作者Mjjhe (~月球漫步~)
看板NTU-Exam
標題[試題] 99下 陳旭昇 國際金融 期末考
時間Fri Jun 24 00:02:10 2011
課程名稱︰國際金融
課程性質︰系必修
課程教師︰陳旭昇
開課學院:社會科學院
開課系所︰經濟學系
考試日期(年月日)︰2011.06.22
考試時限(分鐘):210分
是否需發放獎勵金:是
(如未明確表示,則不予發放)
試題 :
Problem 1 (15%)
Suppose that the expected change in the log of the exchange rate is equal to
the difference between the Home and Foreign interest rate:
e
St,t+1 - St = it-it*
e
where St,t+1 is the log of the exchange rate for time t+1 that is expected at
time t. Now suppose that expectations are not rational. That is
e
St,t+1 ≠ Et(St+1) . We can rewrite the above equation as:
e
St+1 - St = it-it*+(St+1 -St,t+1)= it-it*+ μt+1
e
where μt+1 = St+1-St,t+1 is the forecast error of the log the exchange rate.
Suppose we run a regression of (St+1 - St) on (it-it*),
St+1 - St = a+b(it-it*)+εt
Clearly, b= Cov(St+1 - St,it-it*)/Var(it-it*)
1.Find the condition such that b=1
2.Find the condition such that b<0
3.Provide an explanation of the condition you found in Question2.
Problem 2 (15%)
Suppose the British pound (GBP) is pegged to the euro (EUR). You think there
is a 5% probability that the GBP will be devalued by 10%, and a 95%
probability that the exchange rate would be fixed over the course of the
next month. What interest differential (percentage per annum) would prevent
you from speculating by borrowing GBP and lending EUR?
Problem 3 (20%)
Suppose that the following conditions all hold: uncovered and covered
interest rate parity (no risk premium), real interest rate parity, relative
and absolute purchasing power parity. And suppose you read the following
information in the newspaper:
‧The current normal interest rate for a one year deposit in Malaysian bank
is 12%
‧The current normal interest rate for a one year deposit in New Zezland bank
is 2%
‧The current spot exchange rate between New Zealand and Malaysia is 0.2
(NZ dollar/Malasian ringgit)
‧The New Zealand national bank credibly commits itself to keep inflation at
the level of 0% for the next year.
For each of the following variables, compute the value implied by the
information above. Show your work in each case and name which parity
conditions you are using.
1. the one-year forward exchange rate (NZ dollar/Malasian ringgit).
2. expected future spot exchange rate for one year in the future.
(NZ dollar/Malasiab ringgit) m
3. expected inflation in Malasia, Et(π,t+1)
4. the ex ante real interest rate in Malasia, γm,t
Problem 4 (30%)
Define the (log) real exchange rate as qt = st + pt* - pt
1. Show that it - Etπt+1 -(it*-Etπt+1)=Et(qt+1)-qt
2. Assume that PPP dose not hold and Et(qt+1)=αqt
According to the Taylor Rule model of exchange rates we presented in the
lectures, solve for the real exchange rate, qt, as a funtion of the
relative monetary policy shocks, μt-μt* only. Does qt increase or
decrease when μt-μt* increase?
3. Show that it must be the case that Et(μt+1-μt+1*)=α(μt-μt*).
Problem 5 (20%)
Consider the following simple model,
∞ s-t
max Σβ u(Cs), 0 < β < 1
s=t
s.t.
Bt+1 - Bt = Yt + γBt - Ct - Gt
1. Write down the lifetime budget constraint where the transversality
conditiong is imposed.
2. Suppose that (1+γ)β= 1, using the euler equation, lifetime budget
constraint, the definition of current account and the annuity value
~
Xt defined by ∞ s-t ~ ∞ s-t
Σ(1/1+γ) Xt = Σ(1/1+γ) Xs
s=t s=t
~ ∞ s-t
( Xt = (γ/1+γ) Σ(1/1+γ) Xs
s=t 助教補充)
to derive the Fundamental Current Account Equation:
~ ~
CAt = (Yt-Yt) - (Gt-Gt)
加分題(20%) ~ ~
3. 請說明 CAt = (Yt-Yt) - (Gt-Gt) 的經濟意義。
(hint: 舉例:解釋為何會有經常帳的赤字 )
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