The government of the Republic of Zambia plans to implement an irrigation project to increase maize production in your district. Answer the following questions. Define sunk costs using a suitable example
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- The government of the Republic of Zambia plans to implement an irrigation project to increase maize production in your district. Answer the following questions.
- Define sunk costs using a suitable example
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- For the following cost function TC = a + bQ – cQ2 + dQ3, determine the equations for TFC, TVC, AFC, AVC, AC, MC. (a,b,c,d> 0) This question is from microeconomics.Farmers Al and Bob each operate a farm in the same Each farm uses water and fertilizer to produce both crops and polluted runoff (from nutrients in the fertilizer). Below are the marginal cost equations for abating (i.e., reducing) polluted runoff on each farm (you may find it helpful to think of these as marginal cost functions for “producing” abatement): Al’s marginal cost of abating runoff ($/unit) = 3 × Units of runoff abated by Al Bob’s marginal cost of abating runoff ($/unit) = 5 × Units of runoff abated by Bob Currently, Al and Bob each produce 20 units of polluted runoff (a total of 40 units) and neither abates any runoff. Suppose the local environmental protection agency wants to reduce the total amount of polluted runoff generated by Al and Bob to 20 units. In other words: Units of runoff abated by Al + Units of runoff abated by Bob = 20. Unfortunately, Al and Bob have a lot of political clout and won’t submit to any regulations or penalties that force them to reduce…The market for high-quality matsutake mushrooms is dependent on the weather. If the weather is good, one kilogram matsutake mushroom can be sold for $30. In bad weather it sells for only $20 per kilogram. Matsutake mushrooms produced one week will not be kept until the next week, A small matsutake mushrooms producer has a cost function given by C = 0.5q^2 + 5q + 100 where q is weekly matsutake mushrooms production. Production decisions must be made before the weather (and the price of matsutake mushrooms) is known, but it is known that good weather and bad weather each occur with a probability of O.5. How much matsutake mushrooms should this firm produce if it wishes to maximize the expected value of its profits?
- The government of the Republic of Zambia plans to implement an irrigation project to increase maize production in your district. Answer the following questions. List the possible sunk costs of this project.Building boats = On a tropical island there are 100 potential boat builders, numbered 1 through 100. Each can build up to 8 boats a year, but anyone who goes into the boat-building business has to pay a fixed cost of $7. Marginal costs differ from person to person. Where y denotes the number of boats built per year, boat builder 1 has a total cost function c(y) 7 y. Boat builder 2 has a total cost function c(y) = 7+2y, and more generally, for each i, from 1 to 100, boat builder i has a cost function c(y): = 7+ iy. If the price of boats is 15, how many boats will be built per year?The demand equation for the deluxe marble kit produced by Whoville Marble Works (WMW) is p = 600 - 3q -0.01q² where p is the price WMW sets for the kit and q is the number of kits that they sell in a week. (a) Find the price that WMW should set to maximize their weekly revenue, the corresponding revenue maximizing output and their maximum weekly revenue. Round your answers to 2 decimal places. (b) Show how you know that the revenue you found in (a) is WMW's absolute maximum weekly revenue.
- Q)What type of cost is the tuition paid for college credit after the census date when a refund is no longer possible? Marginal Cost Opportunity Cost Sunk Cost Total CostRefer to the figure. What is the marginal cost of the 15th hour spent on this activity? (Round to the nearest tenth) Total Cost E b n Z a=122 b= 82 c=56 x=9 y = 15 z = 19 HoursThe market for high-quality caviar is dependent on the weather. If the weather is good, there are many fancy parties and caviar sells for 300 SEK per kg. In bad weather it sells for only 200 SEK per kg. Caviar produced one week will not keep until the next week, i.e. it has to be sold and consumed the same week it is produced. A small caviar producer has a cost function given by C=5q2 - 50q + 1000 where q is the weekly caviar production. Production decisions must be made before the weather (and hence the price of caviar) is known, but it is known that good weather and bad weather each occur with a probability of 0.5. a) How much caviar should the firm produce per week if it wishes to maximise its expected profit? b) Suppose the owner of the firm has a utility function of the form U(π)=√π where π is weekly profits. What is the expected utility associated with the strategy in (a)? c) Suggest a weekly production level that would give the owner higher expected utility than the…
- Suppose Alaska could add 1000 MWh of wind generation—which produces for four hours during the nighttime when temperatures are relatively low—or 1000 MWh of solar generation—which produces for four hours in the daytime when temperatures are relatively high. Which one would you have expected to lower total costs of electricity generation more in the summer? Why? Please explain by sketching the daytime and nighttime marginal cost curve for electricity and showing the size of thecost reductions.See attached image for marginal abatement cost table and questionA company manufactures and sells x cellphones per week. The weekly price-demand and cost equations are given below. p=600-0.1x and C(x)= 15,000+ 130x (A) What price should the company charge for the phones, and how many phones should be produced to maximize the weekly revenue? What is the maximum weekly revenus? The company should produce phones each week at a price of $ (Round to the nearest cent as needed.) The maximum weekly revenue is S. (Round to the nearest cent as needed.) (B) What price should the company charge for the phones, and how many phones should be produced to maximize the weekly profit? What is the maximum weekly profit? The company should produce phones each week at a price of $ (Round to the nearest cent as needed.) The maximum weekly profit is $ (Round to the nearest cent as needed.)