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just olya [345]
3 years ago
14

he Wood Valley Dairy makes cheese to supply to stores in its area. The dairy can make 485 pounds of cheese per day (358 days per

year), and the demand at area stores is 67 pounds per day. Each time the dairy makes cheese, it costs $290 to set up the production process. The annual cost of carrying a pound of cheese in a refrigerated storage area is $0.92. Determine the minimum total annual cost.
Business
1 answer:
Kaylis [27]3 years ago
6 0

Answer :

Minimum total annual cost = $3,321.26

Explanation :

The computation of the minimum total annual cost is shown below:

As per the data given in the question,

Annual demand (D) = 67 × 358 days = 23,986

Setup cost (C) = $290

Production rate (R) = 358 days × 485 = 173,630

Holding cost(H) = $0.92

Economic production quantity(Q) = sqrt((2 × D × C) ÷ H × (1-(D ÷ R)))

= sqrt(((2 × 23,986 × $290) ÷ $0.92 × (1 -(23,986 ÷ 173,630)))

= 4,188.7  

= 4,189

Minimum total annual cost is

= (Q ÷ 2) × (1 - D ÷ R) × H + (D ÷ Q) × C

=4,189 ÷ 2 × (1 - (23,986 ÷ 173,630) × $0.92+ (23,986 ÷ 4,189) × 290

= $3,321.26

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For example, when there's a fall in price, this will lead to large change in quantity demanded for the good. Since there's an increase in the quantity demanded, it will lead to increase in revenue.

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If the japanese yen appreciates against the u.s. dollar,
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Answer:

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2 years ago
Miracle Clean's variable costs are $3.00 per bottle and Fixed Expenses are $350,000 per year. The company currently sells 150,00
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Answer:

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7 0
3 years ago
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Answer:

Arithmetic mean = 3.67%

Geometric mean = 3.02%

Explanation:

The following sorted data are given in the question:

Year           Beginning-of-Year Price         Dividend Paid at Year-End

2015                            $130                                            $5

2016                              144                                               5

2017                              120                                               5

2018                              125                                               5

Therefore, we have:

Arithmetic average return = Sum of returns/ number of years ………....….. (1)

Geometric average return = n * ((1+r1)*(1+r2)*(1+r3)…(1+rn)^(1/n) - 1 .……….. (2)

Where;

n = years 1, 2, 3….

r1, r2, r3… are the returns for year 1, 2, 3….

Return for each year = ((Current year Beginning-of-Year Price – Previous year Beginning-of-Year Price) + dividend) / Previous year Beginning-of-Year Price .................... (3)

Using equation (3), we have:

2016 Return = ((144 - 130) + 5) /130 = 0.146153846153846

2017 Return = ((120 - 144) + 5) /159 = -0.119496855345912

2018 Return = ((125 - 120) + 5) /120 = 0.0833333333333333

Using equation (1), we have:

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