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{"ops":[{"insert":""},{"insert":"\n"},{"insert":""},{"insert":"\n"},{"insert":""},{"insert":"\n"},{"insert":"QUESTION 1:"},{"insert":"\n"},{"insert":""},{"insert":"\n"},{"insert":"\tA firm faces the demand schedule p = 200 - 2Q and the total cost function "},{"insert":"\n"},{"insert":""},{"insert":"\n"},{"insert":"TC = 2\/3 Q^3 - 14Q^2 + 222Q + 50"},{"insert":"\n"},{"insert":""},{"insert":"\n"},{"insert":"Derive expressions for the following functions and find out whether they have maximum or minimum points. If they do, say what value of q this occurs at and calculate the actual value of the function at this output."},{"insert":"\n"},{"insert":""},{"insert":"\n"},{"insert":"\tMarginal cost."},{"insert":"\n"},{"insert":""},{"insert":"\n"},{"insert":"\tAverage variable cost"},{"insert":"\n"},{"insert":""},{"insert":"\n"},{"insert":"\tAverage fixed cost"},{"insert":"\n"},{"insert":""},{"insert":"\n"},{"insert":"\tTotal revenue"},{"insert":"\n"},{"insert":""},{"insert":"\n"},{"insert":"\tMarginal revenue"},{"insert":"\n"},{"insert":""},{"insert":"\n"},{"insert":"\tProfit"},{"insert":"\n"},{"insert":""},{"insert":"\n"},{"insert":"\tConstruct your own example of a function that has a turning point. Check the second-order conditions to confirm whether this turning point is a maximum or a minimum."},{"insert":"\n"},{"insert":""},{"insert":"\n"},{"insert":"\tExplain why a firm which is a monopoly seller in a market with the demand schedule P = 66.8 - 0.4Q and which faces the total cost schedule TC = 220 + 120Q - 12Q^2 + 0.5Q can never make a positive profit."},{"insert":"\n"},{"insert":""},{"insert":"\n"},{"insert":""},{"insert":"\n"}]}
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