Q$1$: Show that the original form of Darcy's law given as $q=\frac{kAP}{L}$ where $q(c\frac{m^3}{s}),k(D),A$

$(c{m}^2),P(atm),(cP),$ and $L(cm)$ can be written as $q=1\mathrm{.}127\frac{kAP}{L}$ for $q(bpd),k(D),A$

$(f{t}^2),P(),$ and $L(ft).$