Consider a bond with six months left and one payment left to maturity. The sixmonth spot yield is 10%, in annualized S/A terms. If and only if interest rates go up in 6 months, the bond defaults in which case 5% of the one remaining payment is lost. The z-spread is 600 basis points (computed assuming all payments are made as planned). What is the OAS in annualized S/A terms?
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- Consider a bond paying a coupon rate of 10% per year semi-annually when the market interest rate is only 4% per half-year. The bond has three years until maturity. This initial payment is $1000. A: What is find the bond’s price today and 6 months time after the next coupon is paid? B: What is the total rate of return on the bond?Suppose that a 5-year 6% bond is purchased between the issuance date and the first coupon date. The days between the settlement date and the next coupon period is 60. There are 90 days in the coupon period given that the coupons are paid quarterly. Suppose the discount rate is 4%. What is the dirty price, clean price, and accrued interest?Suppose the yield on a two-year-old Treasury bond is 5 percent and the yield on a one-year Treasury bond is a 4 percent. If the maturity risk premium (MRP) on these bonds is zero (0), what is the expected one-year interest rate during the second year (Year 2)?
- Suppose you can observe that 1-year bond interest rate is 4%, 2-year bond interest rate is 8%, and 3-year bond interest rate is 10% at time t. It is also known that the term premium on a 2-year bond is 1% and the term premium on a 3-year bond is 1.5%. a) What are the market's expected 1-year bond interest rates for the next two years from time t? b) How to interpret those expected short-term interest rates? (what would be the "possible" economic meanings in the expected short- term interest rates?) Discuss as least two "candidates" to explain them.Assume that one-year T bill rates are expected to rise by 150 basis points per year over the next six years. Further assume that expectation theory prevails. Compute the required interest rate on a six-year T-bond when the current one-year interest rate is 2.5%. 5.5% a 6.25% b 7.75% c 8.25% d None of the above.Consider a bond (with par value = $1,000) paying a coupon rate of 10% per year semiannually when the market interest rate is only 4% per half-year. The bond has three years until maturity. Required: a. Find the bond's price today and six months from now after the next coupon is paid. b. What is the total (6-month) rate of return on the bond? Complete this question by entering your answers in the tabs below. Required A Required B Find the bond's price today and six months from now after the next coupon is paid. Note: Round your answers to 2 decimal places. Current price Price after six months $ $ 1,052.42 1,044.52
- Hello Can you show how the computation was made from the solutions guideThe real risk-free rate of interest, r*, is 4 percent, and it is expected to remain constant over time. Inflation is expected to be 2 percent per year for the next three years, after which time inflation is expected to remain at a constant rate of 5 percent per year. The maturity risk premium is equal to 0.1(t - 1)%, where t = the bond’s maturity. What is the yield on a 10-year Treasury bond?Suppose that an 8% coupon CPI-linked bond paying annual coupons is issued with a face value of $100 and a term of five years. Suppose that inflation, as measured by the CPI, is 2% during first two years and then 5% for the remaining three years. What are the face value and the coupon payment for the second year? Use the editor to format your answer
- You will be paying $8,600 a year In tultion expenses at the end of the next two years. Bonds currently yleld 7%. Q. What is the present value and duration of your obligation? b. What maturity zero-coupon bond would Immunize your obligation? c. Suppose you buy a zero-coupon bond with value and duration equal to your obligation. Now suppose that rates immediately Increase to 9%. What happens to your net position, that is, to the difference between the value of the bond and that of your tultion obligation? d. What if rates fall Immediately to 5% ? Complete this question by entering your answers in the tabs below. Required A Required B Required C Required D What is the present value and duration of your obligation? (Do not round intermediate calculations. Round "Present value" to 2 decimal places and "Duration" to 4 decimal places.) \table[[,,,],[Present value,,,,,],[Duration,,years,,,]]I need assistance with the following: Suppose you have bough the above zero-coupon bond, with value and duration equal to your obligation. Now suppose the rates immediately increase to 9%. What happens to your net position? How much is the tuition obligation? How much is the zero-coupon bond? How much is the net position?Consider a 10-year bond with current price of $98.4 and a duration of 9.1 years. Suppose the yield on the bond is 9.6% per year with continuous compounding. What is the predicted change in the price (in dollars) of the bond if the yield increases by 0.4%? (required precision: 0.01 +/- 0.01)