Based on the table below, the value per 100 of par value of a three-year, 3.5% coupon bond, with interest payments paid annually, is closest to: Forward rate 1 year forward rate at time zero (1f0) 1 year forward rate 1 year from now (1f1) Value 0.80% 1.12% 3.94% 1 year forward rate 2 year from now (1f2) 1 year forward rate 3 year from now (1f3) 1 year forward rate 4 year from now (1f4) 3.28% 3.14% All rates are annual rates stated for a periodicity of one (effective annual rates). 105.36 O 105.82 104.60
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- Use the table below for the questions that follow, and assume semi-annual interest payments. Bond A B Coupon Rate 6% Zero coupon The duration of Bond B is Yield 4.5% 6.25% Maturity 3 years 7 years ? (round your answer to two decimal places)A 15-year Treasury bond is issued with face value of $1,000, paying interest of $46 per year. If market yields increase shortly after the T-bond is issued, what is the bond’s coupon rate? (Enter your answer as a percentage rounded to 1 decimal place.) Coupon rate ?%numerical answers should be calculated to at least two decimal places. Face value of bonds is taken as $100. assume coupon payments are paid once a year. Bond A: term to maturity=10 years, coupon rate = 9.75%, current price = $160.55. Find the current yield and yield to maturity of Bond A. Bond B: term to maturity-5 years, coupon rate = 11.25%, yield to maturity -2.35% p.a. Find the current price of Bond B. From your answer, what do say about this price when compared with the face value of the 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 answerWhat is the purchase price for a bond that is paying 6 percent annual coupon rate in Semi-annual payments if its Yield to Maturity is 10 % and it has 10 years and 10 months from its purchase date until its maturity? What is the accrued interest rate? Assume the bond is traded in a year of 366 days when calculating the accrued interest.What is the approximate price of a bond that matures in two years (T= 2), with a face value of $1000 (F= $1000), and an annual coupon payment of $50 (C = $50), if the interest rate is 6 percent? $1056.67 $1100.00 $876.33 $981.67
- Suppose a bond is priced at $1108, has 18 years remaining until maturity, and has a 8% coupon, paid monthly. What is the amount of the next interest payment (in $ dollars)? $__________.What is the yield to maturity of a 25-year bond that pays a coupon rate of 6.47 percent per year, has a $1,000 par value, and is currently priced at $1,037? Assume annual coupon payments. Round the answers to two decimal places in percentage form.Suppose that the current 6-month, 1-year, 1.5-year and 2-year interest rates are 2.2%,3%, 3.5% and 3.75%, respectively. a) Calculate the prices of a 1-year and 2-year Treasury bonds. In each case, assumethe face value of £100 and the coupon rate of 5% per annum and that coupons arepaid semi-annually. Assume continuous compounding. Compare the obtainedresults. Are they consistent with your expectations? b) Calculate the par yield on the 1-year bond with semi-annual coupons
- What is the Macaulay duration of a semi-annual bond with a coupon rate of 7 percent, five years to maturity, and a current price of $959? What is the modified duration? Duration is __. years. Modified duration is __ years.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 1,044.52Consider an inverse floating rate coupon bond with 1 year remaining to maturity. On maturity, bondholders are expected to receive $100 face value. Coupons are paid quarterly and the current 3-mth LIBOR observed rate is 5.234% p.a. The annual coupon rate is specified as: Annual coupon rate = 20% p.a. – 30 where Cis the annual 3-mth LIBOR rate. Assume, for simplicity, that the annual 3-mth LIBOR rate will never exceed 6.67% p.a. (so that the annual coupon rate defined above is always a positive number). The following table shows the current LIBOR continuously compounded rate with different maturities: Maturity LIBOR Maturity LIBOR 5.0% р.а. 5.1% р.а. 5.2% р.а. 5.3% p.a. 5.3% p,a. 5.4% p.a. 5.5% p.a. 5.5% р.a. 5.6% p.a. 5.7% р.a. 5.8% p.a. 1 7 2 8 3 4 10 11 6 12 5.9% p.a For example, the 1-mth LIBOR is 5.0% p.a. compounded continuously. You can treat the LIBOR rates presented in table above as the discount rates/spot rates with different maturities. Required: What is the current price of…