A group of European banks, led by BNP-Paribas, are offering an emergency loan to the government of Greece, under the following terms:
Principal amount: Maturity:
Interest Rate: Syndication fee:
EUR 5 Billion (“bullet” repayment at
loan maturity) 1 year
1 Month Libor + 2.00% (interest paid in arrears) 1.25% of the loan,
payable upfront.
Assume a 360-day year (12x 30 days).
a) What is the net amount available to the Greek government?
b) If the 1 Month Libor rate stays fixed at 2.5% throughout the entire period of the loan, what will
be the Effective Annualized Rate (EAR) of this loan to the Greek government (considering all
fees)?
c) Assume that BNP-Paribas’s share of the entire loan is 15% (i.e., € 750 Million), but that, as the
lead bank, it receives 30% of the entire syndication fee. What will be BNP-Paribas’s actual margin (spread) expressed as a % above Libor on its portion of the loan (considering all fees)?
a) Net Amount Available to Greek Government:
Principal Amount= 5,000,000,000
Less: Syndication Fee (1.25% of % Billion) =62,500,000
Net Amount = 4,937,500,000
Or 4.9375 Billion
b) Effective Annualized Rate of Loan to the Greek Government
Interest Rate = 1 Month Libor + 2 = 2.5 + 2 = 4.5%
EAR = Interest Rate + Syndication Fees = 4.5 + 1.25 = 5.75%
c) BNP-Paribas’s Actual Margin:
BNP-Paribas’s share of entire loan = 750,000,000
Interest to be received = 750,000,000 * 4.5% = 33,750,000
Add: Share of Syndication fees (62,500,000*30%) = 18,750,000
Total Gain = 52,500,000
% = (52,500,000/ 750,000,000)*100 = 7%
Spread = 7 – 2.5 = 4.5%
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