In: Statistics and Probability
Consider a basic economic order quantity (EOQ) model with the | ||||||||
following characteristics: | ||||||||
Item cost: | $15 | |||||||
Item selling price: | $20 | |||||||
Monthly demand: | 500 units (constant) | |||||||
Annual holding cost: | $1.35 per unit | |||||||
Cost per order: | $18 | |||||||
Order lead time: | 5 working days | |||||||
Firm's work year: | 300 days (50 weeks @ 6 days per week) | |||||||
Safety stock: | 15% of monthly demand | |||||||
For this problem, determine the values of: |
Q* the optimal order quantity and reorder point. |
Select one:
a. 400 and 100
b. 400 and 75
c. none of the other
d. 500 and 175
e. 400 and 175
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AS FOR GIVEN DATA....
Consider a basic economic order quantity (EOQ) model with the | ||||||||
following characteristics: | ||||||||
Item cost: | $15 | |||||||
Item selling price: | $20 | |||||||
Monthly demand: | 500 units (constant) | |||||||
Annual holding cost: | $1.35 per unit | |||||||
Cost per order: | $18 | |||||||
Order lead time: | 5 working days | |||||||
Firm's work year: | 300 days (50 weeks @ 6 days per week) | |||||||
Safety stock: | 15% of monthly demand | |||||||
For this problem, determine the values of: |
Q* the optimal order quantity and reorder point. |
SOLUTION ::-
Answer 1
E) 400 and 175
Explanation: EOQ = √ [(2*500*12*18)/1.35]
= 400 units
Re-order point = Safety stock + Normal consumption * Normal time
= (500*15%) + 20 * 5
= 175 units
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