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• Table 1 Equations for ,AQUILIS Pit Inflow Model (Cont.) <br />T(L) x (TI (K) - TC(L,M <br />- EXP [~A% L,M,1 x TB% L, M,1 x UY L,M) <br />for TI(M,) - TC(L,M) > LS(L,M) / RA(L,M) <br />where: <br />DY(L,M) = Specific yield of the boundary zone for sink M, aquifers L, <br />dimensionless <br />TAX(L,M,1) = distance from sink M, aquifer L, to boundary in ft <br />TBX (L,M,1) width of boundary for sink M, aquifer L, in ft <br />CH(L,M) = initial head at boundary for sink M, aquifer L, in ft <br />PH(L,M) = initial p,:head, aquifer L. sink M, in feet <br />PF(L,M) = final p-head, aquifer L, sink M, in feet <br />Well Sink, W-sink <br />• 11 Q(L,M) = 2 x TT x T(L) x (HO(L) - HW(L,M)) x 7C(L,M) <br />where: LOG takes the natural log of the expression <br />Parameters defined differently for the well sink: <br />HW(L,M) head inside well M in feet <br />RZ(L,M) radius of influence of well M averaged from adjacent sinks, in ft <br />LS(L,M) = radius of well bore, well M, in ft <br />TC(L,M) = percent of whole well radial flow <br />r <br />• <br />10 <br />