Consider a warehouse illustrated by the figure below. Nine bays, each having dimensions 10m10m10m10m and numbered from 1 to 9, are available for storage. Three different types of products (A, B and C) are to be stored. A type of product cannot share a bay with any other type of product. 3/53/5 of the shipments has to go through dock 1, while the remaining 2/52/5 goes through dock 2 (check the figure). The area requirement and weekly load rate for each of these three products are shown in the table below.

load rate for each of these three products are shown in the table below. Dock 1 1 2 3 4 5 6 Product Area (m2) Weekly Load Rate A 300 1200 B 300 450 300 600 7 8 9 Dock 2 (a) (2x9 pts) Determine the values of fi - fo in meters li.e. the weighted distances from the centroid of each bay to the docks). All answers are integer. fi f2 13: fa fs: fo fo: (b) (2.5 pts) Sort the T/S values in descending order. (c) (0.5x9 pts) Determine the layout that will minimize the average distance traveled per week by filling each cell in the below figure. e . e AND HIBA load rate for each of these three products are shown in the table below. Dock 1 1 2 3 4 5 6 Product Area (m2) Weekly Load Rate A 300 1200 B 300 450 300 600 7 8 9 Dock 2 (a) (2x9 pts) Determine the values of fi - fo in meters li.e. the weighted distances from the centroid of each bay to the docks). All answers are integer. fi f2 13: fa fs: fo fo: (b) (2.5 pts) Sort the T/S values in descending order. (c) (0.5x9 pts) Determine the layout that will minimize the average distance traveled per week by filling each cell in the below figure. e . e AND HIBA