Consider a utility function given by U (c1,c2) = 4c1 +2c2 involving young and old consumption for a typical individual in an OLG setting. Assume stationary equilibrium along with the other assumptions of the model exactly same as the ones covered in the context of decentralized decision making set up in Chapter 1. 1. ii. *** 111. Draw the Indifference Curve associated with the utility function. What type of preferences are reflected in terms of marginal utility? Explain your answer. Given the budget set in an intertemporal decentralized decision-making setting discussed in Chapter 1, what are the possible equilibrium solutions one can obtain in this scenario? Show the possible solutions on your graph. If an individual values the marginal utility of consumption when young to be more worth more than the marginal utility of consumption when old, how would this impact the equilibrium obtained in part ii of the question?

ENGR.ECONOMIC ANALYSIS
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Chapter1: Making Economics Decisions
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QUESTION 2
Consider a utility function given by U (c1,c2) = 4c1 +2c2 involving young and old consumption for a
typical individual in an OLG setting. Assume stationary equilibrium along with the other assumptions of
the model exactly same as the ones covered in the context of decentralized decision making set up in
Chapter 1.
1.
ii.
111.
iv.
V.
Draw the Indifference Curve associated with the utility function. What type of preferences
are reflected in terms of marginal utility? Explain your answer.
Given the budget set in an intertemporal decentralized decision-making setting discussed in
Chapter 1, what are the possible equilibrium solutions one can obtain in this scenario? Show
the possible solutions on your graph.
If an individual values the marginal utility of consumption when young to be more worth
more than the marginal utility of consumption when old, how would this impact the
equilibrium obtained in part ii of the question?
If an individual values the marginal utility of consumption when old to be more worth more
than the marginal utility of consumption when young, how would this impact the equilibrium
obtained in part ii of the question?
I
Will the decentralized decision-making yield Golden Rule solution? Explain your answer in
4-5 sentences.
Transcribed Image Text:QUESTION 2 Consider a utility function given by U (c1,c2) = 4c1 +2c2 involving young and old consumption for a typical individual in an OLG setting. Assume stationary equilibrium along with the other assumptions of the model exactly same as the ones covered in the context of decentralized decision making set up in Chapter 1. 1. ii. 111. iv. V. Draw the Indifference Curve associated with the utility function. What type of preferences are reflected in terms of marginal utility? Explain your answer. Given the budget set in an intertemporal decentralized decision-making setting discussed in Chapter 1, what are the possible equilibrium solutions one can obtain in this scenario? Show the possible solutions on your graph. If an individual values the marginal utility of consumption when young to be more worth more than the marginal utility of consumption when old, how would this impact the equilibrium obtained in part ii of the question? If an individual values the marginal utility of consumption when old to be more worth more than the marginal utility of consumption when young, how would this impact the equilibrium obtained in part ii of the question? I Will the decentralized decision-making yield Golden Rule solution? Explain your answer in 4-5 sentences.
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