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igor_vitrenko [27]
3 years ago
7

The Kitchen Company makes toaster ovens and bread machines. Toaster ovens Sales price per unit: $60 Variable costs per unit: $38

Machine hours required per unit: 1 hr Bread machines Sales price per unit: $135 Variable costs per unit: $75 Machine hours required per unit: 2 hrs Machine hours is the limited resource. The company's production capacity is 15,000 machine hours. To maximize profits, the Kitchen Company should produce:
Business
1 answer:
Sever21 [200]3 years ago
5 0

Answer:

The company should produce 7,500 bread machines to maximize profit

Explanation:

Given:

                                                                      Toaster Ovens Bread Machines

         Sales Price per unit                                     60                           135

Less: variable cost per unit                                   38                           75

Contribution Margin per unit                                22                           60

Machine hours per unit                                            1                           2

Now,

Contribution Margin per Machine Hour = \frac{\textup{Contribution Margin per unit}}{\textup{Machine hours per unit}}

thus,

Contribution Margin per Machine Hour        22                           30

Since,

The Contribution Margin per Machine Hour for the bread is more, therefore to maximize profits the kitchen company should produce Breads machines.

also,

Number of units to be produced = \frac{\textup{Machine hours}}{\textup{Machine hours required}}

= \frac{\textup{15,000}}{\textup{2}}

= 7,500 units

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3 years ago
The principal of the time value of money is probably the single most important concept in financial management. One of the most
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4 years ago
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3 years ago
Drugs Online (DO) is an online retailer of prescription drugs and health supplements. Vitamins represent a significant percentag
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<u>Solution and Explanation:</u>

a) Number of orders per year, N = 30 / 15 * 12=24

Annual Ordering cost = 24*100 = $ 2400

Annual Holding cost = 4500 / 2 * 3 * 20 \%=\$ 1350

Total cost = $ 3750

b)  Annual Demand, D = 9000*12 = 108000

Holding cost, H = 3 * 20 \%=0.6

Ordering Cost, S = 100

Optimal order quantity = \mathrm{EOQ}=\sqrt{(} 2 \mathrm{SD} / \mathrm{H})=\underbrace{\sqrt{(} 2 * 100 * 108000 / 0.6)}=6000

Annual Ordering cost = 108000 / 6000 * 100=\$ 1800

Annual Holding cost = 6000 / 2 * 0.6=\$ 1800

Total cost = $ 3600  

c)  (i) Manufacturer's Average Inventory = Average of minimum and maximum inventory = (0+4500) / 2=2250

(ii) Number of orders manufacturer fills per year = 24

(iii) Cost of holding inventory = 2250 * 2 * 20 \%=\$ 900

Cost of filling orders = 24*250 = $ 6000

Total cost = $ 6900

d)  (i) Total holding and ordering cost of supply chain = 3750 + 6900 = $ 10650

(ii) To find the optimal order size to minimize the total supply chain cost, we need to calculate the ordering cost and holding cost of supply chain.

Ordering cost of supply chain, S = 100 + 250 = 350,

Holding cost of supply chain = 3^{*} \cdot 2+2^{*} \cdot 2=1

Optimal order qty = \mathrm{EOQ}=\sqrt{(} 2 \mathrm{SD} / \mathrm{H})=\underline{\sqrt{(} 2 * 350 * 108000 / 1)}=8695

Annual Ordering cost of Supply chain = 108000 / 8695 * 350=4347.4

Annual Holding cost of Supply chain =8695 / 2^{*} 1=4347.4

Total cost of supply chain = 8695

7 0
4 years ago
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