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ADMS 3330 Study Guide - Final Guide: Linear Programming Relaxation, Simple Linear Regression, Integer Programming


Department
Administrative Studies
Course Code
ADMS 3330
Professor
all
Study Guide
Final

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ADMS 3330 FALL 2008 EXAM All Multiple choice Exam (See Answer Key on last page)
Page 1 of 19
MULTIPLE CHOICE. Choose the letter corresponding to the one alternative that best completes the
statement or answers the question.
1. Which of the following are assumptions or requirements of the transportation problem?
a. goods are the same, regardless of source
b. there must be multiple sources
c. shipping costs per unit do not vary with the quantity shipped
d. all of the above
2. In a trans-shipment problem, items may be transported
a. from source to source
b. from one destination to another
c. from sources to trans-shipment point
d. from trans-shipment points to destinations
e. all of the above
3. An assignment problem is a special form of transportation problem where all supply and demand
values equal
a. 0
b. 1
c. 2
d. greater than 1
e. none of the above
4. The trans-shipment model is an extension of the transportation model in which intermediate trans-
shipment points are between the sources and destinations.
a. decreased
b. deleted
c. subtracted
d. added
5. In the process of evaluating location alternatives, the transportation model method minimizes the
a. total demand
b. total supply
c. total shipping cost
d. number of destinations
6. Arcs in a trans-shipment problem
a. indicate the direction of the flow
b. must connect every node to a trans-shipment node
c. represent the cost of shipments
d. all of the above
7. A trans-shipment constraint must contain a variable for every______________ entering or leaving the
node.
a. leave
b. axe
c.arc
d. flow

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ADMS 3330 FALL 2008 EXAM All Multiple choice Exam (See Answer Key on last page)
Page 2 of 19
8. Transportation, assignment, and trans-shipment problems have wide applications and belong to a
class of linear programming problems called
a. distance problems.
b. network flow problems.
c. distribution design problems.
d. minimum cost problems.
9. The problem which deals with the distribution of goods from several sources to several destinations
is the
a. network problem
b. transportation problem
c. assignment problem
d. trans-shipment problem
10. The parts of a network that represent the origins are
a. the axes
b. the flow
c. the nodes
d. the arrows
11. A linear program where the slope of the objective function is the same as the slope of one of the
constraints results in
a. alternative optimal solutions
b. unique optimal solution
c. infeasibility
d. unbounded feasible region
12. In the linear programming formulation of a transportation network
a. there is one constraint for each node.
b. there is one variable for each arc.
c. the sum of variables corresponding to arcs out of an origin node is constrained by the supply at that
node.
d. All of the alternatives are correct.
13. Constraints in a trans-shipment problem
a. correspond to arcs.
b. include a variable for every arc.
c. require the sum of the shipments out of an origin node to equal supply.
d. All of the alternatives are correct.
14. In a trans-shipment problem, shipments
a. cannot occur between two origin nodes.
b. cannot occur between an origin node and a destination node.
c. cannot occur between a trans-shipment node and a destination node.
d. can occur between any two nodes.
15. The constraint x14 + x24 — x47 — x48 = 0, can only be a ___________ constraint
a. origin
b. trans-shipment
c. destination
d. all of the above.

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ADMS 3330 FALL 2008 EXAM All Multiple choice Exam (See Answer Key on last page)
Page 3 of 19
16. An unbalanced transportation problem with demand exceeding supply
a. requires a dummy demand
b. requires a dummy supply
c. both a. and b.
d.neither a. nor b.
17. When a route in a transportation problem is unacceptable,
a. the corresponding variable must be removed from the LP formulation.
b. the corresponding variable must be constrained to zero.
c. either a. or b
d. neither a. nor b
Questions #18 through #22. A linear trend analysis was performed on monthly sales (in $000) of a
computer store over the 60 months (x = 1, 2, ..., 60) from January 2004 through December 2008. Below
is partial output from the associated linear regression analysis using a certain statistical package:
Regression Analysis - Linear model: Y = a + b*X
Dependent variable: sales_000
Independent variable: month
Stand T
Parameter Estimate Error Statistic P-Value
Intercept 93.6257 2.55166 36.6921 0.0000
Slope 0.646287 0.0727694 0.0000
Analysis of Variance
Source Sum of Squares Df Mean Square F-Ratio P-Value
----------------------------------------------------------------------------------------------------------------------------------
Model ? 1 7526.28 78.88 0.0000
Residual ? 58 95.4175
Total (Corr.) 13060.5 59
R-squared = 57.6263 percent
Standard Error of Est. = 9.76819
18. The sample coefficient of correlation is approximately:
A. 7.591
B. 0.7591
C. 57.6263
D. 0.576263
E. not possible to determine from available information
19. The sum of squares for error is approximately:
A. 9.76819
B. 13,060.5
C. 7,526.28
D. 5,534.21
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