
Mathematical Modelling of the Growth of Bacillus cereus Strain wwcp1on Malachite Green Dye
Author(s) -
Salihu Yahuza,
I Sabó
Publication year - 2021
Publication title -
journal of biochemistry, microbiology and biotechnology
Language(s) - English
Resource type - Journals
ISSN - 2289-5779
DOI - 10.54987/jobimb.v9i2.613
Subject(s) - malachite green , confidence interval , gompertz function , mathematics , statistics , bacillus cereus , asymptote , growth curve (statistics) , growth rate , econometrics , biology , mathematical analysis , chemistry , geometry , bacteria , organic chemistry , adsorption , genetics
In this paper, various growth models such as Von Bertalanffy, Huang, Baranyi-Roberts, Modified Gompertz, Buchnam-3-phase, Modified-Richards and Modified-Logistics, were presented in fitting and evaluating the growth of Bacillus cereus wwcp1 on Malachite green dye. The Von Bertalanffy model was found to be the best model with the lowest RMSE and highest R2 values. The Accuracy and Bias factor values were near unity (1.0). The von Bertalanffy parameters such as A (lower asymptote bacterial growth), μ (bacterial growth rate) and k (curve fitting parameter) were found to be 2.757 (95% confidence interval from 2.131 to 3.382 ), 0.287 (95% confidence interval from 0.244 to 0.329) and 4.323 (95% confidence interval from 4.285 to 4.361) respectively.