The prices of inputs x1; x2; x3; x4 are p1 = 2; p2 = 2; p3 = 5; and p4 = 2. If the production function is given by f(x1, x2, x3, x4) = min{x1, x2} + min{x3, x4}, what is the minimum cost of producing one unit of output?.
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The prices of inputs x1; x2; x3; x4 are p1 = 2; p2 = 2; p3 = 5; and p4 = 2.
If the production function is given by f(x1, x2, x3, x4) = min{x1, x2} + min{x3, x4}, what is the minimum cost of producing one unit of output?.
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- Juan Valdez owns a coffee farm in Colombia. His production function is: f(x1,x2)=(x1−1)^0.25 x2^0.5 Assume the price of input 1 is r and the price of input 2 is w. (a) Write down an expression for the technical rate of substitution. (b) Find Juan's demand for inputs conditional on the quantity y of coffee Juan wants to produce. (c) Find Juan's cost function. (d) What is the supply function of Juan's firm?A production function is given by f(x1,x2)=(max(x1,x2))^0.5. Prices of inputs are p1=10 and p2=20. What is the lowest cost of producing 10 units of output Ответ:Given the production function y 1/x05, if Price of output is P and price of input X is V and fixed cost is FC, what is the expression for marginal cost (MC) as a function of Y? O MC = Vy0.5 O MC = -2Vy-3 O MC = Vy-0.5 O MC = y/V
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