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Question 3 This question considers long-run policies in Mexico relative to Canada. Assume Mexicos money growth rate is curre

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Answer #1

a) \pi _{M} = \mu _{M} - g_{m}

where \pi _{M} = 2% is inflation rate in Mexico, \mu _{M} = 4% is growth in money supply and gM is the growth in real output.

g_{m} =\mu _{M} -\pi _{M} = 2%

Similarly, For Canada,

g_{c} =\mu _{c} -\pi _{c}= 6% - 3.25% = 2.75%

b) From the Fisher equation we know,

\pi _{M} = i_{M} - r^{*}

where r^{*} is the world real interest rate.

Therefore, i_{M} =  \pi _{M} + r^{*} = 2% + 0.75% = 2.75%

Similarly,  \pi _{C} = i_{C} - r^{*}

i_{C} =  \pi _{C} + r^{*} = 3.25% + 0.75% = 4%

c)

The expected rate of depreciation of the Peso against the Canadian dollar is

\pi _{M} - \pi _{c} = 2% - 3.25% = -1.25%

The Mexican peso will appreciate against the Canadian dollar.

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