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- Suppose a 10-year, 10% semiannual coupon bond with a par value of 1,000 is currently selling for 1,135.90, producing a nominal yield to maturity of 8%. However, the bond can be called after 5 years for a price of 1,050. (1) What is the bonds nominal yield to call (YTC)? (2) If you bought this bond, do you think you would be more likely to earn the YTM or the YTC? Why?Describe and differentiate between a bonds (a) current yield and (b) yield to maturity. Why are these yield measures important to the bond investor? Find the yield to maturity of a 20-year, 9 percent, 1,000 par value bond trading at a price of 850. Whats the current yield on this bond?Bond Yields and Rates of Return A 10-year, 12% semiannual coupon bond with a par value of 1,000 may be called in 4 years at a call price of 1,060. The bond sells for 1,100. (Assume that the bond has just been issued.) a. What is the bonds yield to maturity? b. What is the bonds current yield? c. What is the bonds capital gain or loss yield? d. What is the bonds yield to call?
- Bond Value as Maturity Approaches An investor has two bonds in his portfolio. Each bond matures in 4 years, has a face value of 1,000, and has a yield to maturity equal to 9.6%. One bond, Bond C, pays an annual coupon of 10%; the other bond, Bond Z, is a zero coupon bond. Assuming that the yield to maturity of each bond remains at 9.6% over the next 4 years, what will be the price of each of the bonds at the following time periods? Fill in the following table:For each of the following pairs of Treasury securities (each with $1,000 par value), an identity which will have the higher price: a. A three-year zero-coupon bond or a five-year zero-coupon bond? b. A three-year zero-coupon bond or a three-year 4% coupon bond? c. A two-year 5% coupon bond or a two-year 6% coupon bond? Which will have the higher price? (Select the best choice below.)Which of the following Treasury securities (each with $1000 par value), has the highest price today? Current interest rate is 5%. a) A two-year 5% coupon bond b) A Four-year zero-coupon bond c) A two-year 6% coupon bond d) A five-year 6% coupon bond e) A three-year zero-coupon bond
- Suppose a seven-year, $1,000 bond with a 5.98% coupon rate and semiannual coupons is trading with a yield to maturity of 4.01%. a. Is this bond currently trading at a discount, at par, or at a premuim? Explain. b. If the yield to maturity of the bond rises to 4.37% (APR with semiannual compounding), at what price will the bond trade?Suppose a seven-year, $1,000 bond with a 11.53% coupon rate and semiannual coupons is trading with a yield to maturity of 9.06%. Is this bond currently trading at a discount, at par, or at a premuim? Explain. The bond is currently trading... (Select the best choice below.) A.... at a discount because the coupon rate is greater than the yield to maturity B.... at a premium because the yield to maturity is greater than the coupon rate C.... at par because the coupon rate is equal to the yield to maturity D.... at a premium because the coupon rate is greater than the yield to maturity 2. If the yield to maturity of the bond rises to 9.85% (APR with semiannual compounding), at what price will the bond trade?Consider a $1,000-par-value Bond with the following characteristics: a current market price of $761, 12 years until maturity, and an 8% coupon rate. We want to determine the discount rate that sets the present value of the bond’s expected future cash-flow stream to the bond’s current market price. You are required to determine the discount rate that equates the present value of the bond?
- You observe the following prices of Treasury securities per $100 of par value: • a 6-month T-bill sells for 96.1538 • a 1-year T-bill sells for 94.2596 • a 1.5-year 10% coupon T-bond sells for 104.9142 Assume that the pure expectations theory of the term structure holds. a.) Calculate the 6-month, 1-year, and 1.5-year spot rates on a bond-equivalent yield basis.Assume that there is a freshly-issued coupon-bearing bond with a face value of £10,000, which has four years to maturity and pays an annual coupon rate of 10%. The market prices of zero-coupon bonds with a face value of £100 and different years to maturity are shown below: Time-to-Maturity (in years) 1 2 3 4 Market Price £98.04 £94.26 £88.90 £82.27 The market price of the coupon-bearing bond (rounded to two digits) should be equal to: £11.472.30 £12,512.78 £11,861.71 £12,222.99