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The production function for a firm is given by Q = LK where Q denotes output; Land K labor and capital inputs. Wage rate and rental rate are given by w and r respectively.
(a) Show whether or not the above production function exhibits diminishing marginal productivity of labor.(b) Determine the nature of the Return to Scale as exhibited by the above production function(c) Using the Lagrangean Multiplier method, calculate the least cost combinations of labor and capital and the resulting long run total cost function for the above production function. Explain the economic significance of the Lagrangean Multiplier and calculate its value.(d) Using the above cost function, calculate the numerical value of long run total cost when Q =225, w = 16 and r = 144.(e) Using Excel- Solver verify your answer to (d) above.(f) As the manager of an 80-unit motel you know that all units are occupied when you charge $60 a day per unit. Each occupied room costs $4 for service and maintenance a day. You have also observed that for every x dollars increase in the daily rate above $60, there are x units vacant. Determine the daily price that you should charge in order to maximize profit.
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Illustrate what is the average labor productivity, in terms of square feet per painter-hour.
Illustrate what will be the new equilibrium price, if the government puts a 15 cent per tax on the candy.
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Find the subgame perfect equilibria of the variant of the game in which the post-entry competition is a game in which each firm chooses a price, rather than an output.
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