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WE
ARE PROVIDING CASE STUDY ANSWERS AND PROJECT REPORTS
ISBM /
IIBMS / IIBM / ISMS / KSBM / NIPM
MBA EMBA
BMS GDM MIS
MIB
DMS
MMS DBM PGDBM
DBA
ARAVIND 09901366442 09902787224
Note: Solve any 8 Question out of 10.
1. a. “Statistics is the nerve center for
Operations Research.” Discuss.
b. State
any four areas for the application of OR techniques in Financial Management,
how it improves the performance of the organization.
2. At
the beginning of a month, a lady has Rs. 30,000 available in cash. She expects
to receive certain revenues at the beginning of the months 1, 2, 3 and 4 and
pay the bills after that, as detailed here:
Month Revenue Bills
1 Rs.
28,000 Rs.
36,000
2 Rs.
52,000 Rs.
31,000
3 Rs.
24,000 Rs.
40,000
4 Rs.
22,000 Rs.
20,000
It
is given that any money left over may be invested for one month at the interest
rate of 0.5%; for two months at 1.0% per month; for three months at 1.5% per
month and for four months at 1.8% per month. Formulate her problem as linear
programming problem to determine an investment strategy that maximizes cash in
hand at the beginning of month 5.
3. What
is degeneracy? How does the problem of degeneracy arise in a transportation
problem? How can we deal with this problem?
4. Give
the various sequencing models that are available for solving sequential
problems. Give suitable examples.
5. A
company has determined from its analysis of production and accounting data
that, for a part number KC-438, the annual demand is equal to 10,000 units, the
cost to purchase the item is Rs 36 per order, and the holding cost is Rs
2/unit/pear
Determine
a. What
should the Economic Order Quantity be?
b. What
is the optimum number of days supply per optimum order?
6. A
TV repairman finds that the time spent on his jobs has an exponential
distribution with a mean 30 minutes. If he repairs sets on the
first-come-first-served basis and if the arrival of sets is with an average
rate of 10 per 8-hour day, what is repairman’s expected idle time each day?
Also obtain average number of units in the system.
7. What
is critical path? State the necessary and sufficient conditions of critical
path. Can a project have multiple critical paths?
8. Explain
and illustrate the following principles of decision making:
a. Laplace
b. Maximin
c. Maximax
d. Hurwicz
e. Savage
f. Expectation
9. A
salesman makes all sales in three cities X, Y and Z only. It is known that he
visits each city on a weekly basis and never visits the same city in successive
weeks. If he visits city X in a given week, then he visits city Z in next week.
However, if he visits city Y or Z, he is twice as likely to visit city X than
the other city. Obtain the transition probability matrix. Also determine the
proportionate visits by him to each of the cities in the long run.
10. “When
it becomes difficult to use an optimization technique for solving a problem,
one has to resort to simulation”. Discuss.
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