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Consider the sequential trading model discussed in Section 5.8 and suppose now that households can trade bonds at time t that deliver one unit of good t at time t' . Denote the price of such bonds by qt,t'.
(a) Rewrite the budget constraint of household h at time t, (5.23), including these bonds.
(b) Prove an equivalent of Theorem 5.8 in this environment with the extended set of bonds.
Consider a simultaneous move quantity-setting game with two firms facing a demand curve p = 100 - q. Both firms have marginal cost of 20. Suppose one firm maximizes profit and the other maximizes revenue, but both take into account the other firm'..
Of the 50 not working, 10 were full-time college students, 18 were retired, 5 were under 16 years of age, 7 had stopped looking for work because they believed there were no jobs for them, and 10 were actively looking for work.
Define the assertions about account balances at the period end.
Are you treated as an equal by earlier generations residing here?o What are others' attitudes toward you?o Why do you think they act this way?
1 a whoey option pays the difference between the final price and the maximum price of a stock over the period of the
When preparing an informative or expository essay, it is important to identify multiple perspectives. Investigating all sides of a topic enables you to interpret a larger picture and prepare logical content. In Unit 3, you selected a topic questio..
Consider the same two firms as above with marginal costs 10 and 40, facing a demand p = 100 - q. a. Find the market price and quantities produced if firm 1 moved first, followed by firm 2 b. Find the market price and quantities produced if firm 2 mov..
Group 2 stated that if public approval was not extremely high, we would need to have a long line of investors to fund the project initially.
An ice cream vendor sells three flavors: chocolate, strawberry, and vanilla. 45% of the sales are chocolate, while 30% are strawberry, with the rest vanilla flavored.
A restaurant that goes by the name Big Bill's Cafe is contemplating a T-shirt advertising promotion. Monthly sales data from T-shirt shops indicate the demand curve for the T-shirts can be described as: Q = 300 - 5P
Assume that a person's utility function is U(x,y)=x^2y^2 (yielding MRS=y/x) The price of X is $2 and the price of y is $5. Income is $100. What is the optimal choice? If a quantity tax of $0.50 is placed on good x, what is the new optimal choice
What macroeconomic variables do you think they should look at when conducting monetary policy?
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