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Q. Two companies (A as well as B) are duopolists that produce identical products. Demand as well as for the products is given by the following demand as well as function:
QB QA P = 10,000 where QA as well as QB are the quantities sold by the respective firms as well as P is the selling cost.Total cost functions for the two companies are:TCA = 500,000 + 200QA + .5QA2TCB = 200,000 + 400QB + QB2Assume that the firms form a cartel to maximize total industry profits (sum of firm A as well as firm B profits). Determine the optimum output as well as selling cost for each firm.
Illustrate now have to lend out how much does this bank if it decides to hold only required reserves.
Air transport for businesspeople and tourists
Suppose it had begun an expansionary policy early in 1981. What does the text's analysis of the inflation unemployment cycle suggest about how the macroeconomic history of the 1980s might have been changed.
Assume the current market price of candles is such that there is a surplus.
Assessing the development of the discipline from today's perspective, how would Keynes's impact compare with that of your candidate.
As control variables, Quinn's data also includes income the individual earned in the month the data was collected, and the amount that it rained in the month the data was collected.
Calculate the purchasing power parity exchange rate between the Swiss franc and the dollar. Based on your calculation, is the SF overvalued or undervalued.
There are two identical firms in this economy with constant marginal costs equal to 1 and no fixed costs. Assume that firms set prices and follow a Bertrand model to do so.
Assume that this cost is set by an upstream wholesaler with monopoly pricing power.
What can be said about the estimated slope coefficient for a regression of Y on X, versus the estimated slope coefficient for a regression of X on Y.
Assuming oranges operate in a perfectly competitive market, use a well-labeled demand and supply model to explain how market equilibrium price of oranges is determined.
How should labour be allocated between x and y to satisfy the demands calculated in part.
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