Services
Discover
Ask a Question
Log in
Sign up
Filters
Done
Question type:
Essay
Multiple Choice
Short Answer
True False
Matching
Topic
Business
Study Set
International Finance Global
Exam 14: Interest Rate and Currency Swaps
Path 4
Access For Free
Share
All types
Filters
Study Flashcards
Question 41
Essay
Consider the borrowing rates for Parties A and B.A wants to finance a $100,000,000 project at a FIXED rate.B wants to finance a $100,000,000 project at a FLOATING rate.Both firms want the same maturity,in 5 years.
Firm
Fixed Rate
Floating
A
$
10.3
%
Prime
+
1
%
B
$
8.9
%
Prime
+
1
/
2
%
\begin{array} { | c | c | l | } \hline \text { Firm } & \text { Fixed Rate } & \text { Floating } \\\hline \mathrm { A } & \$ 10.3 \% & \text { Prime } + 1 \% \\\hline \mathrm { B } & \$ 8.9 \% & \text { Prime } + 1 / 2 \% \\\hline\end{array}
Firm
A
B
Fixed Rate
$10.3%
$8.9%
Floating
Prime
+
1%
Prime
+
1/2%
Construct a mutually beneficial INTEREST ONLY swap that makes money for A,B,and the swap bank IN EQUAL MEASURE.
Question 42
Multiple Choice
With regard to a swap bank acting as a dealer in swap transactions,mismatch risk refers to
Question 43
Multiple Choice
Amortizing currency swaps
Question 44
Essay
Consider the situation of firm A and firm B. The current exchange rate is $2.00/£. Firm A is a U.S. MNC and wants to borrow £30 million for 2 years. Firm B is a British MNC and wants to borrow $60 million for 2 years. Their borrowing opportunities are as shown, both firms have AAA credit ratings.
$
£
A
$
6
%
£
5
%
B
$
7
%
£
4
%
\begin{array} { c | c c } & \$ & £ \\\hline \mathrm { A } & \$ 6 \% & £ 5 \% \\\mathrm {~B} & \$ 7 \% & £ 4 \%\end{array}
A
B
$
$6%
$7%
£
£5%
£4%
The IRP 1-year and 2-year forward exchange rates are
F
1
(
$
∣
£
)
=
$
2.00
×
(
1.06
)
£
1.00
×
(
1.04
)
=
$
2.0385
£
1.00
F
2
(
$
∣
£
)
=
$
2.00
×
(
1.06
)
2
£
1.00
×
(
1.04
)
2
=
$
2.0777
£
1.00
\begin{array} { l } F _ { 1 } ( \$ \mid £ ) = \frac { \$ 2.00 \times ( 1.06 ) } { £ 1.00 \times ( 1.04 ) } = \frac { \$ 2.0385 } { £ 1.00 } \\F _ { 2 } ( \$ \mid £ ) = \frac { \$ 2.00 \times ( 1.06 ) ^ { 2 } } { £ 1.00 \times ( 1.04 ) ^ { 2 } } = \frac { \$ 2.0777 } { £ 1.00 }\end{array}
F
1
(
$
∣
£
)
=
£1.00
×
(
1.04
)
$2.00
×
(
1.06
)
=
£1.00
$2.0385
F
2
(
$
∣
£
)
=
£1.00
×
(
1.04
)
2
$2.00
×
(
1.06
)
2
=
£1.00
$2.0777
-Devise a direct swap for A and B that has no swap bank.Show their external borrowing.Answer the problem in the template provided.
Question 45
Essay
Suppose that the swap that you proposed in question 2 is now 4 years old (i.e.there is exactly one year to go on the swap).If the spot exchange rate prevailing in year 4 is $1.8778 = €1 and the 1-year forward exchange rate prevailing in year 4 is $1.95 = €1,what is the value of the swap to the party paying dollars? If the swap were initiated today the correct rates would be as shown:
Consider the situation of firm A and firm B.The current exchange rate is $1.50/€.Firm A is a U.S.MNC and wants to borrow €40 million for 2 years.Firm B is a French MNC and wants to borrow $60 million for 2 years.Their borrowing opportunities are as shown; both firms have AAA credit ratings.
Question 46
Multiple Choice
Find the all-in-cost of a swap to a party that has agreed to borrow $5 million at 5 percent externally and pays LIBOR + ½ percent on a notational principal of $5 million in exchange for fixed rate payments of 6 percent.