Create a finite difference$-$based $2D$ representation of a pumping well is a confined aquafer using

Excel. Only generate a quadrant of the pumping well so the borders that would be farthest from

the pumping well are at a constant head value $(H)$ and the borders that parallel the flow lines

are no$-$flux boundaries. The parameters are as follows:

$dx=dy=3m$

assume a radius of influence of $60m$

$K=1\frac{m}{d}$

$b=3m$

$H=6m$

Determine a value for the pumping rate $Q$ that results in a value of head between $5\mathrm{.}5$ and $5\mathrm{.}6m$

at the well. Hint: turn on iterative calculations.

Can Someone please help me set up this problem in Excel im having such a hard time, figuring out the format would be extremely helpful.