A. Rezky; Sukayasa; Lantang, Nortje D. J
Polinomial : Jurnal Pendidikan Matematika Vol. 4 No. 4 (2025)
Publisher : Papanda

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.56916/jp.v4i4.2194

Abstract

This study aims to improve students' Mathematical Problem Solving Skills (KPMM) through the application of the Problem Based Learning (PBL) learning model. This study is a collaborative Classroom Action Research (CAR) between researchers and mathematics teachers, which was carried out in two cycles. The subjects of the study were grade VIII B students of SMP Negeri 15 Palu in the even semester of the 2024/2025 academic year. The instruments in this study consisted of learning tools such as syllabus, Lesson Implementation Plan (RPP), teaching materials, and Student Worksheets (LKPD), as well as data collection instruments in the form of observation sheets and KPMM tests. Data analysis techniques used include narrative descriptive analysis for qualitative data and descriptive statistical analysis for quantitative data. The results of the study indicate that the application of the PBL model can improve students' KPMM. The average KPMM score increased from 79.79 in cycle I to 90.31 in cycle II. Improvements occurred in all aspects of KPMM measured. Thus, it can be concluded that the application of Problem Based Learning is effective in improving the mathematical problem-solving abilities of class VIII B students at SMP Negeri 15 Palu
Implementasi Model Problem Based Learning (PBL) dengan Pendekatan Teaching at the Right Level (TaRL) untuk Meningkatkan Hasil Belajar Peserta Didik Kelas VIII D SMP Negeri 15 Palu Putri Vasra Handayani; Sukayasa; Lantang, Nortje D.J
Polinomial : Jurnal Pendidikan Matematika Vol. 4 No. 4 (2025)
Publisher : Papanda

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.56916/jp.v4i4.2490

Abstract

This study aims to improve student learning outcomes through the implementation of the Problem-Based Learning (PBL) model combined with the Teaching at the Right Level (TaRL) approach. The research method used is Classroom Action Research (CAR), conducted in two cycles, each consisting of the stages of planning, implementation, observation, and reflection. The subjects of this study were 26 students from class VIII-D at SMP Negeri 15 Palu during the second semester of the 2024/2025 academic year. Data were collected through learning outcome tests and observations, then analyzed using descriptive quantitative techniques. The results showed an improvement in student learning outcomes. This improvement occurred because the PBL model encouraged students to actively participate in the learning process, while the TaRL approach grouped students according to their cognitive abilities, allowing them to solve problems based on their respective skill levels.
ERROR ANALYSIS OF EIGHTH-GRADE STUDENTS AT SMP N 6 PALU IN SOLVING AKM NUMERACY PROBLEMS VIEWED FROM A GENDER PERSPECTIVE Juliartini, Ni Kadek; Mubarik, Mubarik; Sukayasa, Sukayasa; M, Bakri
Jurnal Pendidikan Matematika dan IPA Vol 16, No 3 (2025): September 2025
Publisher : Universitas Tanjungpura

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.26418/jpmipa.v16i3.93169

Abstract

The purpose of this study is to describe the mistakes of male and female students in solving numeracy AKM problems based on Newman procedures. The method used in this study is a qualitative descriptive method. Some of the results obtained from this study are: (1) mistakes made by male students including comprehension errors occurred because students read the questions once quickly and did not know which ones to write because the questions were too long, process skill errors occurred because students were not careful in calculating multiplication and division operations, and encoding errors occurred because students were in a hurry to do the problems; (2) mistakes made by female students include comprehension errors occurring because students read the questions once and do not know which ones to write because the questions are too long, transformation errors occur because students do not know the formula for finding averages, process skills errors occur because students are not able to calculate correctly, and encoding errors occur because students are not careful in reading what is asked in the questions.(3) The most dominant mistake made by male and female students is comprehension error. This mistake occurs because students read the questions only once, making them unable to fully understand the information provided in the questions and not knowing which points to write down due to the questions being too lengthy.
Profile of Problem Solving System of Linear Equations Two Variables of MTs Al-Khairat Tomini Students Based on Student Learning Styles Raiyan, Raiyan; Sukayasa, Sukayasa; Anggraini, Anggraini; I Nyoman Murdiana, I Nyoman Murdiana
JME (Journal of Mathematics Education) Vol 8, No 2 (2023): JME
Publisher : Universitas Sembilanbelas November Kolaka

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.31327/jme.v8i2.1969

Abstract

This research aims to obtain a description of the problem-solving profile of two-variable linear equation systems of MTs Al-Khairat Tomini students based on the student's learning styles. This type of research is qualitative. The subjects of this research were three students in class VIII B MTs Al-Khairat tomini, each consisting of one student with visual, auditory, and kinesthetic learning styles. Data on student problem-solving was obtained from written tests and interviews. This research shows that the subject (IN) carries out the problem-solving plan by the solution plan questions, and the subject did not recheck the problem-solving because he did not understand how to do it. The subject (MA) carries out the problem-solving plan by the problem-solving plan, and the subject can check and solve questions by checking the written answers again.
CRITICAL THINKING CHARACTERISTICS OF SMPN 14 PALU STUDENTS IN SOLVING GEOMETRY PROBLEMS BASED ON GENDER Widiastuti, Kadek; Sukayasa, Sukayasa; Ismaimuza, Dasa
JME (Journal of Mathematics Education) Vol 9, No 1 (2024): JME
Publisher : Universitas Sembilanbelas November Kolaka

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.31327/jme.v9i1.2118

Abstract

Tujuan penelitian ini adalah untuk mendeskripsikan karakteristik berpikir kritis siswa laki-laki dan perempuan dalam menyelesaikan masalah geometri. Jenis penelitian ini adalah penelitian kualitatif. Hasil penelitian menunjukkan bahwa: (1) Ciri-ciri berpikir kritis mata pelajaran dalam menyelesaikan masalah geometri adalah: (a) pada kategori klarifikasi, mata pelajaran MA dan FN dapat merumuskan masalah dan informasi yang tepat untuk menyelesaikan masalah dengan tepat dan jelas (b) Pada kategori penilaian mata pelajaran MA berusaha mengumpulkan informasi yang relevan meskipun metode awal dalam mengidentifikasi masalah kurang tepat. Sedangkan subjek FN berusaha mengumpulkan informasi dengan menggunakan pertanyaan-pertanyaan penting, informasi yang relevan, dan ide-ide untuk menghubungkan suatu masalah dengan masalah lainnya dengan jelas dan tepat. (c) Pada kategori inferensi, subjek MA dalam menyelesaikan masalah membuat kesimpulan berdasarkan informasi yang telah diperoleh namun mengalami kesalahan dan mengambil kesimpulan yang salah. Sedangkan subjek FN menyelesaikan soal dengan langkah-langkah yang tepat dan jelas, namun karena kesalahan penulisan satuan, FN mengambil kesimpulan yang salah. (d) Pada kategori strategi, subjek MA tidak berpikir terbuka dengan tidak mengajukan alternatif lain yang mungkin dilakukan dalam menyelesaikan masalah. sedangkan subjek FN berpikir terbuka dalam mengajukan strategi atau alternatif lain ketika menyelesaikan masalah.The aim of this research is to describe the critical thinking characteristics of male and female students in solving geometric problems. The type of research used in this research is qualitative research, because this research aims to describe and analyze phenomena or events individually or in groups. The approach used is a qualitative descriptive approach, because the results of this research are in the form of descriptions, namely descriptions in the form of words or sentences regarding the characteristics of students' critical thinking in solving geometry problems based on gender. Improving critical thinking skills in mathematics learning is very necessary because critical thinking and mathematics are an inseparable unit. The results of this research show that the critical thinking characteristics of subjects in solving geometric problems are: (a) in the clarification category, MA and FN subjects can formulate problems and appropriate information to solve problems precisely and clearly (b) in the assessment category (assessment) MA and FN subjects tried to collect relevant information, but MA identified the problem incorrectly (c) In the inference category, MA and FN subjects made wrong conclusions. (d) In the strategies category, MA subjects do not propose other alternatives, while FN subjects propose other strategies or alternatives when solving problems.
PROFILE OF STUDENTS' METACOGNITIVE SKILLS IN SOLVING MATH PROBLEMS IN TERMS OF MATHEMATICAL ABILITY Restini, I Luh; Pathuddin, pathuddin; Bakri, bakri; Sukayasa, sukayasa
JME (Journal of Mathematics Education) Vol 8, No 2 (2023): JME
Publisher : Universitas Sembilanbelas November Kolaka

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.31327/jme.v8i2.1970

Abstract

Understanding students' metacognitive skills in solving math problems concerning their mathematical abilities is crucial for identifying the cognitive processes involved in problem-solving. This study investigates the metacognitive skills of SMPN 3 Palu students with varying mathematical abilities in problem-solving. It focuses on students in class VIIJ during the 2022/2023 academic year, individually analyzing one high-ability and one low-ability student. The research, descriptive in nature, employs qualitative methods using written assignments and interviews for data collection. This study's analysis involved condensing data, presenting findings, and drawing conclusions. The findings reveal distinct approaches between high and low mathematical ability subjects. High-ability students consistently apply all three metacognitive skills (planning, monitoring, and assessment) across each problem-solving stage. Conversely, low-ability students demonstrate a limited use of metacognitive skills. While they employ planning at each stage, during implementation and result review, they primarily engage in planning and monitoring, neglecting assessment. Ultimately, it underscores the critical role of metacognitive skills in mathematical problem-solving, highlighting differences in their application between students of varying mathematical abilities.  
ANALISIS KEMAMPUAN PEMAHAMAN KONSEP PADA MATERI BILANGAN BULAT DITINJAU DARI GENDER PADA SISWA KELAS VII SMP NEGERI 2 GALANG Satriana, Satriana; Sukayasa, Sukayasa; Sugita, Gandung
Jurnal Elektronik Pendidikan Matematika Tadulako Vol. 10 No. 2 (2022)
Publisher : Universitas Tadulako

Show Abstract | Download Original | Original Source | Check in Google Scholar

Abstract

This study aims to obtain a description of the ability to understand concepts in the matter of integers in terms of gender in class VII students of SMP Negeri 2 Galang. This type of research is qualitative research. The subjects of this study were students of class VIII B of SMP Negeri 2 Galang in terms of gender. Data were collected through written tests and interviews. Researchers triangulated time to test the credibility of the data. Based on the results of the written test and interview results, the results of this study showed that the subjects were male and female who had moderate ability. The results of this study (1) Subjects with moderate mathematical ability, on the indicators of classifying objects according to certain properties, in part a are able to classify quite well, in part b are less able to classify based on the properties of integers. In indicators of using, utilizing, and selecting certain procedures or operations, being able to use procedures well, on indicators of applying concepts or problem solving algorithms, not yet fully able to understand concepts. (2) Subjects with moderate mathematical ability on the indicator classify objects according to certain properties in part a that have not been able to classify well, in part b they are able to classify based on the properties of integers quite well. On indicators of using, utilizing, and selecting certain procedures or operations, not being able to use procedures properly, on indicators of applying concepts or problemsolving algorithms, not yet fully able to understand concepts.
ANALISIS KESALAHAN SISWA DALAM MENYELESAIKAN MASALAH PERMUTASI DAN KOMBINASI DI SMAN MODEL TERPADU MADANI PALU Muh Nursisto; Dasa Ismaimuza; Sukayasa
Jurnal Elektronik Pendidikan Matematika Tadulako Vol. 10 No. 1 (2022)
Publisher : Universitas Tadulako

Show Abstract | Download Original | Original Source | Check in Google Scholar

Abstract

Penelitian ini merupakan penelitian kualitatif yang bertujuan mendeskripsikan jenis-jenis kesalahan yang dilakukan oleh siswa di SMAN Model Terpadu Madani Palu dalam menyelesaikan masalah permutasi dan kombinasi. Data pada penelitian ini dikumpulkan melalui tes dan wawancara. Subjek penelitian terdiri dari 2 orang yaitu siswa AF dan MF. Hasil penelitian ini menunjukkan kesalahan siswa dalam menyelesaikan masalah permutasi dan kombinasi ada dua yaitu kesalahan konseptual dan kesalahan prosedural. Masing masing kesalahan mempunyai indikator kesalahan. Kesalahan yang dilakukan oleh siswa AF subjek masih kesulitan dalam membedakan yang mana merupakan masalah kombinasi dan mana masalah permutasi, ini merupakan kesalahan konseptual, subjek keliru dalam melakukan operasi perkalian bilangan faktorial, ini disebabkan karena siswa kurang teliti dalam mengerjakan masalah merupakan kesalahan prosedural. Kemudian kesalahan yang dilakukan siswa MF yaitu siswa tidak menulis dengan lengkap apa yang diketahui karena sudah terbiasa dalam mengerjakan masalah permutasi dan kombinasi, tetapi jawaban hasil tes yang diberikan benar (kesalahan prosedural), siswa tidak menuliskan apa yang ditanyakan pada masalah dengan alasan agar cepat dalam menyelesaikan masalah tersebut. Pada siswa MF tidak ditemukan kesalahan konseptual dalam menyelesaikan masalah permutasi dan kombinasi dalam penelitian ini.
Co-Authors Addini, Indah Roofiqo Adnyana, I Wayan Purwa Guna Agung Wicaksono Ahmadi Ahmadi Akbar, Guntur Moh. Akhyar H.M. Tawil Alfisyahra Andika Buntu Andini, Desi Putri Anggraini Anggraini Anggraini Anizzar Fazira Annisa Aulia Arfanuddin, Arfanuddin Asti Perlin Terampe Asyita Asyita Badria, Sitti Hazrah Bago, Kiswanda Baharuddin Baharuddin Baharuddin Paloloang Baharuddin Paloloang Bakri Bakri Bakri Bakri Bakri M Bakri M, Bakri M Bakri Mallo Baso Amri Dahniar Dahniar Dasa Ismaimuza Destria Pitaloka Pertiwi Desy Katrinatalin Topile Dewi Puspita Dg. Sute, Hijrah Nur Dwiyanti, Risna Dyantari, Putu Eka Surnyadewi Eka Widhiani, Ni Luh Regita Endrawati, Tri Evie Awuy Evie Awuy Fachry Erick Mohammad, Fachry Erick Fajriani Fajriani Fajriani Fajriani Fajriani Fani Isdayanti Fatmawati Fatmawati Fausan Fausan Fausan, Fausan Fauzan, Moh Rizki Fauzan, Moh Rizki Fazira, Anizzar Ferdiawan A. Malidje Fitra Angraina Gandung Sugita Greskensia, NI Made Vemi Gumanambo, Nening Gumanambo, Nening Guntur Moh. Akbar Hamsiana, Hamsiana Hariyanto Hartina Pertiwi Hasmiati Hasmiati Heri Hermawan Holyness Nurdin Singadimedja I Gede Adi Saksena I Luh Restini I Made Ariana I Made Saelendra Wiryawan I Nyoman Murdiana I Nyoman Murdiana I Nyoman Murdiana I Nyoman Murdiana I Nyoman Murdiana, I Nyoman Murdiana I Putu Nadiat Mika I Wayan Jati Jaya I Wayan Purwa Guna Adnyana Ibni Hadjar Ibnu Hadjar Ika Kurniawan Domut Indah Roofiqo Addini Intan Purnama Marzuki Inti Nahdataeni S Jaeng , Maxinus Jaeng, Maxinus Jaeng, Maxinus Jaeng, Maxinus Jaya, I Wayan Jati Juliartini, Ni Kadek K, Olpi Jenli Kadek Widiastuti Karniman, Tegoeh S. Komang Melin Lantang, Nortje D. J Lantang, Nortje D.J Lario, Yovita Cicilia Linawati Linawati Linawati Lowo, Lilis Kartina Lusiana Lusiana M, Bakri M. Nur Yadil M., Bakri Mardia, Ainal Mariana Marinus B. Tandiayuk Marinus B. Tandiayuk Marinus Barra Tandiayuk Maxinus Djaeng Maxinus Jaeng Maxinus Jaeng Meinarni, Welli Melin, Komang Mika, I Putu Nadiat Moh. Habil S. Saleh Mohammad Rizal, Mohammad Mubarik Mubarik Mubarik Muh Habi Muh Hasbi Muh Nursisto Muh. Aditya Adi Putra Muh. Hasbi Muh. Hasbi Muh. Rizal Muh. Rizal Muhaimin Muhaimin Muhaimin Muhammad Ikram Murdiana, I. N. Musdalifa MUSTAMIN IDRIS Muzdalifa, Muzdalifa Nahdataeni S, Inti Nasution, Annio Indah Lestari Nening Gumanambo Neri Sondek Nggau, Margaretta Lisni Alfionita Nortje D.J Lantang Nubaya, Siti Nufriansyah, Rifki Nur janah, Nur Nurainun Nurainun Nur’aini, Jafar Nurhalisa, Nurhalisa Nurhayadi Nurhayadi Nurhayadi Nurmala Nurmala Nursupiamin Nursupiamin, Nursupiamin Nurul Hidayah Nurul Mutmainnah Hasmun Nur’aini Jafar Nyamping, I Nyoman Pathuddin Pildayani Pildayani, Pildayani Pratiwi, A. Rezky Puspita, Elfa Putra, Muh. Aditya Adi Putri Dwi Yanti Oktavia Putri Vasra Handayani Putri Vasra Handayani Putu Dyantari Rahma Rahman, Afdalul Rahmayani, Risti Raiyan Raiyan Raiyan, Raiyan Rajab Rajab Rajab, Rajab Ramadhani Ramadhani Ramadhani Restini, I Luh Rick Clove Rina Rina Riska Riska Riska Riski Rismah Gaib Rita Lefrida Rizal Romu, Siti Nur Janah T.H. Safira Seftianingsih Lamalaka Sartika, Mawar Sasmitha Puri Indah Satriana Satriana Sindi Geby Sintia Siti Nurbaya Sitti Hazrah Badria Sondek, Neri Sri Katon Stela Stela, Stela Suci Ramadhani Sudarman Bennu Sudarman Sudarman Sumampouw, Alex Sumarni Sumarni Surnyadewi, Eka Surya Prasamyati Tahumang Suryadi Suryadi Sutji Rochaminah Syahrial Syahrir Tamauni Syamsudin Syamsudin Syamsudin Syamsudin Tahumang, Surya Prasamyati Tamauni, Syahrial Syahrir Taufik, Moh Terampe, Asti Perlin Topile, Desy Katrinatalin Tri Endrawati Usman H.B Usman H.B, Usman H.B Violita Gracia Gracia Welli Meinarni Welli Meinarni Welli Meinarni Widiastuti, Kadek Widya Astuti Yadil, Muh Nur