Question

Needless Markup (NM), a famous “high end” department store, must decide on the quantity of a...

Needless Markup (NM), a famous “high end” department store, must decide on the quantity of a high-priced woman’s handbag to procure in Spain for the coming Christmas season. The unit cost of the handbag to the store is $28.50 and the handbag will sell for $150.00. Any handbags not sold by the end of the season are purchased by a liquidator for $10.00 each. In addition, the store accountants estimate that there is a cost of $0.40 for each dollar tied up in inventory, as this dollar invested elsewhere could have yielded a gross profit. Assume that this cost is attached to unsold bags only. Due to the long distance and limited capacity, NM must place the order 6 months in advance. A detailed analysis of past data shows that if forecasting 6 months in advance, the number of bags sold can be described by a normal distribution, with mean 150 and standard deviation 60.

a) Another supplier in the U.S. offers the same product but at a higher price of $35 due to its higher production cost. For this supplier, NM only needs to place the order 3 months in advance which results in a much better forecast. Past data shows if ordering 3 months in advance, the number of bags sold can be described by a normal distribution, with mean 150 and standard deviation 20. Which supplier should NM choose?

Homework Answers

Answer #1

Option 1: Spain

6 month duration demand analysis:

m mean 150
s Std Dev 60
C Cost 28.5
P Price 150
V Salvage 10.4 (10+0.4)
Formula used
Cu Cost of under order 121.5 (P-C)
Co Cost of over order 18.1 (C-V)
CR Critical ratio 0.8703 (Cu/(Cu+Co)
So actual order m+Z*s
218 NORMINV(CR,m,s)
If Optimal Order is 218

So profit is 218*121.5 =

26448

For option 2: US

For 3 months demand analysis::

m mean 150
s Std Dev 60
C Cost 35
P Price 150
V Salvage 10.4 (10+0.4)
Formula used
Cu Cost of under order 115 (P-C)
Co Cost of over order 24.6 (C-V)
CR Critical ratio 0.8238 (Cu/(Cu+Co)
So actual order m+Z*s
206 NORMINV(CR,m,s)
If Optimal Order is 206

SO profit: 206*115=

23666

So in 6 months = 2*23666 =

47332.28

Hence option 2 is better.

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