The final $[$LR$]$ is governed by the fractional occupancy equation. First, get the analytical solution to steady$-$state $[$LR$]$ across the following $[$L$]$ concentrations: $0\mathrm{.}3,1,3,10,$ and $30\backslash$mu M$.$ Note that fractional occupancy solves for LR$/$Rtot$.$ Now, run simulations for each concentration and using the Data Cursor tool, find the steadystate $[$LR$].$ Plot the theoretical and the computed solutions of $[$LR$]$ versus $[$L$]$ on separate figures. Do they agree?