ent, and a 40 per cent probability that long-term interest rates will be 4 per cent. Assume that if interest rates fall the bonds will be called. What coupon rate should the bonds have in order to sell at par value?
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Mobistar intends to issue callable, perpetual bonds with annual coupon payments. The bonds are callable at €12,500. One-year interest rates are 6 per cent. There is a 60 per cent probability that long-term interest rates one year from today will be 9 per cent, and a 40 per cent probability that long-term interest rates will be 4 per cent. Assume that if interest rates fall the bonds will be called. What coupon rate should the bonds have in order to sell at par value?
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- An insurance company is thinking about purchasing bonds A and B with zero coupons to cover some of its future liabilities. The redemption periods for these zero-coupon bonds are seven and twenty years, respectively.£11 million is due in 11 years, and £14 million is due in 16 years, according to the list of its liabilities.Determine bond B's value at an effective 5% annual interest rate so that Redington's theory of immunization's first two requirements are met. (correct answer=6.419) (using formulas, no tables)Bond X is a premium bon making annual payments. The bond pays 8% coupon, has YTM of 6% and has 13 years to maturity. Bond Y is a discount bond making annual payments. This bond pays a 6% coupon, has an YTM of 8% and also has 13 years to maturity. The nominal value of both bonds is £1,000. What are the prices of these bonds today? If interest rates remain unchanged, what do you expect the prices of these bonds to be in one year? In three years? In eight years? In twelve, thirteen years? What is going on here? Illustrate your answers by graphing bond prices versus time to maturity.Consider a government bond that pays coupon semi-annually on 15 February and 15 August each year, where the annual coupon rate is 7%. The face value of the bond is $100 and the bond is redeemable at par on 15 August 2030. If the current date is 27 March 2021 and the bond yield is quoted as 7.5% per annum compounded semi-annually, calculate the market price (which is also known as the clean price) with the help of the RBA formula.
- A bond is currently selling for $1040. It pays the amounts listed in the picture at the ends of the next six years. The yield of the bond is the interest rate that would make the NPV of the bond’s payments equal to the bond’s price. Use Excel’s Goal Seek tool to find the yield of the bond.The Omani Company has two bond issues outstanding. Both bonds pay OMR (1000) annual interest plus OMR (10000) face value at maturity. Bond L has a maturity of 20 years, sell after three years issued, and Bond S has a maturity of 1 year. What will be the value of each of these bonds when the going rate of market interest is 12%? what can you conclude from the results of the above questions regarding the bond risks?QWE wishes to issue a perpetual callable bond that pays 7.4% annual coupon. The current interest rate is 7.4%. Next year, the interest rate will be 3.3% or 8.9% with equal probability. The bond is callable at $1,050, and it will be called if the interest rate drops to 3.3%. What is the issue price of this callable bond?
- A 10-year government bond has a face value of £100 and an annual coupon rate of 5%. Assume that the interest rate is equal to 6% per year. (a) Calculate the bond’s present value if it pays the interest annually, and also the present value if it pays semi-annually. (b) Calculate the market price of the bond when the interest rate changes to 8% please explain it on a paper with formula, not by excel.i need help with part B please. A government bond with 2 years until maturity has a face value of £120,000 and anannual nominal coupon rate of 1%. Assume that the relevant nominal market interestrate (annualized) is equal to 5%. The coupon payments are made every 6 months.(a) Calculate the present value of the bond. (b) Assume the individual coupons are stripped from the bond and soldseparately as zero coupon bonds. Calculate the market value of these zero couponbonds. Assume there are no further changes to the market rate. How would youexpect the price of the bond to evolve?A government bond with 2 years until maturity has a face value of £120,000 and anannual nominal coupon rate of 1%. Assume that the relevant nominal market interestrate (annualized) is equal to 5%. The coupon payments are made every 6 months. Calculate the present value of the bond. Assume the individual coupons are stripped from the bond and soldseparately as zero coupon bonds. Calculate the market value of these zero couponbonds. Assume there are no further changes to the market rate. How would youexpect the price of the bond to evolve? Assume there exist a Callable bond with similar characteristics to thebond described above. Would you expect this Callable bond to have a higher orlower price? Explain why.
- A bond has the following features: Coupon rate of interest (paid annually): 12 percent Principal: $1,000 Term to maturity: 11 years What will the holder receive when the bond matures? If the current rate of interest on comparable debt is 8 percent, what should be the price of this bond? Assume that the bond pays interest annually. Use Appendix B and Appendix D to answer the question. Round your answer to the nearest dollar. $ Would you expect the firm to call this bond? Why? , since the bond is selling for a . If the bond has a sinking fund that requires the firm to set aside annually with a trustee sufficient funds to retire the entire issue at maturity, how much must the firm remit each year for eleven years if the funds earn 8 percent annually and there is $90 million outstanding? Use Appendix C to answer the question. Round your answer to the nearest dollar. $Consider a bond that pays 7% semiannually and has 12 years to maturity. The market requires an interest rate of 4% on bonds of this risk. What is this bond's price? Must show workConsider a bond that pays 7% semiannually and has 12 years to maturity. The market requires an interest rate of 4% on bonds of this risk. What is this bond's price?