Consider a U.S. government bond with as 63% coupon that expires in December 2020.The Par Value of the bond is $1,000. Coupon payments are made semiannually (June 30 and December 31 for this particular bond). On January 1, 2016, the required yield is 5%. What is the current value？ Find the present value (as of January 1, 2016), of a 8% coupon bond with semi- annual payments, and a maturity date of December 2020 if the YTM is 5%. Now assume that the required yield is 11%. How does this change the bond’s price?

Consider a U.S. government bond with as 63% coupon that expires in December 2020.The Par Value of the bond is $1,000. Coupon payments are made semiannually (June 30 and December 31 for this particular bond). On January 1, 2016, the required yield is 5%. What is the current value？ Find the present value (as of January 1, 2016), of a 8% coupon bond with semi- annual payments, and a maturity date of December 2020 if the YTM is 5%. Now assume that the required yield is 11%. How does this change the bond’s price?

EBK CONTEMPORARY FINANCIAL MANAGEMENT

14th Edition

ISBN:9781337514835

Author:MOYER

Publisher:MOYER

Chapter8: Analysis Of Risk And Return

Section: Chapter Questions

Problem 9P

See similar textbooks

Similar questions

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.
Find the duration of a bond with settlement date June 9, 2018, and maturity date December 11, 2027. The coupon rate of the bond is 8%, and the bond pays coupons semiannually. The bond is selling at a yield to maturity of 9%. (Do not round intermediate calculations. Round your answers to 4 decimal places.) What is the modified duration?
You decide that you will issue floating rate bonds on 15 May 2021. The bonds have a face value of $1,000 anually semi-annual coupon payments at a rate based on BBSW plus a margin of 1.6%. The day fraction count to be Actual/365. If the BBSW is 3.1% on 15 May 2021 and 4.4% on 15 November 2021, how much interest will be payable on 15 November 2021?
A $11,000 bond with a coupon rate of 5.35% is redeemable on July 01, 2031. It is purchased on February 10, 2025 when the yield rate is 5.85% compounded semi- annually. Please include a well-labelled timeline diagram. a. What is the purchase price of the bond? Round to the nearest cent b. What is the amount of discount or premium on the bond?
On Jan 22, 2020 YTM of available 10-year treasury note is 1.70% (annualized rate), with coupon rate of 1.12% (annualized rate). Coupon is paid every 6 months. 6 months later the YTM of the same bond drops to 0.64% (right before the first coupon payment). Assuming the maturity date of the bond is Jan 22, 2030. What is the bond price on Jan 22, 2020?
A 4% semi-annual govt bond is maturing March 10, 2024. Accrued interest on this bond uses the 30/360 day-count convention. The coupon payments are made on 10 March and 10 Sept of each year. The bond is to be priced for settlement on 25 April 2019. Yield = 6% (Assume Par value of 100). Compute Full Price?
A bank has issued a bond on April 1st 2020 which pays coupons at a rate of 3% of the nominal value twice a year in arrears. Coupon payments are due on 1st April and Ist October and the bond is redeemable at 110% of nominal on Ist September 2030. (a) An investor purchases the bond on 1st March 2021. Show that the price of the bond is approximately £76 per £100 nominal assuming a gross redemption yield of 7%. (b) The investor pays income tax at 40%. In addition, assume that the inflation rate is constant at 1.5%. Calculate the investor's net real rate of return assuming she holds the bond until maturity. State any approximations made.
A bond is issued on June 3, 2020. Maturity date is June 3, 2023. First semi-annual coupon payment is on December 3, 2020. The interest rate (per annum) is 0.4%. The face value is $1,000,000 (in thousands). The price of the bond is 998.60 (per $1000). 1) Determine the amount of each coupon payment per $1,000 of face value and the total number of coupon payments. 2) Calculate the yield to maturity. 3) Calculate the new price per $1,000 of face value if the yield to maturity increased by one percentage point (e.g., from 1.5% to 2.5%) immediately after issuance. Also calculate the percentage price change.
A Treasury bond that settles on May 18, 2019, matures on December 31, 2031. The coupon rate is 9.65 percent, and the quoted price is 106 12/32. What is the bond’s yield to maturity? Payments are semi-annually.
A $15,000 bond with a coupon rate of 4% compounded semi-annually is redeeemable on February 1, 2024. It was purchased on June 13, 2018 when the yield rate was 5% compounded semi-annually. What is the purchase price of the bond?
If a bond issued on March 23, 2023 has par or face value of $1000.The bond will mature on March 22, 2032. The coupon rate is 7%, and coupons are paid semi-annually. If the market interest rate is 10%, what is the bond price when issued?
A bond issued on February 1, 2004 with face value of $18000 has semiannual coupons of 6%, and can be redeemed for par (face value) on February 1, 2025. What is the accrued interest and the market price (the “clean” price) of the bond on November 15, 2006, if the bond’s yield on that date is to be 8%? (use actual/actual for accrued interest).