SIR Model Project This project will investigate the SIR model and use numeric methods to find solutions to the system of coupled, non-linear differential equations. We will work through the derivation of the model and some assumptions. You will need to use technology, in the form of a spreadsheet (Excel/Google Sheets) or computer code (C, C , Python, Java, etc) to obtain approximate numeric solutions. Some Background The SIR model is a very useful compartmental model to help understand the spread of disease through a population during some given time. The mathematical model has three compartments: Susceptible members of the population (S), Infected members of the population (I), and Recoveredor Removedmembers of the population (R). As with any mathematical model we will make some assumptions that we should be mindful of when using this in a "real-world" context. Lets begin with some initial information