Question

Sunny Side Up has an average demand of 12,000 eggs per week with a standard deviation of 3,000 eggs. The average lead time is
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Answer #1
R = d*LT + z*SD*(LT^(1/2))
Where,
R= Reorder point
d = average daily demand
LT = Lead time
SD = Standard Deviation
z= 1.65 given
Safety stock = z*SD*(LT^(1/2))
R = 12000*5 + 1.65*3000*(5^(1/2))
R = 12000*5 + 1.65*3000*(5^(1/2))
R = 60000 + 11068.54
R = 71068
Therefore, 3rd option is the correct answer.
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