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Tom has income of $1000 today and $500 tomorrow. Tom can lend and borrow at an interest rate of 10%. There is 5% ináation. His preferences for intertemporal consumption are represented by the following utility function u(c1; c2) = 2c1 + c2.
(a) What is his optimal consumption bundle?
(b) If interest rates increase to 20%, write down his new intertemporal budget constraint and graphically demonstrate the change to his intertemporal budget constraint and label any changes to the intercepts.
(c) How does this change effect his welfare? Explain.
Thinking back on what you have learned in this course, identify the single most important economic principle learned and explain why it was more significant than any other principle or concept.
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What adverse effects on the domestic economy may follow from (a) a depreciation of the exchange rate and (b) an appreciation of the exchange rate.
Given the bivariate sample regression model Yi = βˆ 0 + βˆ 1Xi + ˆei derive the OLS parameter estimates, i.e., derive the critical values of βˆ 0 and βˆ 1 that minimize the residual sum of squares (RSS).
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Convert a constant dollar payment of $1,000 made 6 years from now into actual dollars in that same time period (i.e. 6 years from now) Given that market interest rate i = 10%, inflation rate f = 5% annual. A personal property asset has a purchase pri..
The management of the Mini Mill Steel Company estimated the subsequent elasticities for a unique type of steel.
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