Calculate the duration of a 6%, $1000 par value bond maturing in 4 years if the yield to maturity is 9% and interest is paid semiannually. If the yield of the bond in part (a) decreases by 50 basis point, what is the new price based on the duration? What is the actual price? Why does the actual price differ from the duration-estimated price?
Calculate the duration of a 6%, $1000 par value bond maturing in 4 years if the yield to maturity is 9% and interest is paid semiannually. If the yield of the bond in part (a) decreases by 50 basis point, what is the new price based on the duration? What is the actual price? Why does the actual price differ from the duration-estimated price?
Chapter5: The Time Value Of Money
Section: Chapter Questions
Problem 11P
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- Calculate the duration of a 6%, $1000 par value bond maturing in 4 years if the yield to maturity is 9% and interest is paid semiannually.
- If the yield of the bond in part (a) decreases by 50 basis point, what is the new price based on the duration? What is the actual price? Why does the actual price differ from the duration-estimated price?
3 Assume you purchase a 8-year $1000 par value bond, with a coupon of 10% compounding annually and yield of 9%. Immediately after you purchase the bond, the yield fell to 7% and remain at that level to maturity. Calculate the realized horizon yield, if you hold the bond for 5 years and then sell.
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