Answer:
a. 339 brackets
b. 169.5 and $296.63
c. 12 and $300
d. $596.63
e. 4 days
f. 40 brackets
Explanation:
Economic Order Quantity is the Order size that minimizes holding costs and ordering cost of inventory.
Economic Order Quantity = √ 2 × Annual Demand × Ordering Cost / (Holding Cost per unit)
= √(2 × 4,000 × $25.00) / $1.75
= 339 brackets
Average Inventory = Economic Order Quantity ÷ 2
= 339 ÷ 2
= 169.5
Annual inventory holding cost = Average Inventory × Holding Cost per unit per year
= 169.5 × $1.75
= $296.63
Orders to make each year = Total Annual Demand ÷ Economic Order Quantity
= 4,000 ÷ 339 brackets
= 11.7994 or 12
Annual order cost = Number of Orders × Cost per Order
= 12 × $25.00
= $300
Total Annual Cost = Annual inventory holding cost + Annual order cost
= $296.63 + $300
= $596.63
Reorder point (ROP) = Lead time × usage per day
= 4 × ( 2,500 / 250)
= 40 brackets
Answer:
hi
Explanation:
also can you mark this brainliest, i need one more
Answer:
5.16%
Explanation:
Missing word <em>"(Assume a face value of $1,000 and annual coupon payments."</em>
Current price of the bond = $980
FV = $1000
Coupon rate = 8%
Term = 10 maturity
After 1 year bond price = $1,200
Remaining life = 9 years (10-1)
New yield rate = [Coupon rate+(Maturity value-Current price) / Useful life] / [0.6*Current price + 0.4*Maturity value]
New yield rate = [1,000*8% + (1,000-1,200) / 9] / [0.6*1,200 + 0.4*1,000]
New yield rate = $57.78 / $1,120
New yield rate = 0.0515893
New yield rate = 5.16%
Answer:
114
Explanation:
For computing the forecast value for the resulting year, we have to apply the formula which is shown below:
= Actual demand × alpha + forecast demand × ( 1- alpha)
= 90 × 0.2 + 120 × (1 - 0.2)
= 18 + 96
= 114
To compute the forecast value we have to deduct the alpha from the forecast demand and multiply the alpha with the actual demand
Answer:
E. 115 boxes.
Explanation:
d: 10 boxes/day
p: 36 boxes/day
n: 365 days
s: $60
H: $24 box/year
D: d*n
D= 10*365= 3650 boxes/year
EPQ = 
EPQ=
EPQ= 158.96 = 159 units
I=Q/P * (p-d)
I=159/36 * (36-10)
I=114.83
115 boxes aproximately
