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PLEASE POST IN STEP BY STEP EXCEL FORM! (POST EXCEL SPREADSHEET IF POSSIBLE)

Problem 6-13

Sports of All Sorts produces, distributes, and sells high-quality skateboards. Its supply chain consists of three factories (located in Detroit, Los Angeles, and Austin) that produce skateboards. The Detroit and Los Angeles facilities can produce 350 skateboards per week, but the Austin plant is larger and can produce up to 700 skateboards per week. Skateboards must be shipped from the factories to one of four distribution centers, or DCs (located in Iowa, Maryland, Idaho, and Arkansas). Each distribution center can process (repackage, mark for sale, and ship) at most 500 skateboards per week.

Skateboards are then shipped from the distribution centers to retailers. Sports of All Sorts supplies three major U.S. retailers: Just Sports, Sports ’N Stuff, and The Sports Dude. The weekly demands are 200 skateboards at Just Sports, 500 skateboards at Sports ’N Stuff, and 650 skateboards at The Sports Dude. The following tables display the perunit costs for shipping skateboards between the factories and DCs and for shipping between the DCs and the retailers.

Shipping costs ($ per skateboard)
Factory/DCs Iowa Maryland Idaho Arkansas
Detroit $25.00 $25.00 $35.00 $40.00
Los Angeles $35.00 $45.00 $35.00 $42.50
Austin $40.00 $40.00 $42.50 $32.50
Retailers/DCs Iowa Maryland Idaho Arkansas
Just Sports $30.00 $20.00 $35.00 $27.50
Sports ’N Stuff $27.50 $32.50 $40.00 $25.00
The Sports Dude $30.00 $40.00 $32.50 $42.50
  1. Choose the correct network which represents this problem.
  2. Build a model to minimize the transportation cost of a logistics system that will deliver skateboards from the factories to the distribution centers and from the distribution centers to the retailers. What is the optimal production strategy and shipping pattern for sports of All sorts?

    Let Xi,j represents relation between factories to warehouses or relation between warehouses to retailers. If constant is "1", it must be entered in the box. Enter "0" if your answer is zero.X1,4 x1,5+ x1,6+ x2,4 x2,5+ x2,6+ X2,7+ X3,4 bject to X1,4 X1,5+ X1,6 + X1,7 X2,4 X2,5 X2,6+ x2,7 X1,5 X1,6 x2,6 x2,7 x3,4 x1X6,8 X$,10 xs,9+ X4, 10 X4,9 X3,7 X3,6+ x3,5 + X4,10 XS,10 X3,6 X4,9 xs,9 X3,5 x4,8 aya x6,8 X3,5 x3,6 X3,7 x3,5 x6,8 X3,6 x3X7,9+ X7,10 X6,10+ X7,8+ X6,9+ X6,10 X6,9+ x7,8 + X7,9+ X7,10 X7,8 X7,9 X6,9 X7,10 x6,10 O for all i and j 2 xiJ

What is the minimum attainable transportation cost? If required, round your answer to the nearest dollar.

The optimal cost is $   per week

c.) Sports of All Sorts is considering expansion of the Iowa DC capacity to 800 units per week. The annual amortized cost of expansion is $40,000. Should the company expand the Iowa DC capacity so that it can process 800 skateboards per week? (Assume 50 operating weeks per year.)

PLEASE POST IN STEP BY STEP EXCEL FORM! (POST EXCEL SPREADSHEET IF POSSIBLE)

X1,4 x1,5+ x1,6+ x2,4 x2,5+ x2,6+ X2,7+ X3,4 bject to X1,4 X1,5+ X1,6 + X1,7 X2,4 X2,5 X2,6+ x2,7 X1,5 X1,6 x2,6 x2,7 x3,4 x1,5 X1,6 x2,6 x1,7 x2,7
X6,8 X$,10 xs,9+ X4, 10 X4,9 X3,7 X3,6+ x3,5 + X4,10 XS,10 X3,6 X4,9 xs,9 X3,5 x4,8 aya x6,8 X3,5 x3,6 X3,7 x3,5 x6,8 X3,6 x3,7 xs,8 ×5,9 x4,8 ×5,10 x4,9 X4,10
X7,9+ X7,10 X6,10+ X7,8+ X6,9+ X6,10 X6,9+ x7,8 + X7,9+ X7,10 X7,8 X7,9 X6,9 X7,10 x6,10 O for all i and j 2 xiJ
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Answer #1

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    Build a model to minimize the transportation cost of a logistics system that will deliver skateboards from the factories to the distribution centers and from the distribution centers to the retailers. What is the optimal production strategy and shipping pattern for sports of All sorts? Let Xi,j represents relation between factories to warehouses or relation between warehouses to retailers. If constant is "1", it must be entered in the box. Enter "0" if your answer is zero. Min x1,4 +...

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