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Journal : Jurnal Daya Matematis

THE APPLICATION OF PROBLEM POSING MODEL TO IMPROVE CREATIVE THINKING ABILITY IN ELEMENTARY SCHOOL MATHEMATIC LEARNING Dewi Retno Larasati; Wahyudi Wahyudi; Endang Endarini
Daya Matematis: Jurnal Inovasi Pendidikan Matematika Vol 7, No 2 (2019): Juli
Publisher : Universitas Negeri Makassar

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.26858/jds.v7i2.9812

Abstract

Creative thinking ability is one of competencies that has to be possesed by all people includes elementary school students. Learning process in class doesn’t give any chances yet to all students to achive this competency. It is one of the causes of the low learning outcomes. The study aims to determine and describe creative thinking ability with problem posing model. The model that is used in this study is Kurt Lewin research model, where the process of action research occurs in a contiunous circle, includes the stages of planning, action, observation and reflection. The subject of this study is students from five grade in Salatiga Public Elementary School Tingkir Tengah 2 totaling 29 students. The technique of data collection used test technique and observation. The data were analyzed with comparative descriptive analysis or comparing result form each cycle. The result of this study showed that creative thinking ability increased on cycle I, 6,91% was on ‘very creative’ criteria, 28,27% was on ‘creative’ criteria, 17,24% was on ‘creative enough’ criteria, 13,79% was on ‘less creative’ category and 13,79% was on ‘not creative’ criteria. On cycle II increased, 44.82% was on ‘very creative’ criteria, 37,97% was on ‘creative’ criteria, 13,79% was on ‘creative enough’ criteria, 3,46% was on ‘less craetive’ criteria and no one was on ‘not creative’ criteria. This improvement on creative thinking ability can have a positive impact toward learning outcomes on cycle I which was 55,17% and on cycle II increased the completeness of 86,20%. With this result, it can be concluded that problem posing model could improve students’ creative thinking ability, so the suggestion that could be given is that learning process using problem posing model should be developed and can be made as one of alternative models in learning process
EFFECTIVENESS OF THE PBL MODEL WITH THE TPS REVIEWED FROM CRITICAL THINKING ABILITY OF GRADE 5 STUDENTS IN MATHEMATICS TEACHING Elza Pristy Latifah; Wahyudi Wahyudi; Yohana Setiawan
Daya Matematis: Jurnal Inovasi Pendidikan Matematika Vol 7, No 2 (2019): Juli
Publisher : Universitas Negeri Makassar

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.26858/jds.v7i2.9813

Abstract

The purpose of this study was to examine the differences in effectiveness of PBL learning models with TPS in terms of the critical thinking skills of elementary school students in mathematics. This research is a quasi-experimental study. In this study, the Non-equivalent Control Group Design design is used to investigate the effects of the two variables used. In this study 19 students at Bacem Elementary School and 19 students at Waru Elementary School, Jepon District, Blora Regency. The two groups were given different treatments, namely the PBL learning model was treated in the experimental group at Bacem SDN, and the TPS model was treated in the control group at Waru Elementary School. Based on the results of the study, H_oditotak and H_a were accepted. The analysis in this study used the Ngain test to determine the increase in the average value of the results of the pretest and posttest. This is based on the results of the NGain analysis showing an increase in value after being given PBL treatment of 0.64, while the increase in value after being given TPS treatment was 0.53. Based on all analysis results, it can be concluded that there are significant differences in effectiveness in this study. Evidently the application of PBL learning models has a higher level of effectiveness when compared to the TPS learning model of the critical thinking skills of fifth grade students in mathematics
Co-Authors Adi Winanto Amin, Nor Fadila Anisa Rizki Amalia Anita Desy Ratnasari Ari Pujianto Ari Pujianto Azizah, Siti Niswatun Bagas Prima Kristanto Bambang Ismanto Bella Ayu Permatasari Benny Anggara Budi Waluya Cindy Aprillya Sidarta Danang Pamungkas Dani Kusuma Desi Indarwati Dewi Nurkhasanah Dewi Retno Larasati Dian Nuryani Dian Pancaningrum Dimas Fajar Maulana Eduar Edo Elva Pristy Afifah Elza Pristy Latifah Endah Murwatiningsih Endang Endarini Endang Indarini Erlin Prasetyo Erlin Prasetyo Erlina Prihatnani Firosalia Kristin Friska Andriani Futichatur Rizqi Gamaliel Septian Airlanda Gustriya Wijayanto Hafilda Suha Abidah Hardi Suyitno Hermawan, Irvan Hermiyanto, Dwi Lucky Ida Frestiyana Indarini, Endang Indra Lesmana Indri Anugraheni Intan Permana Isna Fitri Nurjannah Isnarto Isnarto Kristina Roseven Nababan Kristina Roseven Nababan Kusuma, Dani Laily Ocktavia Adreyani Laksmi Murti Harsih LIONIDA ADHI PRAMESTIKA Maria Resti Andriani, Maria Resti Marisa Ambarwati Martin Sugiyarti Maulani Rizky Gumilang Mawardi Mia Christy Siswanti, Mia Christy Nindya Intan Marviana Nova Aria Siswi Novisita Ratu Nur Laila Mubarokah Pelagia Angwarmasse Pramita, Septiana Putri, Annisa Lutviana Retno Ningtyas, Retno Ribka Yulista Devi Purnamasari Rika Dwi Susilowati Rizky Nur Hidayah Sachin Gupta Saptono, Bangun Septiana Intan Pratiwi Shafira Dwintha Aulia Silmy Nauli Izati Sisca Rachmaningsih Sisnanto Sisnanto Siti Niswatun Azizah Sophia Tri Satyawati St. Budi Waluya Sthefani Adhitya Syahdan Nugroho Widya Iswara Syera Trivena Dessiane Theana Putri Permananda Tia Sekar Arum Tri Nova Hasti Yunianta Tri Wahyu Swadani Ulva Amalia Putri Via Putika Sari Witri Witri Yayi Suryo Prabandari Yohana Intan Dili Susanti Yohana Setiawan Yulihasri Yulihasri Yulita Mei Lindasari