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Assume that the payouts of the game were changed (if necessary) such that it results in gamblers having a positive expected value. Yet people still refuse to play the game. Which of the following must be true?
a. People must be risk averse, and so a positive expected value doesn't necessarily imply a positive expected utility.
b. Such a situation demonstrates the "St. Petersburg paradox".
c. The casino could attract more gamblers by using a 3-sided die instead and setting the ante and payouts so that expected value remains the same, because the variance in payouts would be smaller.
d. The casino shouldn't locate in the "Bible Belt."
e. All the above.
Suppose a production function is given by f(K;L) = KL 2 What combination of labour and capital minimizes the cost of producing any given output?
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Suppose the market for widgets can be described by the following equations: What is the equilibrium price and quantity?
If velocity is unchanged and the money supply grows by 13% and the real GDP grows by 4%, what is the rate of inflation?
Question Positive Balance of Payment: "Things will look good for the US if we could just get to where we are consistently running a positive Balance of Payments."
What is the profit-maximizing price for this firm? On the graph show the area, which area represents the net loss to society resulting from the monopoly power conferred by the patent?
Overview of the project's objectives and scope
Assume the US economy experiences deflation. Trace through the impact on the US macroeconomic variables to the effect on the FOREX rates.
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A monopolist faces the following demand curve: P=120-0.02Q-What is the level of production, price and total profits per week?
A Monopolist is deciding how to allocate output between two markets. The two markets are separated geographically. Demand and marginal revenue for the two markets are given by:
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