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umka21 [38]
3 years ago
7

If the company budgets to need 4000 units to sell for a month, has a beginning inventory of 1000 units and a desired ending inve

ntory of 2500 units, how many units do they need to produce?
Business
1 answer:
Alecsey [184]3 years ago
5 0

Answer:

5,500 units

Explanation:

The computation is shown below:

Given that

Need to sell the units in a month = 4,000 units

Beginning inventory = 1,000 units

Desired ending inventory = 2,500 units

So, by considering the above information, the units to be produced is

= Desired ending inventory + need to sell the units in a month - beginning inventory

= 2,500 units + 4,000 units - 1,000 units

= 5,500 units

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2 years ago
Dixie Bank offers a certificate of deposit with an option to select your own investment period. Jonathan has ​$8 comma 000 for h
Marizza181 [45]

Answer:

A = P * (1 + r/n)^nt. Where A = Maturity amount = ? P = Principal amount = $8,000, r = Rate of interest = 6%, n = Number of compounding per year = 1, t = Number of year

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A = $8,000 * (1.06)^2

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b. t = 6

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A = $8,000 * (1.06)^6

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c. t = 10

A = $8,000 * (1 + 0.06/1)^1*10

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A = 14326.7816

A = $14,326.78

d. t = 15

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3 0
2 years ago
Timothy was tasked with creating the budget for the next fiscal year. He had to create a cost-profit analysis report of all the
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3 years ago
Petromax Enterprises uses a continuous review inventory control system for one of its SKUs. The following information is availab
SVETLANKA909090 [29]

Answer:

  • Economic order quantity= 1406 units
  • Safety Stock= 630 units
  • Reorder Point= 14130 units

Explanation:

Given Demand D= 78,000units/year

Ordering cost S = $38.00/order

Holding cost H = $3.00unit/year

Average lead time = 9 weeks

Standard deviation of weekly demand = 120 units

a) Economic order quantity:

EOQ = \sqrt{(2*D*S)/H}

EOQ = \sqrt{(2*78000*38)/3}

1405.7 = <u>1406 Units</u>

b)<u> Safety Stock:</u>

Weekly demand = 78000/52 =1500 units

Standard deviation of weekly demand = 120 units

Lead time is 9 weeks

Using the normsinv() in excel the Z value for the desired 96% service level is 1.75

Safety stock = z\sigma _{d}\sqrt{L}

= 1.75*120*\sqrt{9}

= 630 units

Reorder point = average lead time demand + safety stock

= lead time * weekly demand + saftey stock

  = 9*1500 + 630

  = 13500 + 630

Reorder point = 14130

8 0
3 years ago
Read 2 more answers
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