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ECON 6002 return on capital

创建日期：2024-06-05 16:34:40

所属分类：经济Economics

标签： ECON 6002

return on capital

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ECON 6002

NOTE: Please only include Student ID number (no name or unikey) on your submitted
answers. To receive full marks, show your workings for algebraic manipulations.
1. Consider an economy where consumers maximize their utility, without uncertainty:
max
{ct,bt,kt+1}∞t=0
[ ∞∑
t=0
βtu(ct, Nt)
]
subject to the following budget constraint:
ct + bt + kt+1 = wtNt +
1 + it−1
1 + πt
bt−1 + (1 + rt−1)kt
where:
ct is the consumption in period t,
bt represents one-period nominal bonds,
it−1 is the nominal interest rate determined in period t− 1,
β is the discount factor,
wt is the real wage rate,
Nt is labor supply,
kt is capital,
rt−1 is the return on capital, determined at t− 1
πt is inflation
(a) Does bt represent a real or a nominal amount?
(b) Show that the households’ optimality conditions imply the Fisher equation and interpret
it.
(c) Assume that the economy is subject to a shock to β - in particular, it increases tem-
porarily. Also, assume that the production structure is such that there are nominal price
rigidities. Explain why a sudden increase in β acts both as a shock that affects aggregate
demand and aggregate supply. (this is an essay question, no math is required)
(d) Propose a modification to the supply side of the model that can help you ensure that a
temporary increase in β leads to a decline in inflation.
2. (Gali 2015, Chapter 4) Consider the following version of the three-equation New-Keynesian
model with a classical Taylor rule.
yt = Etyt+1 − 1
θ
(rt − rnt )
πt = βEtπt+1 + κyt
it = r
n
t + ϕππt
πt and yt represent respectively inflation and the output gap, and both values are zero in
steady state. rt is the real interest and r
n
t is the natural interest rate., which is exogenous
and time-varying. All the parameters are positive.
(a) Write down the Fisher equation and replace it in the equations above.
(b) Which variables, if any, are non-predetermined? Which variables, if any, are pre-
determined?
(c) Substitute the policy rule into the IS equation and write down the matrix A in the
system of equations below:
Et
[
yt
πt
]
= A
[
yt+1
πt+1
]
(d) Find a solution to the system above
(e) The system above is similar, yet different, from the representation we had in lecture
8 (Dynare). Using the fact that the eigenvalues of the inverse matrix are equal to
the inverse of the eigenvalues of the original matrix, re-state the Blanchard and Khan
conditions with the system above in terms of the eigenvalues of matrix A.
(f) For which ranges of ϕπ the model admits a unique solution around the steady state? To
answer this question, you will have to use the following fact: define f(λ) = λ2+a1λ+a0.
The function f(λ) has its two roots within the unit circle provided that (i) |a0| < 1 and
(ii) |a1| < 1 + a0.
(g) Interpret this result.
3. Consider the system above once again, but let β = 0 Show that you can write yt as yt =
limT→∞ EtCT yt+T , with C being a function of the model parameters. What are the conditions
under which is C well-defined (non-explosive)? Is the solution to the model the same as in
(d)?

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