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International Economics class problem: What do the hedging alternatives look like given the following information for...

International Economics class problem:

What do the hedging alternatives look like given the following information for a 90-day, 1,000,000 account payable?

Spot rate: 0.9 to 1 domestic to foreign

90-day forward rate: 0.85 to 1 domestic to foreign

Money market periodic: 0.1%

OTC Option with strike price of 0.85 to 1 at a cost of 0.5%

Solutions

Expert Solution

SOLUTION;-

GIVEN DATA ;

Spot rate: 0.9 to 1 domestic to foreign

90-day forward rate: 0.85 to 1 domestic to foreign

Money market periodic: 0.1%

OTC Option with strike price of 0.85 to 1 at a cost of 0.5%

Let us break down the scenarios in simple terms. Let the foreign currency be denoted by F and the domestic currency be denoted by D.
We have 1,000,000 account receivable in foreign currency. As per the spot rate of 1.4F= 1D, the account receivable in domestic currency = 1,000,000/1.4= 714,285.71 D

Money market periodic= 0.10%
Spot rate (F/D)= 1.4
Spot rate (D/F)= 0.714286 =1/1.4
Periodic is usually given in domestic currency terms.
90 days forward rate (D/F)= S0* e^(rt)
0.714357 =0.714286*EXP((0.0001))
90 days forward rate (F/D)= 1.39986 =1/0.714357

Hedging alternative 1- buy OTC option (sell F after 90 days for 1.35F=1D) -

Cost = 0.50%

Cost (F)= 5000 =1000000*0.5%

Since this cost is to be paid at the initiation of the contract i.e. today, we can use the current spot rate to calculate the equivalent D

Cost (D)= 3571

=5000/1.4

At expiry, expected spot price (90 days forward as calculated above) is 1.39986 F= 1D. The option will be in the money and will be exercised.

Payoff from exercising option= 740741 =1000000/1.35
Payoff from then spot rate= 714357 =1000000/1.39986
Profit from hedging 22812 =(740,741-714,357)-3571

Hence, The hedging strategy of purchasing options is profitable.

Hedging alternative 2- buy forward rate contract (lock forward price of 1.3F= 1D)-

Forward contract rate 1.3
90 days forward estimated rate= 1.39986
Payoff from exercising option= 769231 =1000000/1.3
Payoff from then spot rate= 714357 =1000000/1.39986
Profit from hedging 54874

=769,231-714,357

Hence, the hedging strategy of purchasing forward rate is profitable.


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