operations management homework questions

operations management homework questions
1. A retail store had sales of $45,000 in April and $56,000 in May. The store
employs eight full-time workers who work a 40-hour week. In April the store also
had seven part-time workers at 10 hours per week, and in May the store had nine
part-timers at 15 hours per week (assume four weeks in each month). Use sales
dollars as the measure of output.
a. What is the percentage change in total (multi-factor) productivity from
April to May?
operations management homework questions
b. What is the percentage change in single-factor productivity with respect to
the part-time workers from April to May?
2. Dick Holliday can build either a large video rental section or a small one in his
operations management homework questions
store. He can also gather additional information (by conducting market study) or
simply do nothing. If he gathers additional information, the results could be either
positive or negative, but it would cost him $3,000 to gather the information.
Holliday believes that there is a 50-50 chance that the information will be
positive. If the rental market is favorable, Holliday will earn $15,000 with a large
section or $5,000 with a small. With an unfavorable video-rental market,
however, Holliday could lose $20,000 with a large section or $10,000 with a small
section. Without gathering additional information, Holliday estimates that the
probability of a favorable rental market is 0.7. A positive report from the study
operations management homework questions
would increase the probability of a favorable rental market to 0.9. Furthermore, a
negative report from the additional information would decrease the probability of
a favorable rental market to 0.4. Of course, Holliday could ignore these numbers
and do nothing at any stage.
By drawing and solving a decision tree, what is the maximum expected payoff
that Holliday can achieve? What should he do?
3. Two members of a criminal-gang are arrested and imprisoned. The prosecutors
lack sufficient evidence to convict the pair on the principal charge. However, the
prosecutors offer each prisoner a bargain simultaneously. Each prisoner is given
the opportunity either to: betray the other by testifying that the other committed
operations management homework questions
the crime, or to remain silent. Let us call them Prisoner A and Prisoner B, and let
us analyze how Prisoner A should make a decision.
Prisoner A has two alternatives as mentioned above. What he does not know is
Prisoner B’s action. But he knows that 1) if they both remain silent, then they are
both sentenced to a year in prison on a lesser charge, 2) if he betrays and B
remains silent, then he goes free while B will be sentenced to three years in
prison, 3) if he remains silent and B betrays, then he will be sentenced to three
years in prison while B goes free, and 4) if they both betray the other, then they
are both sentenced to two years in prison.
Now, remember that they are in solitary confinement with no means of
operations management homework questions
communicating with the other. Furthermore, they are both self-interested and
have no loyalty to each other whatsoever. Determine the appropriate decision
under uncertainty for Prisoner A using the following decision rules, respectively:
a. Maximax
b. Maximin
c. Equally likely
Hint: The events (states of nature) to A are B’s possible actions.
4. Chung Manufacturing is considering the introduction of a family of new products.
Long-term demand for the product group is somewhat predictable, so the
manufacturer must be concerned with the risk of choosing a process that is
inappropriate. Chen Chung is VP of operations. He can choose among batch
manufacturing or custom manufacturing, or he can invest in group technology.
Chen won’t be able to forecast demand accurately until after he makes the
process choice. Demand will be classified into four compartments: poor, fair,
good, and excellent. The table below indicates the payoffs (profits) associated
with each process/demand combination, as well as the probabilities of each longterm
demand level:

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