In: Finance
*URGENT*
Two companies have investments which pay the following rates of interest:
Fixed |
Float |
|
Firm A |
6% |
Libor |
Firm B |
8% |
Libor+0.5% |
Assume A prefers a fixed rate and B prefers a floating rate. Show how these two firms can both benefit by entering into a swap agreement. If an intermediary charges both parties equally a 0.1% fee and any benefits are spread equally between Firm A and Firm B, then
1) what rates could A and B receive on their preferred interest rate? (1 mark)
2) Please draw the cash flow chart. (1 mark)
Part 1 Answer in the form of below:
Fixed |
Floating |
|
Firm A |
||
Firm B |
||
Difference |
||
Total gain to all the three parties (A, B and the intermediary) |
||
Total gain to A and B |
Part 2 in the form of:
Cash Flows of A |
Cash Flows of B |
Receives _____ from the outside borrowers |
Receives _____ from outside borrowers |
Pays ______ to the intermediary |
Pay____ to the intermediary |
Receives _____ from the intermediary |
Receives ______ from the intermediary |
Net effect: receives |
Net effect: receives |
Cash Flows of the intermediary |
Receives _____ from Firm A |
Pays _____ to Firm A |
Receives ____ from Firm B |
Pays _____ to Firm B |
Receives: __________= 0.1% |
SOLUTION:-
1) what rates could A and B receive on their preferred interest rate?
Part 1 Answer in the form of below:
Fixed |
Floating |
|
Firm A |
6% | LIBOR |
Firm B |
8% | LIBOR + 0.5% |
Difference |
2% | 0.5% |
Total gain to all the three parties (A, B and the intermediary) |
2%-0.5% = 1.5% (to be distributed among A,B & intermediary) |
|
Total gain to A and B Total gain to intermediary = 0.1 = 0.1 %
Total gain to A = = 0.70 % Total gain to B = 0.70%
(as benefits are spread equally between Firm A and Firm B)
2) Please draw the cash flow chart.
Part 2 in the form of:
Cash Flows of A |
Cash Flows of B |
Receives LIBOR from the outside borrowers |
Receives 8% from outside borrowers |
Pays LIBOR to the intermediary |
Pay 6.80% to the intermediary |
Receives 6.70% from the intermediary |
Receives LIBOR from the intermediary |
Net effect: receives |
Net effect: receives |
Cash Flows of the intermediary |
Receives LIBOR from Firm A |
Pays 6.70% to Firm A |
Receives 6.80% from Firm B |
Pays LIBOR to Firm B |
Receives: 6.80%-6.70%= 0.1% |
The above solution of 2) can be understood more clearly by this diagram attached below :-