Hi @David Harper CFA FRM CIPM
For all results in Question 12.6. I get half of the results provided in the solution so I'm wondering if there's something systematic I'm missing (my calculations below the question):
12.6 Estimate the capital required under Basel I for a bank that has the following transactions
with a corporation. Assume no netting. a. A nine-year interest rate swap with a notional principal
of $250 million and a current market value of −$2 million. b. A four-year interest rate swap with a
notional principal of $100 million and a current value of $3.5 million. c. A six-month derivative on
a commodity with a principal of $50 million that is currently worth $1 million.
The risk-weighted assets for the three transactions are (a) $ 1.875 million, (b) $ 2 million,
and (c) $ 3 million for a total of $ 6.875 million. The capital required is 0.08 × 6.875 or $
0.55 million.
My Results:
(a) 250 * 1.5% = 3.75
(b) 3.5 + 100*0.5% = 4
(c) 1 + 50*10% = 6
Total = 13.75 -> Required Capital 13.75 *8% = 1.1
Weights are taken from Study Notes page 6.
Thanks,
Roland
For all results in Question 12.6. I get half of the results provided in the solution so I'm wondering if there's something systematic I'm missing (my calculations below the question):
12.6 Estimate the capital required under Basel I for a bank that has the following transactions
with a corporation. Assume no netting. a. A nine-year interest rate swap with a notional principal
of $250 million and a current market value of −$2 million. b. A four-year interest rate swap with a
notional principal of $100 million and a current value of $3.5 million. c. A six-month derivative on
a commodity with a principal of $50 million that is currently worth $1 million.
The risk-weighted assets for the three transactions are (a) $ 1.875 million, (b) $ 2 million,
and (c) $ 3 million for a total of $ 6.875 million. The capital required is 0.08 × 6.875 or $
0.55 million.
My Results:
(a) 250 * 1.5% = 3.75
(b) 3.5 + 100*0.5% = 4
(c) 1 + 50*10% = 6
Total = 13.75 -> Required Capital 13.75 *8% = 1.1
Weights are taken from Study Notes page 6.
Thanks,
Roland
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