Respuesta :
Answer:
a)
economic order quantity (EOQ) = √(2SD/H)
- S = order cost = 65
- D = annual demand = 14,000
- H = holding cost = 3.75
EOQ = √[2 x 65 x 14,000) / 3.75] = 696.66 ≈ 697 units
b)
if demand increases to 28,000, then:
EOQ = √[2 x 65 x 28,000) / 3.75] = 985.22 ≈ 985 units
The economic order quantity when annual demand is 14,000units is 697 units and when the annual demand doubles, The EOQ becomes 985 units.
Economic order quantity shows the optimum batch quantity a company should purchase in order to minimize costs.
It is calculated as
Economic order quantity (EOQ) = √(2x D x S / H)
where
D = annual demand in units= 14,000units
S = cost per order = $65
H = holding cost = $3.75
Solving:
EOQ = √{2 x 65 x 14,000) / 3.75] = 697 units
b)
Suppose demand doubles to 28,000, Using same equation, we have
EOQ = √[2 x 65 x 28,000) / 3.75] = 985 units
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