Question

company B receives all UM allowances for free and that company A receives no allowances at all. What will the allocation of emission rights look like when the companies have achieved a pareto-efficient solution by "trading emissions rights" with each other (emissions trading)? Illustrate your reasoning with a figure and explain the way to the solution. Can you imagine a situation where a very uneven distribution of emission rights could be motivated? (Remember that the companies can be industries or countries).

104

likes
518 views

Answer to a math question company B receives all UM allowances for free and that company A receives no allowances at all. What will the allocation of emission rights look like when the companies have achieved a pareto-efficient solution by "trading emissions rights" with each other (emissions trading)? Illustrate your reasoning with a figure and explain the way to the solution. Can you imagine a situation where a very uneven distribution of emission rights could be motivated? (Remember that the companies can be industries or countries).

Expert avatar
Timmothy
4.8
99 Answers
För att finna en paretoeffektiv lösning genom utslÀppshandel mellan företag A och B, dÀr företag B har alla utslÀppsrÀtter och företag A inte har nÄgra, kan vi utföra följande steg:

1. Företag A och B kan handla utslÀppsrÀtter med varandra. Genom att göra det kan de komma överens om en lÀmplig fördelning av utslÀppsrÀtter för att optimera sin produktion och minimera sina kostnader.

2. Antag att företag A och B kommer överens om att fördela utslÀppsrÀtterna sÄ att bÄda företagen har en viss mÀngd utslÀppsrÀtter var. Detta kan ske genom förhandling eller genom att bestÀmma priset för en utslÀppsrÀtt som bÄda parter Àr överens om.

3. Genom denna utslÀppshandel och fördelning av utslÀppsrÀtter kan företag A och B nÄ en paretoeffektiv lösning dÀr bÄda företagen gynnas genom att maximera sin vinst eller minimera sina kostnader.

En vÀldigt ojÀmn fördelning av utslÀppsrÀtter kan vara motiverad i vissa situationer, till exempel om ett företag har specifika behov eller om det finns en historisk orÀttvisa i fördelningen av utslÀppsrÀtter mellan olika branscher eller lÀnder. Det Àr viktigt att beakta sÄdana faktorer vid allokeringen av utslÀppsrÀtter för att uppnÄ en rÀttvis och effektiv lösning.

HÀr Àr hur allokeringen av utslÀppsrÀtter kan se ut i en figur:

\text{Företag A} \begin{array}{|c|c|}\hline\text{Företag A} & \text{Företag B} \\hline0 & 100 \\hline\end{array}

\text{Företag B} \begin{array}{|c|c|}\hline\text{Företag A} & \text{Företag B} \\hline50 & 50 \\hline\end{array}

\text{Företag A} \begin{array}{|c|c|}\hline\text{Företag A} & \text{Företag B} \\hline100 & 0 \\hline\end{array}

SÄledes fÄr Företag A 50 utslÀppsrÀtter och Företag B fÄr 50 utslÀppsrÀtter genom utslÀppshandel för att nÄ en paretoeffektiv lösning.

\textbf{Svar: Allokeringen av utslÀppsrÀtter efter utslÀppshandel Àr 50 utslÀppsrÀtter för Företag A och 50 utslÀppsrÀtter för Företag B.}

Frequently asked questions (FAQs)
Math Question: What is the equation of a line passing through the points (2, 4) and (5, 1)?
+
What is a necessary and sufficient condition for two triangles to be congruent? (Hint: It involves equal measures of sides and angles.)
+
Math question: What is the length of the hypotenuse in a right triangle if the two legs measure 3 units and 4 units respectively?
+
New questions in Mathematics
5 squirrels were found to have an average weight of 9.3 ounces with a sample standard deviation is 1.1. Find the 95% confidence interval of the true mean weight
³√12 x ⁶√96
132133333-33
Determine the absolute extrema of the function 𝑓(đ‘„)=đ‘„3−18đ‘„2 96đ‘„ , on the interval [1,10]
4x-3y=24 and 5x-2y=9 solve by elimination
-0.15/32.6
(24, -7) is on the terminal arm of an angle in standard position. Determine the exact values of the primary trigonometric functions.
Primes are numbers divisible only by 1 and themselves; There are infinitely many prime numbers and the first ones are 2, 3, 5, 7, 11, 13, 17, 19, 23, .... Consider a 12-sided die, with the faces numbered from 1 to 12. Out of 4 rolls, the probability that only the first three numbers are primes is:
A box of numbered pens has 12 red, 12 blue, 12 green and 12 yellow pens. The pens for each colour are numbered from 1 to 12. There is a unique number on each pen, so no pen is exactly the same as any other pen in the box. When reaching into the box to randomly draw five pens without replacement, what is the proportion of getting exactly four pens of the same colour (Note: the numbers matter but the order does not)?
Shows two blocks, masses 4.3 kg and 5.4 kg, being pushed across a frictionless surface by a 22.5-N horizontal force applied to the 4.3-kg block. A. What is the acceleration of the blocks? B. What is the force of the 4.3-kg block on the 5.4 -kg block? C. What is the force of the 5.4 -kg block on the 4.3 -kg block?
ind the z-score for which 72% of the distribution's area lies between -z and z. -1.7417, 1.7417 -1.1538, 1.1538 -1.0803, 1.0803 -2.826, 2.826
A contractor gives a bank note for $10250 at a rate of 1% for one month. How much interest is charged for 4 months?
9/14 x 7/27 carry out indicated operation
Translate to an equation and solve. Let x be the unknown number: What number is 52% of 81.
Calculate the area of the parallelogram with adjacent vertices (1,4, −2), (−3,1,6) 𝑩 (1, −2,3)
If sin A=0.3 and cos A=0.6, determine the value of tan A.
Read the “Local Communities as Stakeholders: Does Amazon Really Need Tax Breaks?” example on p. 83 in Ch. 3 of Management: A Practical Introduction. In your response, discuss whether you feel that tax breaks for big companies benefit local communities. Describe ways to attract business to a region without having a negative impact on the larger community.
Square root of 169 with steps
An invoice for €2,880 plus default interest of €48.40 was paid on October 28th. Interest rate 5.5%. When was the bill due?
In a cheese factory, one pie costs 3800 denars. The fixed ones costs are 1,200,000 denars, and variable costs are 2,500 denars per pie. To encounter: a) income functions. profit and costs; b) the break-even point and profit and loss intervals.