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Pengembangan Panduan Intervensi Dini Pada Anak Dengan Gangguan Spektrum Autisme Usia Sekolah Berbantuan Learning Management System Bagi Orang Tua Dewi, Karina Wahyu; Purbaningrum, Endang; Budayasa, I Ketut
GRAB KIDS: Journal of Special Education Need Vol. 3 No. 1 (2023)
Publisher : Universitas Negeri Surabaya

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.26740/gkjsen.v3i1.21444

Abstract

Penelitian ini mengembangkan Panduan Intervensi Dini pada Anak dengan Gangguan Spektrum Autisme Usia Sekolah menggunakan Sistem Manajemen Pembelajaran (LMS) sebagai sarana pengembangan dan pengiriman materi secara online kepada orang tua. Metode penelitian yang digunakan adalah Riset dan Pengembangan (R&D) dengan model 4D, yaitu define, design, develop, dan disseminate. Produk yang dihasilkan adalah panduan dengan bantuan LMS dan Petunjuk Pengguna. Validasi dilakukan oleh ahli materi dan ahli media, yang menyimpulkan bahwa produk layak digunakan dengan skor 88,75% oleh ahli materi dan 97% oleh ahli media.. Hasil uji kepraktisan menunjukkan kemudahan penggunaan panduan dengan bantuan LMS oleh empat orang tua. Uji keefektifan menunjukkan peningkatan dengan skor rata-rata 91% pemahaman orang tua dan kemampuan komunikasi anak-anak mereka yang mengalami gangguan spektrum autisme. Dari hasil penelitian ini, dapat disimpulkan bahwa Panduan Intervensi Dini pada Anak dengan Gangguan Spektrum Autisme Usia Sekolah berbantuan LMS praktis dan mudah digunakan. Panduan ini dapat meningkatkan pemahaman orang tua mengenai intervensi dini pada anak-anak autis dan juga dapat meningkatkan kemampuan komunikasi anak-anak dengan gangguan spektrum autisme. Produk ini juga layak digunakan sebagai alat pengembangan materi pendidikan online. Kata Kunci: intervensi dini, learning management system, google sites, autis
Pelabelan Harmonis Ganjil Kuat Beberapa Kelas Graf Sari, Juwita Marlinda; Budayasa, I Ketut
MATHunesa: Jurnal Ilmiah Matematika Vol. 11 No. 3 (2023)
Publisher : Universitas Negeri Surabaya

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.26740/mathunesa.v11n3.p328-338

Abstract

Bilangan Kromatik Modular Beberapa Kelas Graf Planar Ambarwati, Sukma Kusuma; Budayasa, I Ketut
MATHunesa: Jurnal Ilmiah Matematika Vol. 11 No. 3 (2023)
Publisher : Universitas Negeri Surabaya

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.26740/mathunesa.v11n3.p349-359

Abstract

Misalkan graf tanpa titik terasing. Titik pada graf , merupakan persekitaran titik . Jumlah warna pada di didefinisikan sebagai jumlah warna di , yaitu (mod ). Pewarnaan modular pada adalah sebuah fungsi , dengan dimana dalam untuk semua pasang titik dan yang berhubungan langsung pada . Bilangan kromatik modular adalah minimum dimana ada pewarnaan- modular pada yang dilambangkan dengan . Pada artikel ini dijelaskan tentang batas atas dan batas bawah dari bilangan kromatik modular suatu graf dan bilangan kromatik modular pada beberapa kelas graf planar yaitu graf Sikel , graf Pohon , graf Roda dan join dua graf . Kata Kunci: Pewarnaan modular, Bilangan kromatik modular, Graf Pohon, Graf Sikel, Graf Roda.
PELABELAN ANGGUN GRAF BERLIAN RANGKAP BERBINTANG, BEBERAPA KELAS GRAF POHON, DAN GRAF CORONA KHUSUS Afifah, Lilla; Budayasa, I Ketut
MATHunesa: Jurnal Ilmiah Matematika Vol. 11 No. 3 (2023)
Publisher : Universitas Negeri Surabaya

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.26740/mathunesa.v11n3.p368-382

Abstract

Pelabelan dari suatu graf adalah suatu pemetaan yang membawa setiap elemen graf yaitu himpunan sisi (edge) atau himpunan titik (vertex) ke bilangan bilangan bulat positif, yang disebut label. Sebuah fungsi disebut pelabelan anggun graf dengan m sisi jika adalah injektif dan fungsi terinduksi didefinisikan sebagai adalah bijektif. Graf yang mempunyai pelabelan anggun disebut graf anggun. Pada penelitian ini akan ditunjukkan konstruksi pelabelan anggun pada graf berlian rangkap berbintang , beberapa kelas graf pohon dan graf corona khusus (K_(n,n) ? K_1). Kata kunci: Pelabelan anggun, graf berlian rangkap berbintang, kelas graf pohon, graf K_(n,n) ? K_1. Labeling of a graph is a mapping that brings every graph element, namely the edge or vertex, to the positive integers, which is called label. A function f is called graceful labeling of graph G with m edge if is injective and induced function defined as is bijective. A graph that has graceful labeling is called a graceful graph. The construction of graceful labeling in the double-star diamond graph , some classes of tree graphs, and certain corona graph (K_(n,n) ? K_1) will be shown in this paper. Keywords: Graceful labeling, double-star diamond graph, class of tree graph, K_(n,n) ? K_1 graph.
BILANGAN KETERHUBUNGAN TITIK PELANGI BEBERAPA KELAS GRAF Ameliyah, Addinda Nur; Budayasa, I Ketut
MATHunesa: Jurnal Ilmiah Matematika Vol. 11 No. 3 (2023)
Publisher : Universitas Negeri Surabaya

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.26740/mathunesa.v11n3.p339-348

Abstract

A graph G is called a rainbow vertex connected if every two vertices G are connected by a rainbow path, that is, a path whose all the internal vertices are of a different color. The rainbow vertex connection number of graph G denoted by rvc(G) is the minimum number of colors used to color all vertices by G such that the graph G is connected to rainbow vertex. The rainbow vertex connection number in a graph will not be less than the diameter of the graph minus one. The rainbow vertex connection number discussed in this article for various classes of graphs include complete graph Kn, complete bipartite graph Km,n , wheel graph Wn , two-layer wheel graph Wn2, complete multipartite graph Kn1,n2,...,nt , path Pn, comb graph GSn, graph , graph , graph , graph . Keywords: graph, vertex coloring, rainbow vertex connection number.
Adaptive Reasoning, Mathematical Problem Solving and Cognitive Styles Yanti, Aning Wida; Budayasa, I Ketut; Sulaiman, Raden
JTAM (Jurnal Teori dan Aplikasi Matematika) Vol 5, No 2 (2021): October
Publisher : Universitas Muhammadiyah Mataram

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.31764/jtam.v5i2.4652

Abstract

The purpose of this research finds a link between adaptive reasoning, mathematical problem solving, and cognitive style. This research is a literature study. This paper showed the relationship between adaptive reasoning, mathematical problem solving, and cognitive styles. In particular, field-independent (FI) and field-dependent (FD) cognitive styles. Adaptive reasoning in mathematical problems is the legitimacy of problem strategies. Whereas the cognitive style provides opportunities for students to give reasonable arguments according to the tendency of the cognitive style. Mathematical problem-solving in the FI and the FD can vary according to students' cognitive styles. It was found that adaptive reasoning, mathematical problems, cognitive styles (FI, FD) have a strong stylistic relationship where adaptive reasoning will be able to give direction to students in solving math problems. Therefore, the basis for researching the adaptive reasoning profile of students in solving mathematical problems in terms of FI and FD cognitive styles is our understanding of the relationship between adaptive reasoning, mathematical problem solving, and cognitive style
Analysis of Students’ Algebraic Reasoning Processes in Ex-panding Mathematical Expressions in Nonroutine Problems Mohammad Edy Nurtamam; I Ketut Budayasa; Agung Lukito
International Journal of Educational Evaluation and Policy Analysis Vol. 2 No. 4 (2025): October : International Journal of Educational Evaluation and Policy Analysis
Publisher : Asosiasi Riset Ilmu Pendidikan Indonesia

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.62951/ijeepa.v2i4.433

Abstract

This study investigates the algebraic reasoning processes of university students when expanding mathematical expressions in the context of nonroutine problem-solving. The research adopts a qualitative approach to explore how students interpret algebraic structures, apply symbolic transformations, and construct logical explanations while working through unfamiliar tasks. Data were collected through written tests, task-based interviews, and detailed analysis of students’ solution strategies. The findings reveal significant variation in students’ ability to generalize patterns, recognize structural relationships, and justify algebraic procedures. Students with strong conceptual understanding demonstrated flexible reasoning, coherent explanations, and appropriate use of algebraic properties. In contrast, students who relied heavily on procedural rules often struggled with symbolic manipulation, produced fragmented reasoning, and exhibited misconceptions related to variables and distributive operations. These results highlight the importance of fostering conceptual understanding, metacognitive awareness, and reasoning-oriented instruction in university mathematics. The study provides insights for educators seeking to design learning environments that promote deeper algebraic thinking and enhance students’ ability to solve complex, nonroutine problems.
Co-Authors ABADI AFFIATI OKTAVIARINA Afifah, Lilla Agis Sagita Widyaningrum AGUNG LUKITO Agung Lukito Agung Lukito Agung Lukito Agung Lukito Agung Lukito Nusantara Ahmad Isroil Ahmad Isroil, Ahmad Altika Dwi Mawarni Syah Ambarwati, Sukma Kusuma Ameliyah, Addinda Nur Andi Mariani Ramlan ANGGAWATI IMANNIYAH ANGGRAINI SULISTYA, DITA Anggraini, Evi ANGGUN WARDHANI, DEVY Aning Wida Yanti Annisa Ajeng Kusumastuti ANNISA DWI KURNIAWATI Ardila Septiana Putri Arwanto Arwanto Astri Widyawati Sulistyo Cahyani Ayu Nur Hidayah A’yunin Sofro Budi Priyo Prawoto Budiyanto Budiyanto Dede de Haan DEVY ANGGUN WARDHANI Dewi, Karina Wahyu Dia Lestari Didik Sugeng Pambudi Dinda Anisa' Nur Fadlilah DITA ANGGRAINI SULISTYA Dooren Quintasari Dwi Ivayana Sari Dwi Ivayana Sari, Dwi Ivayana Dwi Juniati Dwi Juniati Dwi Juniati Dwi Juniati Dwi Juniati Dwi Pramesti, Retna ENDANG PURBANINGRUM Endang Purbaningrum EVI ANGGRAINI E’en Rochaini Fatimatus Zahro Fiantika, Feny Rita Fitriyanti, Fitriyanti Hengky, SH Hery Suharna Hidayah Ansori Hutrisah SM Sitohang I Wayan Puja Astawa Ida Dwijayanti Ismail IZDIHAR KAMILA RAHMATIKA SURYA CANDRA Jafar Jafar KAMILA RAHMATIKA SURYA CANDRA, IZDIHAR Karina Wahyu Dewi Kiki Henra Lathiful Anwar Latifah Nuryah Lilik Fepila Luqyana Dhiya Amira M. J. Dewiyani Sunarto Ma'allaili, Serlly Hindun Manuharawati MASRIYAH Masriyah Masriyah Maulana, Dimas Avian Mawaddah, Aisy Rohmah Najahy Mega Teguh Budiarto Megacelia Maharani Mia Saskia Miftakhul Jannah Misu, La Moh. Hafiyusholeh Mohammad Edy Nurtamam Mohammad Edy Nurtamam, Mohammad Edy Muhammad Afifuddin Otniel Sukma Priyambodo Pradana, Raditya Bagus Gilang RADEN SULAIMAN Rahaju, Endah Budi Ria Fibriana Sari Rosdiana Rosdiana Rosdiana Rosdiana RUDIANTO ARTIONO, RUDIANTO Sabita Ellania Rahmah Saleh Saleh Saleh Saleh, Saleh Salsabila, Unik Hanifah Salwa Yuliantina Sari, Juwita Marlinda Sari, Ria Fibriana Sely Purwanti Ningsih Septi Triyani Setianingsih, Rini Siti Khabibah Siti Maghfirotun Amin Siti Rois'satul Azmil Siti Suparmi Sri Joeda Andajani Sri Joeda Andajani Sri Subarinah St. Suwarsono Susanah Susanah Tatag Yuli Eko Siswono Umi Hanifah Wagino Wagino Wihda Urfita Syafiti Wijaya, Henry Putra Imam Yuliantina, Salwa Yuliyati Yuliyati Yunianti, Dwi Nur Zahro, Fatimatus