(a) Annual Demand = D = (600/6)*12 = 1200 boxes /year
Ordering Cost = Co = €75
Holding Cost = Cc = €2/year
Economic Order Quantity Q* = √(2DCo/Cc) =
√(2*1200*75/2) = 300
Hence, the current policy is not optimal and the restaurant should
order 300 boxes when an order is placed
Number of orders/year = 1200/300 = 4 orders/year
Reorder Point = dL, where d = demand rate per period and
L = lead time
d = 1200/12 = 100 boxes per month, L = 1 month
Hence, Reorder Point = 100*1 = 100 boxes
(b) Using the optimal Quantity Q* = 300,
Average Inventory = Q*/2 = 150
Annual Inventory Holding cost = average inventory * unit carrying
cost = (Q*/2)*Cc = (300/2)*2 = €300
Number of Annual orders = D/Q* = 1200/300 = 4
Annual Order cost = Number of orders * cost/order = (D/Q*)
Co = (1200/300)*75 = €300
Hence, Total Annual Cost as per best policy = Annual Inventory
Holding Cost + Annual Order Cost = 300 + 300 = €600
If all the wine is ordered at once, Q = 1200 boxes,
Total Annual Cost if all wine is order at once= Annual Inventory
Holding Cost + Annual Order Cost = (1200/2)*2 + (1200/1200)*75 =
€1200
To match the best price, a discount of 1200 - 600 = €600 should
be given
Total boxes ordered = 1200
Discount / box = 600/1200 = €0.50
Hence a minimum discount of €0.5 per box should be given in order to be be advantageous
Question 3 The restaurant works with several national and foreign wine suppliers. One of the best-selling...
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