The current mark-to-market value of an uncollateralized Interest rate swap on $500mln notional that we entered into with RFS Financial some time ago is +$1,359,000 in our favor. The interest rate swap has 3 years left to maturity. When we consider credit exposure, though, we would want to make a credit value adjustment (CVA) to that value. Assume the yield curve is flat and RFS Financial's corporate bonds trade with a yield of 5.00% when the same-maturity U.S. Treasury bond is yielding 3.25%. What is the CVA-adjusted mark-to-market value to us? $1,335,424 $1,382,992 $1,293,367 $1,289,493 $1,301,924

Recall that on a one-year Treasury security the yield is 4.4600% and 6.0210% on a two-year Treasury security. Suppose the one-year security does not have a maturity risk premium, but the two-year security does and it is 0.4%. What is the market’s estimate of the one-year Treasury rate one year from now? (Note: Do not round your intermediate calculations.

Consider a CDS on Lehman Brothers default event. Given today's market conditions you know that the present value of expected premium payments 6.0250*s, the present value of expected accrual payments is 0.0515*s and the present value of expected payoff is 0.1398. All measured per $1 of notional principal. You also know that Argo hedge fund bought this CDS on Lehman Brothers default from AIG one week ago with contractual rate of X basis points per year. Given this information the breakeven spread (i.e. the value of s) is and today's value of the CDS contract to AIG is negative if the value of s is than X a 230 basis points; greater b. 43 basis points: smaller C. 234 basis points, greater d. 230 basis points; smaller le. 43 basis points; greater I

A Credit Default Swap is structured like the one below for a protection of $100 million. If payments are made annually, what are the cash flows from A to B if there is a default after 2 years and 2 months and recovery rate is 40%? And what are the cash flows from B to A? 70 bps per year Default Default Protection Protection Buyer, A Seller, B Payoff if there is a default by reference entity=100(1-R)

Consider a CDS on Lehman Brothers default event. Given today’s market conditions you know that the present value of expected premium payments 6.0250*s, the present value of expected accrual payments is 0.0515*s and the present value of expected payoff is 0.1325. All measured per $1 of notional principal. You also know that Argo hedge fund bought this CDS on Lehman Brothers default from AIG one week ago with contractual rate of X basis points per year. Given this information the breakeven spread (i.e. the value of s) is _________ and today’s value of the CDS contract to AIG is positive if the value of s is _______ than X. a. 222 basis points;greater b. 218 basis points; smaller c. 218 basis points, greater d. 222 basis points; smaller e. 84 basis points; greater Please help and explain

The pure expectations theory, or the expectations hypothesis, asserts that long-term interest rates can be used to estimate future short-term interest rates. Based on the pure expectations theory, is the following statement true or false? A certificate of deposit (CD) for two years will have the same yield as a CD for one year followed by an investment in another one-year CD after one year True False The yield on a one-year Treasury security is 5.6100%, and the two-year Treasury security has a 8.4200% yield. Assuming that the pure expectations theory is correct, what is the market's estimate of the one-year Treasury rate one year from now? 14.3637% 9.6135% 11.3100% 12.8934% Recall that on a one-year Treasury security the yield is 5.6100% and 8.4200% on a two-year Treasury security. Suppose the one-year security does not have a maturity risk premium, but the two-year security does and it is 0.2000%. What is the market's estimate of the one-year Treasury rate one year from now? 12.4260%…

Recall that on a one-year Treasury security the yield is 4.0000% and 5.4000% on a two-year Treasury security. Suppose the one-year security does not have a maturity risk premium, but the two-year security does and it is 0.4%. What is the market's estimate of the one-year Treasury rate one year from now? (Note: Do not round your intermediate calculations.) O 6.8509% 6.0096% O 7.6322% O 5.1082% Suppose the yield on a two-year Treasury security is 5.83%, and the yield on a five-year Treasury security is 6.20%. Assuming that the pure expectations theory is correct, what is the market's estimate of the three-year Treasury rate two years from now? (Note: Do not round your intermediate calculations.) O 5.46% O 6.69% O 6.53% O 6.45%

Suppose that at the present time, one can enter 5-year swaps that exchange SOFR for 4%. An off-market swap would then be defined as a swap of SOFR for a fixed rate other than 4%. For example, a firm with 8% coupon debt outstanding might like to convert to synthetic floating- rate debt by entering a swap in which it pays SOFR and receives a fixed rate of 8%. What up- front payment will be required to induce a counterparty to take the other side of this swap? Assume notional principal is $110 million. Note: Do not round intermediate calculations. Round your final answer to the nearest dollar amount. X Answer is complete but not entirely correct. Up-front payment 2,174,000 X $

Recall that on a one-year Treasury security the yield is 5.6100% and 6.7320% on a two-year Treasury security. Suppose the one-year security does not have a maturity risk premium, but the two-year security does and it is 0.15%. What is the market’s estimate of the one-year Treasury rate one year from now? (Note: Do not round your intermediate calculations.) a 9.6049%   b 6.4285%   c 8.6217%   d 7.5629%     Suppose the yield on a two-year Treasury security is 5.83%, and the yield on a five-year Treasury security is 6.20%. Assuming that the pure expectations theory is correct, what is the market’s estimate of the three-year Treasury rate two years from now? (Note: Do not round your intermediate calculations.) a 5.46%   b 6.45%   c 6.53%   d 6.61%

The pure expectations theory, or the expectations hypothesis, asserts that long-term interest rates can be used to estimate future short-term interest rates. Q. Suppose the yield on a two-year Treasury security is 5.83%, and the yield on a five-year Treasury security is 6.20%. Assuming that the pure expectations theory is correct, what is the market’s estimate of the three-year Treasury rate two years from now? (Note: Do not round your intermediate calculations.) a. 6.45% b. 6.69% c. 5.46% d. 6.61%