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The application of differential equations is commonly used in mathematics andphysics, as well as various other sciences to explain a phenomenon in a system.This paper explains the mathematical modeling in the analysis of the nCOVID-19plague in Indonesia on March 3, 2020, to April 19, 2020, with the modificationof the Bernoulli equation and the simulation by MATLAB. In this study, it canbe concluded that it was found that the daily number of nCOVID-19 cases inIndonesia will have the highest case at a maximum of around 400 and the totalnumber of positive nCOVID-19 in Indonesia will reach 12000 people with a quietperiod in mid-June. In this modeling, it has also been found that the value ofR2 = 0.9927 on the total number of positive nCOVID-19 in Indonesia taken from 3March 2020 to 19 April 2020, while the value of R2 = 0.807 daily number ofpositive new cases of nCOVID-19 in Indonesia taken from March 3, 2020, to April19, 2020. Based on this research, it can be shown that the nCOVID-19 model fora case in the Indonesia plague is quite accurately compared by the real data.

A New Prediction of Daily Number of New Cases and Total Number Infected  for nCOVID-19 Plague Infections In Indonesia with the Modification of the  Bernoulli Differential Equation