Include a brief summary of the case, a model formulation, any computations as appropriate, and an analysis of results. Include any recommendations and conclusions you feel are appropriate for the case.
II) The main street deli - rotisserie chicken
The main street deli in Hayward, CA prepares rotisserie chicken for
patrons who come in at the end of the day after work. Currently,
the daily demand for these rotisserie chickens at the end of the
day has been found to be distributed as follows (based on
historical data):
The deli is not consistent with regard to how many of these
chickens they can bake daily. This is because they hire a number of
Cal State University East Bay Students to work daily, and some are
not available because of school commitments. Based on past data,
the number of chickens which can be baked on a given day is
distributed as follows. Note that if on any day an excess of
chickens are baked, they will be disposed of and cannot be saved
for later use. Also, if there is an excess of demand on any given
day, this demand will be lost.
The rotisserie chickens are sold for $18 each, and cost $7 to bake.
Conduct a simulation of chickens baked and sold daily for 30 days.
You can use any source of random numbers you choose!!!!!! (Note
that you will need separate random numbers to generate the number
of chickens baked daily, and the daily demand for chickens!!)
A) Define your random number range tables.
B) Show your simulation table. Include columns for
- The number of chickens baked daily
- The daily demand for baked chickens
- The number of chickens sold daily
- Excess chickens baked daily (not sold)
- Shortage of chickens daily (unmet demand)
C) Based on your simulated results, what is the average daily
profit made? Show your calculation.
D) How much demand for chickens is lost, again on an average daily
basis?
E) How many chickens are disposed of, again on an average daily
basis?
F) Do you believe you are baking too many chickens relative to
demand? Explain your reasoning. (Hint: determine the long-run
expected number of chickens baked daily, and the long-run expected
daily demand for baked chickens - compare these
values!!!!!) Make sure to show your simulation
table and the random numbers you assigned.
Formula Sheet for the above excel is :-
Formula Sheet:-
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