A company is promising a coupon payment of $46 in 2.03 years. A risk free government bond of the same maturity is yielding 1.66% per year. The credit spread for the promised payment by the company is 1.24% per year. Both the yield and the spread are stated on a continuously compounded basis. What is the present value of the expected loss on the promised payment?

What is the nominal yield on a 10-year government T-note if the real rate is 4%, the expected inflation is 5%, the liquidity premium is 1%, and the maturity risk premium is 1%? 1.5% • not enough information • 1.0% • 2.0% .

4. Let R be the one-year LIBOR rate with annual compounding that will be determined in 6 years from now. Assume the forward interest rate volatility for the corresponding period is 20% per year. The risk-free rates with annual compounding are currently 5% for all maturities. a. Calculate the price of a financial derivative that pays 1000R € in 6 years from now. b. Calculate the price of a financial derivative that pays 1000R € in 7 years from now.

Imagine that, during a job interview, you are handed the following quotes on U.S. Treasuries: Bond Maturity Coupon rate Yield to (years) maturity 1 1 5% 4.5% 2 2 5% 5.0% 3 3 0% 5.0% Assume that the par value is $100 and coupons are paid annually, with the first coupon payment coming in exactly one year from now. The yield to maturity is also quoted as an annual rate. What should be the 1-year forward rate between years 2 and 3? a. 6.482% ○ a. O b. 6.137% c. 6.507% O d. 6.736% NAVA