In a typical network model representation of the transportation problem, the nodes indicate a. roads b. rail lines c. geographic locations d. rivers
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In a typical network model representation of the transportation problem, the nodes indicate
|
a. |
roads |
|
b. |
rail lines |
|
c. |
geographic locations |
|
d. |
rivers |
For all routes with positive flows in an optimized transportation problem, the reduced cost will be:
|
a. |
zero |
|
b. |
how much less shipping costs would have to be for shipments to occur along that route |
|
c. |
how much more shipping costs would have to be for shipments to occur along that route |
|
d. |
how much the capacity is along that shipping route |
The decision variables in transportation problems are:
|
a. |
profits |
|
b. |
costs |
|
c. |
flows |
|
d. |
capacities |
Which of the following statements is a type of constraint that is often required in blending problems?
|
a. |
Integer constraint |
|
b. |
Quality constraint |
|
c. |
Binary constraint |
|
d. |
None of these options |
When a workforce
|
a. |
an integer objective function |
|
b. |
integer technological coefficients |
|
c. |
integer constraints |
|
d. |
all of these options |
. When the profit increases with a unit increase in a resource, this change in profit will be shown in Solver's sensitivity report as the:
|
a. |
add-in price |
|
b. |
sensitivity price |
|
c. |
shadow price |
|
d. |
additional profit |
The condition of nonnegativity requires that:
|
a. |
the objective function cannot be less than zero |
|
b. |
the decision variables cannot be less than zero |
|
c. |
the right-hand side of the constraints cannot be greater than zero |
|
d. |
the reduced cost cannot be less than zero |
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- Morgan Trucking Company operates a special pickup and delivery service between Chicago and six other cities located in a four-state area. When Morgan receives a request for service, it dispatches a truck from Chicago to the city requesting service as soon as possible. With both fast service and minimum travel costs as objectives for Morgan, it is important that the dispatched truck take the shortest route from Chicago to the specified city. Assume that the following network (not drawn to scale) with distances given in miles represents the highway network for this problem. Chicago 1 36 31 21 2 3 9 10 11 21 4 13 Find the shortest-route distance from Chicago to node 6. 6 5 6 16 6 21 7A fertilizer manufacturer has to fulfill supply contracts to its two main customers (650 tons to Customer A and 800 tons to Customer B). It can meet this demand by shipping existing inventory from any of its three warehouses. Warehouse 1 has 400 tons of inventory onhand, Warehouse 2 (W2) has 500 tons, and Warehouse 3 (W3) has 600 tons. The company would like to arrange the shipping for the lowest cost possible, where the per-ton transit costs are as follows: W 1 W 2 W 3 $7.50 $6.75 $6.25 $7.00 $6.50 $8.00 Customer A Customer B Write the objective function and the constraint in equations. Let V;= tons shipped to customer i from warehouse j, and so on. For example, VA1 = tons shipped to customer A from warehouse W1. This exercise contains only parts b, c, d, e, and f. b) The objective function for the LP model = Minimize Z = $7.50 + $6.25 + $6.50 (shipping cost to customer A) V + $6.75 + $7.00 + $8.00 (shipping cost to customer B) c) Subject to: Customer A's demand Customer B's demand…Zara is a global clothing company based in Spain and it gives utmost importance to customer value, hence it tries to catch customer satisfaction in transportation. Zara expects the following points to be fulfilled by transport companies: The products must be reached to desired places on time, the products must be shipped without any damage or unwanted condition, the products must be carried to next channel level in a good condition. Additionally, Zara gives less weight to freight costs while determining product prices. Which of the followings is less important in transportation policy of Zara? Select one: a. Condition of goods b. Pricing c. Delivery performance d. Customer satisfaction
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- Mount Isa Mines is one of the world’s great metal mines. Its main operations are at Mount Isa, in Queensland, Australia, where it mines adjacent deposits of copper and silver-lead-zinc ores. Production levels change with world demand and prices, but in a typical year, 7 million tonnes of ore are mined to give 150,000 tonnes of copper and lead (containing silver) and 200,000 tonnes of zinc. Mount Isa has serious transport problems. It produces huge quantities of ore in a remote area of Australia, while the main demand for finished metals is in the industrialized areas of the world, particularly Europe. The problem is to process the ores and move them to final markets as cheaply as possible. You can see the scope of the problem from an outline of the journey for copper, this starts with underground explosions to break up the ore body. The broken ore is collected by front-end loaders and put onto ore trains that carry it to underground crushers. The crushed ore is then hoisted to the…BETTER PRODUCTS COMPANY has decided to start manufacturing four new products in three plants that currently have excess production capacity. The products require comparable production effort per unit, so the available production capacity in the plants is measured by the number of units of any product that can be manufactured per day. a)Formulate this problem as a transportation problem by constructing the appropriate parameter table. I already have an optimal solution (it's from the book). (I dont understand)-------------------------------------------------------------------------OPTIMAL SOLUTION:It has basic variables (assignments) X₁₂ = 30, X₁₃ = 30, X₁₅ = 15, X₂₄ = 15, X₂₅ = 60, X₃₁ = 20 and X₃₄ = 25, so that: Plant 1 produces all of products 2 and 3.Plant 2 produces 37.5% of product 4.Plant 3 produces 62.5% of product 4 and all of product 1. The total cost of Z = $3 260 per day.-------------------------------------------------------------------------Instructions:Please explain this…BETTER PRODUCTS COMPANY has decided to start manufacturing four new products in three plants that currently have excess production capacity. The products require comparable production effort per unit, so the available production capacity in the plants is measured by the number of units of any product that can be manufactured per day. a)Formulate this problem as a transportation problem by constructing the appropriate parameter table. I already have an optimal solution (it's from the book). (I dont understand)-------------------------------------------------------------------------OPTIMAL SOLUTION:It has basic variables (assignments) X₁₂ = 30, X₁₃ = 30, X₁₅ = 15, X₂₄ = 15, X₂₅ = 60, X₃₁ = 20 and X₃₄ = 25, so that: Plant 1 produces all of products 2 and 3.Plant 2 produces 37.5% of product 4.Plant 3 produces 62.5% of product 4 and all of product 1. The total cost of Z = $3 260 per day.-------------------------------------------------------------------------Instructions:Please explain this…