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A firm in a particular market has the production function f(21 , 22) = (21 - 4)(z2) /. The firm buys its inputs from competitive markets, so that the price for input z, is w/ > 0, for each / = 1,2. Suppose that the price of inputs is wj = w2 = 1. If there are no costs of entry or exit in this market and all firms have access to the same technology, how much will each firm produce in the long run? If there are no costs of entry or exit in this market and all firms have access to the same technology, how much will each firm produce in the long run? What is the price of the output in the long run? The long run market demand function is given by Q"(p) = 200 - 1p. How many firms will there be in this market in the long run? You can round the answer to the nearest integer