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Zaenuri Mastur

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Peran Adversity Quotient dalam Kemampuan Pemecahan Masalah Matematis Siswa pada Pembelajaran Problem Based Learning Zakia Fika Cahyaningrum; Zaenuri Zaenuri
Educational Journal Vol. 1 No. 4 (2026): MAY-JULY
Publisher : Indo Publishing

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.63822/99pk4917

Kemampuan pemecahan masalah matematis merupakan kompetensi penting dalam pembelajaran abad ke-21, namun berbagai studi menunjukkan bahwa kemampuan tersebut masih relatif rendah. Hal ini menunjukkan perlunya kajian terhadap faktor-faktor yang memengaruhi, khususnya kemampuan siswa dalam menghadapi kesulitan belajar. Salah satu faktor yang relevan adalah adversity quotient, yaitu kemampuan individu dalam bertahan dan menyelesaikan masalah saat menghadapi tantangan (Stoltz, 2000). Penelitian ini bertujuan untuk menganalisis peran adversity quotient dalam kemampuan pemecahan masalah matematis siswa serta mengkaji kontribusi model pembelajaran berbasis masalah. Penelitian menggunakan pendekatan kualitatif dengan metode Systematic Literature Review (SLR). Data diperoleh dari artikel ilmiah nasional dan internasional. Teknik pengumpulan data dilakukan melalui studi literatur dengan kriteria seleksi tertentu, sedangkan analisis data menggunakan deskriptif kualitatif melalui tahapan identifikasi, seleksi, evaluasi, dan sintesis naratif (Sugiyono, 2021). Hasil penelitian menunjukkan bahwa adversity quotient berpengaruh signifikan terhadap kemampuan pemecahan masalah matematis. Siswa dengan adversity quotient tinggi lebih mampu memahami masalah, menyusun strategi, dan menyelesaikan masalah secara sistematis (Sutisna et al., 2023). Selain itu, Problem Based Learning efektif meningkatkan keterlibatan dan kemampuan berpikir kritis siswa (Savery, 2015). Implikasi penelitian ini menunjukkan pentingnya integrasi penguatan adversity quotient dalam pembelajaran untuk meningkatkan kualitas pembelajaran matematika.

Enhancing mathematical creative thinking through the ADIRE learning model based on learning styles Medyasari, Larasati Tiara; Zaenuri, Zaenuri; Dewi, Nuriana Rachmani; Wijayanti, Kristina
Al-Jabar: Jurnal Pendidikan Matematika Vol 17 No 1 (2026): Al-Jabar : Jurnal Pendidikan Matematika
Publisher : Universitas Islam Raden Intan Lampung, INDONESIA

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.24042/ajpm.v17i1.29619

Purpose: This study responds to the persistent issue of low mathematical creative thinking among students by exploring its underlying causes and examining the effectiveness of the ADIRE (Auditory, Intellectual, Repetition with Ethnomathematics) learning model when viewed from different learning styles. Method: A mixed-methods approach with a sequential exploratory design was applied. The participants were seventh-grade students. In the qualitative phase, subjects representing visual, auditory, and kinesthetic learning styles were selected purposively. The quantitative phase employed cluster random sampling to assign students into experimental and control groups. Data were gathered through tests, questionnaires, interviews, observations, and documentation, and analyzed using descriptive statistics, t-tests, and N-gain analysis. Findings: The findings reveal that students’ creative thinking ability remains uneven across learning styles. Visual learners tend to demonstrate more complete achievement of creative thinking indicators, while auditory learners generally require guidance, and kinesthetic learners show limited attainment, mainly at the basic level. The implementation of the ADIRE learning model leads to a noticeable improvement in students’ performance, reflected in higher average scores, fulfillment of minimum mastery criteria, and a moderate level of gain. Significance: These results suggest that learning models which consider students’ learning styles and incorporate ethnomathematical contexts can provide more meaningful learning experiences and contribute to the development of mathematical creative thinking in a more holistic way.

KEMAMPUAN PEMECAHAN MASALAH MATEMATIS DALAM PROBLEM BASED LEARNING BERBANTUAN CANVA INTERAKTIF BERNUANSA ETNOMATEMATIKA DITINJAU DARI ADVERSITY QUOTIENT Zakia Fika Cahyaningrum; Zaenuri
Al-Irsyad Journal of Mathematics Education Vol 5 No 1 (2026): AL–IRSYAD JOURNAL OF MATHEMATICS EDUCATION
Publisher : Sekolah Tinggi Keguruan dan Ilmu Pendidikan Darud Da'wah Wal Irsyad Pinrang

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.58917/ijme.v5i1.694

Penelitian ini bertujuan untuk menganalisis keefektifan model Problem-Based Learning (PBL) berbantuan Canva interaktif bernuansa etnomatematika terhadap kemampuan pemecahan masalah matematis siswa serta mendeskripsikan kemampuan tersebut ditinjau dari Adversity Quotient (AQ). Penelitian ini menggunakan metode campuran (mixed method) dengan desain sequential explanatory. Metode kuantitatif menggunakan desain posttest-only control group yang melibatkan siswa kelas IX SMP Negeri 39 Semarang, dengan kelas IX D sebagai kelompok eksperimen dan kelas IX F sebagai kelompok kontrol. Metode kualitatif menggunakan studi kasus deskriptif melalui wawancara terhadap siswa yang dipilih berdasarkan kategori AQ tinggi, sedang, dan rendah. Teknik pengumpulan data meliputi tes kemampuan pemecahan masalah, angket AQ, dan wawancara. Hasil penelitian menunjukkan bahwa kelompok eksperimen mencapai ketuntasan belajar, memiliki rata-rata nilai yang lebih tinggi dibandingkan kelompok kontrol, serta proporsi ketuntasan yang lebih baik secara signifikan. Analisis regresi menunjukkan bahwa AQ berpengaruh signifikan terhadap kemampuan pemecahan masalah matematis dengan kontribusi sebesar 12,5% dan 87,5% dipengaruhi oleh faktor lain. Hasil kualitatif menunjukkan bahwa siswa dengan AQ tinggi memiliki ketekunan, strategi, dan refleksi yang lebih baik dalam menyelesaikan masalah. Dengan demikian, pembelajaran PBL berbantuan Canva interaktif bernuansa etnomatematika efektif meningkatkan kemampuan pemecahan masalah matematis dan AQ berperan penting dalam proses pemecahan masalah siswa.

The Impact of the DNTK Pattern Approach on Student Learning Outcomes in Introduction to Group Theory Course Mashuri; St. Budi Waluya; Zaenuri; Isnarto
Hipotenusa: Journal of Mathematical Society Vol. 7 No. 1 (2025): Hipotenusa : Journal of Mathematical Society
Publisher : Program Studi Tadris Matematika Universitas Islam Negeri (UIN) Salatiga

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.18326/hipotenusa.v7i1.4109

Introduction to Group Theory is one of the courses in the field of algebra studies in Mathematics Education Study Program at Universitas Negeri Semarang. Various learning models are implemented in lectures to overcome students' difficulties in understanding and mastering abstract lecture material. In this research, learning was carried out using the DNTK Pattern approach. The DNTK pattern approach is a learning pattern that prioritizes understanding Definitions (D) and their Negations (N), Theorems (T) and their Contrapositions (K) before students are given exercises in the Introduction to Group Theory course. The main goal of this approach is to increase students' conceptual understanding of the structure and properties of groups. This research used quantitative methods and the TAM (Technology Acceptance Model) approach to evaluate the effectiveness of the DNTK pattern approach in improving student learning outcomes. The research results showed that students taught using the DNTK pattern approach have a deeper understanding and are able to apply concepts better compared to conventional learning. This article reviewed the DNTK pattern approach theoretically and empirically, and presented the research results as a basis for further implementation in Introduction to Group Theory lectures.

Peran Self-Efficacy dalam Kemampuan Komunikasi Matematis Siswa pada Pembelajaran Problem-Based Learning Berbantuan Flipbook Bernuansa Etnomatematika Fitriana Diyan; Zaenuri Zaenuri
JIMAT: Jurnal Ilmiah Matematika Vol 7 No 1 (2026): Januari-Maret 2026
Publisher : Program Studi Pendidikan Matematika

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.63976/jimat.v7i1.1305

Kemampuan komunikasi matematis merupakan kompetensi penting dalam pembelajaran matematika, namun banyak siswa masih mengalami kesulitan dalam mengungkapkan ide matematis secara jelas dan sistematis. Salah satu faktor internal yang mempengaruhi kemampuan tersebut adalah efikasi diri , sementara model dan media pembelajaran juga memiliki peran yang signifikan. Penelitian ini bertujuan untuk mengkaji secara sistematis hubungan antara kemampuan komunikasi matematis dan self-efisiensi dalam pembelajaran Problem-Based Learning berbantuan media flipbook bernuansa etnomatematika. Penelitian ini menggunakan pendekatan kualitatif dengan metode Systematic Literature Review melalui analisis terhada artikel jurnal yang relevan pada rentang tahun 2018–2025. Hasil penelitian menunjukkan bahwa efikasi diri berpengaruh signifikan terhadap kemauan dan kemampuan siswa dalam mengomunikasikan ide matematis. Pembelajaran Berbasis Masalah mendorong diskusi aktif dan penjelasan proses pemecahan masalah sehingga meningkatkan kemampuan komunikasi matematis. Penggunaan media flipbook mendukung penyajian konsep matematika secara terstruktur dan visual, sedangkan etnomatematika memberikan pengalaman belajar yang kontekstual dan bermakna. Integrasi Pembelajaran Berbasis Masalah , media flipbook, dan etnomatematika secara efektif mendukung pengembangan kemampuan komunikasi matematis siswa melalui peningkatan efikasi diri.

Level of critical thinking of junior high school students in solving mathematical problems Mellawaty Mellawaty; YL Sukestiyarno; Zaenuri Zaenuri; Isnarto Isnarto
Polyhedron International Journal in Mathematics Education Vol. 1 No. 1 (2023): pijme
Publisher : Nashir Al-Kutub Indonesia

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.59965/pijme.v1i1.1

Critical thinking ability is a crucial ability in mathematics, both at the elementary, secondary, or college level. However, this critical thinking ability is still low. Therefore, the researchers want to study the problem at what level the students are doing in solving mathematical critical thinking problems. The research method used a qualitative method, with the implementation analyzing students who deal with mathematical critical thinking ability problems. The study was conducted at one of the State Junior High Schools in Kroya District, Indramayu, West Java. As a result of the study, information was obtained about students who could not solve the problems presented in mathematical critical thinking ability problems, so they did not understand which strategies should be used to solve problems that could be solved.

Commognitive Conflict: How do Critical Thinkers Solve Cognitive Conflict Problems in Geometry? Satriya Adika Arif Atmaja; Zaenuri; Isnarto; Nuriana Rachmani Dewi (Nino Adhi)
RANGE: Jurnal Pendidikan Matematika Vol. 7 No. 2 (2026): Range Januari 2026
Publisher : Pendidikan Matematika UNIMOR

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.32938/jpm.v7i2.9972

There has been no research exploring cognitive conflict problems in geometry from commognitive framework. Nevertheless, this framework offers strong potential for gaining new theory about cognitive processes of critical thinkers. This study addresses this gap by exploring in depth how critical thinkers solve cognitive conflict problems in geometry from commognitive framework. Commognitive involves four main components: word use, visual mediators, routines, and narratives. This study employed a qualitative approach to explore the cognitive processes in depth. The instrument used in this study consisted of cognitive conflict problems in geometry designed for junior high school students. The subjects of this study consisted of 17 students from the mathematics olympiad group at Madrasah Tsanawiyah (MTs) Surya Buana Malang, Indonesia. The results revealed two categories: Category A met all critical thinking components and commognitive indicators, whereas Category B met only some. The commognitive conflicts highlighted key moments of cognitive engagement and discourse transformation. These conflicts activated critical thinking components, including interpretation, analysis, evaluation, inference, explanation, and self-regulation. Based on the result, it is recommended that future research explore the development of mathematics instructional designs in cognitive conflict problems based on commognitive framework.

The Need for the Scaffolding Method in Students’ Mathematical Computational Thinking Process Through APOS Theory Ardon Jamdin; Zaenuri; Scolastika Mariani; Bambang Eko Susilo
Indonesian Educational Research Journal Vol. 3 No. 3 (2026): Innovative and Inclusive Pathways to Strengthening 21st-Century Skills in Educa
Publisher : CV. Samuel Manurung and Co

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.56773/ierj.v3i3.140

The development of students’ computational thinking skills in mathematics remains a significant challenge, particularly due to the lack of adaptive instructional support that aligns with students’ cognitive stages. This study aims to analyze students’ needs for the scaffolding method in the process of mathematical computational thinking based on APOS theory. The research was conducted at Muhammadiyah Middle School Ambon using a descriptive approach with quantitative data support. The instruments used consisted of a computational thinking ability questionnaire and a scaffolding needs questionnaire. The results indicate that most students are still at the basic to intermediate levels of computational thinking and show a high need for scaffolding, especially in the action and process stages of the APOS framework. Furthermore, the findings reveal a strong relationship between students’ computational thinking ability and their need for scaffolding. These results suggest that scaffolding-based learning should be designed adaptively and systematically to support the gradual development of students’ computational thinking skills. Future research is recommended to develop and experimentally test scaffolding-based learning models that are aligned with APOS theory to enhance students’ higher-order thinking skills.

Implementation of Augmented Reality in Mathematics Learning on Mathematical Spatial Ability Lubna Rihadatul 'Aisy; Adi Nur Cahyono; Zaenuri; Walid
Media Pendidikan Matematika Vol. 13 No. 2 (2025): J-MPM
Publisher : Program Studi Pendidikan Matematika, FSTT, Universitas Pendidikan Mandalika

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.33394/mpm.v13i2.18487

Mathematics learning requires the support of effective instructional media and technology to enhance students’ mathematical spatial abilities. Augmented Reality (AR) has emerged as a promising technology for facilitating spatial learning, particularly in geometry-related topics. This systematic literature review aims to analyze research trends and the implementation of AR in mathematics learning with respect to mathematical spatial abilities, providing insights for future research and instructional design. The review employed the Systematic Literature Review (SLR) method, initially identifying 900 studies, of which 9 articles published between 2020 and 2025 met the inclusion and exclusion criteria. The findings reveal four major clusters of interconnected research themes, with mathematical spatial ability showing strong associations with spatial visualization, mental rotation, and spatial orientation. The analysis indicates an increasing research trend in recent years, highlighting AR’s role not only as a visualization medium but also as an effective pedagogical tool that supports the development of mathematical spatial abilities through interactive three-dimensional representations. These results suggest that AR-based learning has significant potential to enhance spatial understanding in mathematics education.

Trends in Students’ Mathematical Problem-Solving Skills: A Systematic Review and Bibliometric Analysis of GeoGebra-Assisted Problem-Based Learning Research (2021–2025) Nirwana Zuhaida; Emi Pujiastuti; Zaenuri; Walid
Media Pendidikan Matematika Vol. 13 No. 2 (2025): J-MPM
Publisher : Program Studi Pendidikan Matematika, FSTT, Universitas Pendidikan Mandalika

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.33394/mpm.v13i2.18489

Education plays a crucial role in developing high-quality human resources, and mathematics serves as a strategic discipline for strengthening logical, critical, and analytical thinking skills. One of the key competencies emphasized by the NCTM is mathematical problem-solving, which remains relatively low according to the 2022 PISA results. To address this issue, the GeoGebra-assisted Problem-Based Learning (PBL) model is applied because it fosters interactive and meaningful learning experiences. This study aims to analyze research trends and the implementation of mathematical problem-solving skills through the GeoGebra-assisted PBL model. This study employed a Systematic Literature Review (SLR) combined with bibliometric analysis using VOSviewer. A total of 200 articles were initially identified from the Google Scholar database through the Publish or Perish application (2021–2025); after applying inclusion and exclusion criteria and quality assessment procedures, 9 articles were selected for final synthesis and bibliometric mapping of keyword co-occurrence, network, and overlay visualizations. The analysis shows that the implementation of the GeoGebra-assisted PBL model consistently enhances students’ mathematical problem-solving skills. PBL cultivates critical thinking skills, while GeoGebra supports concrete visualization of mathematical concepts. The integration of both has proven effective and innovative in improving mathematics learning outcomes in the digital era.

Co-Authors Abdullah, Dian Insani Adhi Susanto Adi Nur Cahyono Adrillian, Hendrisa Agita Nindi Sofiyani Ahadi, Faiq Al Aida Istiqomah Aini, Sindi Nur Amanda Oky Viana Amin Suyitno Amum Mahbub Ali An-Nidhof, Ikmilul Maula Anam, Rifat Shafwatul Andi Istiyawan Andi Saparuddin Nur Andi Saparuddin Nur Andi Saparuddin Nur Anggun Tri Prabawati Angreanisita, Wiwik Annisa Aurelia Salsabila Ardhi Prabowo Ardon Jamdin Arfatin Nurrahmah Ari Tri Soegito Arief Agoestanto Arief Rohman, Arief Arif Widiyatmoko, Arif 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 Barata, Agriat Budi Waluya Budi Waluyo Cahyani, Cielo Dewi Chafid Fandeli Chusna, Cahya Amalia Cynthia, Ari Daiki Nakamura Dani Kusuma Desi Setiyadi Devi Purwanti, Devi Dewi, Arsiana Kusuma Dewi, Nuriana Rachmani Dewi, Nuriana Rahmani Dr. Masrukan, Dr. Dua Bunga, Maria Herliyani Dwi Arifa Dwi Erna Novianti Dwidayati, N.K. Dwidayatl, Nurkaromah Dwijanto Dwijanto Dwijanto Dwijanto, Dwijanto Edy Cahyono Emi Pujiastuti Endang Wahyuningrum Endramawati, Tyas Ayun Erina Nurhalisha Erina Siskawati Estanto, Doni Evadatul Musaidah Ezzerouali , Souad F. Diyan Fahmi Rizqi Nashrullah Fakhrizal Utama Farda, Hilyatin Fathur Rokhman Fatin, Nisrina Fauziah, Salsa Faza Intan Azzahra Fikri Arif, Dimas Sofri Fikriyah, Millatina Firdaus, Aulia Firmansyah, Dian Teguh Fitri Nur Oktiviani Fitriana Diyan Fitriyani, Ika Friantiani Safitri Fullu Azka Ghazian Nurin Izzati HA Sudibyakto Hadijah Hadijah Hajras, Multazam Hamidah . Hamidah Hamidah Hardi Suyitno Hazira, Kurnia Vera Helmi Yanti Heriyanto Hery Sutarto Hikmah, Madda Salimatul Imam, Fathul Iqbal Kharisudin Irmawati Liliana Kusuma Dewi Irmawati Liliana Kusuma Dewi Isnaini Rosyida Isnaini Rosyida, Isnaini Isnarto Isnarto Isnarto Isnarto, Isnarto Isti Hidayah Iwan Junaedi Izzatin, Maharani Jaka Wijaya Kusuma Jenal, Ujang Joko Susilo Juhana, Juhana Juwita , Juwita 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 Lathifah Siti Nur Azizah Lenggo Geni, Putri Reno Lili Rahmawati Livia Eunike Paut Lubna Rihadatul 'Aisy Lukmana, Chandra Prasetia Maemonah, Maemonah Maharani Izzatin Marda’ Ulya Reksadini Mariya, Dian Marthinus Yohanes Ruamba Mashuri Mashuri Mashuri Masrukan Masrukan Masrukhan Masrukhan Masruroh Masruroh Maulana, Ginanjar Maulida Nur May Nursuci Cipta Jayanti Medyasari, Larasati Tiara Mellawaty Mellawaty 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 Nirwana Zuhaida Ni’matul Janah Nofal, Agus Nofitasari, Lusi NR Dewi Nugraheni, Fenti Nur Mahsarah Rahadatul Aisy Nur Wakhid Nura Milla Husna Nurcholifah, Siti Nurdin Halid 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 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 Rakhmi, Delta Aringga Rama, Rizki Hanantri Ramadhan Reni Roikhatul Jannah Rochmad - Rohmatin Zukhriya Rosa Ary Ardhini Rosyidi, Ali S B Waluya S.B. Waluya Salahuddin Akbar Agus Panuntun Hsm Saodah, Nursaodah Sarah, Caecillia Rafika Satriya Adika Arif Atmaja Scolastika Mariani Sefiany, Nadia Septi Zunita Dwi Astuti Shomad, Zahid Abdush Sri Fatria Sukmawati St. Budi Waluya Subhan Subhan Sudarmadji Sudarmadji Sudarmin Sudarmin Sudarmin Sudarmin Sufah Iliya Manazila Sugiarto S Sugiman Sugiman Suhito Suhito Sukestiyarno Sukestiyarno Sukestiyarno, YI Sukestyarno, Y.L 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, Walid Waluya, Stefanus Budi Wardono Wardono Widiyaningsih, Endang Wijaya, Teguh Ananta Windi Dina Safitri Wiwi Isnaeni Yansyah, Dedy yanto, heri YL Sukestiyarno Yosopranata, Desinta Yuli Kurniawati sugiyono Pranoto Yuningsih Yuningsih Zakia Fika Cahyaningrum

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