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Consider a representative agent economy in which agents live for two periods. The agents earn 30 units of commodities when s/he is young and 0 units when s/he is old. There is no production in the economy and the real interest rate is %10 percent. The preferences of the agent is represented by the discounted utility function U(C1,C2) = ln(C1)+(1/(1+r))ln(C2) where C1 is the consumption when young and C2 represents the consumption when old.
a) Write down the budget constraints of the household by using the specific numbers given above
b) Find the optimal consumption levels for the agent
c) Find the optimal saving levels for the agent
d) Suppose that the agent pays 6 units of taxes from his/her income when young and receives 6 units of subsidies when old. What are the new budget constraints?
e) Find the optimal consumption levels for the agents in part d
f) Find the optimal savings levels for the agents in part d
g) Write a couple of sentences about the intuition at the back of inter temporal consumption smoothing decision of agents at the first part of the problem and the effect of tax/subsidies on these decisions that is the second case in our problem.
This line is aimed at the low end of the market and isn't constructed on a wheel base. Writing instruments. This line includes mechanical pens and pencils which are sold to the middle-market segment between the low-end products such as Bic and hi..
In our study of inter temporal utility maximization, everything (initial and ending wealth, interest rate, and consumption) in the budget constraint is expressed in real terms.
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the demand curve is given byqd500-2pxa. what is the total revenue function?b. the marginal revenue function is mr250-q.
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