Taussig Snow Removal's cost formula for its vehicle operating cost is $1,880 per month plus $394 per snow-day. For the month of
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Answer:
Demand in January will be 640 units
So option (C) will be the correct option
Explanation:
We have given average demand for a particular product is 800 units
And seasonal index = 0.8
We have to find the demand in a particular session , that is in January
We know that seasonal index is given by
So
So demand in January = 640
So option (c) will be the correct option
Answer:
The computations are shown below:
Explanation:
a. The computation of the economic order quantity is shown below:
= 229 units
The carrying cost is come from
= $2.40 × 20%
b. Time between placement of orders is
= Economic order quantity ÷Annual demand
= 229 ÷ 280
= 0.8179 years
So,
= 0.8179 × 365 days
= 298.53 days
We assume 365 days in a year
c. The average annual cost of ordering cost and carrying cost equals to
= Holding cost + ordering cost
= (Economic order quantity ÷ 2 × Holding cost) + (Annual demand ÷ Economic order quantity × ordering cost)
= (229 units ÷ 2 × $0.48) + (280 ÷ 229 units × $45)
= $54.96 + $55.02
= $109.98
d) Now the reorder level is
= Demand × lead time + safety stock
where, Demand equal to
= Expected demand ÷ total number of weeks in a year
= 280 pounds ÷ 52 weeks
= 5.38461
So, the reorder point would be
= 5.38461 × 3 + $0
= 16.15 pounds