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There is no deadline. I just want to learn step by step. Assignment 3 August 1, 2021 Due Monday August 9. Please hand in individually.

There is no deadline. I just want to learn step by step.

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Assignment 3 August 1, 2021 Due Monday August 9. Please hand in individually. Include all your codes in the le (copy and paste the matlab code into your uploaded document). Simulate in Dynare the response of output, ination, and interest rates assuming an economy that is struc tured as follows: 7ft : BEtTFt+1+ mu 1 . $t : Et$t+1 3 [it EtVTt+1l it = $111} + @111 U: : Put1 + 6: Importantly, you must make some assumptions about how your representative agents form expectations. Assume cr : 1, B : 0.99, w : 0.5, and K. : W. Assume that the shocks to the economy are persistent, with p = 0.75. Choose your own values for d), and $3,, but keep them constant for the entire assignment. Clearly state What values you are using at the beginning of your assignment. a) Rational expectations is a widely used assumption in macroeconomics. Why do you think macroe- conomists prefer to make this assumption than assume individuals form non-rational expectations? Show how this economy would evolve under rational expectations, ie. where Eta,\" = wt+1 and Em,\" = m+1 in response to a persistent demand shock and a persistent ination shock. (This should produce two sets of simulations.) b) Now assume that agents form naive expectations, ie. Et$t+1 = min; and Em,\" = m7], and simulate the same two types of shocks as in part (a). Describe how the dynamics of your economy change and compare it to part a}'s economy under rational expectations. How does the standard deviation of output and ination change under the cases of a demand shock and an ination shock? Why do you obtain different results? c) Now assume that agents form trend-chasing expectations, ie. Etc,\" = 56,34 + 06(th * $1372) and Et7rt+1 = 7r,_1 + 0.5(7rt_1 i 7r,_2) . Again, simulate the same two types of shocks as in part (a). How do these economies differ from your rational and naive expectation cases? Why are the dynamics different

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