For this project, we will eventually be doing an Euler Method approximation using a horizontal increment of $0\mathrm{.}01.$ We will also be assuming that the total population stays constant at $1,000.$

Place the horizontal increment in the cell to the right of the cell containing $h.$

Place the total population in the cell to the right of the cell containing $N.$

Just for the sake of choosing a starting place, enter a value of $0\mathrm{.}005$ for the rate of contact and a value of $1$ for the removal rate. Plece these values next to the correct labels.

For our initially infected population, let's begin for now with a value of $10.$

We will be changing some of the values in later parts of the project to see how changes affect the population. To make this easier and more organized, enter a formula into cell B$2$ that will auto update your $S_0,$ based on what you have entered for $I_0.$

In the section of the video from the $6$:$25$ mark to the $11$:$00$ mark, there is information on how we calculate $R_0.$ You will now create a formula in cell B$4$ to calculate the $R_0$ value, based on what you saw in the video.

At this point, nothing should be entered in your spreadsheet below row $6,$ but you should have a value or formula next to each of the items in rows $1-4,$ and $($:$N\}$