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An investor can invest in Tunisian dinar at r = 6.25% or in Swiss francs at r = 5.15%. She is a resident of Tunisia and the current spot rate is CHF:TND 0.8105. What is the approximate one-year forward rate expressed in CHF:TND?
A)
0.8016.
B)
0.8194.
C)
0.8215.



The approximate forward premium/discount is given by the interest rate differential. This differential is: 6.25% − 5.15% = 1.10%. Since Tunisia has higher interest rates, its currency will be at a discount in the forward market. This discount equals: 0.011 × 0.8105 = 0.0089. Since the exchange rate is quoted in CHF:TND, as a depreciating currency, it will take more TND to buy one CHF. The forward rate is thus: 0.8105 + 0.0089 = CHF:TND 0.8194. In other words, the CHF is stronger in the forward market.

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A resident of China can invest in Chinese yuan at 5.5% or in Egyptian pounds at 6%. The current spot rate is 80 CY/EGP. What is the one-year forward rate expressed in CY/EGP?
A)

79.6226.
B)

80.3792.
C)

88.9876.



Forward (DC/FC) = Spot (DC/FC)[(1 + rdomestic) / (1 + rforeign)]
(80 CY/EGP)[(1 + 0.055) / (1 + 0.06)]

(80)(0.99528)
= 79.6226

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The U.S. interest rate is 4%, the Jordan interest rate is 7% and the $/JOD spot rate is 2.0010. What is the $/JOD forward rate that satisfies interest rate parity?
A)

$0.5142 / JOD.
B)

$1.9450 / JOD.
C)

$1.0936 / JOD.



Forward(DC/FC) = Spot (DC/FC)[(1 + r domestic) / (1 + r foreign)]
(2.0010)(1.04/1.07)

(2.0010)(0.972)
= 1.9450

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Lance Tuipuloto, CFA, is reviewing interest rate parity for a client meeting on a planned foreign investment. The domestic interest rate is 8% and the foreign interest rate is 6%. If the forward rate is 4.00 domestic units per foreign unit, what should the spot exchange rate be for interest rate parity to hold?
A)
3.93.
B)
3.98.
C)
4.08.



F/S = (1 + rdomestic) / (1 + rforeign). Note in this equation exchange rates are quoted as Domestic/Foreign.S = F (1 + rF) / (1 + rD) = (4.00)(1.06) / (1.08) = 3.93

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One-year interest rates are 7.5% in the U.S. and 6.0% in New Zealand. The current spot exchange rate is NZD:USD 0.5500. If interest rate parity holds, today’s one-year forward rate (NZD:USD) must be closest to:
A)

NZD:USD 0.55778.
B)

NZD:USD 0.54233.
C)

NZD:USD 0.56675.



Interest rate parity is given by:

ForwardFCC = 0.5500 × (1.075/1.06) = NZD:USD 0.55778

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The domestic interest rate is 9% and the foreign interest rate is 7%. If the forward exchange rate is FCC 5.00, what spot exchange rate is consistent with interest rate parity?
A)
4.83.
B)
4.91.
C)
5.09.



ForwardFCC / SpotFCC = (1 + rdomestic) / (1 + rforeign).
SpotFCC = ForwardFCC (1 + rforeign) / (1 + rdomestic) = (5.00)(1.07) / (1.09) = 4.908

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The domestic interest rate is 7% and the foreign interest rate is 9%. If the forward exchange rate is 5 domestic units per foreign unit, what spot exchange rate is consistent with interest rate parity (IRP)?
A)
4.91.
B)
5.72.
C)
5.09.



Using the following IRP equation: ForwardFCC = SpotFCC × [(1 + rdomestic) / (1 + rforeign )]  
Solving for the spot rate: SpotFCC = ForwardFCC × [(1 + rforeign) / (1 + rdomestic)]  
                                    = [(1 + 0.09) / (1 + 0.07)](5)
                                    = (1.09 / 1.07)(5)
                                    = 5.09

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The domestic interest rate is 8% and the foreign interest rate is 6%. If the spot rate is 4 domestic units/foreign unit, what should the forward exchange rate be for interest rate parity to hold?
A)
3.930.
B)
4.075.
C)
4.250.



Using the following interest rate parity equation:
ForwardDC/FC=SpotDC/FC × [(1 + rdomestic) / (1 + rforeign )]  
Solving for the forward rate:  ForwardDC/FC = 4 × [(1 + 0.08) / (1 + 0.06)]

= 4(1.08) / (1.06)
= 4(1.01887)
= 4.07547

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Given the following information, what is the forward exchange rate implied by interest rate parity?
  • U.S. interest rate = 9%.
  • North Korea interest rate = 10%.
  • Spot rate = 1.65 KPW/$.

A)
0.612 KPW/$.
B)
1.635 KPW/$.
C)
1.665 KPW/$.

Forward rate (DC/FC) = Spot Rate (DC/FC) × [(1 + domestic rate) / (1 + foreign rate)],
Forward rate = 1 / 1.65 (KPW/$) × (1.09 / 1.10) = 0.60055 $/KPW, or 1.665 KPW/$.
Alternatively, forward rate = 1.65 (KPW/$) × (1.10 / 1.09) = 1.665 (KPW/$).

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Suppose the Argentina peso is at a 1-year forward premium of 4% relative to the Brazilian real and that Argentina’s 1-year interest rate is 7%. If interest rate parity holds, then the Brazilian interest rate is closest to:
A)
6.60%.
B)
11.00%.
C)
3.00%.



According to interest rate parity the currency with the lower interest rate is expected to appreciate so the Argentina rate of 7% is approximately 4% less than the Brazilian rate of 7 + 4 = 11%.

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