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Setler79 [48]
3 years ago
10

Suppose the government wants to reduce the total pollution emitted by three local firms. Currently, each firm is creating 4 unit

s of pollution in the area, for a total of 12 pollution units. If the government wants to reduce total pollution in the area to 6 units, it can choose between the following two methods:
Available Methods to Reduce Pollution
1. The government sets pollution standards using regulation.
2. The government allocates tradable pollution permits.

Each firm faces different costs, so reducing pollution is more difficult for some firms than others. The following table shows the cost each firm faces to eliminate each unit of pollution. For each firm, assume that the cost of reducing pollution to zero (that is, eliminating all 4 units of pollution) is prohibitively expensive.


Firm X 80 130 210
Firm Y 75 90 130
Firm Z 550 700 1,075

Now, imagine that two government employees proposed alternative plans for reducing pollution by 6 units.

Method 1: Regulation
The first government employee suggests to limit pollution through regulation. To meet the pollution goal, the government requires each firm to reduce its pollution by 2 units.

Complete the following table with the total cost to each firm of reducing its pollution by 2 units.

Firm Total Cost of Eliminating Two Units of Pollution (Dollars)
Firm X
Firm Y
Firm Z

Meanwhile, the other employee proposes using a different strategy to achieve the government's goal of reducing pollution in the area from 12 units to 6 units. This employee suggests that the government issue two pollution permits to each firm. For each permit a firm has in its possession, it can emit 1 unit of pollution. Firms are free to trade pollution permits with one another (that is, buy and sell them) as long as both firms can agree on a price. For example, if firm X agrees to sell a permit to firm Y at an agreed-upon price, then firm Y would end up with three permits and would need to reduce its pollution by only 1 unit while firm X would end up with only one permit and would have to reduce its pollution by 3 units. Assume the negotiation and exchange of permits are costless. Because firm Y has high pollution-reduction costs, it thinks it might be better off buying a permit from firm Z and a permit from firm X so that it doesn't have to reduce its own pollution emissions. What prices is firm Z willing to sell one of its permits to firm Y, but firm X is not?
Business
1 answer:
murzikaleks [220]3 years ago
8 0

Answer:

yep

Explanation:

Suppose the government wants to reduce the total pollution emitted by three local firms. Currently, each firm is creating 4 units of pollution in the area, for a total of 12 pollution units. If the government wants to reduce total pollution in the area to 6 units, it can choose between the following two methods:

Available Methods to Reduce Pollution

1. The government sets pollution standards using regulation.

2. The government allocates tradable pollution permits.

Each firm faces different costs, so reducing pollution is more difficult for some firms than others. The following table shows the cost each firm faces to eliminate each unit of pollution. For each firm, assume that the cost of reducing pollution to zero (that is, eliminating all 4 units of pollution) is prohibitively expensive.

Firm X 80 130 210

Firm Y 75 90 130

Firm Z 550 700 1,075

Now, imagine that two government employees proposed alternative plans for reducing pollution by 6 units.

Method 1: Regulation

The first government employee suggests to limit pollution through regulation. To meet the pollution goal, the government requires each firm to reduce its pollution by 2 units.

Complete the following table with the total cost to each firm of reducing its pollution by 2 units.

Firm Total Cost of Eliminating Two Units of Pollution (Dollars)

Firm X

Firm Y

Firm Z

Meanwhile, the other employee proposes using a different strategy to achieve the government's goal of reducing pollution in the area from 12 units to 6 units. This employee suggests that the government issue two pollution permits to each firm. For each permit a firm has in its possession, it can emit 1 unit of pollution. Firms are free to trade pollution permits with one another (that is, buy and sell them) as long as both firms can agree on a price. For example, if firm X agrees to sell a permit to firm Y at an agreed-upon price, then firm Y would end up with three permits and would need to reduce its pollution by only 1 unit while firm X would end up with only one permit and would have to reduce its pollution by 3 units. Assume the negotiation and exchange of permits are costless. Because firm Y has high pollution-reduction costs, it thinks it might be better off buying a permit from firm Z and a permit from firm X so that it doesn't have to reduce its own pollution emissions. What prices is firm Z willing to sell one of its permits to firm Y, but firm X is not?

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Explanation:

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8 0
3 years ago
Meiji Isetan Corp. of Japan has two regional divisions with headquarters in Osaka and Yokohama. Selected data on the two divisio
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Answer:

Please check the info below

Explanation:

1. For Osaka

Margin =  Net Operating Income / Sales *100

= $ 792000 / $9900000 *100

= 8.00%

Turnover = Sales / Average Operating Assets * 100

= $ 9900000 / $ 2475000 * 100

= 4.00%

ROI =  Margin * Turnover

= 8% *4 %

= 32.00%

Hence the correct answer is 32.00%

For Yokohama :

Margin =  Net Operating Income / Sales *100

= $ 2900000 / $ 29000000*100

= 10.00%

Turnover = Sales / Average Operating Assets * 100

= $ 29000000 / $ 14500000* 100

= 2.00%

ROI =  Margin * Turnover

= 10% *2 %

= 20.00%

Hence the correct answer is 20.00%

2. The correct answer is  

Osaka = $ 371,250

Yokohama = $ 435,000

3. The correct answer is No

This is because since Osaka has a higher ROI, Yokohama’s greater amount of residual income is not an indication that it is better managed

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skelet666 [1.2K]

Answer:

The formula is not used if consumer demand and ordering and holding costs are not constant.

Explanation:

E.O.Q formula measures the ideal quantity of order a company should purchase in order to minimize its inventory costs, such as holding costs and shortage costs. The formula, however has its limitations, in a way that it assumes that the costumer demand is constant and ordering and holding costs remain constant. This makes formula hard to use in case of seasonal changes of demand, inventory costs or lost sales revenue due to inventory shortages.

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