Implementasi Interpolasi Newton Gregory pada Model Matematika Penyebaran Virus Corona di Indonesia
Rahmawati Aulia, Ririn Atika Sazlin, Liana Ismayani, Maman Sukiman, Habib Ratu Perwira Negara, Kiki Riska Ayu Kurniawati · Jurnal Pemikiran dan Penelitian Pendidikan Matematika (JP3M) · 2020
The purpose of this study is to analyze the development of pandemics in all regions of Indonesia. the method used is the Newthon Rapshon interpolation method, to determine the percentage of the development of the corona virus spread in Indonesia and the method using a qualitative method by analyzing and describing data that has been simulated. The results obtained are predictions of covid-19 cases that occur in May, June, July until August, ie in those months there will be an increase in all cases that occur about this pandemic namely positive patients, recovered and died will continue to increase with a positive final conclusion> cured = died and obtained pn (x) = 2 for patients cured, pn(x) = 0 for cured and dead patients, in this study found pn(x) = 0 because the vaccine for this pandemic has not been found so the possibility of recovery and death has not been obtained its MAPE value, but an increase in cases of recovery is predicted to continue to occur as well as cases of death.