A production system consists of three equal$-$sized machine stations $($A$,$ B$,$ C$)($see Figure below$).$ Machine stations A$,$ B$,$ and C are currently placed at locations $1,2,$ and $3,$ respectively as shown in the figure below $($i$.$e$.,$ current layout is ABC $).$ A machine station can process one product at a time. All products $($P$1,$ P$2,$ P$3)$ that enter the Aisle left side of location $1($I$)$ and leave the production system at the Aisle right side of location $3($O$)$ are large and heavy. Each unit of product must therefore be handled one at a time when transporting it from one machine station to another. Products are transported through an aisle. The size of each machine station is $40$ ft$\backslash$times $40$ ft$.$ The product routing information and required daily production rates are given in the table below. Assume that the pick$-$up$/$delivery stations $($P$/$D$)$ for each location are placed at the midpoint of the location edge along the aisle. Assume that the cost of transporting one unit of product one feet is $ $1\mathrm{.}11.$ What is the cost of the current layout, ABC? a$.$ $ $33000$ b$.$ $ $33200$ c$.$ $ $43200$ d$.$ $ $44400$ e$.$ $ $31000$