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Natalija [7]
4 years ago
5

Daisy Childs has decided to start an​ e-tail business which will sell doggie treat dispensers. Daisy will sell each unit for​ $6

0, and will purchase the units from a foreign supplier for​ $20 each. Import duties are​ 10% the amount paid to the foreign supplier and​ freight-in is expected to be​ $4 per unit. Packaging and shipping the units to customers will cost another​ $6 per unit. Daisy has contracted out the web page design and maintenance for​ $2,520 per month. Daisy expects no other costs as long as she​ doesn’t sell more than​ 1,000 units per month.
To make a target profit of? $2,000, Daisy’s monthly sales revenue needs to be _______
Business
1 answer:
Nikolay [14]4 years ago
8 0

Answer:

The number of units to achieve $2000 profit is 162.

Explanation:

Giving the following information:

Daisy will sell each unit for​ $60 and will purchase the units from a foreign supplier for​ $20 each. Import duties are​ 10% the amount paid to the foreign supplier and​ freight-in is expected to be​ $4 per unit. Packaging and shipping the units to customers will cost another​ $6 per unit. Daisy has contracted out the web page design and maintenance for​ $2,520 per month.

Fixed cost= $2,520

Unitary cost= 20 + 2 + 4 + 6= $32

Contribution margin= $28

Break-even point= (fixed costs + profit)/ contribution margin

Break-even point= (2520 + 2000)/28= 162 units

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A major oil company is considering the optimal timing for the construction of new refineries. From past experience, each doublin
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Answer:

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Find the values of k   and  a assuming a relationship of the form   Assume that  f(y)=ky^a is in units of barrels per day.

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b. Determine the optimal timing of plant additions and the optimal size and cost of each plant addition.a=0.8073, rx=0.41

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c. Suppose that the largest single refinery that can be built with current technology is 7,500 barrels per day. Determine the optimal timing of plant additions and the optimal size and cost of each plant in this case

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Optimal timing will be X^*=x*D/D=2.7375/1.5=1.825 year

optimal cost f(y)=ky^a=0.0223(7500)^0.8073=$29,9669 milion

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4 years ago
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