
Explanation:
CVA, or Credit Valuation Adjustment, is calculated to account for the risk of counterparty default. In this case, the expected cost due to the counterparty defaulting can be quantified as 5% of the no-default value of the transactions adjusted for the 40% recovery rate, which equals $3 million ($100 million * 5% * (1 - 40%)). Similarly, DVA, or Debit Valuation Adjustment, represents the benefit to the bank if it defaults, calculated here as 3% of the no-default value adjusted for the recovery rate, equating to $1.8 million ($100 million * 3% * (1 - 40%)). Thus, the net effect is a decrease in the portfolio value by $1.2 million due to these adjustments.
A is incorrect because it incorrectly assigns the impacts of CVA and DVA to opposite effects.
B is incorrect because it misinterprets the impact of CVA as an increase and DVA as a decrease, which is contrary to their definitions and purposes.
D is incorrect because CVA and DVA do not cancel each other out—they address different risks and are not necessarily equal in magnitude.
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following statements best quantifies the financial impact of the CVA and DVA on the value of the derivatives portfolio?
A
The CVA and DVA reduce the portfolio value by $3 million and increase it by $1.8 million, respectively, resulting in a net decrease of $1.2 million.
B
The CVA increases the portfolio value by $5 million due to expected recovery, while DVA decreases it by $3 million, netting an increase of $2 million.
C
The CVA decreases the portfolio value by $3 million due to counterparty risk, while DVA increases it by $1.8 million due to the bank's own default risk, resulting in a net portfolio value decrease of $1.2 million.
D
The CVA and DVA are equal and opposite, effectively nullifying each other and leaving the portfolio value unchanged at $100 million.