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The problem that deals with the distribution of goods from several sources to several destinations is the:
Question 1Answer
a.
transshipment problem.
b.
assignment problem.
c.
network problem.
d.
transportation problem.
Question 2
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The following table represents the cost to ship from Distribution Center 1,2, or 3 to Customer A, B, or C.
The constraint that represents the quantity demanded by Customer B is:
Question 2Answer
a.
6X1B +2X2B +8X3B =350.
b.
X1B + X2B + X3B =350.
c.
X1B + X2B + X3B <=350.
d.
6X1B +2X2B +8X3B <=350.
Question 3
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The assignment problem constraint x41+ x42+ x43+ x44<=3 means:
Question 3Answer
a.
a mixture of agents 1,2,3 and 4 will be assigned to tasks 1,2 or 3.
b.
agent 3 can be assigned to 4 tasks.
c.
agent 4 can be assigned to 3 tasks.
d.
There is no feasible solution.
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Consider the following network representation of shipment routes between plants, a distribution center, and retail outlets. The numbers next to the arcs represent shipping costs. For example, the cost of shipping from plant 1 to distribution center 3 is equal to $2.
Assume that Plant 1 can supply 400 units and Plant 2,500 units. Demand at the retail outlets are: Outlet 4,300 units; Outlet 5,250 units; Outlet 6,450 units.
Which constraint represents transshipment through the distribution center?
Question 4Answer
a.
2X13+3X23=900
b.
X13+ X23- X34- X35- X36=0
c.
X13+ X23- X34- X35- X36>=0
d.
2X13+3X23+5X34+4X35+3X36=0
Question 5
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The assignment problem constraint x31+ x32+ x33+ x34<=2 means:
Question 5Select one:
A.
agents 1,2,3, and 4 can be assigned up to 2 tasks.
B.
agent 3 can be assigned to 2 tasks.
C.
a mixture of agents 1,2,3 and 4 will be assigned to tasks.
D.
agent 3 can be assigned to no more than 2 tasks.
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The difference between the assignment and the transportation problem is that:
Question 6Select one:
A.
total supply must equal total demand in the assignment problem.
B.
the number of origins must equal the number of destinations in the transportation problem.
C.
each supply and demand value is 1 in the assignment problem.
D.
both total supply must equal total demand in the assignment problem and the number of origins must equal the number of destinations in the transportation problem

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