Using a computer program $($e$.$g$.$ MATLAB, Octave, R Studio, Excel$),$ solve for the

height of the water table for x $=0$ to $1000$ m where h$(0)=10$ m and h$(1000)=5$ m$.$

Use the following parameters for the calculation: K$=1$ m$/$d and N$=0\mathrm{.}0001$ m$/$d$.$ Set the

average height of the water table as the average of the boundary conditions. Your

initial state, which is y in your ode function, is defined as a vector of h $=10$ and y$=$

$0\mathrm{.}001666667.$ Make a plot with a title "Water Table Height vs Distance", x$-$axis $=$

"Distance $($m$)",$ y$-$axis $=$ "Water Table Height $($m$)".$