Suppose that a mechanic owns a building and is renting part of the building's space to a library. Further suppose that because themechanic is the owner, he has the right to make noise during the day while he fixes cars. While the library cannot insist on a quietenvironment, it could move to a quieter building. However, rent in the next best building is $400/month more than rent in the noisybuilding. The mechanic can adopt a new technology that eliminates the noise for $325/month. Given this situation, can thelibrary find a private solution with the mechanic that will make both better offYes, but then ▼Part 2(2 points)O See HintWhat is the minimum and maximum payment the library would make to the mechanic to get it to installthe noise-reducingequipment? NOTE: Round your answers to the nearest dollar.Minimum:Maximum: $05/15>VIEW SOLUTIONSUBMIT ANSWER4 OF 15 QUESTIONS COMPLETED28MacBook ProFIF9FIOF8F6F7

Part-1Yes, a private solution shall be made between labrary and mechanic. As the library has to…

Answered: Suppose that a mechanic owns a building…

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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Use the table below to answer the next three questions. The below table displays the production schedule for Great Balls of Fire, a food truck that sells flaming meatballs. Great Balls of Fire has a lease on the truck itself that costs $1200 per week that must be paid whether or not the food truck produces and sells any meatballs. They may hire up to three workers to produce and sell the meatballs, workers cost $600 per week. The production schedule shows you how many meatballs would be produced with the varying levels of employees. Employees Meatballs Fixed Costs Variable Cost Total Cost Average Variab Cost 0 0 0 1 300 2 500 3 600 Completely fill out the table, please round all answers to the nearest cent. Do not enter any commas, dollar signs, or units (Ex. If your calculator says 12.376, just enter 12.38.) If your answer is an even dollar amount, you don't need to include the cents (Ex. you may enter 10 instead of 10.00)
Consider an airline's decision about whether to cancel a particular flight that hasn't sold out. The following table provides data on the total cost of operating a 100-seat plane for various numbers of passengers. Total Cost Number of Passengers (Dollars per flight) 40,000 10 60,000 20 65,000 30 68,000 40 70,000 50 71,000 60 72,500 70 73,500 80 74,000 90 74,300 100 74,500 Given the information presented in the previous table, the fixed cost to operate this flight is s At each ticket price, a different number of consumers will be willing to purchase tickets for this flight. Assume that the price of a flight is fixed for the duration of ticket sales. Use the previous table as well as the following demand schedule to complete the questions that follow. Price Quantity Demanded (Dollars per ticket) (Tickets per flight) 1,000 700 30 400 90 200 100
Q44. Suppose that cellphone batteries can be produce using 3 different types of technologies. The table below indicates the total cost related to each technology for the amount of output produced per day. a. Samsung is considering which technology to adopt to produce its cellphone batteries. Use the information to find the average-total-cost of each technology and identify the most efficient choice of technology and plant size if Samsung would like to produce 6 batteries. b. In general, where must the marginal cost curve intersect the average total cost curve?
suppose noW that the firm must pay a fixed cost of ē > 0 in order to produce (e.g., this could be the cost of buying a manufacturing plant). If the firm chooses not to produce at all, it does not incur the fixed cost. If it chooses to produce any strictly positive quantity, it must incur the full fixed cost of č. Suppose p = w = r = 4. When will the firm choose to produce a strictly positive amount of the good Y? Write down the firm's supply and profit functions.
Hello, I am still a little confused with the answer to the first part. I know that A, B, and D are worse-than-C bundles, but how would I go about shading the graph? Could I get a shot of the graph shaded?
Suppose that there are two fancy hotels on the online booking platform, say W hotel and Ritz Carlton hotel. Each hotel has the capacity of 20 rooms on the New Year Eve. There are 20 families who are planning to stay at Bay Areas. Suppose that you are the manager and you set the price to maximize the hotel profit. The marginal cost of each hotel room = 500 RMB The largest valuation on the hotel room = 2000 RMB valuation decrease by 100RMS. In total, there are 20 families. Discuss with your peers how many rooms you will offer in the market.
1. Inputs K, L, R and M cost £10, £6, £15 and £3 respectively per unit. What is the cheapest way of producing an output of 900 units if a firm operates with the production function Q = 20K0.4L0.3R0.2M0.25? 2. Make up your own constrained optimization problem for an objective function with three variables and solve it. 3. A firm faces the production function Q = 50K0.5L0.2R0.25 and is required to produce an output level of 1,913 units. What is the cheapest way of doing this if the per-unit costs of inputs K, L and R are £80, £24 and £45 respectively?
1
Recall a sharecropping agreement is where a farmer provides a percentage of their yield to a landowner in exchange for renting the land. Consider the graph below and answer the following questions (include calculations in work): 11 VMPL 10 8 a*VMPL 5 4 3 2 1 10 15 20 25 30 35 40 45 50 55 Labor (Hour) "andıno
am. 128.
The function that relates the inverse of speed (1/S) (i.e., the time in minutes that it takes to travel 1 mile) to traffic (T) on a highway is 1/S = 4 + 0.05T. Demand for traffic (measure as traffic volume minute) on this road is T=6880-70 (1/S) Find the equilibrium traffic volume in the absence of any congestion toll. Find the marginal cost function for traffic volume, where cost is expressed as travel time per mile in minutes. per Find the optimal level of traffic volume. Find the optimal congestion toll, expressed in minutes. (Imagine that the congestion toll consists of sitting in the “penalty box" for this period of time.) The function that relates the inverse of speed (1/S) (i.e., the time in minutes that it takes to travel 1 mile) to traffic (T) on a highway is 1/S = 4 + 0.05T. Demand for traffic (measure as traffic volume per minute) on this road is T=6,880- 70-(1/S). a. Find the equilibrium traffic volume in the absence of any congestion toll. b. Find the marginal cost…

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