Suppose the exchange rate is $1.23/C$, the Canadian dollar-denominated continuously compounded interest rate is 8%, the U.S. dollar-denominated continuously compounded interest rate is 5%, and the price of a 1-year $1.25-strike European call on the Canadian dollar is $0.0974. What is the value of a 1-year $1.25-strike European put on the Canadian dollar?
a.
$0.1361
b.
$0.0813
c.
$0.1510
d.
$0.1174
e.
$0.1617
Using PUT CALL PARITY THEORY ,
C + X / (1+R h)^T = E / ( 1+Rf) ^T + P
Where,
C = Call Premium = $0.0974
X = Strike Price = $1.25
Rh = Annual Interest Rate of Home Country = 8%
Rh = Annual Interest Rate of Foreign Country = 5%
T = Time in Years = 1
E = Spot Exchange Rate = $ 1.23
P = Put Premium = ?
Substuiting ,
$0.0974 + $1.25 / ( 1+ 8%) = $ 1.23 / ( 1+5 %) + P
$ 0.0974 + $ 1.1574 = $ 1.1714 + P
P =$ 0.0974 + $ 1.1574 - $ 1.1714
P = $ 0.0834
So Option B. ( Aprox)
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